{"id":973,"date":"2022-02-13T05:38:44","date_gmt":"2022-02-13T04:38:44","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=973"},"modified":"2022-02-13T05:38:43","modified_gmt":"2022-02-13T04:38:43","slug":"%c2%bfpor-que-cuerdas-ii","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/13\/%c2%bfpor-que-cuerdas-ii\/","title":{"rendered":"\u00bfPor qu\u00e9 Cuerdas? II"},"content":{"rendered":"<p>Cerramos el comentario de ayer.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR0Fsd2WGGfzvWJ3ICyccJgtgNPXiKo7agopCA29Axmy_QB2x2kUCBgZOF1AAASH3q--RM&amp;usqp=CAU\" alt=\"Cuando se puede ver un arco iris - Ver el Arcoiris\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS-xRcpM46tyZFR2zkMAILJ2Kkwu_kjYVfhDX4tc2Soh0lWrZ8SWXUkj2-osCb0cG9wG6s&amp;usqp=CAU\" alt=\"La ciencia indaga sobre el poder curativo de las piedras, cristales y  minerales\" \/>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcThzkMo46BTYeDeCSWIi3aKdRqnCZ1WQga1Rg&amp;usqp=CAU\" alt=\"El significado de las rosas rosas, sus usos y variedades - Verdissimo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Podemos concluir diciendo que las simetr\u00edas que vemos a nuestro alrededor, desde un arco iris a las flores y a los cristales, pueden considerarse en \u00faltima instancia como manifestaciones de fragmentos de la teor\u00eda deca-dimensional original. Riemann y <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> hab\u00edan confiado en llegar a una comprensi\u00f3n geom\u00e9trica de por qu\u00e9 las fuerzas pueden determinar el movimiento y la naturaleza de la materia.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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alt=\"LAS SIMETR\u00cdAS \u2013 LA COMPOSICI\u00d3N\" \/><img decoding=\"async\" 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alt=\"Jardines Que Me Gustan: El origen de la simetr\u00eda vegetal\" \/><img decoding=\"async\" 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\" alt=\"Caracter\u00edsticas del cuerpo del tigre :: Im\u00e1genes y fotos\" \/><img decoding=\"async\" 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\" alt=\"20 Fotos de plantas geom\u00e9tricas para los amantes de la simetr\u00eda | Bored  Panda\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Dado el enorme poder de sus simetr\u00edas, no es sorprendente que la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> sea radicalmente diferente de cualquier otro tipo de f\u00edsica.