{"id":24277,"date":"2019-08-16T11:13:42","date_gmt":"2019-08-16T10:13:42","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=24277"},"modified":"2019-08-16T11:13:42","modified_gmt":"2019-08-16T10:13:42","slug":"a-vueltas-con-la-fisica-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/08\/16\/a-vueltas-con-la-fisica-2\/","title":{"rendered":"A vueltas con la F\u00edsica"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a1La F\u00edsica!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/surlezinc.blogs.com\/photos\/uncategorized\/2007\/09\/24\/loi_de_planck_opt.jpg\" alt=\"Resultado de imagen de Art\u00edculo de ocho p\u00e1ginas de Max Planck que puso la semilla de la mec\u00e1nica cu\u00e1ntica\" width=\"450\" height=\"225\" \/><\/p>\n<p style=\"text-align: justify;\">Un d\u00eda de 1.900, se public\u00f3 un art\u00edculo de ocho p\u00e1ginas que sentaron las bases de la Mec\u00e1nica Cu\u00e1ntica. Su autor, Max Planck, cambi\u00f3 conceptos cl\u00e1sicos para traernos una nueva visi\u00f3n del universo infinitesimal (10 con exponente -35 m.)a una distancia conocida como l\u00edmite de Planck donde los Quarks est\u00e1n confinados en tripletes formando <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> tiene su dominio y se deja sentir a trav\u00e9s de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> portadores, los Gluones.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/d4\/GraficaHh.png\/300px-GraficaHh.png\" alt=\"Resultado de imagen de El cuanto de acci\u00f3n h\" width=\"300\" height=\"211\" \/><\/p>\n<p style=\"text-align: justify;\">Planck, nos habl\u00f3 del &#8220;cuanto&#8221; de acci\u00f3n h, y nos dijo que la energ\u00eda se transmite en paquetes de manera discontinua. Aquello, asombr\u00f3 al mundo y el mismo Planck fue consciente de que, sus creencias sobre la F\u00edsica, a partir de ese momento, ser\u00edan otras.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/www.areatecnologia.com\/electricidad\/imagenes\/efecto-fotoelectrico.jpg\" alt=\"Resultado de imagen de El efecto fotoel\u00e9ctrico\" width=\"450\" height=\"266\" \/><\/p>\n<p style=\"text-align: justify;\">Inspirado en el trabajo de Planck, Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> desarrollo un trabajo sobre el &#8220;Efecto Fotoel\u00e9ctrico &#8221; &#8211; que le vali\u00f3 el Nobel de F\u00edsica de 1.921 &#8211; y, contribuy\u00f3 de manera activa al desarrollo de la Mec\u00e1nica Cu\u00e1ntica que, m\u00e1s tarde, combati\u00f3.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"1gkwtacmqEDo2M:\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de principio de incertidumbre de heisenberg\" data-atf=\"1\" \/><\/p>\n<p style=\"text-align: justify;\">Principio de Incertidumbre<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/i.ytimg.com\/vi\/lKbUG3VvUDQ\/maxresdefault.jpg\" alt=\"Resultado de imagen de Funci\u00f3n de onda de Schr\u00f6dinger\" width=\"450\" height=\"253\" \/><\/p>\n<p style=\"text-align: justify;\">Funci\u00f3n de onda de Schr\u00f6dinger<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-njW_hfKrs_Y\/UJLpKiOk3XI\/AAAAAAAAAQ0\/gSFYpqUt4K0\/s400\/e-schrodinger.png\" alt=\"Resultado de imagen de Funci\u00f3n de onda de Schr\u00f6dinger\" width=\"370\" height=\"260\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/ichef.bbci.co.uk\/news\/ws\/624\/amz\/worldservice\/live\/assets\/images\/2016\/01\/21\/160121160247_ecuacion_dirac_624x351_bbc_nocredit.jpg\" alt=\"Resultado de imagen de Ecuaci\u00f3n de Dirac\" width=\"400\" height=\"225\" \/><\/p>\n<p style=\"text-align: justify;\">Ecuaci\u00f3n de Dirac<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"Zji32RNfB4bEOM:\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Gr\u00e1ficos de Feynman\" data-atf=\"1\" \/><img