{"id":7594,"date":"2022-02-02T07:52:30","date_gmt":"2022-02-02T06:52:30","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7594"},"modified":"2022-02-02T07:52:33","modified_gmt":"2022-02-02T06:52:33","slug":"pero-%c2%bfsabemos-hacia-donde-vamos","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/02\/pero-%c2%bfsabemos-hacia-donde-vamos\/","title":{"rendered":"Pero&#8230; \u00bfSabemos hacia d\u00f3nde vamos?"},"content":{"rendered":"<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Teor\u00eda de Cuerdas - Concepto, hip\u00f3tesis, variantes y controversia\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si las supercuerdas nos conducen a las respuestas \u00faltimas, entonces \u00bfEn qu\u00e9 direcci\u00f3n debemos continuar nuestras investigaciones?, \u00bfEs que nos hemos introducido tanto en el mundo de lo desconocido y lo ininteligible que estamos a punto de ahogarnos en un oc\u00e9ano del absurdo?, \u00bfNos hemos enterrado tanto bajo una monta\u00f1a de preguntas imposibles de contestar, que deber\u00edamos considerarnos perdidos para la ciencia? y, como me he preguntado alguna vez, \u00bfTiene alg\u00fan sentido seguir especulando acerca de la &#8220;teor\u00eda del todo&#8221; en ese mundo extra\u00f1o de los n\u00fameros de Planck? Que, por otra parte, quedan tan lejos de nuestras posibilidades que dif\u00edcilmente podremos alcanzar ni en varias generaciones. La Humanidad no dispone de la energ\u00eda de Planck para llegar hasta las cuerdas vibrantes que, de existir, necesitan de esa energ\u00eda para que las podamos visitar.<\/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\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/2.bp.blogspot.com\/-J4iZdEQ3PNs\/TakmysPGkII\/AAAAAAAAB5k\/faAiVM2WdqQ\/s640\/dossiervialacteaovni.jpg\" alt=\"\" width=\"248\" height=\"503\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ah\u00ed, situados en ese puntito diminuto se\u00f1alado con el circulo rojo que enmarca nuestro Sistema solar, unos seres tambi\u00e9n diminutos, conscientes y pensantes, pretenden desde su peque\u00f1o reino gal\u00e1ctico, dilucidar todos los misterios de la Naturaleza, del Universo inmenso.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT4y5v_5asvx3ey9MdNAat8S8rnXy_RGPymbZR8ojeX5M1jGxat5hQD9NbGAtrze_DI2YM&amp;usqp=CAU\" alt=\"John Archibald Wheeler (1911-2008)\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRQkc8MZRzRAUMEFFbZKCO4KhFTbxy5OkU5vvLjsODvCuBoEVBLmCo6V07mDGv-fjyVGuM&amp;usqp=CAU\" alt=\"Sandia National Labs on Twitter: &quot;John Archibald Wheeler, a legendary  nuclear #physicist who coined the term \u201cblack hole,\u201d was born #OnThisDay in  1911 https:\/\/t.co\/nOMZgYgGmD https:\/\/t.co\/4JUoWmeOEV&quot; \/ Twitter\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Acordaos de los muchos enigmas que a lo largo del tiempo hemos tenido que ir resolviendo. He le\u00eddo sobre la pasi\u00f3n de John Archival Wheeler, cuando en sus magistrales clases, explicaba a sus alumnos la Implosi\u00f3n de una estrella masiva y cuyos resultados no eran otros que el nacimiento de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. El <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> se produce cuando la materia durante la implosi\u00f3n alcanza en un cierto punto\u00a0 la velocidad de la luz. Entonces se pasa un borde matem\u00e1tico, un punto de no retorno. Un viajero espacial (desafortunado) que entre en el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> junto con la materia durante la implosi\u00f3n no podr\u00eda escapar ni siquiera\u00a0 si pudiese darse la vuelta a la velocidad de la luz. Con \u00e9l, todas las se\u00f1ales que intentara emitir serian tambi\u00e9n atrapadas y, junto a \u00e9l, desaparecer\u00edan para siempre en eso que llamamos <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>. Un lugar misterioso de energ\u00edas y densidades infinitas del que nada puede escapar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Hallado un \u00abagujero\u00bb en el modelo est\u00e1ndar de la F\u00edsica?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSzMO4g2MRE88jUlrr5RYd-d7fQNSEAcuZfIzYI4Cx2UpyeG5IkftY_xVONZa8NXzJOcbc&amp;usqp=CAU\" alt=\"Hacen predicciones que pueden ser verificadas en experimentos de grandes  aceleradores | UNAM Global\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Otras de nuestras firmes creencias que se llama Modelo Est\u00e1ndar, tan poco es tan perfecto y tiene goteras por muchas partes de su fr\u00e1gil techo. Todos supimos de los datos del experimento BaBar que, nos hablaron de las inexactitudes del Modelo en el que se han hallado diferencias que demandan uno nuevo que sea m\u00e1s acorde a lo que la Naturaleza es, ya que, no encajan algunos par\u00e1metros y eso nos lleva a tener que exigir nuevas formas, nuevos caminos que nos lleven hacia el reflejo real de una Naturaleza que no acabamos de entender y que, en nuestros modelos actuales se resquebraja cuando tratamos, por medio de complejos experimentos, de comprobar la exactitud de las teor\u00edas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los \u00faltimos resultados de Babar apuntan a posible nueva f\u00edsica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTRhb1r8jUmVAzZASwO6P5NNlk2cgQP_PRfFrmafRn5Z7_fNgrw6GeE6cGFWLXtoxHwvj8&amp;usqp=CAU\" alt=\"La historia de las cinco sigmas en f\u00edsica de part\u00edculas - La Ciencia de la  Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"BaBar observa un exceso a 3,4 sigmas respecto al modelo est\u00e1ndar en las  desintegraciones semilept\u00f3nicas de los mesones B - La Ciencia de la Mula  Francis\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 BaBar observ\u00f3 un exceso a 3,4 <a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a>s respecto al Modelo Est\u00e1ndar en las\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 desintegraciones semi-lept\u00f3nicas de los Mesones B.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"C\u00f3mo nos enteramos de que las 4 fuerzas fundamentales del universo se  separaron de una despu\u00e9s del Big Bang? - Quora\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQbCVIeRzce3JQI7j-1ZrB01pCaBwDXKEF2cEfBnwVxSkxK1o5BWEKFd0rYhQSjfPYWZhU&amp;usqp=CAU\" alt=\"La f\u00edsica y sus 4 fuerzas fundamentales - La Neta Neta\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sobre nuestro\u00a0<strong>universo<\/strong>\u00a0rigen cuatro\u00a0<strong>fuerzas fundamentales<\/strong>: la gravedad, el electromagnetismo, la\u00a0<strong>fuerza<\/strong>\u00a0fuerte y la\u00a0<strong>fuerza<\/strong>\u00a0d\u00e9bil.