\u00a0 De hecho, fue descubierta casi por casualidad. Muchos f\u00edsicos han comentado que si este accidente fortuito no hubiese ocurrido, entonces la teor\u00eda no se hubiese descubierto hasta bien entrado el siglo XXI. Esto es as\u00ed porque supone una neta desviaci\u00f3n de todas las ideas ensayadas en este siglo. No es una extensi\u00f3n natural de tendencias y teor\u00edas populares en este siglo que ha pasado; permanece aparte.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"Comprender la teor\u00eda de la relatividad es m\u00e1s f\u00e1cil con estas herramientas  interactivas | Noticias de uso did\u00e1ctico\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRCzCzM5DBKPppwRcbTAZmP9aw-FSb9FGvvNg&amp;usqp=CAU\" alt=\"La teor\u00eda de la relatividad general de Einstein derrota a Newton | Muy  Interesante\" \/><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Por el contrario, la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> tuvo una evoluci\u00f3n normal y l\u00f3gica. En primer lugar, su autor, postula el principio de equivalencia. Luego reformul\u00f3 este principio f\u00edsico en las matem\u00e1ticas de una teor\u00eda de campos de la gravitaci\u00f3n basada en los campos de Faraday y en el <a href=\"#\" onclick=\"referencia('tensor metrico',event); return false;\">tensor m\u00e9trico<\/a> de Riemann. M\u00e1s tarde llegaron las &#8220;soluciones cl\u00e1sicas&#8221;, tales como el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> y el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Finalmente, la \u00faltima etapa es el intento actual de formular una teor\u00eda cu\u00e1ntica de la gravedad. Por lo tanto, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general sigui\u00f3 una progresi\u00f3n l\u00f3gica, desde un principio f\u00edsico a una teor\u00eda cu\u00e1ntica.<\/p>\n<p><!--more--><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\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=\"Geometr\u00eda inspir\u00f3 teor\u00eda de la relatividad de Einstein -  eleconomistaamerica.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQlCKQLHgjATyMk-CvtrJw1wDpY-auktVfdvoP4GPbNbR_yQnER3EH9pJNA2vipG6x3ff4&amp;usqp=CAU\" alt=\"19 - Curso TEOR\u00cdA CU\u00c1NTICA de CAMPOS [Funcionales] - YouTube\" \/><img decoding=\"async\" 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iz0IV6mZh5jCRLSeHgxxL1NbBbGje+z+5LSXYk2ypiTiQ6w+mFgIUQCWU5efmb6Gh4vZf5iCYg3HD6XQ7q3aV8vCwYSdzYXZPqclp\/6sLAgE6n1ArHOkJIimD8WbGL1GS730joOcGGXkpCP9u1bgNlzKkF+uukRYEmKXWZ17ED3YmCaenujeg8ImKT7CyWVpcqyFQ9FuUm0KEUHGfrSeA289kY3q0j2IHVSTKjXpeaJhfL8xbqsKNZ6wgkJ2fjV3n1NAEvvpYXJyyHTiosyFcCaacZE7xBp1fMs3WYxFvESKG\/3YrsawkWk1iZ9fxCxZNCzHRMRJ6nPz0uIWVKs6Y2oJgMDTJhPJLJ8ceyEu\/mxo3tB44MWoySyVP5sF2+gKz0X9orGy9HtuhpIRr3wf2iduJqXlZQe0N7u8ysauzYflWak5ohnvSAKcEldWFzGowgGJyVkYVzSeSnJwOVo1zNoblhjd3W+cQ6BuvC41EQTTAiYZONy7Zmn8FTCriOx04U5beFxAYK5HL2i50MW7yYLl66nnsFToA50z+nti4ALu\/VCW814U9iFkoXLeeQuO891b\/7B4gJl4gPEbPL8hZ4xt\/fanN6+GLiMLwYum1c91MzTxcCFuPSAojBZuMgPrEATuE\/PcYRsUXAZv5xY9ScLF+Lota6urgOb59hkWxRciPHEgZQ0XNCMublPmVscXDimk4Usibg8jC0OLg+wx7hw22NcuO0xLtz2GBdue4wLtz3Ghdse48Jtj3Hhtse4cNtjXLjtMS7c9gPBhXiMC4eRKr2El5olXKx7HMaZViku4hnU2jnc8C65+5Gn4K0xKRZ2xPEBptelpPP4fMFi46IqKuKlVmf+YPyFNOWu4WXy5jTEk0yjDHgKXTJ\/gpTMebIjGB\/tT9H8znV8BCOlsBupWfEbVEbmnmtKsSR+K2PaWW\/RBybN18WPewoSHXl2EexQxkMRr7XlYd49R1PDbuRq4tdLeXz6Ln4CHgdqjInnMKlGm5cRBYsAzyFflghspQl2aC5wh+Ggrl+\/Of9XaKoqeDwTx+nRp9L3ilKnZCa+L2b2HOZgqQXR387HiEgTDp3nAS5zmX4PcNjxgmXDhg2fW+fwiYcykZHHy+FYLzVp+GhIQSATp6hohOCA1BqJQmFELE0JFAoBuuOfEhYiE1nxakqKeRO\/klqxAvGLRAJbxCpCkilT6NQ4jpQaeK8IvjRboZCEE5BhDa8iIb20RGbGWDfU3sBoUIDLn67f\/J44xJmWV80VDVKZGt1dTmXIlqZI8b23BBBPglSZzsiX6QlR9jKdQpauIChjnk63zMj4BCXO0Sn4egW+XVVGNv6UwihTKAlDLl9hzDEo9RUp2QBPjoRQ6mQKhUyN7tGlyDAJQuM60kxewtkplj5vOGIAl9rrOJQAlxsbNtyc54nzqvRMrqwIWGRnkeAulCRFigWxAOJJUAknWJ2lIPSybKFckKkgpDkaoVCTw9CFJEeTRmqVNC74ZodaqZzQAsIZebCgN0kJPiYPmZQQ50jkpJ4ijDlSUqTICfkImcfK0sLoyzas\/o19IWAsN2pra\/uQo964sQH9N88eQ6WYuFYDLmq+VKkTE1G48NFZydYRGj54iEinILKRaKcyGGFopDMJGxexQqfLFNB34iX4AoZfABc+4xaybHAVZeRmkPzcSBj5AlG5BnDZ2BcKpRs3am\/Ufg6fvXEdecyfrs+vw5BSTl4FXIQagwQOPwqX0B0P6RvYGRVMSgoJZuYGxQoMAsJFKssyZmvyARfMUVksXEL3AKR9LXJzv2xFhKj76\/rZwFhubHRv9zLHfx0cZkOtV478BRhmw3w7jIhTXCJOUctkcGgMLqTYwMJFwFciUQj+koUXmPvfiQ0Rf5GnoJupZqCb1MpCuET5i5EOEhnyG1XEX1SqyInvr6sbYOdgp9\/t9tNpiOi7DoFUe8N7E1C5br15fcM8Owy3IVyEegmFcNHnSwihoCKDhYtWZhSlaYqAaHLEIlF2jjT0KTFFStXiHC1BZRcBLrosFaFUrGHhkmVEuw+4CJYJgKKURHaehKQyZJw5qL\/OXdfHyvMDzo0b3U7ahXwQR9abiGU2bOgjyJbP\/zTvOYnDpMtCSwKZSGEyZMkqABMNjjmNAWDKk\/FzAJe07Dw+Py+b4UdgYH6KTKpOWWbgy9I16I6ZOYacHMCFnhgKjqNZlmVQo+ARGXP4WZCPKF1eiixPynmy+81ut9sb2eQFXDZup5EC4u0j5DchlhAuQFE3byxAtakMa06VHjSKRiPVg6ersLer4VUkhVVIoVBoIXxKRXoB+kst0Ai0UjWSL3hJReixP8Arer+S0CvpT+pRDEk0Ar2csNrjB\/MH3HV1EDhhYFqcG503BxiKubHRC9HqrYVcdB39Lb+ZjIJg0S1wOxAn5wOAS12dM7yedG7vIy19fh\/64\/oN5CZUH\/hLLb3ZnpRSaZFtorh4ItZjvP66Ou+AO5ybiT4UVZYBJ+LevusDyG8s12tpXFparFP988gx1AK3DW0el4Nj9URxaXEgZga83W92WyyBCMX4nH1CFE4DUAL03diI17VAngZqs9t9vglz7XztpVAjy5r1SQePYiLBjJ6LTB23vrjj4lg\/cRBsKpo6Lc46P0VQAb+V+SZLvxO9w+4f8FkGamvpusx6\/XOC9Aa8fU73vOFCSipNssw5FfYPZ9qZL1\/6VhB\/BQTZ+sWWra0cDhNAuEzao6AknW7ABdDoD1FM\/3b8lT7\/jb7a2o1MGd1iIXzufr\/bXGqerzhSmkwqfYVs3iWR9quXXnrupW\/jNaPr663Pb\/naFv+JqdulAMx0NHP2+ydRlLc4A4wj9bnxG0R9UBKAqAu9T+k2m0uLS4oD83QgpKRaQ5Ca9MQ9uUczNcDy0nPPvRwXofJbz4NtccV\/xD5ZXDp58OBEVFIKOM04Vux+H33EPifNNRanH8TuQJh3zKUlVauL4zPaIxoly4cToc5N3Ht6tK+deRPB8txzM7GcjtwFcPHETxe1Th4ssVunD0Zx75TTjA+V9DrpmGlx9tOeY\/VD2bgx9D67uWp1Sal