{"id":7962,"date":"2019-10-28T05:51:46","date_gmt":"2019-10-28T04:51:46","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7962"},"modified":"2019-10-28T05:52:35","modified_gmt":"2019-10-28T04:52:35","slug":"%c2%a1la-fisica-una-llave-para-saber","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2019\/10\/28\/%c2%a1la-fisica-una-llave-para-saber\/","title":{"rendered":"\u00a1La F\u00edsica! Una llave para saber"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/-xoRvucrI-W8\/T12hABoXnhI\/AAAAAAAAHaM\/xhJ28uhGP0A\/s1600\/customevent_register.jpg\" alt=\"\" width=\"779\" height=\"394\" \/><\/p>\n<blockquote>\n<div style=\"text-align: justify;\">&#8220;Un nuevo experimento desarrollado en el LHCb del Gran Colisionador de Hadrones (LHC) de Ginebra ha puesto uno de los l\u00edmites m\u00e1s restrictivos del Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas, una teor\u00eda ampliamente contrastada que da cuenta solamente del 4% del Universo visible.<\/div>\n<p style=\"text-align: justify;\"><a name=\"more\"><\/a><br \/>\nSe necesita una nueva f\u00edsica para explicar el 90% restante y los \u00faltimos resultados de LHCb, que restringen la tasa de desintegraci\u00f3n de los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> Bs, se\u00f1ala la nueva f\u00edsica que podemos esperar.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/fd\/Standard_Model_of_Elementary_Particles-es.svg\/300px-Standard_Model_of_Elementary_Particles-es.svg.png\" alt=\"\" width=\"300\" height=\"323\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como muchos otros modelos que los cient\u00edficos han creado para expresar \u00e9ste o aqu\u00e9l apartado de la Naturaleza, tambi\u00e9n en la f\u00edsica del part\u00edculas y de las interacciones fundamentales se ha creado el Modelo est\u00e1ndar que, no podemos negarlo, ha sido y sigue siendo una extraordinaria herramienta para los f\u00edsicos pero, est\u00e1 incompleto al no incluir la fuerza de Gravedad y, adem\u00e1s, es feo y tiene en su construcci\u00f3n, algunos par\u00e1metros, que no podemos explicar. Sobre todo, choca que, cuando tratamos de univer el modelo con la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, el resultado es incomprensible.<\/p>\n<p style=\"text-align: justify;\">S\u00ed, es feo y complicado:<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/f\/fe\/Quarks.gif\" alt=\"File:Quarks.gif\" width=\"238\" height=\"182\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<ol style=\"text-align: justify;\">\n<li>36 <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, que se presentan en 6 \u201csabores\u201d y 3 \u201ccolores\u201d y sus r\u00e9plicas en antimateria para describir las interacciones fuertes.