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Fergus Wilson, uno de los analistas, y cient\u00edfico del Laboratorio Rutherford Appleton (del STFC) en Oxfordshire, Reino Unido, lo explic\u00f3 de manera bastante contundente:<\/p>\n<p style=\"text-align: justify;\">&#8220;Nuestra teor\u00eda actual acerca de las fuerzas fundamentales del Universo, formulada hace cerca de 40 a\u00f1os, est\u00e1 empezando a mostrar se\u00f1ales de fracaso. Pero resulta igual de impactante el hecho de que las nuevas mediciones sugieren que cualquier teor\u00eda que vaya a reemplazarla tendr\u00e1 que ser m\u00e1s ex\u00f3tica y compleja de lo que pod\u00edamos esperar o imaginar. Aunque no debemos saltar precipitadamente a conclusiones basadas en un solo experimento, este nuevo resultado es uno de lo m\u00e1s convincentes que hemos visto. Y est\u00e1 en la l\u00ednea de indicios previos que ya hicimos p\u00fablicos recientemente, todo lo cual apunta en la misma direcci\u00f3n&#8221;.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<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:ANd9GcT1O_BLDjmJSAU5zrWMLtZFyZgLeaFcPRkeGQ&amp;usqp=CAU\" alt=\"Nueva perspectiva sobre el modelo est\u00e1ndar - Catalunya Vanguardista\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">S\u00ed, el Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas que recoge s\u00f3lo tres de las fuerzas fundamentales, est\u00e1 pidiendo a gritos nuevas expectativas, y, si fuera posible, que nos lleve m\u00e1s all\u00e1 de los Quarks, lo que por otra parte requiere una escalera muy alta de la que no disponemos.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">As\u00ed pues, parece que faltan algunos detalles t\u00e9cnicos, la f\u00edsica te\u00f3rica necesita de un buen empuj\u00f3n y, como dir\u00eda nuestro amigo f\u00edsico Tom Wood, es preciso acudir a nuevos paradigmas que nos indiquen otros caminos que, alejados de los cl\u00e1sicos y anticuados modelos actuales, nos lleven hacia el futuro. As\u00ed que tenemos que convenir en que, el Modelo est\u00e1ndar actual, ha sido una magnifica herramienta que nos ha servido bien pero, no es perfecto. En primer lugar, podr\u00edamos empezar a quejarnos de las casi veinte constantes que no se pueden calcular. Pero si esta fuese la \u00fanica queja, habr\u00eda poco que hacer. Desde luego, se han sugerido numerosas ideas para explicar el origen de esos n\u00fameros y se han propuesto varias teor\u00edas para &#8220;predecir sus valores&#8221;. El problema de esas teor\u00edas es que los argumentos que dan nunca son convincentes.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Un poco m\u00e1s all\u00e1 del modelo est\u00e1ndar \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQCqNQxhznZ480dzWPCOyfxeN12TQEqrfz6v8pmfPlX9-8xm6dKnuT6K0pht8eNKLdlfA&amp;usqp=CAU\" alt=\"El ajuste de los datos actuales al bos\u00f3n de Higgs del modelo est\u00e1ndar seg\u00fan  John Ellis y Tevong You - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;La f\u00edsica m\u00e1s all\u00e1 del\u00a0<strong>Modelo Est\u00e1ndar<\/strong>\u00a0se refiere a los desarrollos te\u00f3ricos necesarios para explicar las\u00a0<strong>deficiencias del Modelo Est\u00e1ndar<\/strong>, tales como el origen de la masa, el problema CP fuerte, la oscilaci\u00f3n de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, la asimetr\u00eda materia-antimateria, y la naturaleza de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> y la energ\u00eda oscura.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 se iba a preocupar a la Naturaleza de una f\u00f3rmula m\u00e1gica si en ausencia de tal f\u00f3rmula no hubiera contradicciones? Lo que realmente necesitamos es un principio fundamental nuevo, tal como el principio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, pero claro, no queremos abandonar los dem\u00e1s principios que ya conocemos; \u00a1esos, despu\u00e9s de todo, han sido enormemente \u00fatiles en el descubrimiento del modelo est\u00e1ndar!<\/p>\n<p style=\"text-align: justify;\">As\u00ed las cosas,\u00a0 creo que el mejor lugar para buscar un nuevo principio es precisamente donde se encuentran los puntos d\u00e9biles de la presente teor\u00eda y, una de las cuestiones viejas a debatir es: \u00bfPor qu\u00e9 el Modelo est\u00e1ndar no admite la cuarta fuerza?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Del modelo est\u00e1ndar \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSHbcDALqIGfFPWfs1buGMbdOEzC2jPLJnLpLWyxHUKlV_EMQpsF_YZTNGBsZuZNZyrtg4&amp;usqp=CAU\" alt=\"Del \u00e1tomo al Higgs XI: El actual modelo estandar a vista de p\u00e1jaro | Una  vista circular\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0Aparecen las part\u00edculas transmisoras de las otras fuerzas pero&#8230; \u00bfD\u00f3nde est\u00e1 el Gravit\u00f3n?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una regla universal en la F\u00edsica de part\u00edculas es que cuando las part\u00edculas chocan con energ\u00edas cada vez mayores, los efectos de las colisiones est\u00e1n determinados por estructuras cada vez m\u00e1s peque\u00f1as en el espacio y en el tiempo. Supongamos que tenemos un acelerador de part\u00edculas tan potente que pudiera actuar con la potencia mil veces superior a la del LHC. Las colisiones que tendr\u00edan lugar nos dir\u00edan algo acerca de los detalles estructurales de esas part\u00edculas que que ahora s\u00ed, nos hablar\u00edan de otro &#8220;universo&#8221; m\u00e1s peque\u00f1o y ex\u00f3tico que el que ahora conocemos y&#8230;\u00a1qui\u00e9n sabe qu\u00e9 podr\u00edamos hallar ah\u00ed? \u00bfQuiz\u00e1 cuerdas?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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alt=\"El vac\u00edo superconducto \u2013 La m\u00e1quina de Higgs-Kibble : Blog de Emilio  Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"El vac\u00edo superconductor (1) - Ciencia y educaci\u00f3n en Taringa!\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por otra parte, sin rubor alguno, hablamos del &#8220;vac\u00edo superconductor&#8221; cuando, en realidad, no conocemos bien ese &#8220;vac\u00edo&#8221; ni lo que realmente pueda contener, s\u00f3lo tenemos algunas ideas e indicios que, nuestra imaginaci\u00f3n aumenta hasta el infinito haci\u00e9ndolo m\u00e1s grande que una galaxia.