93jKIGjdfRLrEraBHMs2fX6JxiQuk1uexv9yKJxjL9MGDFni97WNhZnWaacqlBhiKcdYxuN3cCCVACAjKNz1hb5k3NpBn5+Id11dzPoTjUU3\/7Zs0Li\/\/Rwyj0+7CTTATtwEXomV60ho5PovTzMDU4h\/AEdXvZshW7gOGCceN0DKfPV5lDt18UWXO51gsNfPSS4y\/xBIM7S7PPz\/GhcskwgXiaZp1iP3uAFN72f1Y3g34Q2JG5NtY22K1JuPR5qp0+qFGlCF\/HsWd4M9vhoGZieq42b7ZuvWLLxIQ79RkCQbEPjnB6sD4+5k\/5AF\/gEK4OEMaR+7zWu39nyehvSCtZs6nZB4zkuorDMuXX4K7PPdVFJHMfLH1a4+t9Qsg3vijsU+X4BCRT01G5F3A6Q6BZOl399mtfvf20AorSFyveyMGs8VOky5ltfp83\/cIgG8ZElOnz9\/11eAub7755YwalN3LL3\/LDhjHra3Pz5CE45stWziUXct0iQ\/jUTMRkXdTfnM4qlr8dU7nxu3bGYKxB7yBfr95I+BhBTSmPyfQgt3XXzcXcSfXZSQc7VWaQl0WlSnh8wlJvSH7Ye4aRCoAlm\/RyLtw5uVo4vV8vRUnolbOhEROlwTowtEC3MushAopQsN2t3v79u11tHhrcTqd7rrS4lpYD6VRoA4WfD6ft89t9sZ+Ndde8tK5xoewqcJDJJQuIcGoTbzch8lW2q\/AWyR41wV\/e3kTi3jJW1u\/cKEFzxdb7nAmJCioSXQOItxr9ZsjQUUGMDD9mGr7zGYk5upaCG8gQJdGvmlwIHdp3RxSk3pNioSX6LD01eG9lhQlIBiRMVNsiHt00wNM8uWbf56hT7Hjq5dfnonkC0jSdPjYvtnyBVclMDnp6mgbdZFokek5WPzuCTrWW6z2FmrADci4MVB+0P1Vq80t4EVOVBqV+lpg40FYe332nST51VRaRT73xjRjZnigUF2dYA6MNj+FlBY9xE0vNH9+cyYkWSGQWMQLSdpF79WtLZyVwPTBtubywvsAWVrgNg2HxTnpRJ4MDGKf6rdbnNvBY2hcqlavLp2AasmJS6MqN9kH4JRUVW2fg0ZV8gzooU\/cp5vKiQwdJVQwgiINoTTkzV0Pi9\/8Kjy+PPMfL38TdgzbN4dCrNLKmagt0yX\/2dzcXB50oOXbWLhY\/P6DFGEB3gCSrRuQAzAMLi0TE1MtcF4tZuQ3JSCHnQDK6uKJOUQRKUZj4MoEDzdV5UawUMq4J8EoM\/LgtwXpc2cY458jlOL6kkW8M5u2upjF1rEtrRxN6v7S\/9uMDEHZ4jyI5IrVP2m2WALOAdRGMPtQs257Hf1RpRL\/m+YGVMx2QMN3sLR02ho1I0Cp4aRNeSYKIaEpk\/MI1GsisSMUZ3LOItBmIuWnzedGVi2J+1nRV6zZK5hgmGVwl7DveO5s6YhPSLb\/cv+lE2ApbECcZJ88OGEVBtyTZqvXXQfEUVqCpYqFaeKSLXZ6oWVqyopLI1FLS0u0s6hM1XlcgwRKfDccUrOG65hJSToribI4mG1SNNpBiBScTzHXm1iPgmJMPcMicJJFMOAuiI5diHptX28Ziscl+Je\/\/jfCpfw+2kZO3S51TkyaJ81efykiEJR6wiYEwgn000NsojQiQTI18aQ8jjNKZvMwL6g4bxYkUmSySnp1Oud7jDQgkiKOQFLx8zIyFTHnQxrVo5vZtOlvtJOAu6Bi0dPeDvQByi4+Ubva\/\/Ov7s5wIBFpUEiWmgGXgLsEcSx7rNqCpK6zjh5itFitU31cIwESnoYw8OKpUc4EkCiXizyoZewRe1UFF\/Gql9FrtRUcelhQJAZsYypmLcbRFRxC6RaId9MmXCLJWzcdgjTlaKsfbXA5iFtb4ivHYHPnX0sR8TKBRNT0HzyIcJnwTd+enGph+YQlEAgM+OtoAWfHGvc6x95XVMNRcjzXVsSsE6YUcXxKVclGQilbxvEefS7tRZQuPiMpDTlqQloR42b4TpO2ofq2DnTgrr8xDjPz9SGk6TzDZdsaPA5ISMdcMV\/nam9u\/m8zTbz36SCzTB+8ffu2ud8CJiLkSO170deDvnO63aXF2xGbeFGm4mx40yyStyZugyA0lUSSyjETVRV1m780I1dvSlLEsI6gKI5+pJUKVGLFPWaQQIdf39bggkOwfbtp06FvZxwzfzuEk3RHeflYcNCGElJs5RiEEPqL\/7+Cw+FAQhXRQXCZfhyZUCXafRNuL7iSD3dzq0oRvfj8A07U8OaYSabgoQ9K46brkTkhN1FyEYy+OkriSjlKakphYsDSV8Z9Q3Yl+gDSN3E2WI7cAg5O+NXLm8BjvgFYsKYLFhR2tgVtqBKIqRxd25qbh\/\/f9LTlLsBS0MCwVosfGAYrPPsEqH0oEwdgSx+WuqV2Oa4lAZWSkgGObkNRJUYh7n5I8jWhYlCUGT\/5RyiujEr1Wg7FqzaFvlPFl8WMeaj4aK4HoTUp4nZJGCyk3QLi5xDgcujQoU2HvkE4BJcWlLWPugjXndiEhPzEA8rO4rgPBHM3tNHSX4o7dna\/2+8GBHBOChSDZHHj3OzFWrfKz+HrIsYZTLGBpOaFTqU8oyhu5ylZdHmg