<\/li>\n<li>8 campos de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> para describir los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>, que ligan los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/li>\n<li>4 campos de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> para describir las fuerzas d\u00e9biles y electromagn\u00e9ticas.<\/li>\n<li>6 tipos de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> para describir las interacciones d\u00e9biles.<\/li>\n<li>Un gran n\u00famero de misteriosas part\u00edculas de \u201c<a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>\u201d necesarias para ajustar las masas y las constantes que describen a las part\u00edculas.<\/li>\n<li>Al menos 19 constantes arbitrarias que describen las masas de las part\u00edculas y las intensidades de las diversas interacciones.\u00a0 Estas diecinueve constantes deben ser introducidas a la fuerza; no est\u00e1n determinadas en modo alguno por la teor\u00eda.<\/li>\n<\/ol>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/13\/Classical-quantum.svg\/280px-Classical-quantum.svg.png\" alt=\"Part\u00edculas y campos, cl\u00e1sicos y cu\u00e1nticos. Las nociones cl\u00e1sicas de part\u00edcula y campo comparadas con su contrapartida cu\u00e1ntica. Una part\u00edcula cu\u00e1ntica est\u00e1 deslocalizada: su posici\u00f3n se reparte en una distribuci\u00f3n de probabilidad. Un campo cu\u00e1ntico es equivalente a un colectivo de part\u00edculas cu\u00e1nticas.\" width=\"280\" height=\"182\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed las cosas, est\u00e1 claro que hay que buscar otro modelo.<\/p>\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;\">La fealdad del Modelo Est\u00e1ndar puede contrastarse con la simplicidad de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en las que todo se deduc\u00eda de primeros principios. Para comprender el contraste est\u00e9tico entre el Modelo Est\u00e1ndar y la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> debemos comprender que, cuando los f\u00edsicos hablan de \u201cbelleza\u201d en sus teor\u00edas, realmente quieren decir que estas \u201cbellas\u201d teor\u00edas deben poseer al menos dos caracter\u00edsticas esenciales:<\/p>\n<p style=\"text-align: justify;\">\n<ol style=\"text-align: justify;\">\n<li>Una simetr\u00eda unificadora.<\/li>\n<li>La capacidad de explicar grandes cantidades de datos experimentales con las expresiones matem\u00e1ticas m\u00e1s econ\u00f3micas y, si atendemos la f\u00f3rmula de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> E = mc<sup>2 <\/sup>, decir m\u00e1s, con menos, parece imposible.<\/li>\n<\/ol>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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alt=\"Resultado de imagen de El MOdelo Est\u00e1ndar\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de La teor\u00eda de la relatividad especial\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La teor\u00eda de la relatividad especial\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La teor\u00eda de la relatividad especial\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El Modelo Est\u00e1ndar falla en ambos aspectos, mientras que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general los exhibe, ambos, de manera bien patente. Nunca una teor\u00eda dijo tanto con tan poco; su sencillez es asombrosa y su profundidad incre\u00edble.