<\/p>\n<p style=\"text-align: justify;\">De todas las maneras,\u00a0 estar\u00eda bien saber, a ciencia cierta, c\u00f3mo es el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> (si es que existe) del que toman la masa todas las part\u00edculas (si es que la toman), y conocer, mediante que sistema se transfieren la masa, o, si cuando las part\u00edculas entran en el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> e interaccionan con \u00e9l, y es el efecto frenado el que les otorga la masa en lugar del famoso Bos\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Enroque de ciencia: \u00bfQu\u00e9 es el campo de Higgs? (1)\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-XUL2TCmDrBLptY-sd400BwrZlpadztbtFwAMXLtwz2uUpFC4RvxMBFANIRhmSuIqjls&amp;usqp=CAU\" alt=\"El bos\u00f3n de Higgs\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Claro que esa, como otras conjeturas sobre los Oc\u00e9anos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> y su dichosa Part\u00edcula \u201crepartidora de masa\u201d, no son m\u00e1s que conjeturas que, m\u00e1s adelante, debemos ir comprobando para poder escribirlas con letras de oro en el Libro de la F\u00edsica, o, por el contrario, desecharlas como se ha hecho con t\u00e1ntas otras ideas y teor\u00edas frustradas que nunca llegaron a ninguna parte.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2012\/07\/dibujo20120703-decays-125-gev-standard-model-higgs-boson.jpg\" alt=\"\" width=\"450\" height=\"321\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a1Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a><\/a> adquieren su masa y el principio <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a> se sigue cumpliendo! Al principio esta visi\u00f3n no mereci\u00f3 la atenci\u00f3n que le correspond\u00eda. Por una parte, la gente pens\u00f3 que el modelo era feo. El principio <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a> estaba ah\u00ed, pero ya no era el tema central. El <strong>\u201cCampo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>\u201d<\/strong> hab\u00eda sido puesto ah\u00ed \u201ca prop\u00f3sito\u201d y la <strong>\u201cpart\u00edcula de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>\u201d<\/strong>, en s\u00ed misma, no era una \u201cpart\u00edcula <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>\u201d. Si se admit\u00eda esto, \u00bfpor qu\u00e9 no introducir m\u00e1s part\u00edculas y campos arbitrarios? Estas ideas se consideraron como simples modelos con los que jugar, sin mucho significado fundamental al que se quiso llegar con el LHC pretendiendo hacer bueno todo aquello y, al menos los f\u00edsicos, insistieron en que, el campo y la part\u00edcula estaban ah\u00ed\u2026\u00a1Llegaron a conseguir el Nobel! Sin embargo, son muchos los cabos sueltos y las cosas sin explicar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 <img decoding=\"async\" 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\" alt=\"Bos\u00f3n de Higgs: historia, hallazgo y perspectivas\" \/>\u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Ruptura espont\u00e1nea de simetr\u00eda - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"ASPECTOS DE LA ROTURA ESPONT\u00b4ANEA DE SIMETR\u00cdA EN EL MODELO EST\u00b4ANDAR\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">El\u00a0teorema de Goldstone\u00a0indica que siempre que una simetr\u00eda continua se rompe de forma espont\u00e1nea, aparecen nuevas part\u00edculas escalares sin masa.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">En segundo lugar estaba lo que se llam\u00f3 \u201cteorema de Goldstone\u201d. Ya se hab\u00edan producido antes modelos de part\u00edculas con \u201crotura espont\u00e1nea de simetr\u00eda\u201d, pero para la mayor\u00eda de esos modelos, Jeoffrey Goldstone hab\u00eda probado que siempre conten\u00edan part\u00edculas sin masa y sin <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>. Muchos investigadores, por lo tanto, pensaron que la teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> tambi\u00e9n deb\u00eda contener esa part\u00edcula de Goldstone, sin masa y que esto era un inconveniente porque entre las part\u00edculas conocidas no hab\u00eda ninguna part\u00edcula de Goldstone. Incluso el propio Goldstone hab\u00eda advertido que el Modelo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> no satisfacc\u00eda las condiciones para su demostraci\u00f3n, as\u00ed que no ten\u00eda que ser v\u00e1lido para este caso, pero todo el mundo estaba tan impresionado con las matem\u00e1ticas del teorema que el Modelo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>-Kibble no tuvo \u00e9xito durante mucho tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/lh5.ggpht.com\/Alavo03\/SMf5YKgxydI\/AAAAAAAABUU\/3YsM9zgxTvo\/AccComplex0700829_thumb%5B1%5D.png?imgmax=800\" alt=\"AccComplex0700829\" width=\"404\" height=\"366\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">bos\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> pretende ser una parte integral de nuestra comprensi\u00f3n de la Naturaleza. Se trata de una part\u00edcula que es una excitaci\u00f3n de lo que se llama el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>. El campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> impregna todo el espacio y cuando algunas de las part\u00edculas fundamentales que viajan a trav\u00e9s de este campo adquieren masa (al interaccionar con el Campo d\u00f3nde, probablemente, ve frenada su marcha y su desplazamiento es m\u00e1s lento debido al medio por el que discurre su viaje). La cantidad de masa que adquieren depende de la fuerza en que interact\u00faan con el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>. Algunas part\u00edculas, como el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">electr\u00f3n<\/a> adquieren una peque\u00f1a masa, mientras que otras adquieren una masa mucho mayor.