decoding=\"async\" id=\"1FbYcSGPkdm9cM:\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAANwAAACuCAMAAABqbpN5AAAAgVBMVEX\/\/\/8AAAAiIiJ3d3e7u7uqqqru7u5VVVULCwv39\/f7+\/v29vbb29vh4eHx8fEeHh7Ozs6MjIzHx8fn5+daWlpiYmIyMjJAQEAsLCwnJyeurq4SEhK3t7dqamrV1dU4ODiCgoKdnZ1ISEh0dHSVlZVGRkY9PT2QkJAYGBiHh4dPT08h5LTvAAALeElEQVR4nO1d56KiOhAOXemGjiAgWOD9H\/CGJkUsYNADd78f7hGRySSZPnEB+Id\/+If\/OaTDr0cwI+jo1yOYA0TMBYzoZ5avzknGCU+mPSuFIRAM0Pba7CvnBALYBfPSuAchAHBy52cOPf9AzEvjHoQMgOXOTsZBJESCn51OF0QCRLQt58aPmAtNkpmfzI+Y+w6ZVTP3D0sFLwBW+DZRZAjmV5W8D2gKXDzAsYCdnVoFhgZHVuOAe5mTw9ADsPpTA6KRz+fskDggVixtWeCL8xBl75mJ4eCdGJHCPtGDgZ+KLIEDG\/mcz3TkDe7wk2pwANIWUrqRip3LPu7FQx7rRYldmjE6joIggvksHm8IYnCKaC+19TY\/Kl6aKtp\/cVZqEClI2h9JOk5CLfC5g0565d+p2VktXRz8yjRACNysni7B7ERzPBhvGC5vxIN8AviGUtIRNR7f2sn59JmNFlZPnY+hP\/qJxOYav+DPQ1N2CZv3p2725IjLEElog0AO6cs9Uscb0GF0GvYEQeyf83dB+zCQGpoR1fkY18oVnCRhizk9pTvgInocNkSBzT67DN\/gufnrvkWzt12ASt0NdAosCb3sdi1CRsB1cORGomIuX7\/T4A2Bnb+2mRPP3VHxGJ0VBgmWjAjJOaFjfz+JI9OJ+4KvTeZun96mCA1Nuq+VeW8czUHExQBYOx+TBhhESCD799AjCW1ecOaWzzPcG00Q38XhOPZl5WL5SKtENkchQlRl6Ghd2V+zKcE\/cfSerpkkFf+IAV\/TlMxShbChud\/bFKY9WQ+CtevVic4Fna0R5HMPuTOiFI1LTL3QdXz9ecpV5CWTLv6llRDxre1yN4n93Ms0anGSbD+fz4NulSZGj\/NXJOyRKQANa4TXWE7K9BCjckKWkwdtsSSqmeiChJGkcDEVUzlXaVGmFPBck13Q7h9nU5X4XQ0EuavtKH7JB2+KNVHNlsH20xmV6fY7QbptKDvfjKQZ5sJus8Aa9dTchFOP+aM7U6Xd3hWGvCKKvJf0U32pPYhpxABti70EwmFN9gKlKVAe8Zc82HAZbIhKM2b0c7PDZIj5nLmLRXExNQK1Ed8QtjHia4rWInoF0qflGCkZvk4jX5PhauZ0xoqYEajdr43iD32sJ8Nfc7SGKH8F3oOxvQ35QSZBQ0ZdusogKtyxsRWKwnHeHN0HGgE+CLV1uiF6GCflryFAF9YaxULyEgV6nHsstrAdV1pCa\/aQsz4OHl2bbDe3bBVRKgLex7YguI1B1JXMOCp+qbygdVOcfgLkccwZz53K6FL\/xSfO2dDtoNKL1k13H5DH4n7M3G0UNFkwsN05pY4Lq3iRj7NPaTykKRz1ggEYhMV70am4hCSW2u62eoroVM4BchNKkUjIEEpq4vhoCf1xSY1XU65W28UI61Fk5dYQzcw9iJ6e161hOPTVUdAq55srd0TukdRBsXbJgmNYsKWNi4yJa\/jURalyebDZE3KdIfL889lgcnL4IrrCZlbOAU\/2JeYwMurfPzPhDTjYBKvhpfehjCMDVjrf+WrdPBKubx+okaK9J567KCAsKFz5hjnYl2y1z+0kFDOU7lrOgXElH+OqPPmwAtFg+O7yaifNMJO75SK1GIUtj0R32TakU+vNQRHZl9hXDooVaQ\/uEHMS+1ZqAx67g8JVp2Ck0iG4eSRkz4NoO\/HcOxZvn3N2Yp6YcS1\/zElt0gyXtHsDvnoB7HgkXjcE9tsCR7+1e4jnnBUQJeD6t9QG382VwvTR10aDj3kAzXp9JKergztaKxjYLVrkB6bfXl76DdeLQbbHusVSftj5cIuzWAAiPrLLcXtkJ371OwrP7UlGfulE+pHIhuMzHlDV7LSwOhrHtY0NpoRsDR7pXdq0qAtlWm1upF4h1+x7Ra6ZlXPB3uUDX4JWgewr\/i7UlbbalzWcCdkSxgEcojTq7geuK9d0b+FgcLzVme0JNFUfsMzuQnd8hGiGTiIBHHpmE8b9e\/ROYMcadrOD3UmJOBlQvdTTaaZCvKwCSs3rmohPCZxlvu+F8dfWFT5Rdq0ZjyeGzRAcKCCxiM0tBEw6Z5OBJgAD0D5wIRiIyNRWdAxNvSMZ9uTgi5dARANTE6gZS9Svkdy0mKjbHZ0K4Pnu7oWBqkRdMsioN8n6F\/oJ50WeekbqLXOS\/v452L\/cUVjA2kfOIQ36\/hNu8QuHZB\/Sg\/YVmt8eyffAmwOLuRYkczXi\/AFoyvy9kj+DMWv3228Bl28GHuLvaRMW35mZiBu4KNAptftGo+0AEiXE9SjeuctN8sxRyXYM9RN3kzZ1fI0CUT+O4xNSLyNYE2c7wnuQMhNn67LTS+VEjlHzFHz7jKZMkViPqNHdLLh6zm7M8tcva9FIofCKud+eKtZ3Wt0V6ndlDgYZ1nwgQjvHGSlhO3zfhZhpPYOm47dIrYQemrmuAjG\/J3JCSN6FmJ8D1kZOPZq9fh+IsR1hZwDBfuzAMmQ8x9kctUhkCu7RvOvmOOFoBq0gXgEIH5UPVOs40x4xqYiyFP1+v79XMXkXDgTpcJO8ZtgYZ7ELOaESdWi7B1jlO6Z4Z+iB\/I7cfd9tZ+4rJp8A2vHQwrmO\/7WDcA1kEq\/N4fcnXvLjbvXncLS+\/ksEOeIQ\/zMpP9RbdT\/kMcx\/aH4IB2eGg6FUW+iQex5+\/fBpifMccypljdzRtvGrvA1mbXIHMRuqXn8HwrA2ET34\/IDIm5Djb\/zQwSPs7rX2luGugcGZGMQkIjEHNqMgk31xkEPFKBoc\/OmxpFBuRKxZhPcR1X0Pu161WU6VujacTm4v4QNim58x\/WaqjUI70CXEdkcJcLpTi1z220oak4XF2GwoAXMW4RVoGxnsIMoPqNSXuqHO4dQ+rzm5thxuCGIzT2DzGMKGBaarA+g042gl15Fia1s8bXyvSomo6OU\/vb4RL84ua\/IOCBsFeWxMEKNQHfWY3PV+vIfqmOjm28aN8l0fWGJL5JTamHlmP2MzMfFw2NfNmxMHORW0HTMgTBqRA9filWeCY3+iBxrH3oFUHsG4Hi\/wy6GbsEFWjXYakQNcKqqJruj3e2haMhjmp3pT+ieG++zkHLZ8Eta3TpQ34IowU84nsL7Sb6D6ixDuKyYv8ZsswgSE41Wl97vAZhzEfuP0S\/wqizABx5GeF\/vTwGYc3HFVkR9mEcZjpDb5UWAzEQ+0yfDi\/DKLMAGscm+rBNe3r8r5Th3iLo\/ODirsX5F8xchPoiT9lMRvswgTwCq98Wo+eSkvHbqKZoby6NxIu2lwIVQutbR1aurfzSJgQjfx4LWrF62sCuL504PhP4DUbjUVs3Pb72jiopnKo3MjapSGEHZVoaxUfrF6Pi5N2ErcspV8RMZd1VIlHuYsj86Mqqi8jRyjtzp80X\/E75RlBDZDCJGy1Fxk2O42XpT3D\/+mPIoL8lFRbIO5t808KYLDaTGBzSMM77qd\/7Py6OzQlFQJFytsL2BdF5JFmADhuphQewKWrSZfgU+VGZrt\/gwW7Jq8A3V5EdwYLDQceBMokFtW1mQcFhmCvw9ocgvKVI7G4tJeoyDHyhOXhQ7sZW\/dJ6lmzdGAdMXSO\/YzPGw1ZK6WZZELF8tH5R3m600os4D1yYH4VdvT+X9ksHwMllRp03HWcWLbW3cwtJQ2hmlgDWfVwdBsB5D+BNyVB0PVoT964eZ7GFrxY0dbYr9OpzqvJIebjblS5RkpeYcz9t8k\/iPIiibg8f890BKgVi3O+H7z8g\/h9hv6a0wjaR4V7Pf5T7mu1WeR3NgkiFXuzAp0EKwhpnuExXQGTwJ\/UdKV2vMc662jFzhY1qqDoXXnIVLlsmLRW31RdqGdfu\/hX1F2wVh9UTZbZfqowsqLstSqRW9h53\/Ggrb1NQdDSzpzNx5LOi05AQs65zoFnmOs2CNbe1F2zQnA9eM\/wpGzWR7XankAAAAASUVORK5CYII=\" alt=\"Resultado