\u00a0 De hecho, desde que se public\u00f3 en 1.915, no ha dejado de dar frutos, y a\u00fan no se han obtenido de ella todos los mensajes que contiene.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La teor\u00eda de la relatividad especial\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La teor\u00eda de la relatividad especial\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/_js6wgtUcfdQ\/SdZ1NA9YAbI\/AAAAAAAAFc8\/V7bFvKmPClY\/s400\/ecuaciones_de_campo_relatividad_general.png\" alt=\"\" width=\"260\" height=\"80\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-YK6s1CWpoH0\/UL-P4EunXQI\/AAAAAAAABG0\/Bqfu8u1DRsg\/s400\/383099_228243553910456_100001744385396_522040_94415646_n.jpg\" alt=\"\" width=\"400\" height=\"285\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Al contrario de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, la simetr\u00eda del Modelo Est\u00e1ndar, est\u00e1 realmente formada empalmando tres simetr\u00edas m\u00e1s peque\u00f1as, una por cada una de las fuerzas; el modelo es espeso e inc\u00f3modo en su forma. Ciertamente no es econ\u00f3mica en modo alguno. Por ejemplo, las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, escritas en su totalidad, s\u00f3lo ocupan unos cent\u00edmetros y ni siquiera llenar\u00eda una l\u00ednea de esta p\u00e1gina. A partir de esta escasa l\u00ednea de ecuaciones, podemos ir m\u00e1s all\u00e1 de las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y derivar la distorsi\u00f3n del espacio, el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y otros fen\u00f3menos astron\u00f3micos importantes como los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>. Por el contrario, s\u00f3lo escribir el Modelo Est\u00e1ndar en su totalidad requerir\u00eda, siendo escueto, un par de p\u00e1ginas de esta libreta y parecer\u00eda un galimat\u00edas de s\u00edmbolos complejos s\u00f3lo entendibles por expertos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Resultado de imagen de Fuerza nuclear fuerte\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Fuerza nuclear d\u00e9bil\" \/><img decoding=\"async\" 