{"id":2088,"date":"2021-01-10T08:40:02","date_gmt":"2021-01-10T07:40:02","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2088"},"modified":"2021-01-10T08:46:34","modified_gmt":"2021-01-10T07:46:34","slug":"siempre-buscaremos-la-llave-del-conocimiento","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/01\/10\/siempre-buscaremos-la-llave-del-conocimiento\/","title":{"rendered":"Siempre buscaremos la llave del conocimiento."},"content":{"rendered":"<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/kepler52.files.wordpress.com\/2015\/07\/01127-giphy.gif\" alt=\"El Colisionador de Hadrones LHC Descubre Un Nuevo Tipo de Part\u00edcula  Subat\u00f3mica: El Pentaquark | Avances cientificos\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Para encontrar una min\u00fascula part\u00edcula se necesitan energ\u00edas inusitadas<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Se encontr\u00f3 la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> que nos trajo nueva informaci\u00f3n para poder abrir muchas puertas cerradas en el Modelo Est\u00e1ndar\u00a0 de la F\u00edsica de Part\u00edculas, pensamos que ser\u00eda una llave maestra con la que se podr\u00edan abrir muchas puertas cerradas. Sin embargo, el avance no fue el esperado. Seguramente, tambi\u00e9n con el LHC, aparecer\u00e1n los esquivos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y tambi\u00e9n los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>, daremos un paso enorme en el conocimiento de la materia y del Universo.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/3jA8smujP1W6F-ZwTz6pGWfKYRzBTsKfh7x1b3GSn1PPB_QnVFGbbS602nyfq6NybPyXpsnvuCBd7kfiWlg5Td5qYgBXjUjcp6dBR5qB2znVIHnucAmY8SwL5ex1U1V7Jw\" alt=\"Los secretos que la Naturaleza esconde : Blog de Emilio Silvera V.\" \/><\/p>\n<blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 Cuerdas vibrantes llenas de energ\u00eda: \u00bfCampo escalar? \u00bfCampo vectorial? \u00bfCampo Cu\u00e1ntico? \u00bfEnerg\u00eda de campo?<\/p>\n<\/blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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Sx6Z0a2\/fsX7gViDgE7nCgKCRk8n8JlkzQx1xc\/wDJlkzRx1fM2ajoxGrGlG4bn2K9ilMqWxvwfbg\/hIWZPF8TuIWZPF8TuPNL0pbKdVelnp0\/lkAjDOLLhWDjPGM59+4EiebhnCDX8r8qVmy21JnhLpdeqsNLVOTyz3eataVVAqC5Uqc4J555yO3eU7Xmlijxp+VW2+m\/v5Apk0xa0VKQzF9ikHgkttBB+BnQ5JR4ntuDon6CLtTZYqqmiquTTvYHrrwFK17stnLEA2E4P6xnJ+p4MaT1m02lTff\/AG9BRh4e6dS2ofTutVjbvS9rk1eWquWINNq7rD6MerH3s47ie0ZJrGpq14LW3XVOlvysIsPFHUQmlFFdWKxZbRXaw5eiqwPUy8DuGALc52k+5mPZcd5ONvWk2u9qnfp70OSPZ+HO58t\/N6P6EXT1h0oYKubtNqaXAAGTp1Y1N\/WwtWT77c9yZpKTUpLpKLXnuvr6mufSKfRr619Gc5oNBZe2ypd7AZ2gjOM44yee\/tOueSMFcnReeSMFcmb+m1slufOSh0z6nNg5BwVBrBPPI+mZGSnHa15fcjI047Xfh9y98TWaK6vzKba\/PyuQq3AFVrVAq7lx+rnHHc88Tl7Ms0JcMk+Hy63rqc3Z45oSqS\/b5eJzfT1JsUi1amU7g77sAryPugnP907J7bWdU\/47X3E\/qNz061rjt3lzbwrYG8luBYoORng47gGY44xnhUeVV6eDMscYzwqPKq9PBl\/1e1Clop3brKXvbeqoqpqNQtnOCxZyBTWB2Gc5+HNhUrXFydddk13abtnNiTtOfJ16Ku7TdnP1eHrjc1LgKy1ta\/KnaqrnnnGc4XHsTOp9ohwca2br39TqfaIcCkubr39SFrtGavLOciytbB7cEkEfsIImkJ8V9zo0hPivudEWXLnf\/wCDbU4bB7dsDueePz7SGXxvU+59NuwoyewHI5zMpSUVbOmc1CPEzDr2hN9RAO1vbHw+Gf4zkzYHmjcvJe92b\/6fmljyLJmWnTku\/vf05dTg\/wCTV5bbtPGACfh7CeeuyZLpI+v\/APVezRjdnZ9M0gor8oZyeSfifz\/GevhwrHGj5btnaX2jLxvyNOoYD3Of4cZ\/s\/hNTkZ8x8d9WwCoOPhkg+\/v+eJdI5skj5hc+STLGRhAEAn0dLL6dr1dCVcIaQf0m0qWNpHtWOBn4mZPLWRQae13y8PEFj1Dplmn099FoTfXdUTsZXAytyMMqTyGXBB5BEyx5Y5JxnHZp8q6P6GMtMq8H9jn51GwgCASenlQ+5nKbQzKwG79Iqlqxj4Fgo\/bKzutF75lZ3WnvqWOp1GnOirVVJvBYNuJ9OTncuAMg4Awc4+cyjHJ8Vt\/xMoxyfFbexYdBbdo7Km9XmdlSxBcyVfpCiAq3GctjjOOPfOObTKpLl3aW9L3Rlm0yqXTu0t6XuRPEWra5KmdL8hAVey0WDa9jnLgVjDnjnPIA7zTs8FByprfkq5Lv5F8EOByqt+Srp3srr7aDQiojLeD62OSrDnt6uPb2msVPjbb05e6NUp8bbenL3R0nRtTqUdAES6zyhYtr32DbUbFABy+0AMF4A9h3nJmhiknrSuqpauvC9jkzRxSTt0rqqW9eF7Gqul019At04ocluN72FiQyjJZmwQwxiS2pYJOMuLyr7IlyUsMnGV+VEXw5SDpdVawo2VhA5tFhsK2kgCvacA7lXlgcEg+0v2iTWWEVdu9qrTrf2O9EvoFNY6mKtA91tbhlDDZW6r95iS6MGCqMn0jJGB86dolL9M5Zkk14tfJrfxIJXiLU\/ZtTpWu1D6qyqxLxtrrSvyxcQygryWJrHJ45mXZ4fFxzjCPCmq3bd1\/clnOdZv2F6Kr1uoewXjYCPVhgu7coIYKxBHbn3xO3FG0pyjUkq99xBZeAxX51j2Wiragw3mtUcGxQ2Nrpu4ySN3t2Y8TDtzlwJJXb6X9n9PNbko29Z11HkKTZqNY1jXbRfe2KQtjJU+wc7yu0+r4djniuHHk49lGq2W+mqvpfQGGmvULWEYMmm0tzu4yB52pVgFB+IL1L9Ub2lpRbbtfykq8I\/4b9DDPqlHq18nf2OWnabFx4f6hVUWW9A6N6huG4B0ptFe5P1lLOOMjsOZhnxzlTi6\/Fq\/oYZscpU4uvxav6Fs3XadRT5Ls1DMKKy4A2gAt5zYTAKk7SV47Z5wBMFgnjnxrXd19PuYLBPHLiWu7+lfcotBrfsup82s+YELhG+7uyrKrYPbuDidOSHxcfDLS6s6Zw+LDhlpdEO\/UO5Bd2cgYBckkDJOOfbJP4zRJLZUaKKjsbKddYoIVzhgoOcHhGBQc9sECQ4Re6IcIvdEg9auyGDYfFgLgDLeaxZ9\/x5Mp8GFVWmny6FPgwqq9oj63WG3ZkKAiLWoUYAVcn3JySSST8TLxgo3XN2XjBRuuepGlixbeHeomm0HOBn37f9IJTo+8+E+rLbWpBB+GMdwBz\/xH8Zzy1nXTX8fclf7mVJ7JX5vRfc6k2qexEudxj5kEEHV6xUBLN2xwfw4+cEN0cJ4p8SqoIB4xyc9x39\/7PhLJGM5nyHq3UTc5OTtzx9Jc5yBAEAQDOq1kYMrFWHZlJBH0Ihq9GC70ebaNW4yzMiM4C4ww1CHIx7Fd54Axg+058lRnBd+noyksUpNTS0ju+lqvm6KGdBcQBAEAQCf0fq1mlZ2q27nQpuYZKg45XB78e+R8QZllwxypKXJ2ZZcUcqSl1s39U6\/bfWtTYCqF7M53bECLkMxA4HsBySZXH2eEJOS5+Hj0K48EccnJc\/D8FTNzcnN1i8oqec4VduAp2\/cxs5HfGBjPbEzWKCbdGaw40261ZH+1vlTvbKHKEknad27I+HPP1l+FU1W5bhjTVbmN97OzOxJZiWY\/Ek5JP7YSSSSJSSVI8ptZDuRmVhnDKSDyMHkfLMNJqmSYSQIAgCAb69W61tUrYRypdRj1Fc7cn4DJ4lXFOSk90VcU2pPdGiWLCAIAgCAIAgCAIAgHU19dt0lemVTkGo2EfN7nx+5VmGPWU3316JGWJ\/vlLvr0R2XTP8JQKgPnPx98\/nnM14TsWUm6jx4uPSdvxOfb4YjhDynNdW8aE59RP57AfOTRRzs4nqHUntOWJ\/fJMyFAEAQDJFJIABJJwAOSSewAixZZjQ10c6okvwRpqz6v9a3ZP6oy3yXvMeOU\/wD29uv46\/TxMeOU\/wCG3X8dfp4mu7rVxI2OalX7tdBNaL8wAe\/+kck+5krBDmrfV6s0hHgjKP8AVv3+PujMdZZuNRXXqBx6nG2zj\/1UwxP9bMj4KX8G19PTb0oz+Cl\/B19PTb0Hk6Wz7ttlB\/m3L5iZ\/r1jP\/DF5Vuk\/DT5P8i8sd0n4afJ\/k96h0Nqqa7xbVajllzW3IYe21sEjGDkDjsccZjHnU5uFNNdRDOpScKaa6lVNzYQD1TjkQDyAIAgCAIAgCAIAgHqjJxnHzPaAeQBAEAQBAEAQBAEAQBAL3S6dNTTvuuWgULVSpILBt72tk454APb4TmlJ45VFXdv0o5pSeOVRV3b9KJOj02gr3q+qexbEALKmxkxqquNp3ZO0FuDwFPfIlZyzuqilT63ej8OZWUs7pqNU+t3oyL4k1FLGv7NaWVQV2bNgQKRtI\/nFuWJPOZfs6yK+NfO\/wDFbGmBT141XnfuijnQbiAIBkiEkAAkk4AHJJPYAQ3Qbon0dJbG+4iivn1WZ3Ng4Irr7ufmOB7kTKWVXUdX73fL6mTyq6jq\/e75GbdTWoFdIrV54NzkG5h7gEcVj5Lz8SZHwnLXJr3cv7+foR8Jy1ya93L+\/n6FXNjYQBAPQYBa9H6gTqqrL9RYiqebTusZVwchQc9+R8s5mOWH+1JQim+mxhmh\/ttQin3bEHqFy2XWWIuxWd2VB+qrMSF\/YOJpCLjFJu3RrCLjFJkeWLCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgE\/ovTftNnlixKzgkGw43Y\/VXPG4\/wCkQOOSJnlyfDjxU3797W+4FtR4W1WEYr\/ktllW6zcgA3XGlC\/qO1slh8sn25nO+2YraT\/ck9KfS3WmvIVzI+u8OWqH2U2HZ5ljPuRlFKsFBwvIOTk59iDjAzLw7TB1b3pc9wTeleFrEsosupW6q6qyytVY4dxpbLaqm24IYlVyB7HvMsna4OMlF000n4Wk2DzW+Draxt2O9p21hVeri71tYpXOdgRGw3YnBBIOJMO2wlrem\/PbSvmwUXVOlXaZ9l9bVt7bux4H3SOD39p048sMiuDsEOaAtPDTMNVWytUhUlt1+TWNqkknH7vniZZ0njad69NzLOk8bTvy3Iev1TW2NY7FmJPJJPGeAMk8D25l4RUI0i8IqEUka6KWdtqKzMc4VQSeBk8D5AmS2krZYkp0m8sF8mzJsFPKkDzTjFZY8BuRwZR5YJXa2vy6+ALmrwwrOmLl8s20UWYOWreypGcs2NqqHZlGT+o3wnO+1Una1qTXek3tzemvmDHWeDrkLYt05Ac1rvtrqZyCy7lSwg7SyED3PBxjsh23HKtJbXs2uXNeOpNHNzsIEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBALnw306y1nsrNWaxwlyiwWOyOVrVCDlmCNg\/HHOSJhnyxgknevTSl1vovelgtOvG\/RvZU9GlZFYKzLSoXdtLKrAY9YXnHOM\/OYYPh5oqUZO66+9AVVfU\/MO37HpnOGb0rYh2qpZj+jdeygn8Zu8Tj\/wBbXp90wD1AVlW+xUJkb0O7VDIJK5H6btwR+yPhuVrjf\/5\/AMD1v4abSAfDy8\/vJJk\/B\/8As\/UEbqHUTcFBSpAmcCpdo9WM5\/CWhjUL1bvqCHNAIAgG\/Q6t6bUurOHrYOpIzhlOQcH5ys4KcXGWz0BOfxFqjuAtKh7RewQKmbQVO\/0gYOVU8cZGZkuzYlWmyrrp0BAfUuQVLsVLbyuTtLfziPj85sopapA0y2oEgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgG3TXFHVwASrBgG7HBzg49pElaaBbUeJ7kZHC170fU2BsHJfU1hGY891wCp9jOeXZYSTWtNRXlF38+ZNm3Q+JPIuXUIhe10tGoL+lbWt3jsnYAFTkYJOfrIn2ZThwN0k1w91V190RZVa3WeYtS7dvlIU75zm6ywntx9\/GPlN4Q4XJ3u7+SX2BElwIAgCAIAgHQ0aLp58ln1Fqq6P5yqNzV2qF2j7gyrckEZ749tx5ZT7R+6orRqu9eu6\/vzpToNH1XT1IorT9J5V9VlrKDlmdjTYnPpIBAOPYEe+RMsWScnxPS00vqn17iDdrPFtgtpemrT1tpzYF8tBt2O+RWwPcAZXPchjzzKR7FDhlGTb4qu30W\/3Jsqes9bu1ZVryrFRgEKqn7qg7iBlicZ5zyWPuZtiwQxJqHP377iCumwEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQDNqmChiCFbO0+xx3x9MiLWwJNPStQ4ylFzD4rW5H4gTOWbHHSUkvMGz\/Eeq\/ouo\/3Vn90r+pw\/1r1Qo9HQtWeBpdQfpVZ\/dH6nD\/WvVA21+GNaf\/KXr83RkH+04AlX2rAv+tetk0ZHw3eCA7aZM\/z9Tph+7zMx+qg9rf8A2y\/BFGR8Pgfe1miX\/WM\/\/wBaNI\/Ut7Ql6V9WiSVR0TS\/ZnsbW1lhZUu6uvUELuruJXDKuclBz7bT8ZSXaMyyKKxuqb3XJrvfUgif4u0f9O\/9iz++X+Lm\/wDj+aBsq0mhRlf7Yz7SDt+zEqcHOCDYMgyOPPK1wV\/3f2YMPE+horau3Tb1pvQ2LXaAHTFjIRjJ9BKkqSScdySMmezZMkk45KuLq1s9L7teoKWdIEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAN2luCOGKJYBn0WbtpyCOdpB+fB9pWStUnXeCxHXAM+Xo9GhP62x7cfQXO4\/dMf07f8AKcn5pfRJguNf1XXJoNPeuoWmt3uCrpG8hjyAQ9dQVQAUOMfzhnuJzww9neecHG2kt9fRu3z90Tqc9b1jUv8Af1F7f1rHP8TOtYMcdor0RBr\/AMY3f563\/bb++W+FDovQF3Z0DXnaCzFnFW1DYdx84OVBBPGAjk5xjafhOf8AUdnWvS9a6V+VXUkjv4Q1\/rzprCazh8FScgAkgA+oDK8jI5AzkiT+t7Pp+9a7Ciq0WkNr7FatffNrpWoGf5zkfgOZ0Smoq3fkm\/oQWX8nx763RD\/WM3\/xQzD9Te0Jen9yaNniboX2NasWlhau5qyroVZPSTh1UspJba2B7j2Mjs3aPjOWlV4P6Xr1QooZ1EG7S6l6mD1naw7HAJH0z7yJRUlT2A1eqstYvbY9jnu9jFmOO2SZEYRiqiqXcDTLAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEA9MA8gG7Sap6nFlTFHGcMvBGQQf3Eysoqa4ZK0Cx\/lPrf6Vd\/tGY\/pMH9C9CbZE13Vb7wBdfbaAcgWOzAH5AniaQxY8f8IpeCog31+INUv3b3Bwq7gcPtUsQN\/fGXYnnnPOcCVfZ8T3ivfd5Awu63qXfzGvs3exDFcduwGAOQD9eZKw40qUVQK+agQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIB\/\/2Q==\" alt=\"28.- Ejemplo de Espacio de Hilbert: Qu\u00edmica Cu\u00e1ntica (parte 1\/2) - YouTube\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Espacios de Hilbert comunes - Se\u00f1ales y Sistemas - OpenStax CNX\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Los espacios de Hilbert sirven para clarificar y para generalizar el concepto de\u00a0<a title=\"Series de Fourier\" href=\"https:\/\/es.wikipedia.org\/wiki\/Series_de_Fourier\">series de Fourier<\/a>, ciertas\u00a0<a title=\"Transformaciones lineales\" href=\"https:\/\/es.wikipedia.org\/wiki\/Transformaciones_lineales\">transformaciones lineales<\/a>\u00a0tales como la\u00a0<a title=\"Transformaci\u00f3n de Fourier\" href=\"https:\/\/es.wikipedia.org\/wiki\/Transformaci%C3%B3n_de_Fourier\">transformaci\u00f3n de Fourier<\/a>, y son de importancia crucial en la formulaci\u00f3n matem\u00e1tica de la\u00a0<a title=\"Mec\u00e1nica cu\u00e1ntica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mec%C3%A1nica_cu%C3%A1ntica\">mec\u00e1nica cu\u00e1ntica<\/a>.<\/p>\n<p style=\"text-align: justify;\">Los espacios de Hilbert y sus propiedades se estudian dentro del\u00a0<a title=\"An\u00e1lisis funcional\" href=\"https:\/\/es.wikipedia.org\/wiki\/An%C3%A1lisis_funcional\">an\u00e1lisis funcional<\/a>.