5ph4qQ8XAGR2RUwoSjPxNqEuLy6FU3eXFg63BV0ETbzIDm3FOia4dEl5Z6cLCCgmIdm2NZeDpAmUWIF\/WbgQNfYpNDVrACIHEChFYURQPpC6tFLpQ6nKPMUlx7N59HkXxEwfJxWp4VOsj58Tq8yMbi2olsXX3ZLcMKtIi2Kefalhtmly4wdD7i4Bt9jmgkXXNwwutKZr+OfygjKgXKiQxlzsj3QAIdsQ004Jbd81FwxGsr8cF9i3kVesNvvoIxIpQ0em7D84GbBw9kHyq+l\/hTEZiayoCC8reXF5VhUzD5NSxLUaIvSCJG\/0t1MZzFRBfUV8\/HWAW9TjA5d\/xXYXwvbd8qXlKEXf2hKVkByj9eWYiKegvGlrXhpLymn9xVUl5okWtlgirb6AnVCiVMVpYV7JzI1az8aJg2C0a2IIU5Ib61PqvAhlUbplUc6qz2dCTJmVFTdJuXUpuMU2m2toyDXDuItD1DrkSYNAWl7WCgfS0XmMXSE1DJe14dCxTFuIwX8sjRM3Squ1xYKGZH2MyyA153PXJm7uqnkhP6bzUtikPPSIX7FCIdaCgsmN+ZhcUxTDC9rq2KfEanNZSUgQHS+RPCSOZR6IHnCLslZXG2Rrz7cIlk0uyN3td20ENUQTbuvYsWCEeEHulbnoxYAFnKqZozuDEKBA2U720eW03e7tr9uYGBcFL7RNxWN7AJkF8TVyeC1\/bVbGCCFZEyMzRIaK6BWEuihWGUrZokXPBgkq9fwQGlyZurWsfMzV0Nw51GCbAVRA6tra6rGioxw4Wj13jrGIN+wuyA2ERNt3UbnK1drqYrYhZVuL+w8Bb8BZV\/oAXEL0AhY1o51MzyPUa2k7rFbyYlhAaYqtDeJ6vCJjPnIp9cjIiD6NUOeksHZCJUuBVSP37mk5CUbk8tiEwfLmUY\/LdevQIdAqoHTbBxswFJ62IZvt62OdrtC70yLuAkcsJwbvsnDxDLUPNw9\/A6FATflA2ZZiXAJOUHPFJQ\/o5PIiR5OTyj5wnpi4d4QBZkSYG5NtVOmxhSZlMEWPUaly4KvTRg7\/\/dN7IyNK8BCWy0krjYT28NojRw5rVXzuCxJt9wvK2zsabJQNzQMabC4fHsK1gae9M9hgGzp2LDxI3TAWdhf6k4Phv2wNwW315QXLt8BPeCf6\/XWlxWgE3wLFUWnJ6rrEo15KVvAI2FdiiCF9Hz7C2GFSVhmDC\/PM6b3Xuq\/RT7GRa2JmxGsrIWNp1x75OwJGL4+qqYFtlMa1sO3TEZU4vv3rAvFiu78UoEAqBvlZR0FB\/ba7qJgMlg0HGxy3jh0LKTsH211oNFQMlds8DUNjZQVLlreJQNqimqiqDm3yAT6Qth\/QmtPwIpgJWXKfNOUS5GE4JrAjR65tjAYAAAteSURBVO4RmuoomiUl6Ygfjn52ftWqFec\/w8jEtmCk6dmE8t4R9B2fjoxo2TU1yk7qjLVr0RZVvIJxtQ+32Wz3lxfWt7cxR9yxdGl5e7tHCCm5vLPN4xrq7AyV1A3D9aMsd7H4puyoRISDlns8wfb6wiXLy+CtXsCiBDW6wbyAyuoH9v35PNYfuZHGHMnLIsiRv9N2ZARIOSrbpCkyIUz3dqHnQa1C9xmFddroFoxQXKEl1IeRU2CPoVJk4YSsNekIbQgXSew4iiOIONZ2d8nS8vrRMC5LCuvrPShXQQofbAiOdR6jVYpttL6MpVduDvj7AwGvb6KPIho8HQDL0uXl6Ev60BQXpj4U9Zfetj+wkUsXR0zDShfOTaBwoaqjDt8D+\/TTw0KCSo9iVdzzPtr1FLprJHr2EXoilDq6BaOSyUiMCw3MCKGpDFeWKKbUCjqO1FAiRe+Tq70MEQuComwIzrSrbdTl+QcoOqTlXP+A8Ap2DN7pPDaKHSbYWb8tkprsfrPZ7fb7\/e6NKiLYPgywLP0OY2t3l5rDTW1KqXzwgD0PVTWQjg+PEGwtQ6bgakkFjAlJA92xOSeqyavM5RPCa09gXFasaFzR2E0SSlkUN+PWrkrBR8Ac+Tt8v7QonHiyK0AD6pn1lIEfrew8iGMHbQgK5CG2trK2QfCeJYVjGBdwnPa7nqFjtLRrGOssY00T8h4sKS4uBTMPKAnXWH192XcNdJDJE0vbeFMhJEboE0ewkhNZTadhEWRZNUpsZHYUwaDmC+0ugMvOrnPnwGEgL7MlrR4PAujXZmFg7lEoUzP7r5JlidBk7nuHD6M5lxEtQ1tDIXBs0JXWUV6OPAH4Awilo3lJWSu82XEfwquszXbrGDBMB\/BHZ327DTUmaVewTgJzrK6qqkNXGpEOl83hiNEolqk+b2LZwlg20rhrGYcmiGWhmjpcS5NCIckgyCYY7RoBcbSRdheApfv0gWtIx7FaMPLsCpRmRCOgDNceOYwmtYeVrZTReGkiEfryWOJtKIAiaFuDQ+hptZGoGYW7MZ4vWuUgXRxBcJz6jrSOTrDhseHOzrKGNK\/T75+YsiOwLVMokrzRruEJhlN3C8j\/7bPO65bxUAuSJsARRvsj0\/FixweiCEZorFQiXBDrNu5ED+Y+fS2mBYPpBb1Vazx8eATzlySdgTYGCElldAXRUIg4toGgM7T8Lt2NISnSta35bkPwn8