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"ASPECTOS DE LA ROTURA ESPONT\u00b4ANEA DE SIMETR\u00cdA EN EL MODELO EST\u00b4ANDAR\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Y as\u00ed, el teorema de Goldstone se utiliz\u00f3 como un \u201cteorema de imposibilidad\u201d: si el espacio vac\u00edo no es sim\u00e9trico, entonces no se puede evitar la presencia de part\u00edculas sin masa y sin <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>. Ahora sabemos que, en nuestro caso, la letra peque\u00f1a invalida el teorema; las part\u00edculas de Goldstone se hacen invisibles debido a la invariancia <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a> y no son m\u00e1s que las \u201cpart\u00edculas fantasmas\u201d que encontr\u00f3 Feynman en sus c\u00e1lculos. Adem\u00e1s, debemos recordar que el Mecanismo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> no es una aut\u00e9ntica rotura de simetr\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"Fermilab\" src=\"http:\/\/conexioncausal.files.wordpress.com\/2011\/06\/fnal.jpg?w=720\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un aspecto peculiar de esto es que este campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> que impregna en todo el espacio es parte de lo que llamamos espacio vac\u00edo o el vac\u00edo. Es s\u00f3lo su impacto sobre las part\u00edculas que viajan a trav\u00e9s de \u00e9l y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">bos\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> que podemos observar en el laboratorio. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">bos\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> vive por un lapso muy corto de tiempo, as\u00ed que no lo observan directamente, sino que m\u00e1s bien se observa que las part\u00edculas se descompone en y tienen que inferir su existencia a partir de eso. En la teor\u00eda actual que tenemos para comprender la naturaleza podemos hacer afirmaciones precisas acerca de qu\u00e9 fracci\u00f3n del tiempo que se desintegra en dos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> en comparaci\u00f3n con dos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">quarks<\/a> abajo.<\/p>\n<p style=\"text-align: justify;\">Claro que, algunos, me piden m\u00e1s profundidad en las explicaciones y, no se conforman con pasar por encima de las cuestiones, hay que entrar m\u00e1s en materia y dejar sentados algunos de los par\u00e1metros matem\u00e1ticos que en todo esto est\u00e1n presente, y, para ellos\u2026<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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Tv6rbwJ2PkMcDhtNxKG\/kR+vwwS4RRr0ayayHpSQ0+LSDYsFNyRuInBSMQVeOZiixV0DAGPGn52wfy3a2k3hfLinoQSaTC\/U7CSZnfA5e1iltNeh5SognzIMHB2gOG5hVWnoRyml\/sMTqPKwa0XucbfphtHeU4rlakBc1WQm2l9XPzGCtLg5qiaWYp1fa5P5nAOt2E0lXpVZ8S2bzYDce3ocAqnZjNLrZKTNoYqTTN5WJgTq5jlg8pr0HjFjzW4BVW5pE9SDP54q9yUF6bL7QRhSy3aHOZc6e+qoR9l5\/BsH8j6S8ysCpTpVB7IPy\/ljLOvZvwn6JTlKRJIUSx1EjmYIk+4nHicNpgkldU8mAI+YtgpQ7c5Gr\/AG+WKnmQFP8AI4I5b\/RVf1KoQnkSV\/ithllgxHjkvQr1OE0T\/c0T\/gj8CMWRwXJso\/1QK1pK16gn3RbDWOx6ETSrhh5wfmD+WKVXsfmAbCmR5MfzAw1oQI+kKn4abx1H54x\/tBXVmhTMb+043TtllteXb9khvdsfxxhPFMrpqHrt+Y+OM34hiCWpb+7FZ6eCMbdDI+AxDWp4k0MD9OPsTMmOSuFoJHGPYx2q4904ICSpBpoJuC0j2xH54JJX0UqJ0g2cX8nn88CwuL1TT3KDUJDMY8m0x+BwjjTX6\/sOn3+hdoZ4IoqOtr+Ee4fzxa4zlKRalmGVjSqoJ0QDqUCxnnHluB5444fxGitLSVlo3ib4nznF6b0igQydiQLH446O0TFYUnQyJHngrw7jzIQai6gDyjoR0g4IrxBNGnux6sbDpgQ+WB\/rheFdBsZsjXyuYLA6SWI8L7iBFjv0+GLXE+wFNkR6TmmW1SGhlkNy5gRG84VuH9nqlae7IBBAGowCSCbHlt88XqHG87lNKVAxQEwHEg9dLbH54DtdoKpl7glDN5auUaoxpoPFpJZRqU6DBU89rC43xc4b6R2plhWy6mTLNT8JJ2kg2JgdRi5wztZlquvX9TUdNEnbnFxfc4YK3DKGcq1hVoq6gIUdV0nxatXjBkwQLcp54K30Zo9yHarh+ZGh3UE\/YqgD+Lwn3YnzXYLJ1hKLoJ2NJo+RlflhW4p6LgZOWrf4Ko+WoD8RhSyb53LL3tFqy0wSNazolTBBF1F+oxn90ZNrod8\/6MKovRrK3lUUr8xI+Qwt5zspnKMl6DED7VPxj\/hmPfgpwj0rZinAr01qjqPCfzB+WHbhHpHyVaAzGi3SoIH+YWxJ4oS6HWWSMpy2aqUz4XZDzgkYYaXaXNU6a6azGWadR1G0fenrjVKuQy2ZWWWlWB2aFPwYXGEvtd2Lo0qStTqaPHEOZF1O0LM+Eb+eMsbiqiwvLGT8kaRXpBlZTswIPvGMF7S8MqJVfXAhio84O\/4fHG\/Yzf0m8DqFkrUiApnvJnfqPaPwxZfBzxZmNaj9UW+63L2DHOao8\/PEzDu2ZW9R9vdsfyxLTUFPFuLfC2N2OBKtPEZXBGrTE4i7sYXiYoRj3TizUp+WPaeBRiuq+WOxSOJ8drhqAQikcSIuO9OOtODQD1KeJlHniNFOLGVpEssrYkA\/HDpAD2WPdUEhSzXqEAG9oUfDDPw3KPmsnmMrVpaamlalMG41QShna5W\/kfPADOhssivQrai48VIwWWeaNuo8sW6HaLUaZqNrCGbNB8Sxvvbob4SUpWkqodRVWZ3Uor5ow5GSPZ1B9uLuS4vXoPqpVCNrcttv\/GDna3L0Xq95QEB1k7+uSdUzz54BZQfWCmy72URuTaPacLKHwaMh54L6SRZczT\/xLhx7L1suRUNCqrLUqF9HQsBIuTJmTaN9sJFD0ermMulalUNJmQHQ4JBMmb7r88JlehXy1RlOpGRipImJHnsREEeRGA3KHY9J9Gz8X7EZPMSXo925+3T8N\/MDwn3jCTxr0U108WXqLVX7reFv+0\/EYg4D6ScxShaw7xevP9fqMaFwTtjlcxGl9DdCf184wVKMhXFoxdqWbyT3FWg3vWfyb54ZuH+kzN0xpqBKvQuIPxG+Nkq0VqLDqtRDyIBB9xscZVxbs3l\/ptVMxqo0AuqkyCBeIT1SLeL4YNV0LdmwYocZ4etei9JjAcRI5HkcZyvpuyx2yuZ6\/wB3\/wB\/yxPmvTNlUiaFckiYGj4etgWiYC4z2d0o9NvWUyD0O3wOF\/h9BgrB1YbRI3\/VsOzelzJsTrydXbU2oUjA5T4tzyGOK3pTyIQO2RqRIAGijOx\/asBHzGDzjaKeTTdCPWy5xUKDrh8f0scOChjkHE7DRRk+catsGO03bDJZNKVWpkSyVfVZadHeJEybSLj39MBzjdA2ZUySMQi3TGh5P0p8OqMQOHuIEsSlABR1Pix7nPSfwymwVsg2o8u6oyB53secbjnBtjWjWZ+FnHSKJxouQ9InD6o1DIlUBALslCATqjZifskmNhfB+hx\/IwTUoUqIEyagpCIOw5E+zG5I2+zICoOOhGNY4l2r4ZSVW7oVAyM6mlQDBlWdmgJNiAJ3jAih6ROGuE05OS5I093SBULPia9hztO\/LDc0AQVI6Ymo1tJnD5me3+RpgGpkSqzE6aBidp0sTf8APEeW9JPC2BZsqVAYL\/ZUmJmb6QZCiIkgbjGWRGpiSQS+pbk7qTv5gnY4u5jh9Mj1oqbwPs\/vDcHyxqA4vkSqvTpU6isAwKIhs209D5YD8Y7b5Wi6mpky2q2sCkdN4hr6h0mI88Tc05aeikZUmmtiBTzzJCVRKjaMGezgofSKNR2Hdq2qSJgi6\/8AFGDeZ9IWRVHdskSqkD1aV52iTB\/P3iaeY9KvDqbMpyLyrEWSjBiZIOry5xuMU\/ERPY68KYNRBSAAWCgfdDGB8IwudtcgFqU62kaK6hHB27xF8JPXUgI\/wDEGS9KuVYJoyVYK5sYogSCZnx8gCfYD0xZ4b6T8rmtSDL1SVIhGFO+\/iF4AEG5\/MY0skQpN9Gfdo+G06YR0BGrVI5Wjb44Ceqd4NjY9RONe\/wD9pkmqd0ckdUHTKUvER9kX3I264qVO3eRFXuzkDr0hr06O1xa\/l7Nsc8pQb7LQWSrS0KHA+2eZy8AVCy\/dbDxke1+XzJD1aA7wLE6o8M7b9cVX7d5IOE\/0c5ZiQAKVIzpEki9xEm33TgfW9LPDkieH1BIkHu6MEeRDQcPjf3sXJd7Rl2S4Q6UPprz3YadEb+IKDINxqPywEGbBYuSoJM8zznaDg\/n+NvWo06IFMJTAkKzEVNIAEgjwxv7T8QrZcAnwEMPsnl5iRcTzBjfbGhf+ojJr0SVc2sKA8tOpiQfE3Tbl+PTBjhGSrZlStKkzqslqj2pqoAuxItGknr0g4CcFy81dBW6yd\/dHTfnhgr8eajljlUJBd\/Hp3K6pA+J+QwrrlSLqL\/CcvVgbieS0wxfWxmSet4jyj8DhkzPatvoByVSn3izTdHYyadMwSBAksp1KDaASNhgAiiohloVGDEyJgLBiTdifjOPuHEEw6jRBlmPqDbpBkkC\/3sBJPv0xsqpR4rtJ\/sy5RyhptUYAFjApgCeYYMJ9YiAQL3AnBLgvYyrmBrqfVU1MtUewHM3MaiRy8+WLfBaNDL0aNXOK9QOpbL05ILgxYk+ot1gzBAsdxij2n7W1Mw6pS006elVWkNIp0zafVEMdQEEkx0vjbsjSGftXwzL0sir0ERqRdQGZQS5cgFxdQmwAt9k2G+APaThzvTolaRarpWSRMJpBLEgwqqdQZiYAIuMEqnaP6QKVIBSGrP8AUsFOk6DBOygKwJBM+sDcrGBvHqjqoIqyVBptUUEI1NjGsN9tdUgj38pwm7Vl9cGKuc4WadY03JghtDC4YmdJExKs0eLmCCLHBXh2bRaxU02VfrCDsWGjqQbwt432BGK\/CeIF87rqsWLFiCfFp8MAkMrWCADaRAvbEXAawTNP3n2xURlDACX8JuAZ3Ow+WKvrZJR\/7Gnt1n6VSkiqHGkKTUbSQoDGBCi6ktYkahAu3JJ4dVTvVD+rIPSYBggxtqw19uDSagncJVWETvC1gw1AA2drFoMHywu8Fy2XanU16jUUqyaZlgI1LHqxvckGw8xhYu4bGlGp6Grg3EO5q94njDKRVpqYaFGoSCZBHiI3m4gTiLtHxCpXZT3SlUYOxpFmKgbTqEMQTq2vEEAYrZAq9JioAIfu0BckO0KzAMR4yJ5QT7Dg+lFq1NidPd6pqqVmpEWqaCWJErEgMRBgYmrTKuMZX+wv8ASoz1lYkEVFghFChh3g1BYAW6nYbq0kXxQ4pw40W0uFJgnWyro9XUNNvHMAAnw3iDjxKrU6tVKdZ61I6dTMHhmQBi0TBFOpzvYzsScFKmWCqV8TwqikXUzK63KSLnUpI0jnfcwaPuyFao5y2Uq9z3lM\/WN4jOkwqqDADeopEEi9tO0gYo5PKZiiBmgCEEAkG5UjxRyAHTy2gYYeC8SREJKrprVRd3AYAhZE3ldJJkkSZ9xPsvxpDlzQCvVILDSFmVmzH7oIixgTPXEJTkrpWXhCOuToqVCtdFZKmsyBMQysRKhoswIBKuN9rWxRyjl+IUdUz3FVSOhVaje8TfAjPLUy9UrpqUaZP1ZeYUzq0k801CR90gHrLDwnOpWzuXfRFTSwqi3hY+AkDoQ0+7CyjStdUymJ+XF\/KZDmcv4WqeJXRydaEju5MiqOpW0+WrrhVfPZlKlRIFRixZlFOQCftALAAMzIEXxpKUpy8G1RCNYX7rjSd9xqANxsMLOb4WVOlW7ths+tlDLzUkXJBAjlB8hhMGZLUjo+p+nXcfkD9jc42Udq6EFjKBW2qqCNS7H1iB\/kYYexk+E8SBahUGSzG5pnTpJiZ0EhW\/eQqeuM04i4NKn3ZgCQWa1zcIdwCLmWPiLEjY4oKjbMhvz0gj3MBFz7Rj0Dxxny+WVcwyJUpuwfw1aUmm+mSdxMGN9jG59Yhs8xqVdQBlXaeRF\/DPQzj7htN11BSoDgqV1RqHMC8+4HyxZaiWJMFWQhSG3NiVYzccl57i5wipSstC2nFe1X8HFAqivSYgwFLsOpIBH+Gd\/kDODfZ3hLVDSpesDUNStpEwlNPAp6zJMcyw+7gTlsmNTg+s6kECYMsOewM9Phgznc2lBKy0mEuip3nqiZWefhIHeLtzE7YR\/maR1yX+DG+0nr32Cs7xRMyVaoO7CFl0gltFNn1INgFCElQBygkWuC+kPTfSRIXUpA2YN59DY\/DF7ivEg1GgEcs6iqtUxuKlQkCSLyJPtJ2wMFQlLgmBGq9gPVH7s9fdiyRwFjKZAuPA6g3kMwEARzPredo+cE8rx9nP1g1O4FNy19S2CgA2QiADvYm1owvUUJICzJNo69MEsvl17wJWhAyyGBH2h4SeUfDAlVbHin2i7x7h7UaimQWMTpMgkAX1TcmYMAQfdjhe7TMq8MEL21XMiJupGohxaDzHswZ7P8Or5yn3JUaUBKVmtYDwgTdriRtykjHScHoimtNiS6sWDmQdwDYRpuCBdrgYm5JdlONvRFxfi1J6dRFafqyvi1yG72V+wACLC8bDAfL5c9yQKZLVCuneyg6SR94ktFtt8PvHOF5d9VMNTmoVd3R1mUp21SIXWSGIH2jPO69neBGaTpWAWAFR0YWAgQIJggv4mAHn0EZx6GlCXbIqNfuUQWDUlLGbAOzkat7wukWvY+4ZxTjNTM6KI0rTSTLGxY+tUlhKkiLdb7nEvE+FslTVXP1QMBlvrYbqI2ax3ja+BrUjUnSAiXIDG8AgXP2oJ3\/lh4pdiu34os5TOdxT1U2kEgBiDIaAWAGrT4fCdXPUvsBzPCczVpz4JWCSq+MkOkFiFGnUVkxZjuJwqIpDhF0vuADcTEExMbD5DfFjM8Xd3qGVYuQWIX7oiwJgCwwXH2jRklSk9IYKPCMzUDkUhV7tmH1Z1An2KTEWaBY3x1w7Nvln1FXovy1LF\/usDEodj0seWJOFcMpGmBSr1HzG7NRVhTQb6C\/wBpt\/Ll54hp1eJDWytVelSBeWLaSFkk6XPi57gjEJJt7LppRtO\/2HluLZXM0PrEJOzppkq43F49vsjGeZPiHc5lhTBAGqmhuSFb7DESYEWIkrHMYMZHtnQgtVywLkqe8QrT1KCAVYIoBMGAeUg8sMfD14ZXC1KFJqVajLimZ2MgkmWDiTNiDJGJ6xRk2mDznNK099oDLxoN4wIfTFRCw8dN4kj7yjqJ6zgo9Wk9NS8sZgr4RBHPnPy3xB227Pl8zopqk90tTTqAZiJU92tvFYSQTtcHCzT4VxFa70FVg4UNDhCSthIsQwuBqHlPTAWKEop3QJZpRv3bAfDM33dLYsGqQ3mircDo0tIPUDfbDF2U4DSr5lqNYBljUGUBSyFSQ40xIuhM9YwsMNK0Vn7Bb\/Oxj5AY0fsUYy7V+aUmQH\/ESPxA9wx1ZJUcsRGfMfR6r00LFVYqRqBViBElSIkjmIwUcITpn16GvRpAjT9aokfu\/wDnC7Xph6jkm5YnfqcGXys1KpRyVVO7LNBnUNECBcldRH7pwHQ0E26LWboGahUH1PX5AsJA6Xg2Pnj3KcOp1kpCqTJYg+GDyBA0xYx8ZwW4UE7wlzqJJFMXMyY+SdeWAWfzBQuV8KqzCmZABUExeCASJgEYhjyc\/H2j1fq8Esbbe1W18XTIs\/wOkF0KzkayylVBswUEFS06VKka5M+4yKOZrUQ1NgwViJF\/EPsg8rRIBxHV4lVqVNanTyCoAAAOUCxHWd5PU4uZHjLUyxq0kq6lZR3g21CNQGxa256Y6tpb2eSqf2IK2WUxVpeLQAaqG0EE3HMqRz5Tvhr4VwvWS701DINYNRRA2Ok6zp1BSszYX2IOAnC+GUKjCoGbQCAyRt4lBJM+qNUke4HY4YsvwtgHAqM6HV9oCTBkjwnUYC\/EcxiOaaS7o6\/pYycqStPsr8Q4ygUU1Ute8zCrqB0rNrkbbchvaM5io9XvACq6WUEsps2qIhQAQXPIEGcXMvwB0ID0wSzHSAdWkCRqkdACTtPunBfh+Uy9KEqyzyCQRZSTyvcbC\/njmU0lo6skLd6A\/COz5crT71NTMtQ6iAF0A8wzXMncA2GK\/GqDZeo9KNRmQyAndjbb1YLbc4vEjGlLlaeiFprBPILcbdL3vhe4x2cBY1KYKgKWKXIJJHw9nv5Ymsu7bNHH6\/vsVstXpVGcOKbz4j4BclYYGed7kc1scDu0mRFELT0MpeAoNjeN52AJHtB3F8d5nJGkNQUEmQVYSACPWgje8\/A4KUXp1FQV6b6mKkAgRpuDpkyxmCOX2TO+OiD3d6J5ZeDjFVff8CcmWC1EBKyw2BkqSCADIsZgxjqpkKhRiJRFIYq5gAEW3ABY8rAkbThl4otLIVFIGqtpVlkBlA06dzaJEEbweW2I+zlCpmTVrU201cvRNWkABZ1ccmEMrAkXsCTbHRyffo4+EeNe0QdmMuosalRS58CpUKgLJ1auQ9WPcOez\/wBl+NKMvWy6BapomxvJWCXJkyTr1HoA0fZOM84Q9SnWqVatM1Eae8XSfEoYPVaV8SqjEE6YuRyBwa7MZ+nl8yFTXUpu5BYLpYLVPc0wVkkEo2qGPNec4GTHyTFhk41oU89RKVqlNdSwT3eoXKN6qnrKkQfZ1ww+jR3Ndac+BmRCCpIOpp8LCymFJgm4BPLEHaGs4ViygS4AP3IW4Ui\/rat+Si28PnYmjRpilSKHv1FXMmbASGVfeAdMct+YlMslwqQccWp8ojFlRT4jlRW7tDVVqppSASpWq6ggkEjUFU25xjN+PcOWqqAtoakWSVBPhJlVFrDc+8Rhj7HcQ+jrl7wn0rMUG6Q602n3MoPxxB2\/rNlKrKiU3FVu8HeKW0gAqwW9gWkx54WLVaHUWm0xA4bwQVil9BYIBERdRE236364dMvl2o5Z8ooLVWEyBYyxEdZ8PwOAHZ\/PpTWjKvyZT4YYKeVpNx1nywwtlql8znapy9MsTSprao4GyrA1C32jtOBk5t\/YCeNQVd+xUyXZjMpWQvQcoHEkRyO3xEXxzm3dXWmov3mpiVID1CeU7ouw6yx2IwycS7XVqioKFPQNhKagBEQJsDsJIn2YF0uLVCw7yuGBO0i\/kQo2xrk1bo2Lh+Ilftb+P9z3PKqMDANmCjzaPwMHpjzPcEr5iiiUV1QSGMLEALpubhpBFt7zj3OUpZV1B+cxphiYFiZMSbixwbyyZilly1FhB1K4hjF1voBhudzsfInEMalGSPf+szYcn08nF7bX66oQs7wVKafWF6bhEJ1jcveI32n2QBuYENPJVRSLatSidPi6KSYBuLKdukYL8aqZis5p1DKqJCqjALeAoG8xB9mLPD+CVHCJprKqzGlHsJJJkzHrG\/KcdvPivJnztcn4rRb7L0Hq01CoKZL+JgAANRBJ3BbYWPIAQcW8rVUMoqs0AupYBVYBS25IsPAJB2luuHTgQy+WpJlkqkkrUJB8Ut94mfCb7RB9wwk8UzbCpWRWIBd1gWkF7sPbG\/MGccmTylro68UuEW38HdLtOuslTE6lBNyqeELJ21QLnzwr5zL5g5h20it3l1dZIjlBgFWG0EAjpgg2RB8sXeAKaNemUI9dZBPhPiG4xRcYrRCGaUppys1LgFLu8vQ74EaVGtyIBYxf4nFFKFSpUY3CeKARY3ER898COHcFzIzK1TU10\/HCwwJ1yIafCIU6pBMkD3N9bilFaJYODpmwIJJHIDmZ5Y8\/6nLKDioRu+y8XLemI3aPhxinW0lpJWYuSAenOB0ws5Hhj06vd1GOlp2XW0AH7t1tIJ5X33DZU7Qd4lOm9Mhmdwsbg6ZUyR+H54G8EgZ6nVqPpCzLHbYx7JgwLyZGOmPKNJlXJNNi520qCo6LSpErMajIgFrKx8rXY7D34Dms+XB8bCnWXQxUw0AAkeXriRz\/AB1ztLT4fmwfpFZg1NiEioqkA01IABJOmfISd+WM74j2bqFJFGq9IMzKwUEeLSDdREQox2RnGkmcTUuVpH3ZThVRswaqiaaklgGK61MjSDMhiHO1\/jgfwpmytaswpvABtU3jSxJLC2oAi\/Ui3LB3gfDM260hRWtA0gqqtpDqdmYDSovJB2sfPBniWTZEZ6xVe8pI9SArayZYkJcabIOum8WurnJd7TGlji3x9\/yij2m4aa9ShWW1PNJTq1VP2Xp2rRyU6WJgbycF+zdF\/ptRobQMsU1H7xWnN+slvhjzifDkppllmqZVgzVWmWqU0Qx8RJ\/piPsojtnWraAFrJWKnUZnxgADzgSORB5RhMj5f0NjVI5zPZupVy6LTYJ3lermDrJGnUiKALXGoNfpB54u+kqiXzFHeRRkkRHiqvG4PQ4g4jmmWmmXpByKS0aeoaSGNQAVIbee8ePbjr0jZr\/W3AKwgVNJ1CJ1PuB0YWxNcqdvXorGKckl3tsWz2gyOSRVydI16hllq1ZCqbqWC2afYKcjrgj2fzJztDNVa0NXVAUePVUTIUbKBpG33sZrWg0lI3VyPcQD+Rw6+inMFcw1JwQKiMLg7RP\/AE\/PHXONRs4o7dAfhmrvEdmLEOVAJJOwB9gJYD3npjjiVLRWdRbS0CPLbH3EapoV3pn+7qMb7NsbecqP0MR8VzbNpdiB3iK0gbkDTNzvKyfPCpO7GbVUO3EKzKKVVQPraSiygliQZUW9bVTn2nzxFT7cDLpUWjSDMxXQYJF6aNFo1FmJ26rO+B3A8+9XKrTCvVekH0gAGRqUhRAtI1gHq3PCfQqOdeh1Ck7G0fdMchgRxp3foo8jUUl7Gvi3bHPUgrF+6diwZQiSCumASVkESJHsws5rjdSsS1Wo5N48TG\/nJM\/IWxczHC0elUdSS3hCgMSCyiWWG8U6AzGYiBtIGPspwqjTqA5gOaegMe7P3vCGmOTFZ5TInkapQS0icuV0w12IzQbXAGoAlqlRpESLBOQEzeZMY+WmneM4ZtRLSrD9pvFM8xBiN5vgHlqr+FwFWiDpIt4zALLAuJnbYEzJN8NVfN06i0jTkKdY8Uag0iVaDuDInoFN8QyqnZZSbhRWr1ALfr4Y+4blqjGmFRjreE8yHg38iPdjnOKALYvdjOJPTqVaaMkGGWmxcjnOkzKmTvPSdsSf5XROEVy2a1xnLN9GqlWIZqbKvkWBA87k\/LC1wbgK0F31OdyABf8AXvx1kO0FfMLQHdBUeGbxklba7jSJ8SgeU4t1a4D6Sw+P88QlpcUd308Grfv9ilxvhi1aZUgFWB9zdd5mY6YXctwB6oZaRLSAKhNTTqu40wJAuWkcrc8Pdj7GvtzAvc\/HEHC6a91VMb1CyERe2494JnpGE5uK0Pkdox\/jXDqdGs9SrLmyqhaAHspk2kLBsOQ3wFPEqtOTTcqL+KkdG8SCEsZA2PljQO2edoDMCjWpM4YcmibSIPNibSDz8pwk5ngBVh3bB0JN\/JRJkbWG55MY88ejilcVyOGcd+IzZLtdXoKyLUZ3anqVQFJasxMMZUkoABItcyCOdJs3mM0Vp1dKu1Q09A2VQqAACeU29vniHtDQp0aqCm9UVdC95Hq6TRR17th4tR1GZ2gbWx16P8iWzmUpxqY1XqsxkwEClT\/npn24KilE2SVzbGz0ksddLxFEXU2oCSA5aIE+I+BDEi3THXo8qKUNPWuunVZ0Knk9LS2mb6fDPvHUxR9IVA1UquHcfR6gXQI8VNadNS59kE\/4sc+i3MIzMCVLXZLeIaQFa87HWBEf0jm\/y7XwGGpbOPRvkVq59ZAMUy59tKtTK\/CEwQ9KvG9GZ0CLKs7A6iCTeCditvIdMXfRzkjS4lmVIlURyjjmrOkgjkw0ifjsRhG7c5lqudrkKTDsLCbA6R8lGHSTSRuTU3JCZTkKy2Ex7vh1GCfZ7Nvl6y1lglTt1+fT8cfZjh3dLTZkB1qCJI21QRAIvsfYQdjiWjxBEVi1EMYiNYhT7NMj8fPHTLa6ORKvZJxTP\/SK7VnpqHYgmC0D3Ai\/vxWOaqSqDRANlAChpOwaJBnzxd4VwytmFNSmqpSVlV6tQiFki99yFOoxyHmBh67NcGogn6MorHUJzeYSY0FSDQQ+t4pOo2Gketibko67r\/gdQcgf2Y4xncrQeh9HNSoWIAgkgMJOsL4oi4tO9sLbUzTd3KU38UnwmxkFhocTbnYbz1xsfE+z6rR+kZfvO+UTVaZesJBLN1ZSJAEDkBthM4jwb6Sy1Wt9srTGmATAKzb7OrqQG3jEnOMabXfwUhjk7r0L\/DeMq1QBKSjxnQqC6mJ1FNQ8HM6YmI5iFzjOeWs2mmIQMzDUb3UeGTuBBC9Z2ExghxnhRWposCy+FtgWBMDykG3TUBsMAQQE0j1mPiDL6sRpg7iZYH2ezF4pdoSUn0z6qwOlRcKCSR15m\/sHujpghlOK92jp3ZbUTflJIufMcvb5Yp0ck0ajboDfV5DHK19OpaY8TeEsRcC4IHQm198NSegKUodBPL8SZx6sxuZ5dY3wRXKs0lVmLswHqgcyeX44E8U4ccutF2aTUXUACNucjdSDyPXyvToZ9wrqhhWBmfNYgdNziX4ae0HlT2N3BO1LUXLmmrtACmSCIAG\/ncxa5OLGY7Y1WrGrpXSVC6W8VgSZGxmcKNCpqbxJCg9Yt\/XfeMXMmEqVAtNdS7eIz7BIA3jE3hj8HSvqJa2aZ2c43UrJNRUCTIjUJifWnYET8sV+L9q6YR6dInWgMQyqC0gRc+KJmBvGF7jWdIy66QoDNoIEDShWSYG4kXPn54SWAMxyi8dReel8ThhUnbGnmaVI7zuZc6SWJYGxJuZM+6\/54fuCZulmKFNNCJ9WyNDTCISxdhMmoxDGPuhj0nP6CioVDOqDYs14ABJ\/OB1Ixa4caZLUh3hBYEOpVTYiZlTK6JjaCZvtjqlBNbOeE2nY49oMg9aqKiI\/dd2mh2BE+BVADCQ1tuo9+JOzdCvl2arSqKhUXeosWg2giT4ZmCJ9ojHPZfggVGNWTT0FbkzchpibQALA2t1wz8Ly4zFd8uqHQHHeFiTC6TaeRsL7y2wOOOWRqXGJ28YuHKa69i\/mqtSuTUqMG71ayuEJAhwujTImz0wskSNQ6Xodj8oq56kEaadTXTqLpugqUyvr+bXv0EY1fi3YmjUVe7JpsoiRcODvrHM89W89RbCBn+BHL5ikwVhUp1EqaRJJCuSQscoEH94HFZTcGk1pk4YoZoOUZeS9fIw9iS4zOa1AajlqdQnmrusET5imp9oxiGZzZc63a7Qbr5eRx+juCIozObUXLKNxBCBQUU2mJdzfrFoxiLcIpsgcCoqeGCfEDqBI0jwtFjczti3ikjlqTbpkFQNWpUxpBdnWmGMxqYkhOkzqImLMOmCWR4bRo0tVbVXdKiCnQQTTewcklZBADEXMEg7jYjw7LN3KU6RDPXiotUkHu1psogyJBlQ0zc6hi99FpUvAhdmsalUtLM0iSOSi1gPLEpZbtLSv+v8ABXFgXFSl21f2X6n1Hh3fua2ZiGOoUEP1a2AEx650hRG1ueGnJ5oWAgDbbC9lqrXJPPy3i8fGffglkxJkDHPKVKi0cex4yOZNiP0MLfHOHmk7aW0UKpOkgWRxfSf2TGoecjBfhamx\/X6\/pgrmAgosKkab7xvMiJtM3E4SEuUXFiS8JpoxntdkwiIxOpfWUlWuKuqYkSwlZBIiCMKJpKaqu0gg3iI1bBr2mbmbHG2\/6MZqZ71i9hq0KdW8aYIuvMsPMDlhFzPAqbioBTkBidSjxrI3H3hF9PtiMXx5eKUZGljvyiJuYqmvWl38PqpJnTfwreBEx5XPnitkeGidLOA2ogDzBAgk+rJIEnbnE4ItQSlVUO+pQQ2umTDKL6TFwSLdR7oxFRylXU1cQDI1EwR4zuC06pHivtP7JjrUlWjlcXewZnmioFeQUMEWMEGCB5W3v8Mc5ZwaniXUsGQecD+gwS4gtHvmA7yqTCyXWFOkAQ0fWEEWnTO198VeEZHXVNMDW4JVaZVpYmV23kEgwY89jhvQtOyDJ1yjh7nTzMECNrH894xb4RSNRao9Zx4o3LD7R9iwD78H6nCKwRPqGphQ2t6tHwgFo1QUsoUgmJje3JZy2aOXrU6lF5dNJmIGqIK+Y5E87+3C3yTofjxewxwLNLVqVFrMFGnSoaYJ1AXi9t45nSIO2K1SEOuq4YaiFWNWqwuTeFgjqeRFpw7ZHifC80w76i+XrkgMUnSWAIgRzHRlEW6YCcfylCoztFWk1N2I104WodR1BQABtB1STYCAIhE170UTkmmvQtNku8crSUz60QfCIm\/MSALnmRgrwLIJShqwkfaIH+VAecm5BGynaJJzhWQqVCCnhpgBSR5DaBuYNyeu+HLI8KyyadQ1GAoAWbgRIUDxMZBlreVpxz5fqUtF4YL8v\/CTJ8PejQRTqqMXP2Vgs5kiL2ALEzN53gDDD2R4aKPezHeO+t\/aenkP1G2KnD8maFY1K1QaCsU5saYYzpcbCevXyC4PqgYkqRIZoPkABHmJxPGq8n2Lmna4+vkvCpfENamlQsjTcciQRaJBFwYPLH0T5eXnis2Zh4AnmdvDbn0HP3Yt+NupbRyxhfR4cmadSrV+z3IXe8rqNxEC0Xm97Y\/OPEnrIxM1JmCviV1tIDLPt8QJBtzx+juHcVp16TOrhlUlGIUgEizASPELi454EZ\/h+tiyu6CwDUiFJiZBgbA9efsMtkycKpWh4RbtPsyivVK1mlUUgBW0HwnSANXvAmPPHeXqGZwHp\/8Ab+WCuV\/PEa0v0O3J+ZhrKLvhm4ZSmMLuQ\/XywVz\/APsuY\/3VT+E455bpFmuxqoVSCtNI1HxFm2VB6zRMsdgOUkezA3i\/CWzILUCjMrkNraH0206Wg6TqU2sLm4jFXgn9lmP91S\/iqY69HfrD\/dn\/AJz46cGNHFldPRW\/002UZUzOsSYlhpKixlSCZN7kGDBkTJJbJ5ehVqVGXSdQSprG15AaBy8AOoWvyuAU7af7NU9v5Yzr0Tf25\/dp\/wAb46MmKMlsjHLJdDXxPsFQzBBaE31QPXkjxC\/Mc\/PCV2s7BV8sgNIirQBIN4cTaDybc8rTjUMl\/Z0P33\/E4i7V\/wBmn7x\/hwkXwi0vg355q\/k\/OeWzFak0MDpI8UCZDrAMeqbMdMi0nzxby1fTXSrRjvEIYEeEagw0KBpFyLNIAJZiTc40btH\/AGtP9wf9GEXif9rV\/fX\/AJiYvysVKh77RdoKtbL0kYNRBUFmYiWnUDAsQY1Ag8vbjPOH5PLCqQ1TvKRXnSLPqOyiGGmRPiE8rHBzOevV\/wB0P4qmCGe\/2Wn\/AIv+bRxGNxuimRLSKdDI1GUTlmWrAKu3eCoRphSxMEwAbjeDblhl4J6Nq2pa1esqsN0kkEQZBk9DuY5yuLfZ3Y\/u\/kcP39yP3P8Apwrk\/I0k1WwLkeBU6QQIB3YIbXPrGfCOZdo93SNsS5zNUaEsYB2mxf4\/Z5wolj+yASCua\/tKf+7f+FcZz2h\/2lv31\/5NLCwwwVyrYVOUtNg3tfxDMuy1lDtQUaamXvpK8yABIMXknUd\/DYYv9nePZxc6aOXp97QfTU7tzHd03UFyGjwFWIkEGZ2kzibif9nT\/cb8Dj7sb\/Z1f\/S0\/wAFw6ptaDJeLHOnn6eYvQrqxB8WhgQAJ8RkCRbcWMWkTitxnMinQZaQ1MWCKDfXVcwurrHrN5A4SfQV\/efuD+IYaD62S\/8AVVP+RWxHLFJ\/1Bj6C9HhqUMpToIYEgK3nc6zG5JGo+ZOKFSo6mKTSosJjYWmLXO5PUnBjOerlv3l\/hwAX1j+ueEyzcZa+x0\/TQUrv+9n\/9k=\" alt=\"La historia del gran colisionador de electrones y positrones (LEP) del CERN  - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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alt=\"F\u00edsicos del Fermilab podr\u00edan haber encontrado \u00abuna nueva fuerza en la  naturaleza\u00bb\" \/><\/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<img decoding=\"async\" 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\" alt=\"El LHC se pone en marcha de nuevo | Ciencia | EL PA\u00cdS\" \/><\/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 LEP, El Tevatron del Fermilab y el LHC<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Los f\u00edsicos han buscado al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">bos\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> por cerca de 50 a\u00f1os porque su descubrimiento completar\u00eda el Modelo Est\u00e1ndar de la f\u00edsica de part\u00edculas. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">bos\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> y su campo asociado explican c\u00f3mo la simetr\u00eda electro-d\u00e9bil se rompi\u00f3 justo despu\u00e9s del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, lo que le dio a ciertas part\u00edculas elementales la propiedad de la masa. Sin embargo del Modelo Est\u00e1ndar no predice la masa de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>, y varios programas experimentales en el LEP del CERN, en el Tevatron de Fermilab y ahora el LHC del CERN hab\u00edan intentado medir la masa de la part\u00edcula.&#8221;<\/p>\n<\/blockquote>\n<p>&nbsp;<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcTcK8-gMWZOto0rQndHLa56mKicO0iOXJETuw7gzZSWY5IK3kvK\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En el seminario llevado a cabo en el CERN como preludio a la mayor conferencia de f\u00edsica de part\u00edculas de aquel a\u00f1o, el ICHEP 2012, en Melbourne, los experimentos ATLAS y CMS presentaron sus resultados preliminares en la b\u00fasqueda del Bos\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>. Ambos experimentos observaron una nueva part\u00edcula en la regi\u00f3n de masa entre 125-126 GeV.