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wkJhb510QnlG46CvLqQ9oLkca8Rv2e61EJA5koxL\/AH2\/qNS4d7rsFVnJOwDH+9RYawzsEUSxMD9cvWtCmGyJNkLlXR7rf+Y3MJP2By6xJ3ikASTOpSo5z8Ja\/wDDTW0D38SB\/pLlV\/r1Leig+tG+H3LK2we6t5J+K4XTMOoL3AWHy9KxmKvvmDjxltrjeMyOQB0UjoaZ+8FSWJz3I+InMF1gRO51pqk1oQtTU9qz1vheLTuLt+7gsM1hVARlTMxZmjYTmhQ7HX7MVgOLJZYjI4zXM7zad8qkScoVjpy0yjeOVXeyGNZreJw9x2LX8M1xddQ+GLXrZBPMqLg9PWsxjkt23hc5YQSQ4EHePg5VqoeZm4K6iVry3RJDsQOYJqscQ\/32\/qNGxjrjIe7IZYkpChgebQoGf11OtB79r7S7fhSjHXSZekoFxI\/3l\/vt\/UaRusd2J9STUVOWqBJgrCKKUU4CpLduau00ATO4PCs7BVGp+nmaI4rJbXu0g\/eaNWP5CjFrhzWbQUKTduCSOYG+Xy8\/+KFXcBcDQVObpG366mgAhzpOmKPSTbU\/SCnbyriWi2iiT5Cilnh8sEg3Lh2Vdvc\/9o60WHC0QRfuhf8A27MfVyIn0B9ado4SpV9A+fERqFV9Z+XMztvAcmbX7q+I\/TSjWF4CwAJVbY+9dMt7W4n5getWRxNLelm2tvzA8R\/3mTQ3E41m1JNPp7OpJrVa\/wAB94A4kj\/GtvidTCLYbCr8Za8fa2vyXX\/5Um4uqDLatW0Hkin5kiT7mgT3DUZamFqUqYtTQD6\/3ANmc3Y3hFuISdl\/pH9q7QotSqv1LeB\/EmSeg9n+Hh7hGVQGAK+KRrqQcsnUZtNxpWiw3D7auoZBmzFLgU6t4SwZQT9tSAD1rOcPF1WtsbLW1VhDm3lJLREZ9GIgxA0J15VbPF72dlVpKMEJZvEcskE5RrAMzJ3HlRswGx0nEq0yTNJexSyqBSCkFiAuV1c5e8EakBgrctz0oWMPnVUYhSHCOC3JSNRG8rKz1A1qo1+4YByaExp97UjxCfOnDGXAdG2iIEHy0119aoVVXmAyHgCN4pbueKFdTbjQZirQoD69FbNDHcEnnV7g96yqB3CmR9rLbPrnJIj5bVTtY9s6942ZCcrAquUBtA0KI0aN\/s5j0q2j2rBZYYBZf4nBIkBiRaQkxppsOtZFVihA43jApq5AYb7WlnEcTs3F7u0yFjp\/mEakxAcEKT5DWm4fhD2jrazTuBDEaxqWOb5A0UwxtXBmtlDOxQAn3KSSfIkGnhjJUlfIDwQPNSuY+wNDGII2lnDqLrG3LXcpLWzE7KGeJ6hVJHoASfLcUL1y5cK93ZYzrlb+H\/UHgr\/KoJ2l+VGTiQPCwmOsoTp9nMo\/Gp7WOtZCptNtuS6qI6NaQg+hNCNY3vaaTDqNDMh2uVxgL3eWSjFT9okABhqpAIOkAg9a8Yr3j9oYzcPuOGmUPgLZigDKASc068hGwrwgUhinLNczq4NAqWEucPYqZ5EQf5ftfPard282JcKoyqohVB8Kgfren3UVC9rMNLcSdJMBvqalw2HdMOcikuWOYKrFgOROnw76jn0pYA7zrABe0nTc\/aRY1ggKWZI+0SJkjnH4EVX4dbDkqQBmAAOo8RIKiNtSI96anDburG3cWOeRh9Yq9grBukQIdWAAE5nO+w+1pp1owMF62vC3Z3C97iH7szcXD4xSpIEHuLlpCCYEQwBk6HXbYXxW\/YYsxJcsfAyjLAmJYtBYxyj3rRnguJwdrE37lm5be+EtJmRl0ZRdvEyNJIRPMsw5Gs3wnBHFl7aoRcyl0yglSRupHLMAY1iQKISMtrzFjmvB2Kw3dFWR8ynVXEgz0I5EdKiFwu3+o6Hz9utF24LlWLt5UzahCddNPj+AHyzT1AqrisILLAAidwe8VgdY+JNFpcoRvNHyNoKdIJHSkgqzxO24fxrlJAMAyDI0MyZn1p3CbAdwpzRzyrmYAAkwvMwKze2sxl7sojLdonYV6B+zzso126hcDxNDAxKogFxtOphF9LlE+EdllVcNauWWsveV8pJUsCoLm85OiiIAEH4a9G7GdnbFgA2na4UR0ztue9ZHJGka5Rr6VzsRjhYqsfWmtJcxOvExPE7AGMCoucBhmGgJUNMFjooPTpvAoH2oK3HfK8EmWCpIE7AsStehdquDd1aVU\/zL1yC3Qch+FYhcDZW3exWIQPbtN3dm2T4S0SWbry9yaf8AYtCnUs1QXlY3GlaV150mItrcw9wjMIuLlDe4OXqJIHl9arrnuNAPqSdB5k1duXDi2KWLHigtltoYCrqSVXoOdVMHj0tksVDHNrM\/h869Mophsiv27zjEse4jWPfuU3zXD11RfYDX6\/KoDi7X\/oL\/AF3P\/tWtm3jMHdeyDbv2FznKzBbiL8QKzuFkgjpWIbGOdyG9VB\/EVVWqqGw\/qYp90stirJ3s\/J3\/ADmui5YI+Bx6OD+K1UF9eaD2JH9xSAXqR6waB1r8CFyywVsdbnzX\/wCtKoo8\/wDq\/tXavOP9R+fOVaepYh3trNshi864W1lAIggs+djz8jvQ3i1pkupiCGAuLDzOpA1J6+HXf\/y6N9o7dq7ZtWLqMXsAjvAWa40kEhg6rJ5A5iNZ8qB27QKlO7KKy57alWADLvbDvqw5ZtAcx0rNMEi1t\/z6zl1SCc3jQ\/P7RYotkbLoY20I0O3TqOck0PuOW2LwQYIJgadB571cw9zSPEY5hWYkR4SQAT8JHlJPSnd7OiiZ\/wBSD2gsGP4mguQeZSKy6WjEBZIddWXVT5iCI1iRPSF9aOWb\/eWUukZrto5GOQOxiIOZmGTMpVvDr4z70cLwjEXPgtMdeSXI9w6Iuvkx9a0PBOy9621x7oIRlAOYWwwKzByK7ifE4BldCN4FRHGYAyOpVSw3GogXhtxXbuLl647NPhPds0OPhzkOTvHxr6bVqMPgURO7RIiNGt+BeRkGB75mJ01oDIs3CHa+AplZXJbObllDRdM8gTvt1sX8eMneDurZGbL3hdCSP\/ae2uQnbNl2OhitVMoNhCKjuMxmiw9u2oBd3joAMp9PiX5sKkxV62CNWMiAHOYE\/wAqzp845gaE+e8R7YdwwCgOTqTbi2PQlhczeqkbUYw3aS26h8wiRm8biSIOUgNBqkpFzMVb0xeSftAvqMFfEkE29FEZdxygR714Ym9emdueLjErevC2FzqNAwjwwukEztseleZUpi6ZUi\/idDBm6n95pzw27esPeSyAMyw5gFhEQuY6kaHQVRs4HGA+HvV8+8ygerFgBVBfGozHRBG+sb6CrGHxTWoZfCSDliNBtM\/n\/agLbmdFznIMM2Q9g\/xMfcDn4ks3TI5+K47qB7Zq9F\/Z3xKxcbc3L1sN3bXmtXrx+ElldSWSFzjLsZ67+JMNdK0XZJWtucTsthHujWMzIpCjTWM5UE7bjnW17tplGCNrPobiHHQ1i73y5ERCXLcgFJn12j1rwoPZxAFu3evQwICqbdpFY7ZsIo8QJMEhmPUmmcb7T37wFnE3na1cw9jNEaNC3A5URm8Q1nkTWauYN01IkDZlMj1kaj3g1lWtuJqq6sRlFhLWJsXMPKOgKHKYM5Z3BBEFWj6HUVX4pcVmDgmHExlC5Y0iAYMRvVocQDlczZGjKbgG+umdR8Q5Tvpz2qK7Yi73V1VJBibbCNdiMvh5jlVNYnSSx1A2Mo4u8WiTMKAPQbVsf2SLYGMNy8zK1pc1qIKljKwwIM6E6Ag9NaxuNy52CTlGgmJ09KWEvFSSN6A6Z1KjmUGs92n0X2gxN+7Ytx3b3YMPastdthXIiAbgjQQZB225UT\/Z\/wAQxL22t4hVGVRlYZgWAJXVSBtFeHcF7RoD\/GFxHOne2WFto3hgsK\/uPnNa\/wDZvxkW+IKt64x7wPbRsxFt+8ynL3ZnI2ZV20M89CeY2DZFI8R0shp2E3\/azFh7CXQZFu6wPlBj8I+deeJZ\/eMLicEGHercN22JH8RWAnL1iB7EUX7T2buHe4fjw11jmgzkJ5kbg7fLnWAx7opBYmF28JzL0yuraj+3Kun7DdFHc1v3gMZh2aiMvEr8IuX+H3TdjLKtbYSQSr6NB5HSZ8qE2uGM5bu5bU77+U1YxGL75wAGyLqSSSzRsNSYk+Z\/KosJi8jkmQCTqN1J5jr6V6RVw+YEDt8\/nE5pz213ms4RgjgcFiL145WvW2tWlO7FwVJA6Aak1gK0GKF26cylLvQk5njpkcyPSKrHA4rbI49Fy\/gKlajmOm3wmKfbe+5g1bDH7J9xT8mmpHzn8Jqy3Cbx3U+pj8Sa4OGONyg9XX+9A6DDiEzCV4HX6UqtDA\/+7a\/\/AKL\/AHpVfSPw\/mVeex4K4LixaFxoLKcim0gK6Ed3cI2n7KmhdrhtkFmFvxK5Jd2vBcw8LB3cZQBzAbdR6VRvMot95cuuvxAd4XFtmURPdKVVtfUVl\/8AxRf70eNHIAGdbSSBtC+HQDyAqimQjWc1SaikKJ6HhsLhHzP3SXCIJkDLJMtlUzp00HWrFrtEtksFsKgtwXGUAgEgbEjqBPmKx2C4t8JYsCFKawC6Akg6bMoJHmAKgbtNaK5XUd6MyXSB\/mIRkMtzOWGHmtMkUwuvMTWhVLneeqWu1KX7ZZG5EeDxCYmBl+1\/p0PqNay\/BuMG5cvC4zOudQCREBpGkk6hoBH+odawD8fCi4ltQoYhTAAPw7+zqrD+Y1NiOOKoGR7jMQouF8qlj4vEIJmAdzrIU9KAnTW9oy2Gdxr8pe4ngzhzduW1IZQWYszhCUuZWECM6OjqQRsyxzoHguMYh7y2bd8IkkgWv4VvUSxjTM0CJaT507jPHHvhRzGxHU6ZY6biOhFUMPgu4xirfQrluKXXYhSQ0fI0tUX3lxrrH6ZIp2be00uO4KLys5vs9xfvvOmnXX7x\/wBnpNXhnZa9cDmyc7LbLkLqfbT096IcdxOHw2Mb90uG\/aIBljmgsNVDHeIA+lDMF2ku2r5eyxtB\/CQNokHbblTnuytxvEh1b24gTE4J1Vy5+yYE9dNqB1p+0GMulQjqsKGysFALh2zyzD4o5VmDXLxagPYTp4ckrcybC3QrSRI5jqKdirucyf0OQA8hpVcV0GlYyGNrSxhLcnUaASx6Ab\/29SKN4G61yzctd5kW44YjXIFsIWIj\/csRzUdaoYZptFEygkgu7EDQbDXz1+VcxGDZgotkPkBXwGTIJYkDmDmGo6VpWyzZTY7iS9oblvMi2wYW3bGZtGbwLyGw8qpMzZEcfeInzAXT3Hz186l4rb1S5ye2unQpNsr80JqDCYjKGUiVcRE7EfCw9D9CarN4mTqdY65bgLcGoJ18mGpU\/iPL0NQtdMk8zT7GJKZhEhhDA7HmD6g86rk1mS+k4aks1HXVNaU2MwZYBq9guJFCMxJAIIP2lI1DA9QaF5q6LlEZgwtNU2KmeoY7tIWRb4hwy5bqH4W01kcutYi9iCpMeK2xOjaxzg+fmN6rcN4mbehEodGHl1HnVjEIBqviRvy\/AikEpikTadXq9VLruI7h2KVGLW4OYZWtuYzAkGAw5yBB38jV84ezd+Bu7f7lwhTP+ltj9D5Vm7qdP+a6mLYaHxDo2vyO4rp4fGPSGUajwZzaqK57tD5H2hXGcJdDDKR6iqD2I5VewPGWQQtwgfdcd5b9p+H2AommMs3B\/EtZf9do519cp1HzNPpicPU0N1P0i5oVBqNR8PtM2bflXIrSf4OtzWxcV\/IGGH+wwfpVDE8KdSQVOnlRv0zEXU3Hwgs1tDpBdcqycKelKhdB\/EvNLXE+2WPxCd3fxVy4kg5WIIkbHahX77c2zmoIpRSKqRtCkAyc4tzHjOlMzGZnWmU5TRlFzYygAJZxGPusiIzkqghBA09wJqurMedTNakSKu4HhNy6cqIWjeNhz1NGbDWOY7bzQWD1ZuRNE8U2Mxj95c7y6+ULmI5DYZtBpNbPgfZa0FLFle4ApYkwlmdfEWESAOWs069j8jFbfjiRI+ExzHOkHrZmy0heO0cFnF2MxH+FYtNRbuCNdAD9BQ++1ySHzA8wRB+Vehpxi4JzIpAJ5GdPOauG3ZxVs5kDAaEEDMD5EfiKqpUqU7dRZo4BD6TrPMbmNuMoRnJUbDlVZUmjnabgn7u4yybbfCTuI3UnnGmtCFGnmaPTUVDfcREpkJW1o0gDlTcp6VYW1\/3ppX1o7UfIlSLIaWU08r+prhHrQjRUcSST97uQBmMAQPSSY+ZJ96iLzvS9zSIqCmOJCSYxkroFPC9PlSy6+Rq+kN7SSEilTnGtcpYpqZJyKUV2K6BUySRLXoHZL9neKv2u\/v3Rg8KYOe4PE+sDLaJG\/ImJkRNO\/Zp2dtZv3vFJnRP8u2Yi4wOpIO4HIcyD019A4h2jL3VLqXuuctm0mreYRTsANWbpvyFZffIBrNKWG0zCcI4HavDCixjMXf8A9b\/u6mRmnxFDt5fOpMf2c4ZEPwrG2RB8dnEJfI03yM5J9IoFxbiqnHJfvh7eQhX7vw3QFYyBnEFhrvHTTetlw+9gcQrNbv8AErQWTmZ7VxSImcrhsw8k94rWIwpoAFuZvIxmF4h2CV0e7w3EDFqgJeyVNvFWx\/qsNq3PUewrEQVPMEe1ejdoMeBiLDWMZaPxEX7Ya3fthWTS4vLnsYInQAUJ7VYc4hmuOiriUGa7kACX0\/8AyFXk0\/EPerBvYMN4O1tpkbuJdviafWKs2uO4lVyi++XoTPymYqncWojUcGme02lE5vVrLp4pd\/8AUP0\/tXKpUqH16v8Asf5lZR4k4FPFqa4lv9CrVjDE7A\/rzrqIBa7CaAJ2lXujNEEwajL4SxbYDnR3hnAjP8XkVBtz4jmXMNYMaVqOF8Mwj5coIGqjKTmXOIiDJHLXlrvV0cVhabkbn9odaJGpEyXC+DhjBAX72pYD+aBA9yK9f7E9jMMqNmuEluW23Q\/r2rD9qcD+6EBTGXYCRl\/l0IX1Hi6tWSPau9bIyXGETtoBooAHSAopvFAVaQscqmbfKonovb7hi4cEZvDJ1JEkRpt5zXmuK48VMINBzI\/I\/nVm5xi7iiO8fMduQA84H6\/CvSf2edgdTfYWyYGXMoOU8yJ2O2tLmiuGo50Iv\/c21VigCHQTD8EweKvxICKT8TiBqCdANToD6xWowmBW0vh1nUtyblPlzrTdqcGuGzOV8YAaPstlOkg6b8xrvXneN4gWku0LvGw+Vc2s2IxZCkaRvC2tmJ0g\/t3iQwRV2GYz56CsrZEx70R4xi+8bT4QIFUMNoYPt09K6WHw4pWX8vOdiWD1SRNR2f7NfvCsS621Xdm26AVBx\/sNjMO6TaD23PguW2VrbT\/q5e8VouxPEgkoRObcHXprHMVq8Njv3ZlzCcJdMPbMwhOudQdR8hz8qD7Tq1aJzADKLfvC9JWXSecYz9n2N7o3LdtboUeMW3R2T1UGT7TVPhXYjG37ee3hydJAlAxHkjEH6V7bicDDs1ohLqyBcXw5uYnkQdOu9R4PucSguG2guq5V40KvvmU6QGGvsaROOfODYd20o0F3nhuA7J4267IuGu5lMMCuWCOXij6VCOzmL742f3a73g3Xu2kTz2r3rMly61jEAO4XNac\/EwXVkJ6qNQdzr60\/FMFZLV8lrTEIrEmbbN8MONSpMDfSeVCGOYDVdjrK\/Tr5nz9d4PfW93LWbgufdyNmjrETHnXMdgWtkq6lWB1B0I9q+gMdie7hbrsbWkksQ9oExnVx4oBiRtHpQjjdy1eZ8Li5dE+2dblsTHe2330JBKnQg6ebCY8i4ZPjoePMo4cW0ngjjU00iiXHeHnDX7uHbVrblSeTRsw8iIPvQ2aM2Q6g7xWKKtcLwpuXFT7zAeknU+w1qK3R3svZXvs07Kx\/AfnWmTKhqDiWBNT\/AI13d9cMqnIqqqjKZJ8uun4GjfB8QmHL3btyL98OqvoRZtqDEQdB8JJG5YdKH2L1vxd4JXKwg7aiDJ2URMn5axSxnajDhUtXrcooOo5EkOTrzOW2sx4QTSqUnq0g1NdeT5jNMD1GA+1vBLtoljLI0kPOYNJOpPM89etWeAOq2Qxy6oRMDcCDr3fWefvzJrA3Ci\/wbou4Z5G05T4dddvErn7xBBIEih15rClHGQAFh8KqGBDLGZiJ1k+1CxeMauoR17h9YdmVGzDmYrD4F3xOVVLeM6T59ZiPf3rW8ZwrWUVoh7UugJnwiO8tyd1IMgHXUdKL4MlFZsOLVtVUs7RBVdQSQdJBKjqdRA1JznE+I2bxCasAwOZp8RLZTA9GJn1qzU6wAQHKNzAtSVVuTrMlxewEuEL8Bhk\/lYSPlt7VRNFuNL4bfVTctz5I5j6GhJqFrrFI2lSpUGSaDheBz6n4R9aLJaA0AgUuDibS+\/4n\/iriEANPTkJJ1BqVnNbE9JjYXtO5hqSpTvE+JcplkASDMAMYkCW3OhNS8M46mFzMSubSMwk89l\/vpQPFY1joPD67+nlVPDcFu3TPKdWO3tzNdk4alhVzCx+Ji1WsW7KYhbF8YuYxhmOZjt7\/AK+lW7nYDEMJCqT0DaqTsCD\/AM+tHOy3BrCgLbGe8VLO7wESDHPcbEnSBR3hvEktXFtLdNwZSGYiACJPhO5HLX2oDe1DVYIiC0H0GYajUTBpwB7JDOsCdJGnTXQkkmQFGpj3rY8J7ZPh8qDQ8xGXKqiSzKD4BpAUktrOmxrdqO0tp5W2pzAZZlwT1iCJ22kTp74DE4nNIV1VeYVcvz5\/Wu0tPrJ70W+krtUWmy7Vdu\/3lA2XVhEnZeogfjWCxd9mMk5vf8opt++oXKNqHC5FCrPTo2Rdv6gKtUnt4ktxz0Pzp1i6diJqMXJ3p4vRtS6vZs2aBE0XBbpDKPh8szz\/APFhH60Neq9qMLGDWNZyNJM