uXAtF4xjppA3exThaXmp0BOx7vaB1qVVGhvbfjK\/c8Y20ejwevAM0bcJvtszlMNah5+dowLqHmFFkUN\/YqYhMMlQPbES44GYG77Nl8LaYFQ48cIUsTpdG7oTbRWlDFl0UJqljidWGO9XjacAkkuru0sLNtyAWLHUi62IbKy0C62O4cY3BpkFumq0pK6wAYXwuQNuhiBhaLPTB5g0JVJnzO04D2wm4P+M3F9llgIXDNjHPpp\/fQlzGBpIqV\/ZhgIuyhzAXnQY9txLgc6N68B91\/NYp49emxZSQhN9IKTpobjQNliL58SI5CpfPr9uG7HgQM7sa0Ay5UG5YuDnoi\/BCNyzFgF8J3cHVVsdndFwjUdHS2d3g8GBgR8o2NwOmezrLh0WBwkCSsUwgW82z8q8QJSIUTA73LdAMqgxffqlGx5jWoUhFuexufQUn63IHTe\/ag2\/WmiSvC3MzQS7QxgRQn5GKJ19O8vHxoqB4lawI36QpxN4aRLg76rv2tYyF3gZNmv70aXMbt3l4TbK4fHRy00b7hdZqReiPHCss729uGXYS3H8qi1dtnu9JIQPfqRCP3RmgISR4e7kjlGDCiIhNhSGk1gu9odyNK0l3ALt34IWL69PABA73Ef4U6hy\/CrzF1iaYydn7hlqGG+5CsMS4dqBuDtAojXRix4sKBVE+LGJLqAzlr3ugVBpvLO0c70DCtxQclczHW\/R2FBYVlnfVj5ECdubiqZFba1TFqlxSGiMiA6gIN16X8afxwiSTSZeKMe7R75wqw8+dpWNiKV1vENbNMg4CTxDVqBLGKV06Rnn8UNo8OokBC3Zh6lKKRdGne1mYjHK0oUIaQu5R5QrsnUra0UHLC88+C8uG2dvicN+B0l9L1ENG+fElBYfkxhxNgWT37bPccXuwaCkmYas6BemlqCC3KxLTv5Hs\/27mz67PQ3XrV+WHFK4kfMCLwbBi5SrYsttMtzYxvNXjAOdqD2GFwN4ZA0mU5li6Ooc77HhFm3vqo8XuRS0SQ7UsLyrHU63PXlVZV0alHNLwckClvcBZXVfXPru7S4t+i44lTeJw3dFGmhjKMMj2ceIRg4SeWK1PymEUqI4+zhtekZiji3IUgRfGi3APOMdweRLiQqNPgaG3ztCHpEnQ0DA93IBHbMFYfZMPiudO5zUEAaReU10PGGsCtBEZKp21bshzqJKvztm\/OojfK5HmJHqMmMoWStzqVez4LGW41qCu4LxmgMng83ZxmzEKyLigrixx3a2f73TZaugyVDQ95XIg7hXLUpmqjGcfTjuoDuRzFTDnCpZTdSpC7xo49TxHCtEedryvUa7k\/Khen0wEgz47t7YYs3OPVxzsFbWnaBN8e98a7y5cW1rdC9HhQ1wWq5lGPp72gsM3huF+Ilh2td1A3ynWn7C4OJtFoYVmbB\/zIBjFT2CEiAqXFbhoWCo8WCUWP5imzWkjVYFXHaepK2k1wj+F7GkpD4ByOW52o7YL6mJC2W1sdKC2VtQcHO8ZQf4roaG4GFkLlQnNhfZsLEbVtrH6LAw2E0PfvUPb53f7A1LzfyyRsVCVNt8rqRNfVKLPyMFOoE8\/nnbM52paW30KN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alt=\"Teor\u00eda cu\u00e1ntica de campos - Wikipedia, la enciclopedia libre\" \/>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Teor\u00eda cu\u00e1ntica de campos \u2014 Astronoo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Geometr\u00eda \u2192 teor\u00eda de campos \u2192 teor\u00eda cl\u00e1sica \u2192 teor\u00eda cu\u00e1ntica de campos<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Contrariamente, la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> ha estado evolucionando hacia atr\u00e1s desde su descubrimiento accidental en 1.968. Esta es la raz\u00f3n de que nos parezca extra\u00f1a y poco familiar, estamos a\u00fan buscando un principio f\u00edsico subyacente, la contrapartida del principio de equivalencia de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\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=\"Qu\u00e9 es el CERN? - Fundaci\u00f3n Aquae\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">La teor\u00eda