&#8221;<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-5xgLLAcGpkM\/TbcMW6Med7I\/AAAAAAAAQkg\/2NCtdIFVL00\/s1600\/vector+tridimensional.png\" alt=\"La Mec\u00e1nica Cu\u00e1ntica: El espacio de Hilbert I\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Mec\u00e1nica Cu\u00e1ntica: El espacio de Hilbert I\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<\/blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> que E. Vitten a desarrollado unificando todas las versiones anteriores, ha venido a plantearnos la necesidad de que exista una Teor\u00eda cu\u00e1ntica de la Gravedad que subyace en \u00e9sta Teor\u00eda. Ya que la Gravedad es la \u00fanica interacci\u00f3n que se resiste a estar presente en el Modelo Est\u00e1ndar. Sin embargo, somos conscientes de que a\u00fan nos queda muy lejos esa Teor\u00eda de cuerdas. Para verificarla necesitar\u00edamos disponer de la energ\u00eda de Planck.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2010\/09\/dibujo20100915_string_theory_falsability_lhc_cern_stephan_stleberger.png\" alt=\"\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Pensemos en la masa de una part\u00edcula cuya longitud de onda Compton es igual a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>. Est\u00e1 dada por <img decoding=\"async\" loading=\"lazy\" class=\"alignnone size-full wp-image-417\" title=\"long_planck\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/long_planck.png\" alt=\"long_planck\" width=\"101\" height=\"22\" \/>, donde <em style=\"mso-bidi-font-style: normal;\">\u0127<\/em> es la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> racionalizada, <em style=\"mso-bidi-font-style: normal;\">c<\/em> es la velocidad de la luz y <em style=\"mso-bidi-font-style: normal;\">G<\/em> es la constante gravitacional. La descripci\u00f3n de una part\u00edcula elemental de esta masa, o part\u00edculas que interaccionan con energ\u00edas por part\u00edcula equivalente a ella (a trav\u00e9s de E = mc<sup>2<\/sup>), requiere una teor\u00eda cu\u00e1ntica de la gravedad.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Big Bang models back to Planck time\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Como la <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a> es del orden de 10<sup>-8<\/sup> Kg (equivalente a una energ\u00eda de 10<sup>19<\/sup> GeV) y, por ejemplo, la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> es del orden de 10<sup>-27<\/sup> Kg y las mayores energ\u00edas alcanzables en los aceleradores de part\u00edculas actuales (antes del LHC) son del orden de 10<sup>3<\/sup> GeV, los efectos de gravitaci\u00f3n cu\u00e1ntica no aparecen en los laboratorios de f\u00edsica de part\u00edculas. Sin embargo, en el Universo primitivo las part\u00edculas ten\u00edan energ\u00edas del orden de la <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a>, de acuerdo con la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, y es por tanto necesaria una teor\u00eda cu\u00e1ntica de la gravedad que es, precisamente, lo que nos promete la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>:<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/naukas.com\/fx\/uploads\/2011\/07\/big_bounce_new_scientist_650-copia.jpg\" alt=\"Gravedad Cu\u00e1ntica de Lazos, la prima fea de la gravedad cu\u00e1ntica. - Naukas\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<div>\n<div>\n<div>Naukas<\/div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<\/div>\n<div><a title=\"Gravedad Cu\u00e1ntica de Lazos, la prima fea de la gravedad cu\u00e1ntica. - Naukas\" href=\"https:\/\/www.google.com\/url?sa=i&amp;url=https%3A%2F%2Fnaukas.com%2F2011%2F08%2F08%2Fgravedad-cuantica-de-lazos-la-prima-fea-de-la-gravedad-cuantica%2F&amp;psig=AOvVaw1_k4msyZQQgahP_egiZDWO&amp;ust=1610346434780000&amp;source=images&amp;cd=vfe&amp;ved=0CAkQjhxqFwoTCOCI5Y_ekO4CFQAAAAAdAAAAABAD\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCOCI5Y_ekO4CFQAAAAAdAAAAABAD\">Gravedad Cu\u00e1ntica de Lazos, la prima fea de la gravedad<\/a>.<\/div>\n<p style=\"text-indent: 24pt; text-align: justify;\">Mec\u00e1nica Cu\u00e1ntica y Relatividad General, juntas.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El universo podr\u00eda estar compuesto de varias dimensiones diminutas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSLeULy5lIISDIcVYihsnqrKbQ6M2EDE_UABw&amp;usqp=CAU\" alt=\"Cu\u00e1ntas Dimensiones tiene el Mundo? - Fundaci\u00f3n Sonr\u00eda\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Dimensiones m\u00e1s altas? \u00bfLa masa de las part\u00edculas? : Blog de Emilio Silvera  V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQm-iJKyzkyveWHnPtromsvdgRk-3xiCFO_Og&amp;usqp=CAU\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Ese nuevo universo de dimensiones m\u00e1s altas donde todo tiene cabida cualquier interacci\u00f3n incorporando <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> y en la que los objetos b\u00e1sicos son objetos unidimensionales (supercuerdas). Y, lo cierto es que nosotros s\u00f3lo podemos ver un Universo tetradimensional, con sus tres dimensiones de espacio y una de Tiempo.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Teor\u00eda de Cuerdas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Se piensa que las supercuerdas tienen una escala de longitud de unos 10<sup>-35 m<\/sup> y, como distancias muy cortas est\u00e1n asociadas a energ\u00edas muy altas, que como dije antes son del orden de 10<sup>19 <\/sup>GeV, est\u00e1 muy por encima de la energ\u00eda que se podr\u00eda conseguir hoy.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Las cuerdas asociadas con los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> s\u00f3lo son consistentes como teor\u00edas cu\u00e1nticas en un espacio-tiempo de 26 dimensiones; aquellas asociadas con <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> s\u00f3lo lo son en un espacio-tiempo de 10 dimensiones. Se piensa que las cuatro dimensiones microsc\u00f3picas surgen por un mecanismo de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a>, estando las restantes dimensiones &#8220;enrolladas&#8221; para ser muy peque\u00f1as en la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQrGF22yZcI2R1k0Si9U-AzoLLGlAObi7P5hg&amp;usqp=CAU\" alt=\"L\u00edmites para la teor\u00eda de cuerdas en el LHC Run 2 - La Ciencia de la Mula  Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSvEsWup4Npox6wHoH3S9TRo3TPPrXPDz4ZQg&amp;usqp=CAU\" alt=\"La gravedad es un efecto de la curvatura del espacio-tiempo o una fuerza  por intercambio de gravitones? | CPAN - Centro Nacional de F\u00edsica de  Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Una de las caracter\u00edsticas m\u00e1s atractivas de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> es que dan lugar a part\u00edculas de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 2, que son identificadas con los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>. Por tanto, una <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> autom\u00e1ticamente contiene una teor\u00eda cu\u00e1ntica de la interacci\u00f3n gravitacional. Se piensa que las supercuerdas est\u00e1n libres de infinitos que no pueden ser eliminados por renormalizaci\u00f3n, que plagan todos los intentos de construir una teor\u00eda cu\u00e1ntica de campos que incorpore la gravedad. Hay algunas evidencias de que la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> est\u00e1 libre de esos infinitos indeseables, pero no hay prueba definitiva.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Diferentes teor\u00edas sobre qu\u00e9 son el espacio y el tiempo | Francis (th)E  mule Science's News\" \/><img decoding=\"async\" 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\" alt=\"Diferentes teor\u00edas sobre qu\u00e9 son el espacio y el tiempo | Francis (th)E  mule Science's News\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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io55kuc+8wCyeIdYSHk8Q69ISAI15u3SQkJlSwAmm4Krtnp3NyvoWjIggNZW3phVVRK5tTu66P3j\/KOURr2ysqCiiXauzGk9oAlVntZIya5J1jNh5cpSuEE\/LqdIEzTV\/4gW95ctsrJu13Ykn1jEWH2wUlX5aCCtSwkiySpIAAGTJpS1nsb3isnAq1KR4v8IkGBGqz4J\/eLTOuEmH2ytCBLoQQA1wbtUHN2JZZ01iUbfXd5couXNi2RGTsbKI6NyiD0JHNXmB8o6MIj2vMfSFJr7HXttZUlRQjdUpTAEDfZ9bMBZob+OqD0ypQ\/wAJ77557xyiP0VHI+f7QeiI5K8\/2hRr7HO3V+pLcpSkqYuyLDW33yhUbaWARRLIKlKanIrDFvKE9DR7XmP\/AFjhwKdFKHgD8xCjXCY7dmVhbJBFWVTbxQo685affzg\/jy\/7uU4vw6uTzvc663isrAcljxBHweIl4RY0cd1\/hcQpdcO47E9op6QmwFtWFydHJc\/4orwQRGhBBBAPM06fWEh5mnT6w0pA4lPS7WzJ5B8uulucASsMtQKkoUoDMhJIDlg5GrkQejkZsnqQD5Z+6NDD41QQpKJy5MskOEjMi4YhVRVby7ouS54ncQlu7CaU1EnUKTum7guhJa7vpRkS8I43SV6MhJUR1BYwwwgpdl2LEEBLd9ydbRdRWlRVLKypBIZRCUOHSWYssZ5EGJf4stIS0yWEgjhSokEBiH1B0JPPveUzqhmejhgaVu5DEpGTcx35QejpYll55BleNtI0vTlpqNbkrNW4piVJAKuJ33AxfUtEidrLqI7SWwIqJTMGTpYUltbDpygao+RLFlyUqBIWwGZUlh0cE37mhewJyKVdCx8ixjSnzVr31qUAAwMshQIBJ4R1zJAYCEVUA4SgJ9bhmAczZ\/EJIgsTE8M1aCCxBB5EMYWL5KQH7QzEvcFLsTzqP\/cPdFaalJBUhwBmk3IfV9R8PfBSSOIdfvOEh5PEOsJAEEEEARoyMQmhIJpbxB77XBjOiQ8I++cWGMoumoljkQehB90dKCMwYxonlpWSAiolhZL8u6FpploQRTmKnI4u0T\/U7e+FlYtbje1Gg59IqVkvR2KCsWtzfXkn6Rz0xfre4fSGxWS\/HQIzvSph\/UfD9omxFdR3z0qPLygVN0uFB1DdbfGI1zkpuVf5bn6e+MtSSDfOGVkPH4xLXTPqbErqUSzO3wERQy\/kPhCxG8YqBBBBBTzNOn1jW2aqT2JBUszgt0y3KEFJABdQBqNgWsbWjJmadISA20TJKhS13JzSpQdrJHZAKyysTztHZ0qQqlSMk7pBUzMCxOgBVmG1zNwMtGK9ZKV95G956+LxYl464NQB5qQkt\/jQArwaFpMXFFmlT77qOj2KRozZjudmjRw2zytCVielJWC6eEFllLuDcsKrDlzvoTTKkypS1hE7tU1pSTLSEh9Ulib8++KdGHXvGQsOSyZah8BUEix+jRZimd4jj9lZeBIoJnJ3piEm7sGG\/ndN8+7ycbOVS5noLOWKiQqx01Atp62TR30WQ3BNzFruxB\/6fd74fsJADiRMJFyFLZw+Y4XH3eIau39MtCiS4svRQzPckDLk4bwi9Ikyn7SYqlgKjZQUb1JZKgyiG5i5fKG9NlgMlIlj\/wCtXuuW84pzMdd6k2yKUAlv6lh0+AgREzNrVUhAJYgqDBBosHBqqMonQMCPOG2h2CcOAkzTNWo5sE0Ck3SMu7qYy14vklIPrMCrzYD3PCTS6Ek+sr\/xi22STxDrCQ8niHWEiAggggCJDw\/ffEcTJS6e9\/P7eLDOUlky6lBPMtFzEz7UosgAMHZzfeVk6rfS0VsOqhaSoEAFz01aJMVJpIBD6uMjexHMEXEIJ5dk4hSSWZjmMwRyIe4hJ0sJWmnhLKHc5uPAgjwh8TNXNmKWoErUQ9gHLAZAAZDSFxZZSU+oAk9XJI8CpvCAgmZnqfjCw07iV1PxhYixweUbE93x+\/fE09N1Hk1tTbS328V0Lb5xYn01G\/uLxYSefnZEvh6H4\/7RxWQ8fjHFqdgMveTDLRYPbPrnygT5EXn5fCFhpmf3yhYixwIIIIKebp0+sJDzNOn1hIAggggCNDZ6nSQb0kKDhwNSbXFknzjPi1s477esCM2789CwPnAWgzgPZwGqU1lqGTPpHMUqmUGDFbBwDccRubm6iPGJiVXLTOYufaVm3eIqbVN0jkHzc3JzPhERRjTw2Kw\/ZhEyUSQ5qSwJJKmvYsAU5vlkNcyCKrZ9Lwdz2KuFhydiCoiu\/O5NxFbFz8OUsiWsK0JJYFw9qmuAdOWTRnwQEkjiHWI4eTxDrCQBBBBAESDhP3qmI4kTwn75QSSoWRkfp5RZGMUEpSUpUORHedUkEDxiqIZWQ8fjFSYi1pOOIsEJS+qagrwKiW8LxXQEuAEqJdgAoEvoAKbxFG\/g9nrCCJTCZYLUSyhXcS0sLMOLIkuMhcaVWbstVSnATc2VNlg5+rxDxEQz9nqSkqKCUjNSJiFgdaQafFos4rZ00LmEywKQVlyHpcCpgct7462hsNs\/EBQoSxIcFKg+T2u\/JJHMsc4rOMbQyq0+o\/VT\/BokxE3eLIT5E6d5MT7Tw1qwgIIVRMQMkrYlKktYJUAbCwKToRFTEcR+9BEs0xfzsUzVc26W+EC8h4\/Ewrwy8h0+Zg1VOLzhYZecLEWOBBBBBTzNOn1i7s3EykpUmaioKYggAkM7XcEB9BnzGtKZp0hIDWGLwjj+zqbXeN8\/atmOraZxHLxmHCGMhyzA1HN1lyQQTxAf4YzYIC5jJ0kqBlyilIFwVEknreDCzkBafy9Wuu17cu+KcdQpiDyLwGx2N\/5as21bhA5fOM\/aB3zZmADDoI0+xvwK52Nvhl4xk4sutWl\/haIiGCCCKoggggHkcQ69YSHk8Q6wkA2njCx17NHIAiWULH70P0iKJJeR+9DFhnLghDZwysh4wIWRbTlmIcqDB06nIty5vAmZGDQDMQk5FaQehUAYsT8VMStRClJqJUpiQ6nKr6ZkxHuCwKgebA36uI0sYkTPzQQAs3LXTNI3klsgeIdx7iyknJzAzO1nqROxKpSDUai6g+gZ9bDwjPRjZlwJim6kZf7xNOlms72vJXPpESUMCSvu4T11iymOUVCSQsmXOqe6HJJzImyyDfq3jFTEcR+9BF\/FITLl0EmtYBUALhANQBc2KjSrogc4qYgpqNieptkNAPnENW\/zsrRKpNkvYN8zlHO05ADpn5m8cmGw6fMwam3JmZ6wsMvM9YWIscCCCCCnmadOfXyhIeZp0+sJAEEEEAQQQQG5KYsWRcAm51ANxnrpGLNLknvPxjcwavywp8k8+Qbk+kYIiJAgggiqIIIIB5PEOvNvfpCQ8niHWEgOgRyJ8LiTLJKXBKWBBZna\/k\/i0QQBEkrX70P1iOJZGZ6fMRYZy4Rgx08I6n4CApbpz0jp4fH5CIpyH3h16GJsPiVoJW9jxA3C7uxBsb+WdoqJfT3Q6kKPPxijQn4qSVqqkrBe5TMYPzZSCR5xH6ehP8qUEn1lq7QjvApCQeoMV8RJNRty+AiPsVcoSzjVQRaiSSSSTcklyScySczEmI4j98oUylcofEjeP3ygvn87IYdeSenzMITE82UU01Ags4BBBIJLFjpCCUUzM9YWGXmesLEWBBBBBTzNOn1hIeZp0+sJAEETowcwpCgkkEsGYktmyc\/dAMFNcDs13ydJHvMBBBFgYGaxPZrYBzukW53iApIsQXgNrCk+jKL\/AKFD9XM+GojEjfwuAmHBTJtBpBpqpsCVItU1szrGBEiQQQQRQQQQQDyOIdfvOEEPJ4h16+6EgCCCCAIkk5+XxERxNhUur70hCZcOSUq0sPj4axbShLXTqMrc\/DTlHI6Mj1HzisZRZgE8yPAH5wUD1h5K+kRwQK7p50sPxJyHrch3QnZj10\/930gnZ+A\/0iI4ss4xNRukKU+t5D6tG2rZkkF1GYokAsKUC6Qc94nPujAMenn5j+lH+hMaxajH1JKShF5ctCD6wDr\/AMynI8GjH\/E4JmoJJP5SHJuXvnGvFDbgeagc5aBFnhqdnn15nrCx1Wccjk1AggggHmadPrCQ8zTp9YSAsycfMQkoSpknMMm\/izxZmbcnlt4BgASEpctcEuDfo2cZsSzsMtDVIUl8nBD2f4EHxgLSdsz6gsrqIaxAbdukMAMn0ir6Su5rVckm5Dk3JtCmWpnYtzYtd2+B8jAJarWNw4tmA7kcxY+RgNpH4lxQwisLWoyFLFThxXxBNZyel2f9JjDJj6Pgfx5gkYH0D+FKXJUGUTOFS5h\/5hUJdpjhwRkwbKPnMwBzSCz2e5bR2ABOWkSIiOCywR1oCIo5BBBAPJ4h1hIeTxDr0hIAggggCGlrKSCNPtoWCBO7QBCrp8RqOvd3wDI9R84oA6xOnFq1AV1z8x84tuc4zCaCEGITyUPI\/SG7VHreYPyeC2km5+Cf9IhI6uagnjGQGStABy7oXtEet5BXzEWWcZ2dMenn5j+hH\/5pjyxno9o+AHzjZwO0sRiZsuRhsOhU1VKEu6yaUgVFyEpAAcki0XGYhqOWhLlFTkZDNRICR1UbCMPbuOQV\/lqqZARUHawY0vc9Yvfj3YGNwc4S8UszEkPLWP5SvWCU2CVA5hnyOseYhOXotXyIIIIw0IIIIB5mnT6wkPM06fWEgAx6PCy8VLG6ZYAIF3zpRLDWzZCQ465F484Y0j6K6Bv0uqs6swEsDR7F7ZnUAQGphpeKQlKQZISh2qd90tkf6jox8iezMLilF65W4SEkFQ3pgpNyHG7MfkltIzScHu2mC976OS\/lSLNCT\/RahSVgMp3JsbUDJ8n56ZQGnOViyeyJlvMSpJYFgEhF6u+sC1vF4hSvEpWVJUgfmJkFVwFKQFBJL3IYlz0irTg3aqaQ5vozhgzPkVEnuyvDKGCd3ms4DDNmDqJIZ3u3wgNKZLxakql\/kt2dwxFKVBvDLzSMrRTxezcQtCa6AJaNXBCWdjzskW9rvjKmrCVq7JSgk2FyC3Ilg\/lFeAu7Q2YuVclJBIAIOtIUQ3cFJfTeEUoYrJABJYZDQPm3KFgHk8Q6wkSSOIdYjgCCCCAIs4DBKmlSUkAhJVcs7MAkd5JAHWK0WcBLQokLqal90EsxDksDYBz4C4gLidgzbupAA1ckEgpBAYaVAnrHDsCdfh3Q5vkGN+ljeHxCZCVJS82kVVBdSWqSabUuN4I0vyjmGnYZExxMmhPZ5uQqsg2sNCxAytnARydizVpCk0kUpVmbVJSpiGzAUIY7BnAEmgAZurx8bXtDE4VN0zJoPIEgtdiDRqG8HL6Q01WEP65osAA5ZgbO4LdBZu+0Ah2BOvw7oc3yDO\/SIEbLWaC6QFsznKpJUHAHsnyizJXIFZTMmIUVKEumrgY06OreAGYiCUnD2eYq0tzmPzKgGTbkT3WzgO4jY8xBDlJSZnZgpLkm96c2sY0MHIxWFmA4eeqXMXVLqQ6SQCosFaj8ty2Vu6Kf9jfjmAVcy4GhsnidvBznaEnjDbtK5h3g7vZJBe9I1bLmbWuGttSftGfKafi1TZbdoy5hIDVMbjNkk25xi47ZcyUCV0s4TnckgkW6CJkKwoWATMVLu7kjVBBDDlWPLKK2O7FkdkVksagrQvYC2Vz+0BUggggCCCCAkUAWuMo5R7Q9\/wBISCAej2h7\/pBR7Q9\/0hIIB6PaHv8ApBR7Q9\/0hIIB6PaHv+kFHtD3\/SEggHo9oe\/6QUe0Pf8ASEggH7P2k+\/6QUe0Pf8ASEggJZaQCCSPfEUEEAQQQQBE+ExJlkkAElJTd7O1wxztr8WiCCA0k7aWFqXQjeDMainiUvIqvvLVY2y5Qw24sZS5WRBdJJIPrOq5tnrrGXBAa\/8AHllqpaCLA5upIp3SpRNiEAHueIcPtdaKqUI3lVkkEl2Ytewz84zoIDQO111BdKLJCACCQAFldgTbiUOTFo7M2wslJol7qipqSQXBBBcuRfLuHIRnQQGt\/HpmqJbcqSB+jkRlQG5OYzsTOrWpZABUXIFg5zYaRFBAEEEEAQQQQBBBBAf\/2Q==\" alt=\"Diferentes teor\u00edas sobre qu\u00e9 son el espacio y el tiempo | Francis (th)E  mule Science's News\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS5iglwY_XHluGmF4vXjECCD6F--1eQjRnokg&amp;usqp=CAU\" alt=\"Obstinados navegantes en oc\u00e9anos de incertidumbre: noviembre 2015\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Teor\u00edas sobre el Espacio y el Tiempo &#8211; Dibujo\u00a0 \u00a020130828 gravity &#8211;\u00a0 thermodynamics &#8211; loop quantum gravity &#8211; nature com<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><small>Por Francisco R. Villatoro<\/small><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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Zwnd\/Wb9RpnUUpxWHFxCp2Mbb6EH\/ACpRxd2wyWrilmVGyuBbN2663GEhVBEQesW5BT409oqxI8UyAf8AzVLE8JtO2eClw73LZNtzG2Yr2x4NI8KktHoyEPZOiHu\/kP8Al4abjW1UC3osVb7Ny3fHdcHRP6TctgqfR0Y9NB4qV\/i2LyfzKvTqfR0WZo8SoplRQKzxS3cZVtX7c\/WQsoftL9RusOrm\/CvMW13oouKGZmAhZ1tiGuac5VXEc5A50xxGHS4IdFcdzKGHuNKjwOx0gCIbQVSYsu9gSzCNLbKPqmrBJujhgGUggiQRqCDsRXVZvFYVbJK2sXfsnNmII6VCSBIm4jROYHQ7kkzrU6PiQoPSmCJDGwLymfC2bbj2qKV7Jfue0Unw+IvsYF\/Cue4W7iN7V6ZiKsFsWPq4c\/13F\/8AwaiubvGUF02oJKlVYgrAzxHOeddYLiyXXKKD1SwnSJUxpB5iG9B9McMMQQc1mxtydnJMjTK1tR3869jEAytnD7ASbjK2wkQLRgTyBOwrHqfXpU9rvx8+7Wv02t4nCW7kdJbR42zKGie6RpUHmfD\/AHez\/wC2n+lczij9XDj+q43\/AOVrxreLO13Dr\/0bj\/8AeWum0wxUJBwjDjaxZ01H0ab+6rtLvI8QR1sTH\/p2UX\/7C9eHhen0mIxDDxdbX42lSkzM9yogyqhe4zh1OU3kLD6inO\/wJLfhVLyLBHdBiCPtZ8WQfSxePbFX7S3Iy20WyvjlLexE6o9JJ9FKLUMZxFrjW1tYe4zTmU3ALK5Ro+YP9IAVJWcm7CrCYO+3auJZU65bCAtPObtwQfZbU+NXsPhgkxJY9pmMs0bSe7wEAToKmpJCng+GWrZzKsudDccm5cI7s7ktHhMeFd3cfbUkM4BHfI7ufPce+rNYf5X4jEpiCtnC9LbKI+Y279zrktmAyOAuiJy561mZp16eG801OJtrfU9G2W4nZuZTmts3gYnxU6HY1zhrxtBbd\/WAFW79VzsM32HPcdCdjJgL\/kW917dx79ron6QqOrcTMiqGDZbjEjrO49lNeJX1VcrBiHDDQBo9jAg78xGhpfCZY1lqsoynUQYJGmuqmCPSCCPZXdJcDirVi2FUXipJMt1mljJ9A19A2plg8YtycoYR9oRvP+lLScZhLwnd\/Wb9RpnSzhO7+s36jTOqyX0UUUHLoCCCAQdCDqDUAV07PXXuJ649DHRv6oPias0UFfyxB2jk9cFR7zofYaq4vK7oy4gWwoYHK1sk5ssdsMI6vdNMq8IoFcDljLreCiw59y2SagWxdNxst6\/2E1cWEHaucuhLfgOetMcZiLinqpnEeMzDGNAfsqP6qpYXEscbeQ9JlFq2RNlltzL6Ld2Y6+2dOyaokHCWI+kxFxyTP8PDxy5G0e4bnlXGKXoQoOJviZCgLh\/qqW\/uYGgj0kDnS\/5bHiX0Pm77TdN\/BnL1csdLz7W1ZfHHjJAzkE6g5xgNjuBI7wD7BWJydcOlcXcfLdnh\/SqC1+6ykTDJhz+Bs1x5hA2xF9fUNpB7ltgVic\/HYIstMCEAGCKwOWg7vyrfcB6fye15T\/HyDpez2+fZ6vu0qxlLOfTjHm4lxZ4Wy\/8A9WJPrG03526n8kf+\/u+6z+1Vuq+OxYtLmYEiY032Jn3A1q5Y1tz5K\/8Af3fdZ\/boGEbnfun2Wh+VsVW89J9luR+rzGbv+zqTsPYa6HFxIBR9WCciASYmRpFXldJT+Qqd2uH\/AKjj8FIFA4famejUkc2GZve0mrVFS5ZqBRRRUUUUUUBRRRQFFFFAUUUUHHCd39Zv1GmdLOE7v67fqNM6BfRRRQFFFFAUUUUBVe5pcU8mBT29pfwD++rFR37WZSNu4jcEGQR6CAaBLxDEKt9UxFu7cW4xyEAtYVFSSbirznTrA9oQQJicXMDGWcMOcTbUiOY5gjvpjYvScraONxyI+0vev5bGur1lX0dQ3pAMeI7jRbKE8kJOd7FzXqiEuOAPEAsxn\/LfUm1w5TnJQXBZy7XM05p0KB+uqxMhoHZgbzFjLt1CyYc5mXKxW5LDKTrlIObNAMBpB9hrvhPFTfEi0yZWdHDwCDbOUkAEypYMAeeUmlG3gzrMfK7h2OuvaOEuqiKD0is2WTIykdU7a1p6p8QtuSsBmQTmRH6NydMpDSNtdMwmfCK1jNTbWGWuVsWeA8VJ0vpAkR0hPMET9HyM\/hXN35P8XhiMQoYxlPSchEz9H35j7a0eEw+ESVGHJOZmOawbxBZixBdVYbk6TXd1rI6tq01tuRBGFXbczGYf0t4iuvqT7fh2jrZeYj4MsCGSzbF5gXVFFxp0LBQGM6bma5w3EFuI7qrdRnUhgVJNskGJGoMb\/wCYIr3DS0ZyCVAMRBJOnSFdwCQ2UHx57W64vNPMlVrjEsAUgEgE5piefZgjYTO5Aqbh3ETdJBQLChpzZpnuEAwO\/vkVneJ\/JXE3L926uKKo7SqZroyjKBHVaORPtp58muG3MPZ6O7dN1s7NmljoxkL1iTptWImbc8ZyvmDWiiitOgooooCiosUxCNl0aCF0nrHRdPTFLenxWulv+Xq3deuO1ppKgjTYmaBvRVLAXrpJF0INsuVXE7zObwA\/GrtBxwnd\/Xb9RpnSzhO7+u36jTOgX0UUUBRRRQFcPcURJAkwJIEnuHea7rA8S489u5etDCsVW40NmfrZRlzAZCNZPfMHfas5ZavR\/H\/j5daZjH9ftvEuAzBBgkGDMEbj011Sf5LYvpMKtxrfQyXlWJ0hyJJIG++3OmRvE6IJ72PZHo+0fRp4irE3FuefTnHKcfbh3dshhDCY1HIg94I1B8RVVrhUwLoaPqlc7D4IPvBqPD8Mi47vcZwwAyHsCCW0X0uw1nSKYKoAgCB3DQVZYilPym7ysg\/1FPwZRXDm8xDC0qleZubg7qYXn+YBq5dvqvaYDbcxvMe+D7q8TEodmBnQa8yJpS\/Zw2Lygl0dQNzAYf8AwJP4VxZcXdZ6v2Qdf6+Y9X39wgx2HL3rRh4RpkMQp0nrrsy7ROsyRsJ841jrFlQ90wcwRWGaQzmACyjqLzJOkTNVlcv4lLQGYxOiqASTHJVUSdOQFQPfuOIWxp\/isEBHgqhz7GAqvZBsXHe8S4eIvZdEAGqMB2FmWzaKZ1ggS0t3AwzKQwOxBBB9oqNdiheEMHa4vQozKFOVLh6qyQBFxObE7c64a69u4LZxC5jHVNm446xgGTdJHvqH5W4jHJ0XkVvODm6TS2SNVy9thyz7eFZu5e4yx62HB7J7NjcZv8TXSPeazOTph07i7j8NrdtYr6t2x7bFz8xe0rnpMUvaW2w\/w5LfC7KP\/lWd+T+L4u2ItjFWgtkl85y2hAytkMq5O4Tlzrak86scs5RrNcT\/AIoYfElyVFxQw1KNaZXA2mC+onmJHjVjJc+2nwH\/AH1TxF5bxQWuuUdW6QaomU9YB9ixWVyrPa1gUzozKDJc+2nwH\/fRkufbT4D\/AL6luOFBJ2AJPoGtQ57saIk9xuEewwhj2T7aqOL6XI7adpf7M\/aH89dolzOCWUrDSApXUlY+sZ2Pvrm3cd1BKJruC5MEHUdjkR+FAsn+6tfF7f7ugmubr6T+RqSqKYyyCAIBO3UYSJA3y7Sw99XqJTjhO7+u36jTOlnCd39Zv1GmdAvooooCiiigKJorl1kRr7CQfeKCti7C3w1txNsgq4kjPOhWRqAOcc9ORqvZx2UKgsXoWFEgnQDeSSTsBrV\/D2sqhZmOZ3Ppjn41JUp0jOKrwr4XFZ56jpEdoRM91WKKKrEzF8Ib+FR+2ob0+3\/U++i1hUXsqBBkRoJ1G3tPvqHiWcLKvkA3MTzEaVBw+6zzF0OQyk9UrprIgitVNWzt4S8Wxj2lXJae4XcIcuWUB3eCesFEmBJMV1irGXIyDVGGn2g\/UIJ5zmmTzFTLq5P2Rl9rQx\/DL7zXHErZa1cUCSUYADQkxoAeR8aR3JRLxe1yLHlojsARuJVSPca4t2MPdJKqA3MqGs3NdiSMrxodfCpcHdt5FCsGEbgAfgNj4VXu4jNeHRw3RoxMAyJDdU+lhbIG+hq6xKRlMJbmFCDS9dTQnt59Bv8AxAxpde4a91z0eOvAh7TMIt7Wmlk7AiQeXPeQYpBd49j7iDPhIMHq9Ff+sNQTm2oscaxqElMGAWnMehv6nT+b0\/j311joTEOfrRLZjAn61683tRfxRVNA4Xa+smfu6Rmux6OkJj2UcIxD3LFt7qZLjKCywRlJ3EHUe2rleeYqadoyuBRRRQeMsiDqDoag8nMQLrjkOwSPaUM+2asUUCpcy9UXmkOFCRbLFZiezJkEtm9+xr3E4S4t3pheusotlOiVbfaZ1OcdXeBBnkNI1lpRRbVFwIjtEeGW13z9jv1q0ggaknxMT+AAr2ihbjhO7+s36jTOlnCd39Zv1GmdELxRS\/jN1VRSxcDNusT2G3nYRP4UqvXrQJRr2I6iwd+cnUjtNBj2c6DS0Vnra2w9sdNiDnCMvWldWgAgbdkzOmtQi5ZYT02IAkDQlQZzHQDvyn3e8NPRWaF605LDEX9F5SBCLBMbEnIT7RXNq6iMCHxLaK5kgiCFgnXSZHjM99Bp6Kzt5rano+nxBKakgk5syqBrtoII8TzqJGslTF\/EgCWJltlIDAePWHjr30GnorM3sTZZiRdxAmTp2RPW00gR\/rUdq9YEfT4nYNu2s6j8\/wAT3GA1UV4BSGw9oFIu3+oOkg5gCCM8GdIAXaoLV+zDKt+\/pB35WwxhfCBy0OlBpoorNYZrTtlW9iQX1DEkCT6ecEcvyqNbtpYBu4oHSASeYzzGx0b8hrQaK7grbGWtox7yik+8ipbdoKIUBR3AAD3CsviHw7MSbmIBkA5VgDdl5awfyq1ns9e2HuGOlzALlBKrBGkDQKY759NUpoKKyly7ZiOmxJg7a+Bj2aHTXU98VJib9giGuXgIAmOtKTBk6zLE7cqg09FZtTYR8ou3CyvMlQdVbKQWA1EnbxrxsRYDE9LfhjcGUA5QW0YwB4yD3k+wNLRWYDWW6vT4nVlHPcgADbxBNe4noVAPTYiYOxObVsp313X3Cg01FZm9icM4Yu90hjm1B6sAgARy1OlS3imd\/pr4ylCyiVAkjntHWExyBoNDRWcu4qyBJvX4c9JzmFZgVHMAmdByUbVxj7tnMZu4mQ4U5SYBA1g92sn\/AIKDTUVmxftLr02IbOHgamJlduWpJH\/inuCw3RIEzM0c2Mn30EnCd39Zv1GmdLOE7v6zfqNM6BRikcgZGymdT4QfDvj3VVFnEBVAuKWB6zHXMI7o01Gw7\/DXnj3YSbt60M+rWioMBGY5syt1YHvikSPbJEY3H6mAZtAfjbnnQPmw2JlYvKBEMMg1Ouo7tI\/5v75NfKgNdEzuoyxoRpp4j8aQ4kBGYHF445ZmHsk9WZ06PTYnWNIO217BcLN1A643GgGRBe1IKkggjo9DpQMzZv5mPSiDmyjKNAZy6xuNPdtXAsYjKo6ZZAOY5QJPWjSDG6+471W8wv8AfcZ8dr9qjzC\/33GfHa\/aoJ\/JsTIPTKOUBBEd+2+n4mgYfFCPpk5fUgc5G3o\/HvEQeYX++4z47X7VHmF\/vuM+O1+1QOpomkvmF\/vuM+O1+1R5hf77jPjtftUDqaJpL5hf77jPjtftUeYX++4z47X7VA6miaS+YX++4z47X7VHmF\/vuM+O1+1QOpomkvmF\/vuM+O1+1R5hf77jPjtftUDqaJpL5hf77jPjtftUeYX++4z47X7VA6FE0l8wv99xnx2v2qPML\/fcZ8dr9qgdTQNNqS+YX++4z47X7VHmF\/vuM+O1+1QOpomkvmF\/vuM+O1+1R5hf77jPjtftUDqaJpL5hf77jPjtftUeYX++4z47X7VA6mikvmF\/vuM+O1+1V7h2BNoNN69dmP4pUxHdlVd\/8qCzwnd\/Wb9RpnSzhW7+s36jTOgX0VLewStyqpc4Mh5UE1FVDwFO6uTwBO6gu0VQ+b6d1HzeTuoL9FL\/AJvJXnzeSgY0Uu+byUfN1KBjRS75upR83U7qBjRS75urXnzdWgZUUu+bq0fN1aBjRS35urR83VoGVFLfm6tHzdSgZUUt+bq0fN1aBlRS35urR83VoGVFLfm6tHzdWgZUUt+bq1JZ4CqmaC7wtYzes35mmNQ4ezlEVNQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQf\/Z\" alt=\"El bos\u00f3n \u201cde Higgs\u201d\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTbBP1bUns004W3QGHYGgnjPIca1FKnB4VJSw&amp;usqp=CAU\" alt=\"Noticias de China: Tras el LHC: Jap\u00f3n y China compiten con Europa por el  trono en la f\u00edsica de part\u00edculas\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ni toda la energ\u00eda del LHC puede llegar hasta las cuerdas<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Aunque carecemos de pruebas evidentes de supercuerdas, algunas caracter\u00edstica de las supercuerdas son compatibles con los hechos experimentales observados en las part\u00edculas elementales, como la posibilidad de que las part\u00edculas nos respeten paridad, lo que en efecto ocurre en las interacciones d\u00e9biles.