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Fabiola Gianotti \u2013 Unidad para la Igualdad\" \/><\/p>\n<p style=\"text-align: justify;\">\u201cObservamos en nuestros datos claras se\u00f1ales de una nueva part\u00edcula, al nivel de 5 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a><\/a>, en la regi\u00f3n de masa alrededor de 126 GeV. El impresionante rendimiento del LHC y ATLAS y el gran esfuerzo de mucha gente nos trajo a esta excitante etapa\u201d, dijo la presentadora del experimento ATLAS Fabiola Gianotti, \u201cpero se necesita m\u00e1s tiempo para preparar estos resultados para su publicaci\u00f3n\u201d<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El bos\u00f3n de Higgs con 5,9 sigmas\" \/><img decoding=\"async\" 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\" alt=\"ATLAS observa un bos\u00f3n de Higgs con 126 GeV con 5,9 sigmas - La Ciencia de  la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cLos resultados son preliminares pero la se\u00f1al 5 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a><\/a> alrededor de 125 Gev que estamos viendo es dram\u00e1tica. \u00c9sta es de hecho una nueva part\u00edcula. Sabemos que tiene que ser un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">bos\u00f3n<\/a> y es el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">bos\u00f3n<\/a> m\u00e1s pesado que hemos encontrado hasta ahora,\u201d dijo el presentador del experimento CMS Joe Incandela. \u201cLas implicaciones son muy significantes y es precisamente por esta raz\u00f3n que debemos ser extremadamente diligentes en todos nuestros estudios.\u201d<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5017640995744508146\" src=\"http:\/\/4.bp.blogspot.com\/_DvHSK-p7zDo\/RaI95qnJ6PI\/AAAAAAAAAEs\/_FDHtLyvS00\/s320\/Mecanismo_de_%3Ca%20href=\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Dos prestigiosos investigadores hab\u00edan sugerido de forma independiente que se pod\u00edan construir modelos realistas de part\u00edculas en los cuales, el sistema de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a><\/a> fuera responsable de la interacci\u00f3n d\u00e9bil y el mecanismo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>-Kibble la causa de su corto alcance. Uno de ellos era el paquistan\u00ed Abdus Salam que estaba buscando modelos est\u00e9ticos de part\u00edculas y pens\u00f3 que la belleza de la idea de Yan-Mills era raz\u00f3n suficiente para intentar construir con ella un modelo de interacci\u00f3n d\u00e9bil. La part\u00edcula mediadora de la interacci\u00f3n d\u00e9bil ten\u00eda que ser un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\">fot\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a><\/a> y el mecanismo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%E2%80%93-la-maquina-de-higgs-kibble-ii\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>-Kibble la \u00fanica explicaci\u00f3n aceptable para que esta part\u00edcula tuviera una cierta cantidad de masa en reposo..y, de esa manera anda y recorre sus caminos la f\u00edsica.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Por aquel entonces nos dec\u00eda Ton Wood:<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;Introducir masa desde afuera; masa impropia como digo yo, no es nada nuevo y cada \u00e9poca lo ha hecho con los conocimientos f\u00edsicos que pose\u00eda. Y lo desecho al entrar en contradicciones insalvables, con los nuevos conocimientos que vinieron. Primero para explicar la masa inercial de un cuerpo ordinario, los que tropezamos a diario, los que se usan para las demostraciones escolares. Despu\u00e9s para explicar la masa y la interacci\u00f3n de los cuerpos del sistema solar. Posteriormente cuando ya no hab\u00eda discusi\u00f3n sobre la existencia del sistema solar y su mec\u00e1nica de movimiento y se generalizaron los conocimientos f\u00edsicos a todo el universo; tampoco en hombre se pudo explicar racionalmente, desde la f\u00edsica, f\u00edsicamente, que era la masa, que es la inercia, que relaciona en lo profundo la masa y la gravedad.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Los resultados an\u00f3malos se acumulan en el LHC | Investigaci\u00f3n y Ciencia |  Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El problema es el desespero, la enorme frustraci\u00f3n cient\u00edfica que esto provoca en la sicolog\u00eda de un f\u00edsico. Por eso tanta euforia, tanto fanatismo, por nada; es el deseo acumulado por a\u00f1os. Por la normal aparici\u00f3n de un animal m\u00e1s en el zool\u00f3gico. Que los cient\u00edficos dicen que es el traficante de masa y los periodistas informaron todo los que les vino en gana. Se vendieron como pan caliente, casi un complot cient\u00edfico-medi\u00e1tico.&#8221;<\/p>\n<p style=\"text-align: justify;\">\u00bfLlevar\u00eda raz\u00f3n?<\/p>\n<p style=\"text-align: justify;\">Introducir masa desde afuera; masa impropia como digo yo, no es nada nuevo y cada \u00e9poca lo ha hecho con los conocimientos f\u00edsicos que pose\u00eda. Y lo desecho al entrar en contradicciones insalvables, con los nuevos conocimientos que vinieron. Primero para explicar la masa inercial de un cuerpo ordinario, los que tropezamos a diario, los que se usan para las demostraciones escolares. Despu\u00e9s para explicar la masa y la interacci\u00f3n de los cuerpos del sistema solar. Posteriormente cuando ya no hab\u00eda discusi\u00f3n sobre la existencia del sistema solar y su mec\u00e1nica de movimiento y se generalizaron los conocimientos f\u00edsicos a todo el universo; tampoco en hombre se pudo explicar racionalmente, desde la f\u00edsica, f\u00edsicamente, que era la masa, que es la inercia, que relaciona en lo profundo la masa y la gravedad.