\/FA3PLU9a8b4dfyka9CfM\/wDb8a9E4n2ptvhLSs4AUy4iW8I0gbxMn1q\/aatUo3UX4jtJu2ansdjGu4dixlwSoI0JCqAPFE\/hQvhGLKcRZFbwMWLATMqh108yRM1juyvbbumuD4VYHIYnKeRPWqR7Xd1ibb2paDLk6FpOoB\/OuMcG1qa8aaydRbXvN524xZtG26t41Nxh8UkERGpO+v1oh2ybLZcmASywdNwVP3Z0APM7V5x2j7Y94\/eCWclYJEBApkACu8b7cG8gJBLBYVSfChiCfOY8qpsLU94banT\/ALJ1FHO03WIvlsD3lw63LXMDVnWRqPUHUE0DNt2tpiGO63EJg+IZWRZ6\/ZPpWbxfbR7llAQSyLlVZ8CkCMwHXy+tQWe0rGwqtJdAQs\/CJ55etGXC1cxy29Nvl5kFVRzBPaa\/3l9mYyYUE9coCj6AUDq3irhJk8yZqq+9bdAihfGkSY3N50GtF2VSLhPModPcGs4h1o1wvEZLtsnbY++lEVOpRc82kXeH+JOcqiB8QGpgSZAnrryqmnB7t9iiqSQTJ5DUZiTtzHtTOO4hs3dAbkEGDO8ggev4VquFY\/EKwsIgVsneZoOZQnjLGeWViCV1yuKzQxb4ahlIuD\/75jFMA9p2li1wv93sJh2Zc4Jf4j4SQFKkeTHcdR1rLnBh8lt\/jtgqVn4pAXMBzkAEep6Vd43x2zZDWrP8V4KvdY5hyWF66Kvj3I0NS8ExbuluSS48QbI2gKnSQuuh1M61zq61ges3PHiMEU6hyjiW7vDA1nubr92bgOWTzHi8XkIE\/PSgN3s7cw4\/iaGdIO8MuvoZn2q9ge0D3GNu+c4kj7omTqAsj3H11lcY4qVXupLIozAdAdFUevTyG1MoK2FXK1rNz4vM1OnluONBMnxgyinrcvH2lV\/I0HNFe0DgXAiiAigEf6j4m+p+lCaDcBQIid4qVKlWJJtezbq1plJ1Uz7Ef8GiVsg+orE4bFshlT6+flWm4Vxm0TDtkMRrt8xTOKwYrNnXedPCYpQuVoWtgTqB61eW6i\/EfTn8ooYcZaKOO8Q\/7hrVLEcUtBE8YJAOg1jWgp7PcmxaPdWkNSRCZuTOXQULxnGe7P8ACILaidwJ006n9a0JxvGSwyroPqaF3Lp9\/wAK6+Hw9KgNN4hisdmGWntLGJxRMsTJzDXmYnWocR4vEKr3m2FK29HbEZiUM5t\/MYwpkVKxphpF11lTk061vTDXbZrCtZwJUtJd1Pz+VSXMRmHl+FVHPOukz6051zqsu8crRTCa4WNNzDpS7PxKj2NdzVHI6Us3lWc8kkD07vKikmuExWupYXlxzHWo2roNcpd2uJIhVuzcBEGqlOUUWhUZDpJNngrne2xqDcUQeZI61a\/xZwqAyQgYAgw0GIUHy8f9UchWRwN422Dg6j9a9aPYTF27wme7foToTQa9BqT9RBcHjxCqfEA3sIzXCqDUnQTr5VruD4cIQCACqxJUdP8A9R+h9+dC73DLnehokACIj1mrVrhzN8TwPNmP0FBxFVHH7zVNshvK74dbbksT4gWMTOp0lpIgzUOKuBF719YMqD9p+WnQfkKuY3E2LCspYuzAeERy8vs+9ZXH41rrZmPoBso6Ct1K7VgoOwmHa8rXXJJJMkkkn1qOumuUux1mIqVKlVSSylJTrSpV1OJXElFcQ0qVFbeSIbGmWaVKtH1CUN5G9dWlSpcesy44001ylWnknDSWlSpceuVHtTBSpUSruJJKKYa5So1SScpwrlKgrvJHGifZxiGeDHhH\/UKVKs4nYS5oWOp\/lH\/U1Au0B0tn1\/Ba5SpY7iSBaetKlTVOVJTtTsNvSpU+v+RZobwhg77gkBmA6AmKixeIeYztHqaVKlK4HWEJBlyozSpUpV9UFOGuUqVLGXFSpUqqSf\/Z\" alt=\"Resultado de imagen de Electromagnbetismo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las fuerzas nucleares fuerte y d\u00e9bil y el electromagnetismo est\u00e1n presentes en el Modelo Est\u00e1ndar de la F\u00edsica de part\u00edculas, la fuerza de Gravedad se ha negado a juntarse con estas tres fuerzas y campa solitaria por todo el Universo all\u00ed donde exista materia<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los cient\u00edficos quieren creer que la naturaleza prefiere la econom\u00eda en sus creaciones y que siempre parece evitar redundancias innecesarias al crear estructuras f\u00edsicas, biol\u00f3gicas y qu\u00edmicas.