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Aunque nuestras posibilidades energ\u00e9ticas y t\u00e9cnicas hoy en d\u00eda son nulas para obtener los 10<sup>19<\/sup> GeV que ser\u00edan necesarios para verificar las supercuerdas, no tenemos que descartar que se pueda avanzar por indicios y datos experimentales indirectos que vayan cubriendo peque\u00f1as parcelas de ese total que ser\u00e1 la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"Lo que todo f\u00edsico debe saber sobre la teor\u00eda de cuerdas - La Ciencia de la  Mula Francis\" \/><\/p>\n<blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n&#8220;La teor\u00eda de cuerdas es un marco f\u00edsico-matem\u00e1tico\u00a0que ofrece herramientas para desarrollar modelos te\u00f3ricos de sistemas f\u00edsicos. Generaliza la teor\u00eda cu\u00e1ntica de campos, por lo que permite extender sus modelos te\u00f3ricos en varias direcciones. Su ventaja es que a\u00f1ade ciertas propiedades deseables a dichos\u00a0modelos, lo que permite resolver ciertos problemas graves. Se suele destacar que permite incorporar la teor\u00eda general de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> evitando las\u00a0divergencias ultravioletas que aparecen en la teor\u00eda cu\u00e1ntica de campos. Gracias a ello abre un camino firme hacia una\u00a0futura teor\u00eda cu\u00e1ntica de la gravedad.&#8221;<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<\/blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTYh7liYuM9sQQYl_ZguY8JWaS9xTmSqBJmaQ&amp;usqp=CAU\" alt=\"Edward Witten Ponders the Nature of Reality | Quanta Magazine\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">En cualquier rinc\u00f3n de su casa se aparta del mundo<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Mientras tanto, E. Witten contin\u00faa pensando, y su privilegiado cerebro matem\u00e1tico desarrolla cientos de ecuaciones mientras parece que su mirada est\u00e1 perdida en ninguna parte.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Parece que esa rama de la geometr\u00eda que se ocupa de las propiedades de los objetos geom\u00e9tricos que permanecen inalterados bajo deformaciones continuas, como el doblado, estirado, etc, son t\u00e9cnicas matem\u00e1ticas que emplean la topolog\u00eda y son de gran importancia en las teor\u00edas modernas de las interacciones fundamentales.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El c\u00e1lculo de las 26 dimensiones de la primera teor\u00eda de cuerdas. \u2013  Estudiar F\u00edsica\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda de supercuerdas - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Varias versiones circulan por ah\u00ed&#8230; \u00bf26 dimensiones? La Cuerda Heter\u00f3tica<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">A ver qu\u00e9 matem\u00e1ticas podemos tener en las pr\u00f3ximos 30 a\u00f1os, cuando tengamos la fusi\u00f3n para producir energ\u00eda barata, y entonces, seguramente, Witten o cualquier otro nuevo genio nos dar\u00eda una agradable sorpresa.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El Universo y la Mente - IESChNcientifico\" \/><img decoding=\"async\" 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\" alt=\"Hemos llegado al l\u00edmite del conocimiento?\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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alt=\"El Universo y la Mente? \u00a1Estrecha relaci\u00f3n! : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRolvoXFr6EbaOQ3-xHsEAc7rbQYqPX_VTq2w&amp;usqp=CAU\" alt=\"El Universo y la Mente : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"REALMENTE ESTAMOS SOLOS ??? \u2014 Steemit\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">El t\u00edtulo del presente apartado, referido a la expansi\u00f3n del universo y de la mente no tiene m\u00e1s conexi\u00f3n que la que en s\u00ed mismo se lee. El universo se expansiona continuamente, nuestra mente tambi\u00e9n.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">En el tratado filos\u00f3fico de Arist\u00f3teles, a los que los comentaristas llamaron Filosof\u00eda primera y tambi\u00e9n Teolog\u00eda, aparecen referencias a la Metaf\u00edsica como la ciencia del ser, y trata de indagar las primeras causas y principios de las cosas, la naturaleza \u00edntima y el destino de los seres.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los progresos de la Metaf\u00edsica desde Leibniz y Wolff Cl\u00e1sicos - Cl\u00e1sicos  del Pensamiento: Amazon.es: Kant, Immanuel, Duque Pajuelo, F\u00e9lix: Libros\" \/><img decoding=\"async\" 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\" alt=\"Christian Wolff - EcuRed\" \/><img decoding=\"async\" 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\" alt=\"Metafisica Occidental\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">La metaf\u00edsica, desde Wolf, se ha dividido en autolog\u00eda o doctrina del ser, y metaf\u00edsica especial, que se subdivide en cosmolog\u00eda, que trata de la naturaleza, causa y origen del mundo; <a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>colog\u00eda racional, que hace el mismo estudio en relaci\u00f3n al alma humana, y teolog\u00eda natural o teodicea, cuyo objeto es la demostraci\u00f3n de la existencia de Dios, la naturaleza divina y sus relaciones con el mundo. Ha sido combatida por los emp\u00edricos, naturalistas y agn\u00f3sticos. En especial Kant y los sistemas positivistas modernos son los que tuvieron m\u00e1s empe\u00f1o en negar su posibilidad y su car\u00e1cter cient\u00edfico.