de imagen de Gr\u00e1ficos de Feynman\" data-atf=\"1\" \/><img decoding=\"async\" id=\"W5F6f0CdqtzKrM:\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Gr\u00e1ficos de Feynman\" data-atf=\"1\" \/><img decoding=\"async\" id=\"Baf-cqaj6U21OM:\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Gr\u00e1ficos de Feynman\" data-atf=\"3\" \/><\/p>\n<p style=\"text-align: justify;\">Los famosos gr\u00e1ficos de Feynmann<\/p>\n<p style=\"text-align: justify;\">Llegaron nuevos F\u00edsicos como Werner Heisenberg, Schr\u00f6dinger, Dirac, Feynman y otros que, desarrollaron lo que hoy conocemos como Mec\u00e1nica Cu\u00e1ntica. Heisenberg con su Principio de Incertidumbre nos demostr\u00f3 que no pod\u00edamos saberlo todo al mismo tiempo. Si queremos conocer la situaci\u00f3n de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y para ello utilizamos un microscopio electr\u00f3nico, el mismo hecho de su utilizaci\u00f3n transformar\u00e1 el medio observado, ya que, los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> enviados por el microscopio cambiar\u00e1n la direcci\u00f3n de dicho <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. De esta manera, podemos saber d\u00f3nde est\u00e1, pero no sabremos a donde se dirige.<\/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;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/image.slidesharecdn.com\/unidad8schrodingersegundaparte-121120094425-phpapp01\/95\/ecuacin-de-schrodinger-5-638.jpg?cb=1353404760\" alt=\"Resultado de imagen de La funci\u00f3n de onda de Schr\u00f6dinger\" width=\"450\" height=\"338\" \/><\/p>\n<p style=\"text-align: justify;\">Schr\u00f6dinger, con su funci\u00f3n de onda, nos dio una buena herramienta para buscar la part\u00edcula mediante un sistema de alta probabilidad de su situaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">La Mec\u00e1nica Cu\u00e1ntica ha alcanzado unas cotas incre\u00edbles de consistencia y experimentalmente, es una de las teor\u00edas m\u00e1s acreditadas. Sin embargo, mi parecer es que siendo una herramienta muy \u00fatil para los F\u00edsicos, no es la definitiva, en un futuro pr\u00f3ximo tendremos muchas sorpresas de la mano del LHC que en este mismo a\u00f1o nos dar\u00e1 alguna alegr\u00eda importante para el mundo de la F\u00edsica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"P3I5AQt1uF20WM:\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Postulados de la Relatividad Especial\" data-atf=\"3\" \/><img decoding=\"async\" id=\"MLgVltJzhwVxWM:\" 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alt=\"Resultado de imagen de Postulados de la Relatividad Especial\" data-atf=\"3\" \/><img decoding=\"async\" id=\"0cbnfj2x7e_n5M:\" 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\" alt=\"Resultado de imagen de Postulados de la Relatividad Especial\" data-atf=\"3\" \/><img decoding=\"async\" id=\"LLDYbJuEcTgfYM:\" 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\" alt=\"Resultado de imagen de Postulados de la Relatividad Especial\" data-atf=\"3\" \/><\/p>\n<p style=\"text-align: justify;\">El otro gran pilar en el que se apoya la F\u00edsica, se llama Relatividad Especial. Todos sab\u00e9is lo que fue para la F\u00edsica el a\u00f1o 1.905. Esa primera parte de la teor\u00eda relativista de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, nos leg\u00f3 conocimientos muy importantes, tales como que un objeto viajando a velocidades cercanas a la de la luz aumenta su masa o que el hipot\u00e9tico viajero de una nave espacial que viaje a \u00e9sas velocidades relativistas, habr\u00e1 conseguido ralentizar su tiempo. El tiempo pasa m\u00e1s lento cuando la velocidad es grande. Y, el otro logro importante que fue resumido en la ecuaci\u00f3n m\u00e1s famosa de la historia de la F\u00edsica, fue el hecho de descubrir que la masa y la energ\u00eda son dos aspectos de la misma cosa. E=mc<sup>2<\/sup> \u00a1cu\u00e1nta belleza y profundidad expresado en tan poco espacio!<\/p>\n<p style=\"text-align: justify;\">La Humanidad ha conseguido logros incre\u00edbles en el campo de la F\u00edsica, siempre acompa\u00f1ada de las matem\u00e1ticas, han llegado a dejar al descubierto cuestiones misteriosas y muy bien escondidas en lo m\u00e1s profundo de la materia y de las fuerzas fundamentales que interaccionan con ella.<\/p>\n<p style=\"text-align: justify;\">Ahora nos podemos plantear preguntas que nadie sabe contestar e incluso algunas que no sabemos ni plantear, nos faltan conocimientos para hacer tales preguntas. Sin embargo, en el futuro, las respuestas llegaran.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"vRTuGIfrg7hWXM:\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Pit\u00e1goras\" data-atf=\"3\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo podr\u00eda haber preguntado Pit\u00e1goras por el significado de\u00a0 m=E\/c<sup>2<\/sup> (E=mc<sup>2<\/sup>), si <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> naci\u00f3 m\u00e1s de 2.000 a\u00f1os m\u00e1s tarde?<\/p>\n<p style=\"text-align: justify;\">De la misma manera estamos hoy haciendo preguntas o formulando teor\u00edas que no pueden ser contestadas o comprobadas. La energ\u00eda de Planck (10 con exponente 19 GeV) nos vendr\u00eda muy bien para poder comprobar la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> que ha unificado todas las teor\u00edas existentes sobre la teor\u00eda de cuerdas. Sin embargo, nuestra civilizaci\u00f3n actual no tiene la posibilidad de alcanzar dicha energ\u00eda y habr\u00e1 que esperar mucho tiempo para que eso sea posible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/concepto.de\/wp-content\/uploads\/2019\/07\/teoria-de-cuerdas-fisica-ciencia-e1563402179544.jpg\" alt=\"Resultado de imagen de Las teor\u00edas de cuerdas\" width=\"450\" height=\"225\" \/><\/p>\n<p style=\"text-align: justify;\">No podemos dejar por ello de continuar de trabajar en ese campo de las cuerdas, es prometedor e ilusionante, all\u00ed, en las m\u00e1s altas dimensiones, parece que es posible hermanar a la Mec\u00e1nica Cu\u00e1ntica y a la Relatividad General. Esta teor\u00eda nos promete por fin una teor\u00eda cu\u00e1ntica de la gravedad.<\/p>\n<p style=\"text-align: justify;\">Puede parecer ciencia ficci\u00f3n hablar y exponer hechos y conceptos que no pueden ser demostrados, sin embargo, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> esper\u00f3 largos a\u00f1os con su teor\u00eda de la Relatividad General bien asentada en su cabeza, sin poder exponerla al mundo por no tener las matem\u00e1ticas necesarias para ello, y, cuando su amigo Marcel Grossman, al que hab\u00eda pedido ayuda, le envi\u00f3 algunos documentos entre los que se encontraba la famosa Conferencia de Riemann, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> qued\u00f3 paralizado ante el Tensor M\u00e9trico de Riemann, all\u00ed ten\u00eda la herramienta que estaba buscando y que le permit\u00eda formular de manera precisa los espacios curvados de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"z2We-KVDV4qiVM:\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Las matem\u00e1ticas de la teor\u00eda M\" data-atf=\"1\" \/><img decoding=\"async\" id=\"9SdSSqhqkb6fuM:\" 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\" alt=\"Resultado de imagen de Las matem\u00e1ticas de la teor\u00eda M\" data-atf=\"1\" \/><img decoding=\"async\" id=\"J1xsNEQkJssohM:\" 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\" alt=\"Resultado de imagen de Las matem\u00e1ticas de la teor\u00eda M\" data-atf=\"1\" \/><\/p>\n<p style=\"text-align: justify;\">De la misma manera, un d\u00eda, alguien surgir\u00e1 y nos traer\u00e1 las matem\u00e1ticas necesarias para que, la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> se pueda exponer de manera clara y completa. \u00bfSer\u00e1n las funciones modulares de Ramanujan las que nos sacar\u00e1 del atolladero? Todos sab\u00e9is que las matem\u00e1ticas topol\u00f3gicas de la Teor\u00eda M, son extremadamente dif\u00edciles, pocos tienen acceso a ellas, y, de momento, parece que nadie est\u00e1 en posesi\u00f3n de los conocimientos matem\u00e1ticos que se precisan \u00a0\u00bfQue dice Perelman al respecto?