naci\u00f3 casi por casualidad en 1.968 cuando dos j\u00f3venes f\u00edsicos te\u00f3ricos, Gabriel Veneziano y Mahiko Suzuki, estaban hojeando independientemente libros de matem\u00e1ticas. Fig\u00farense ustedes que estaban buscando funciones matem\u00e1ticas que describieran las interacciones de part\u00edculas fuertemente interactivas. Mientras estudiaban en el CERN, el Centro Europeo de F\u00edsica Te\u00f3rica en Ginebra, Suiza, tropezaron independientemente con la funci\u00f3n beta de Euler, una funci\u00f3n matem\u00e1tica desarrollada en el S. XIX por el matem\u00e1tico Leonhard Euler. Se quedaron sorprendidos al descubrir que la funci\u00f3n beta de Euler ajustaba casi todas las propiedades requeridas para describir interacciones fuertes de part\u00edculas elementales.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\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=\"S\u00f3lo para ingenieros (185): Di\u00f3xido de Vanadio: extraordinario  s\u00faper-material...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Seg\u00fan he le\u00eddo, durante un almuerzo en el Lawrence Berkeley Laboratory en California, con una espectacular vista del Sol brillando sobre el puerto de San Francisco, Suzuki le explic\u00f3 a Michio Kaku mientras almorzaban la excitaci\u00f3n de descubrir, pr\u00e1cticamente por casualidad, un resultado parcialmente importante. No se supon\u00eda que la f\u00edsica se pudiera hacer de ese modo casual.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Tras el descubrimiento, Suzuki, muy excitado, mostr\u00f3 el hallazgo a un f\u00edsico veterano del CERN. Tras o\u00edr a Suzuki, el f\u00edsico veterano no se impresion\u00f3. De hecho le dijo a Suzuki que otro f\u00edsico joven (Veneziano) hab\u00eda descubierto la misma funci\u00f3n unas semanas antes. Disuadi\u00f3 a Suzuki de publicar su resultado. Hoy, esta funci\u00f3n beta se conoce con el nombre de <em style=\"mso-bidi-font-style: normal;\">modelo Veneziano<\/em>, que ha inspirado miles de art\u00edculos de investigaci\u00f3n iniciando una importante escuela de f\u00edsica y actualmente pretende unificar todas las leyes de la f\u00edsica.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"Gabriele Veneziano: &quot;La teor\u00eda de cuerdas est\u00e1 bien formulada para poder  estudiar el origen del universo&quot;\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cu\u00e1ntas maravillas! Y, nuestra Mente, entre ellas : Blog de Emilio Silvera  V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Veneziano-Suzuki<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">En 1.970, el Modelo de Veneziano-Suzuki (que conten\u00eda un misterio), fue parcialmente explicado cuando Yoichiro Nambu, de la Universidad de Chicago, y Tetsuo Goto, de la Nihon University, descubrieron que <span style=\"text-decoration: underline;\">una cuerda vibrante<\/span> yace detr\u00e1s de sus maravillosas propiedades.