<\/p>\n<p style=\"text-align: justify;\">El matem\u00e1tico franc\u00e9s Henri Poincar\u00e9 lo expres\u00f3 de forma a\u00fan m\u00e1s franca cuando escribi\u00f3: \u201c<em>El cient\u00edfico no estudia la Naturaleza porque es \u00fatil; la estudia porque disfruta con ello, y disfruta con ello porque es bella<\/em>\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcQUOiy8ArpZcItk0hsTmB8L3DUPQHZgim4VdXKjmF-n2G-FV-TN\" alt=\"\" width=\"234\" height=\"215\" data-height=\"215\" data-width=\"234\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Rutherford<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">E. Rutherford, quien descubri\u00f3 el n\u00facleo del \u00e1tomo (entre otras muchas cosas), dijo una vez: \u201c<em>Toda ciencia es o f\u00edsica o coleccionar sello<\/em>\u201d.\u00a0 Se refer\u00eda a la enorme importancia que tiene la f\u00edsica para la ciencia, aunque se le olvid\u00f3 mencionar que la f\u00edsica est\u00e1 sostenida por las matem\u00e1ticas que la explica.<\/p>\n<p style=\"text-align: justify;\">Pero, a pesar de todos sus inconvenientes, el Modelo Est\u00e1ndar, desde su implantaci\u00f3n, ha cosechado un \u00e9xito tras otro, con sus inconvenientes y sus diecinueve par\u00e1metros aleatorios, lo cierto es que es lo mejor que tenemos por el momento para explicar las familias de part\u00edculas que conforman la materia y c\u00f3mo act\u00faan las fuerzas de la naturaleza, todas las fuerzas menos la gravedad; esa nos la explica a la perfecci\u00f3n y sin fisuras las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Nuevas teor\u00edas de la f\u00edsica\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de Nuevas teor\u00edas de la f\u00edsica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Nuevas teor\u00edas de la f\u00edsica\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de teor\u00eda Mond\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Llegan nuevas creencias que tienen origen en el pasado cercano<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hace tiempo que los f\u00edsicos tratan de mejorar el Modelo Est\u00e1ndar con otras teor\u00edas m\u00e1s avanzadas y modernas que puedan explicar la materia y el espacio-tiempo con mayor amplitud y, sobre todo, incluyendo la gravedad.\u00a0 As\u00ed que retomando la teor\u00eda de Kaluza de la quinta dimensi\u00f3n, se propuso la teor\u00eda de supergravedad en 1.976 por los f\u00edsicos Daniel Freedman, Sergio Ferrara y Peter van Nieuwenhuizen, de la Universidad del Estado de Nueva York en Stoney Brook que desarrollaron esta nueva teor\u00eda en un espacio de once dimensiones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/3.bp.blogspot.com\/-rdkTYA8vfiw\/TjrIlom9ddI\/AAAAAAAAAPA\/ZMA2ysEFWEg\/s1600\/lhc-sim.jpg\" alt=\"\" width=\"924\" height=\"322\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Despu\u00e9s de mucho trabajo, mucho tiempo y mucho presupuesto, por f\u00edn, lleg\u00f3 el LHC que, cuando comience sus experimentos nos dir\u00e1 como mejorar el ME actual y, seguramente, alguna cosa m\u00e1s.<\/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 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