\u00a0 Las escuelas kantianas han sustituido la metaf\u00edsica por la teor\u00eda del conocimiento, las positivistas, por la filosof\u00eda general o de las ciencias.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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alt=\"Libro Aristoteloys ta meta ta physika: Aristotelis Metaphysica = Metaf\u00edsica  de Arist\u00f3teles, Arist\u00f3teles, ISBN 51712035. Comprar en Buscalibre\" \/><img decoding=\"async\" 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\" alt=\"Descubre todo sobre PO\u00c9TICA DE ARIST\u00d3TELES\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Es interesante; profundicemos algo m\u00e1s. (<em style=\"mso-bidi-font-style: normal;\">Ta meta ta physika<\/em>) Obra de Arist\u00f3teles, dada a conocer por su disc\u00edpulo Andr\u00f3nico de Rodas h. 70 a. de C. Su autor se centra en el estudio del Ser en tanto Ser, es decir, del Ser en un sentido eminente, forma sin materia o acto puro. Aborda la metaf\u00edsica a partir de una cr\u00edtica de los sistemas precedentes, en especial el de Plat\u00f3n.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Arist\u00f3teles abord\u00f3 el saber emp\u00edrico, techn\u00e9 y ciencia, la metaf\u00edsica en particular, el m\u00e9todo para estudiar metaf\u00edsica, an\u00e1lisis de ciertos axiomas como el principio de no-contradicci\u00f3n, claves y conceptos de metaf\u00edsica, la sustancia y el movimiento, de lo uno y lo m\u00faltiple, del primer motor inm\u00f3vil (la divinidad) y sobre las ideas.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Fue el primer fil\u00f3sofo que escribi\u00f3 un tratado sistem\u00e1tico de metaf\u00edsica y defini\u00f3 el objeto de esta disciplina. Andr\u00f3nico, como antes dec\u00eda, se top\u00f3 con unos manuscritos del maestro, situados m\u00e1s all\u00e1 de los libros de la f\u00edsica (<em style=\"mso-bidi-font-style: normal;\">Ta meta ta physika<\/em>), de ah\u00ed el nombre: <em style=\"mso-bidi-font-style: normal;\">metaf\u00edsica<\/em>. No es de extra\u00f1ar, por lo tanto, que esta palabra que connota un tipo de conocimiento transf\u00edsico, haya sido utilizada por numerosas doctrinas ocultistas de toda \u00edndole.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"LA METAF\u00cdSICA. HISTORIA DE LA METAF\u00cdSICA \u00bfComo surgi\u00f3 la metaf\u00edsica? Ya  desde los inicios de la filosof\u00eda en Grecia, con los llamados fil\u00f3sofos  presocr\u00e1ticos, - ppt descargar\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">El t\u00e9rmino tuvo excelente acogida y fue utilizado en adelante para denominar a aquella parte de la filosof\u00eda que versa sobre el ser (<em style=\"mso-bidi-font-style: normal;\">to \u00f3n<\/em>).<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Ous\u00eda: la sustancia, la esencia.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.muyinteresante.com.mx\/wp-content\/uploads\/2018\/05\/httpstved-prod.adobecqms.netcontentdameditorialTelevisamexicomuyinteresantemxpreguntas-y-respuestas1509percepcion-cerebro.imgo_.jpg\" alt=\"Todos percibimos lo mismo? | Muy Interesante\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Mirando y tocando no todos percibimos lo mismo<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">El problema de definir el objeto y el m\u00e9todo de la metaf\u00edsica surge de la dificultad inherente al problema del Ser (<em style=\"mso-bidi-font-style: normal;\">to \u00f3n<\/em>), cuya multiplicidad de sentidos (todas las cosas son, pero no de la misma manera) se deduce de un an\u00e1lisis de las oraciones copulativas, en las que un predicado se atribuye a un sujeto de dos maneras radicalmente distintas entre s\u00ed: afirmando aquellas caracter\u00edsticas que definen esencialmente al sujeto (esencia, sustancia, que es algo) o a una cualidad o caracter\u00edstica inherente al sujeto y en ning\u00fan modo definitoria de su esencia (accidentes).<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Estas maneras de decirse el ser se corresponden, seg\u00fan el estagirita, con las diez categor\u00edas de formas de ligarse un predicado a un sujeto: esencia o sustancia, cantidad, cualidad, relaci\u00f3n, lugar, tiempo, situaci\u00f3n, posesi\u00f3n, acci\u00f3n y pasi\u00f3n.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRqouMFpwT-KAAVXYD-_J_uxtAwxVIhZj72-A&amp;usqp=CAU\" alt=\"How we perceive the world? \n<\/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%2F2021%2F01%2F10%2Fsiempre-buscaremos-la-llave-del-conocimiento%2F&amp;title=Siempre+buscaremos+la+llave+del+conocimiento.' 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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