<\/p>\n<p style=\"text-align: justify;\">Tendremos que esperar un poco.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/frasesdelavida.com\/wp-content\/uploads\/2017\/11\/Frases-sobre-la-curiosidad-frases-de-7.jpg\" alt=\"Resultado de imagen de La curiosidad es la madre del saber\" width=\"370\" height=\"370\" \/><\/p>\n<p style=\"text-align: justify;\">Como nuestra curiosidad es inagotable, nos empuja a preguntar, trabajar, estudiar, investigar y profundizar en todas estas cuestiones que atrae a todos aquellos que, como yo, enamorados de la F\u00edsica, saben que, alg\u00fan d\u00eda lejano en el futuro, nuestra Civilizaci\u00f3n alcanzar\u00e1 el nivel requerido para poder abrir esas puertas que ahora tenemos cerradas y de las que no tenemos las llaves para poder abrirlas. Encima de estas puertas, los letreros dicen: Teor\u00eda M, Materia Oscura, Densidad Cr\u00edtica, Universos paralelos, Viajes en el Tiempo, Singularidades, etc.<\/p>\n<p style=\"text-align: justify;\">Me gustar\u00eda estar presente cuando pasados algunos siglos, nuestra especie tenga como fuente de energ\u00eda inagotable la que generan los Agujeros Negros. Esa energ\u00eda nos dar\u00e1 la posibilidad de viajar a las estrellas y de llegar al fondo de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>.<\/p>\n<p style=\"text-align: justify;\">Pero no corramos tanto. Pensemos en cuestiones m\u00e1s cercanas y con posibilidades, como la localizaci\u00f3n del Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>. Pero, \u00bfQue es el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>? \u00bfY, el Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/ep01.epimg.net\/elpais\/imagenes\/2018\/09\/06\/ciencia\/1536243675_260705_1536244466_noticia_normal.jpg\" alt=\"Resultado de imagen de El Bos\u00f3n de Higgs\" width=\"450\" height=\"298\" \/><\/p>\n<p style=\"text-align: justify;\">Estamos preguntando por el campo de fuerzas y energ\u00edas donde se generan las part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> que, hipot\u00e9ticamente proporciona masa a todas las dem\u00e1s part\u00edculas y se encuentran en este campo virtual o de vac\u00edo que a\u00fan nadie ha podido encontrar. Por eso la puesta en marcha del LHC en el CERN (Ginebra), \u00a1nos produce tanta ilusi\u00f3n! All\u00ed pueden estar las repuestas a todas esas preguntas aun no contestadas.<\/p>\n<p style=\"text-align: justify;\">Todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/www.lavanguardia.com\/r\/GODO\/LV\/p5\/WebSite\/2018\/09\/19\/Recortada\/img_evelasco_20180919-184337_imagenes_lv_terceros_gaia-nature-esa-k85G-U451917647981rdD-992x558@LaVanguardia-Web.jpg\" alt=\"Resultado de imagen de Una galaxia\" width=\"450\" height=\"253\" \/><img decoding=\"async\" id=\"_Uhtw5euGW0fSM:\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEhUSExIVFRUVFQ8QFRUVFxUVFRUVFRYXFhUVFRUYHSggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGi0lHR8tLS0tLS0tLS0tLS0tLS0tLS8tLS0tLS4tLS0tLS0tLS0tLSstKy0tLS0tLS0tLS0tLf\/AABEIAJ8BPgMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAACAwEEBQAGBwj\/xAA4EAABAwIEAwcCBQQBBQAAAAABAAIRAyEEEjFBBVFhBhMicYGRoTKxB0LB0fAUI1LxM0NykrLh\/8QAGQEAAwEBAQAAAAAAAAAAAAAAAQIDAAQF\/8QAJxEAAgICAwACAgEFAQAAAAAAAAECEQMhEjFBE2FRkSIycYGhwQT\/2gAMAwEAAhEDEQA\/APiCkKVyIDoXIlyJjmo0MIZR6B2NlG14SWJjqaZAZEwZC1KILhqskEhaWBqDknxvYk1odUoga25KMPQk29U597JDgZhug+VZpWTsv020xY38kWdoNmoKTREbou45mFVX4THAMP5VXqYZs2Meaa226GrUbui6rYEZ1ag4G+iHIFcfV5KlUkzKhJJFU2wngRMJTHsGo+VXe8iyA6KbkUUTUpPonUfKsNwtB25HqsDIRoU1jiN0yyr1AcPwzQxHDW\/lKpVMEQpZVdzTnYqbFB8H4ZckUC2FwKs1BKUWBTaHsGJRNYuLkQKxmCWrnlNDbJRajQBUo2sRNYucUtBFPQwiJQOKASUBUroSjAroRwoKxhZUKSoQCHKIIVICIAgphQuaUQBLiEdkJYjQCAEwVEMEIHFbowwDkreHfB6qpSd1hOmY5p4is1acuCdTpAW3QUBkb1KdhjuV1xRzsNwyjkqj8WJU8QxFoCxpJKTJkp0hoQvbNCrjFWqYiUqs1IcoymysYosCsUxmI5qoGlM7opVJhaQx7ZSH2T6bCmnDyjxbBdFNrgmsp5tCr9fgrmNa