<\/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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las matem\u00e1ticas del bos\u00f3n de Higgs, para las abuelas cansadas de ch\u00e1chara  (Parte I) - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\nEl problema es el desespero, la enorme frustraci\u00f3n cient\u00edfica que esto provoca en la sicolog\u00eda de un f\u00edsico. Por eso tanta euforia, tanto fanatismo, por nada; es el deseo acumulado por anos. Por la normal aparici\u00f3n de un animal mas en el zool\u00f3gico. Que los cient\u00edficos dicen que es el traficante de masa y los periodistas informaron todo los que les vino en gana. Se vendieron como pan caliente, casi un complot cient\u00edfico-medi\u00e1tico.<\/p>\n<p style=\"text-align: justify;\">Introducir masa desde afuera; masa impropia como digo yo, no es nada nuevo y cada \u00e9poca lo ha hecho con los conocimientos f\u00edsicos que pose\u00eda. Y lo desecho al entrar en contradicciones insalvables, con los nuevos conocimientos que vinieron. Primero para explicar la masa inercial de un cuerpo ordinario, los que tropezamos a diario, los que se usan para las demostraciones escolares. Despu\u00e9s para explicar la masa y la interacci\u00f3n de los cuerpos del sistema solar. Posteriormente cuando ya no hab\u00eda discusi\u00f3n sobre la existencia del sistema solar y su mec\u00e1nica de movimiento y se generalizaron los conocimientos f\u00edsicos a todo el universo; tampoco en hombre se pudo explicar racionalmente, desde la f\u00edsica, f\u00edsicamente, que era la masa, que es la inercia, que relaciona en lo profundo la masa y la gravedad.<br \/>\nEl problema es el desespero, la enorme frustraci\u00f3n cient\u00edfica que esto provoca en la sicolog\u00eda de un f\u00edsico. Por eso tanta euforia, tanto fanatismo, por nada; es el deseo acumulado por anos. Por la normal aparici\u00f3n de un animal mas en el zool\u00f3gico. Que los cient\u00edficos dicen que es el traficante de masa y los periodistas informaron todo los que les vino en gana. Se vendieron como pan caliente, casi un complot cient\u00edfico-medi\u00e1tico.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los l\u00edmites de MoEDAL a la masa de los monopolos magn\u00e9ticos - La Ciencia de  la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Monopolos magn\u00e9ticos : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Incluso se ha llegado a hablar de crear en el LHC Monopolos magn\u00e9ticos. Acordaos: &#8220;\u00bfDesaparecer\u00e1 la Tierra, engullida por un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> fabricado por la mano del hombre? \u00bfSe desintegrar\u00e1n sus <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> a causa de monopolos magn\u00e9ticos imprudentemente creados en el <a href=\"http:\/\/es.wikipedia.org\/wiki\/Gran_Colisionador_de_Hadrones\">LHC<\/a> (Gran Colisionador de Hadrones? \u00bfLos haces de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> del CERN har\u00e1n que el vac\u00edo entre en ebullici\u00f3n y destruir\u00e1n el Universo tal como lo conocemos? A estas preguntas leg\u00edtimas del gran p\u00fablico, un grupo de expertos del CERN responde de nuevo: NO.<\/p>\n<p style=\"text-align: justify;\">Ese es el complot cient\u00edfico-medi\u00e1tico al que antes se referia Tom. Y la prensa segu\u00eda: &#8220;La creaci\u00f3n de mini <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, y eventualmente de mini <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> en el LHC, es muy especulativa. Normalmente, las propias leyes f\u00edsicas que permiten la creaci\u00f3n de tales objetos imponen que un mini <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> debe evaporarse con rapidez antes de poder absorber materia. Se trata de una predicci\u00f3n basada en los trabajos de Stephen Hawking. No obstante, nada parece demostrarnos con seguridad que los c\u00e1lculos realizados no contengan errores y que, una vez fabricado, tal mini <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> no resulte ser capaz de engullir toda la Tierra.&#8221;<\/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<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2009\/09\/dibujo20090903_spin_ice_and_both_poles_monopoles_in_figure_e.jpg\" alt=\"\" width=\"482\" height=\"348\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Claro que, no debemos sorprendernos de nada, todo lo que podamos imaginar es susceptible de convertirse en realidad. Encima de la Imagen de arriba, en una prestigiosa p\u00e1gina cient\u00edfica, hemos podido leer: <a title=\"Enlace permanente a Monopolos magn\u00e9ticos nanom\u00e9tricos observados en cristales de hielo de\u00a0espines\" href=\"http:\/\/francisthemulenews.wordpress.com\/2009\/09\/03\/monopolos-magneticos-nanometricos-observados-en-cristales-de-hielo-de-espines\/\" rel=\"bookmark\">Monopolos magn\u00e9ticos nanom\u00e9tricos observados en cristales de hielo de\u00a0espines.<\/a><\/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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Scale of Things\" \/><img decoding=\"async\" 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\" alt=\"MATERIA CON ENCANTO Y LA MISTERIOSA PART\u00cdCULA X\" \/><\/p>\n<div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">S\u00ed, sabemos que no dejamos de avanzar (no como podr\u00edamos, estamos atados a los viejos conceptos de los que no queremos soltar amarras). Sin embargo, deber\u00edamos tener la mente abierta a nuevos postulados, buscar como nos dice Tom nuevos paradigmas y tratar, en fin, de hacer una nueva f\u00edsica que nos lleve por caminos diferentes en los que, ahora s\u00ed, encontraremos nuevos conceptos que sobrepasar\u00e1n a esos otros, ya viejos que, aunque sirvieron en su momento, creo llegada la hora de dejar atr\u00e1s y caminar con esa nueva f\u00edsica que estar\u00e1 m\u00e1s en consonancia con el futuro.<\/p>\n<p style=\"text-align: justify;\">No tengamos miedo de lo nuevo, conservemos lo viejo, y aprovech\u00e1ndonos de algunas partes de aquellas teor\u00edas, construyamos otras m\u00e1s modernas que sobrepasen las actuales ideas y, sobre todo, dej\u00e9monos de &#8220;ficciones&#8221; que no nos dejan andar, paralizan nuestro caminar y no adelantamos nada.<\/p>\n<p style=\"text-align: justify;\">\u00a1Soltemos amarras! \u00a1Hag\u00e1monos mayores!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\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%2F02%2F02%2Fpero-%25c2%25bfsabemos-hacia-donde-vamos%2F&amp;title=Pero%26%238230%3B+%C2%BFSabemos+hacia+d%C3%B3nde+vamos%3F' 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; 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