4xDxmEEG0kXA0NjZJfRtAKPBrs3NPoqvbCVnVoNjdJqsCVoKYtr0WZHicKWNa4xDxmEEG0kXjS4Niq4KV2uwrYbwupImmVORYw3OphLY1ESnAc5JcjCMgBB7NZXyqMiY5SxKMKLYQSnVUghKwo6UJKLKuQCBChEShQMGFOVQFIRRiYKIBcHFFKYBGRDJCc0riFqBYIqIHCdFz2oFmFDAFcwTBOY7KgCVfDoAHqmhViyL9OpKcalkrhdDO9rJAzECTYCdyeSbxKkKdR7A4ODSW5mmWmNweS6k3VnO1uijigo4bVawlzm5jsDpPNWXU8zZVFrJdAv+im7Ukx1tUTiXZnEqvkXrOzfZSriy4MA8LS8yYAAWJisLkeW8jHstLG+2aM10guFcMdVcGtEuOwVri\/Cn4d2R4hw1Cng+MfTqAsMOmx0Xoxw9tXxYhxLiZkO0HM2ur48SlHXZKeRqWzwxkp1Hw3n0XoeJ9jsS0zTo1ajDcOZTeQZ8gsjEcMrU\/rpPZt4mub9wo8GmU5Jo5tbP06KlWpOCv0cC4idNLq\/SY1zS3fQ9fJU+Ny7F5qPR5d7yobdaOJ4W8u8IKNnDMv1vA6C5UPilZTnGjOqU5shbgnnQE+S2GVKTfpbPV37IzjSdwPIJvij6wc34jOo8Ndy9yrrOFuImAn0K99vYL13Zwd44AgH0XRiwwZLJkkjxFXhjm3IICpVaK\/RlPsUzu3zSDg+mYB\/I4\/mHVfHuN9n+7eWmxBISfHGd8PA85R\/qPHEFLhamMwTmlUXsym655Qa7LRlYotSyCrbSCgqBK4jJlbKohMcUBclGBQlEUGRKwoFCUZCEpQhQiCgFSCiYY0InBdTerbXBUSTJtlINK7K5XqTATonvpBMsegczKdTMT8IMhWpWaANFFPDyM1omNp9tUHj2HmUMOzxJwMmVap0gGuPoPuVzKcRA5JlCgOQxhysnc2HkkFxJ0KsYuoJA2EBbtKhSynunip4WnNlLYcQC5pB5GRO8KyhydWScuKsy8K2WEQdErDYe5VkYoteOSdW\/tmc7XSA+PFNzGW41i\/qnpfoW3+whxZ9EFrHFpIymDEhZzKb3vmJm3W6XUeHEkjyjnyXrOx+Bp0R\/V1wSB\/xsP5jz9\/nyWVzdeGdRVnsew\/4YtqMFbGAtbq2mDBPUkaBbfFe0vD+G1O6oUKZI+pwgmRsCbrw3Fu12IqZmtqFrWQ50OJDXTIaPQR5heS4g7OXVS6C5xIZMuuZ0RcPW9fjwCl4v2e\/xn4sYouJZ4WeKAGsJ9yDdDhPxXxRcA40y20iqzX1ZH2Xy3EOBMAunewifOUdF1JtzLnWtpHnCncb6Q9Ou2feu64VjWNqVqYpVHCXupZgwOvqQI6yRvqvNcX7J4ehiAO9HdPGZtTUQbQSN+o6LxvAu05pvyvgNcC3QwLQMwHtuvR8Oa97g0iaVTMRLg1oi5OZ1hH81XTiiu4y1+CGRvprZkY+vTDnUmmwkB2xXlOJYYsJK1u1mB7ms4MeHtkQ4WBtq2dplIw9UV2ZT9YGvNLkfN8X34NBcVaMUOUgoq9MtN0ErkOga1y9\/2HomBVP0h+T2AJn\/AMh8rwFBpcY3+69\/2U7UMw2Fq4WoQ3vHCoxxBIa6A0i2khog6azCvik1slkVn2rh\/GGd3c7W\/ZfIPxBxTXViW66HzQM7YNogZXtrPiBlDsjCdyXABx00kddV5bjWNLiXE63TQhHHyaYspOdJoRUq5oBWfxShcc0r+thRi8fnhTnOMlseMWmValIhIL081CUp7Fzv6LIU4I2tCEhQXlIMG4JTlxcgJQbCkQ5CuUJRiQphSETYg6zaI06ytRjmNurlIKqxO9Z0TxEey5RqBqnEYkFVw+SCY2HSBa8X\/VLrxJgg3NxMHqJv7qvPQnHYyrXC4VjtsJVdtHQuMNJEkQSBf8szsf4UskTrZT5MZRRo974G8ySf0\/RPwhBdebXHK3NU8RlAZkLvpGaYF5P0wbiIT8E76j0j3VYvYjWirjal7nmhwPEajKgc0ySYvvOxlKxrpd\/Aq5aRaDbVRcmpWiqimqZ7fA0GY0hjPBWmMh+lx08LtjMa2VnjXAsRRpDvKZafpIIv4dPF76FeR4TizSqAtIJ0B2vay+rdiPxBDCMNjf7tA2bmaHlp212XZHJyjdbOaUOL+j59wzBZ6zGEESb+0gnput7tDjwSGtEMptAby5C3SD6r13Ev6OviKrsKxjcoJyf8ZnKWmARBmdAQvLv4H3tKpUBhzHAPYQ4FshxDr+X2VowqGu2Scrls81SxgbTLcpOcki98zdHHpDjbqrOHoNZ4q1wYsLOI1UsYGEkNsIaJ10ueiTxKtMAf4hT6Vvwft0hmKr0rhjBEn6iSY5GIWXVAcbktAvAAgDeI1QVHrqLt9v5ZRlPkysY0V6NUtdYr3\/YvtDlJoVL0qssLeRj6m8j+68LVDfn4Xtvw74VSr1QXvawMh55kNuT8JsOnQuXaI4\/gS1r6bjOQnK4aFs69PJeUY5zbi1xMbxzXusdXFarXaIgPtvDSC0GeUhvwvO\/03iLS0R9JjWTJB16Lpyw5U0Rxyq0T3Yq0w8AyQQ\/qJ1A9CgpcAqOpl4b4Ww6YdJBtYxGyGnFKrmYHCmTBDiCdtSAAd9l6LFcWfQpFlOC2oGzv1y2MRfzQUVJW+0ZyadL08cXCkZFiNL3Hqq9ZzX3D4IY52W7i5zTpAHhEc50KTj6ji906+KQBEc7KnVpkaiLAieR0K4pz8XR1Rj6y7hsQN52j33V\/GVZYDyWLTkkW1uLa+S1cUCGZXWI8JFrRzhNCTaYJR2jMcZUxv5oGvdlLQ4RYkWEmSBHPX5RUqWYgC0wLkAepNgolAu+IGvohaS4qatKIIvztYG8CfROwQAdLm5hymJ9UVd0DVWIcEEK+MOCDI8rKq5sSIB\/RZxoylYksSy1OJhA+sTreLeiR0MhRQoy5DKUY6UbXETfWx6+ah9Qu1KFYwbU5rklqdTqtAdLA6RAJLhlP+Qg3PnIumQrG0qeaYBIAzOiJjc3VZy6VBCLYEcELguUl1o5T53SjDajtBbRp3kdJ+VoYLEQyoyGnNkMkAuET9J21WW86eQV3BnVUg9iSWirXpklxAJyiT0EgSeQkgeqVUfJOWQHQCJknTU73Eq+WNBOdpMxEOyxe+xmQqbaXi5XSyjsZMik28QZ0AibyP\/q1qdIwWH62nUEEeUjX\/aNvAqppd9lOScuaLTrE80mi0s06Te3MSqxg49k5SUuj1vAKZrUnutnY3LUFg46ZXcyPD7gq5huJOD+51YC2Q4zJc0AnNYxr5LH7P4x1CqMQ0HKYZVjcHYcjYkeiucWZ3NXNOZjrhw3abtcP2XoQk+OzjlHZs1+DUhVqtzQ0021Bm0mBofOfdeC4yCKhiws3mDA5r2GJ4i\/ub+IMbNI6xm19LfC+e4iu\/MTOpmNvZS\/9UkkkUwJttgOJUh5XCq3cR1H7J1KiDJBB+\/suFK+jquhTspGp9pXoOB8UFKnVDbEsp0wTqczhmJ5WBWJSwri6INjpFytnA8P8MvsM0mLl1tGj3+VbCpXaJZHGtlzhZcXkDUjM47fTIBP81TgGiXPqQZ8I1k2k8wI3E+Ssn+zRc4sILvCyNJsSSfzW+68nUrlz7unUk9Tt8BdU5fGkvSEY83ZocT4gCwMDQCHl2e8kQIb5WPun8KxIezuXkXDi03meRB+4WPVxOcgGBFpAieWbn56oaZLHBwsQQVBZXyvwq8f8aA4rhSx8EibGRcQdJjdLwTWuzZnOHgfGUTLos03ENO5+Ft8apiqwVgBP5gP2WNRonK6ATAkwJgczyCnkhU\/opCVx+ysAbTOlvLp01WoKZNGbQ2G7A3kidzvfy6LKdUJMn4AA9gr3ewyEkGtjSRQew\/wfcqQETq2146Wk7ShaLTtp0lTGLuEptJErRpUWzte3ksanVyq5hsXJV4SRKcWXsa5tMkAyIF4j4WM90laPEDmOuyy6jIWyvZsa0dUCQ8z9vRML0tygyyBhAmZLT\/tLhIMTCINUBMYikBkQoTC1LIKLAFScAQSJE3ExI5TsoKFEFjAwuITe8bljLeZzdOUJJQYRtQzeAOg0+Va4a5+cCmXBzvAMpIcc1sojnMR1VIJ2HrFpmBvr9\/NNF7Fa0OxDCCQdQSD0I1C6jW6W\/miJlyDMaGU3H1n1HGo85jAEwBMCBMdAqfaENah2hrNw7qAeRTJLsoMC4g\/Cwq2IOgNjBIvEiYn3PulU6t0GKbe2i0sjaDGCTL+E4k8NLJhlnETYkWBA3N\/uvRcPxffU+5cbi9M\/dq8PKuYTF5d77HkmxZ3F76FyYrWj3fAnG+Gc0EEgAHXl4SsPjvCO6qEatmWuGhH8+y0uznF2VXhtbwkA\/wBwCdvzAfcLVxOEqkWayvTvlIIJE63C7qjkho5blCR4DiNKm2AxxdYTaL7hIwmGqPIDAZNrfvsvUHs68vvRqtBvFz7WJKPC4ao1wDMOcoIJzEjToYuuX4G3b\/0X+VJaD4VWfhQc0PJBBzAFgB1jmtfhmNw9UZqtMtFyHHQgbnkOQXn\/AOkdTviK+Qa90w6+YB+6r4\/Fl7SGDKzQdfM7ldCnwX\/CLjyZq9oH08Q4tpVQGjRoOnosF\/Bnt0IPrCqU8GTeQI80batXRrneWo9lCU1PckWjFx0mSzBVQMpZac0wJ0iM2sdFcpYNxEEXVE8SqN1g+kfZXMNxmS3M2w5QJkyZMSfVLB4wyUzXwdGGlh0P6rD4lh+7BHX4Xo8fxahUqTRYWtIAyk7xf5WJx+rmgxpZXy8eGvCWO+WzzzdVaqm0KcFQlxMt8IzQTExFhzPRdxbFCpUc5rGsBJIYycregkkx5lcPSs6u3RThEJ021hTTKPOEtBBfmgCTAmBNhOsDZCxxCaHI2MzEAakgD\/aNGskYgoMbjHVDLjMBrR5NEAey5zCCQdjCgsRbfQNFfMolOdSQGmkpjKgCUMoiEBSsY5pRtchAUrIwwPJXQhCNrkwpAamCFwK5wRAc4BQ1gSyiWCc5RCElMpNsTyt7odmLeHE2VqqARBG0CEGApiQtGnSDXAkCxBvceo3XTCNohKVM81UZBT3gFoM3vI+y36mCpO1d7Kk+nQaYyud6wleFr3QyypmE5qcMIXGKYL7NJhpsSLj0NpWi\/ENb9NKk3q8F59nW+FUxePLhDnueP8fpZ6NFvhScYr0opNljBN7p0veJ\/wAW+N3kY8I9StJ\/HTTE0iabuYPij0sF5nvSbC3QJoMap45XFVEWWNN2z0rO1+MNu+Lv+4NcfciVSxfabEusah6geH\/1WUK0aIDB81nlnVWBY4\/gcKuY636klXqFS3iWRcGRsmiuYuljOhnEv18ST5K1wnjQoBxDWlzgWguE5Z3HVYvfSEolH5WnaB8aapj8RWzEnmgbUKENU5VO3dj6NPhmIiRAMwL6i4MjkbK\/j6eYWvIBWTgGXW\/ULmsY9pINxIMGDIMEeq68duDs58mpHnHNhVajk\/FEtcWnYkeyrhy5ZPwukcHIlwAXQgEc1EksKY4JkCiZRZkhTmK1moNzlBchLpSyg2FIl6WURQJWMgkUpUo0LMHKIAJaJqZMA0FCSuyHdc1EUNlJRVEJjShqBGtAsQGplOoBI5wgyIhTCCGZbovi8pzscYiVnvegaE\/NrSE4pl9uMKKpV7wRMH7pEW6qtcFHk\/TcULqsIMFLDVr0qzHiKluThqPNKxWDdTuBmadHC4SPH6uhlPxlOnS3QuKIPKc3KdUtBsrZkQemvojYpmD4e6oYaJPRZRd0jNqgGUyeoU1aU6bJ5plhjfQ9Ois0qQcL2VFC9COVGTBNlapYWBJVp9JreqWA56yhXZuViS3kpyQrDGAW1PwrVHhzn3AsNSdB6p1BvoVyojheHJIXrO0GHojD0u7JLgCHzpM6t6KeyeFYyo0uZnEjMNJG4nZH2ra0ENaIBcSByGy7oY+MNnLOdyPnfETNRx5n9FTyq\/xH\/kd6fYKsWLy5rbO6L0AGqQFOi5yAQwpJScyIStZqJKjKV2ZdnWMLK6UbnIEGEgqCpKgpWE4IkK6UTDAjaYSwpKIGGXqA5CGowEdgCa8qXPUBq4MumASASuLUwIMq1GsFzZUsEInGEsSVjDibIGiUYbC6YRAKexFhcZUpnwmx1Bu0+YQNddESEqfqD9Mtmth6n1NNJ3NviZ7ahQ7h83Y9rx0N\/YqmaK7JCflfaBVdMYcO4ago6dQt0kIGVXAfUfdAKzidULS6NTLHeuOygVHc0h7jzQOctyNRoUnNOplG6qdBYdFmNenMroqYHA1eEYJ1WtTpN+qo+nSbOkvcGiel19lxHBMLW7rB4T\/ouex5MDORGZ\/NxJn9LL4vw\/HupvZUYYexzKjTycwhzT7gL6jw7tzgnP7\/AD1MNXJl9Mtc+k527mOYCYubOA\/VdGOSTtf4\/v8AZGabPVYrszTwQa4y5pjMQLxvC+Vdra7XVnuYSKbSSJ1I0Atuvace\/EfDvYQajq50DabHU2idZc+D8FfJuN8WdWcfCGMmQxskebnG7j1+AmeVqH8nsCgnL+PRmVnlxJOpJJ9UuUUpbguJnSghdc5sJTSmtqc0AsSUbXqarNwlIdB7GOQqWlSQt2boBQpIUIBOULlEoGP\/2Q==\" alt=\"Resultado de imagen de \u00e1tomos\" data-atf=\"1\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0Todos los objetos son \u00e1tomos hechos de Quarks y Leptones<\/p>\n<p style=\"text-align: justify;\">As\u00ed es. Al menos hasta donde sabemos, los planetas, las estrellas y Galaxias y dem\u00e1s objetos estelares (nosotros tambi\u00e9n), est\u00e1n hechos de infinitesimales objetos: Quarks y Leptones. Todo lo que podemos ver en el Universo est\u00e1 hecho de materia bari\u00f3nica, existe otra clase de materia que a\u00fan no sabemos lo que es, d\u00f3nde est\u00e1 o como se genera y de qu\u00e9 est\u00e1 hecha (esa que nuestra ignorancia denomina Materia Oscura).<\/p>\n<p style=\"text-align: justify;\">\u00a1Nuestra imaginaci\u00f3n! algo que solo puede ser comparada con la grandiosidad del Universo que&#8230; es casi tan grande como ella.<\/p>\n<p style=\"text-align: justify;\">La Mec\u00e1nica Cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">La Relatividad Especial y la Relatividad General.<\/p>\n<p style=\"text-align: justify;\">El Modelo Est\u00e1ndar.<\/p>\n<p style=\"text-align: justify;\">Las fuerzas Fundamentales.<\/p>\n<p style=\"text-align: justify;\">Las Constantes Universales.<\/p>\n<p style=\"text-align: justify;\">Las familias de part\u00edculas: Quarks (u, d, s, c, t, b), Hadr\u00f3nes (<a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> y <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>), los\u00a0 Leptones (<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a> y sus respectivos <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>).<\/p>\n<p style=\"text-align: justify;\">La Teor\u00eda M y antes la de Supersimetr\u00eda, Supergravedead, la de cuerdas, la cuerda heter\u00f3tica.<\/p>\n<p style=\"text-align: justify;\">En su d\u00eda la teor\u00eda de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a> (la primera de m\u00e1s altas dimensiones)<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/sinehoc.net\/blog\/wp-content\/uploads\/2008\/06\/mtmhu.jpg\" alt=\"Resultado de imagen de Teor\u00edas de la F\u00edsica\" width=\"331\" height=\"319\" \/><\/p>\n<p style=\"text-align: justify;\">Y, de esta manera podr\u00edamos continuar exponiendo ejemplos enormes de la imaginaci\u00f3n que poseemos y que es el don que la humanidad tiene para descubrir los misterios del Universo. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> llamaba a esto hacer ejercicios mentales. Est\u00e1 bien que nuestras mentes no tengan barreras a la hora de imaginar. Creo que, a excepci\u00f3n de las imposibilidades y barreras impuestas por nuestro f\u00edsico, todo lo dem\u00e1s, con el tiempo podr\u00e1 ser posible.<\/p>\n<p style=\"text-align: justify;\">Alguien dijo que Genio es aquel que es capaz de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>r en realidad sus pensamientos. Pues, amigos, en la F\u00edsica han sido muchos los genios que han aportado su imaginaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/76\/Dominios_B%C3%A1sicos_De_La_Fisica.png\/440px-Dominios_B%C3%A1sicos_De_La_Fisica.png\" alt=\"Resultado de imagen de Teor\u00edas de la F\u00edsica\" width=\"440\" height=\"198\" \/><\/p>\n<p style=\"text-align: justify;\">La f\u00edsica est\u00e1 presente en todas partes<\/p>\n<p style=\"text-align: justify;\">La pregunta que hay que responder aqu\u00ed es lo que se entiende por F\u00edsica. Por mi parte, F\u00edsica es todo lo que aqu\u00ed he dejado escrito y much\u00edsimo m\u00e1s. Creo firmemente que la F\u00edsica es el arma m\u00e1s poderosa con la que cuenta la Humanidad para resolver todos los problemas que tiene planteados a plazo fijo en el futuro lejano.<\/p>\n<p style=\"text-align: justify;\">\u00bfHab\u00e9is pensado alguna vez que el Sol tiene una cantidad de combustible nuclear &#8211; hidr\u00f3geno &#8211; limitado? El d\u00eda que se acabe, dentro de 4.000 millones de a\u00f1os \u00bfd\u00f3nde iremos?<\/p>\n<p style=\"text-align: justify;\">La pregunta parece tonta, sin embargo, no lo es. No debemos descansar en el avance del saber cient\u00edfico de la F\u00edsica y las matem\u00e1ticas (adem\u00e1s de en los otros campos), ya que, en ese no parar estar\u00e1 la soluci\u00f3n a todos nuestros problemas presentes y futuros, y, la llave que abrir\u00e1 la puerta principal, se llama F\u00edsica (siempre acompa\u00f1ada por la llave maestra de las matem\u00e1ticas).<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2019%2F08%2F16%2Fa-vueltas-con-la-fisica-2%2F&amp;title=A+vueltas+con+la+F%C3%ADsica' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Un d\u00eda de 1.900, se public\u00f3 un art\u00edculo de ocho p\u00e1ginas que sentaron las bases de la Mec\u00e1nica Cu\u00e1ntica. Su autor, Max Planck, cambi\u00f3 conceptos cl\u00e1sicos para traernos una nueva visi\u00f3n del universo infinitesimal (10 con exponente -35 m.)a una distancia conocida como l\u00edmite de Planck donde los Quarks est\u00e1n confinados en tripletes [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24277"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=24277"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24277\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=24277"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=24277"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=24277"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}