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">As\u00ed que, como la teor\u00eda de cuerdas fue descubierta hacia atr\u00e1s y por casualidad, los f\u00edsicos a\u00fan no conocen el principio f\u00edsico que subyace en la teor\u00eda de cuerdas vibrantes y sus maravillosas propiedades.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">El \u00faltimo paso en la evoluci\u00f3n de la teor\u00eda de cuerdas (y el primer paso en la evoluci\u00f3n de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general) a\u00fan est\u00e1 pendiente de que alguien sea capaz de darlo.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">As\u00ed, Witten dice:<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"Mirando hacia atr\u00e1s en el tiempo, encontr\u00e9 la Teor\u00eda de cuerdas : Blog de  Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt 108pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 108.0pt;\"><em style=\"mso-bidi-font-style: normal;\"> &#8220;Los seres humanos en el planeta tierra nunca dispusieron del marco conceptual que les llevara a concebir la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> de manera intencionada, surgi\u00f3 por razones del azar, por un feliz accidente. Por sus propios m\u00e9ritos, los f\u00edsicos c del siglo XX no deber\u00edan haber tenido el privilegio de estudiar esta teor\u00eda muy avanzada a su tiempo y a su conocimiento. No ten\u00edan (ni tenemos ahora mismo) los conocimientos y los prerrequisitos necesarios para desarrollar dicha teor\u00eda, no tenemos los conceptos correctos y necesarios.&#8221;<\/em><\/p>\n<p style=\"margin: 18pt 0cm 0pt 54pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Actualmente, como ha quedado dicho en este mismo trabajo, Edwar Witten es el f\u00edsico te\u00f3rico que, al frente de un equipo de f\u00edsicos de Princeton, lleva la bandera de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> con aportaciones muy importantes en el desarrollo de la misma.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">De todas las maneras, aunque los resultados y avances son prometedores, el camino por andar es largo y la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> en su conjunto es un edificio con muchas puertas cerradas de las que no tenemos las llaves para acceder a su interior y mirar lo que all\u00ed nos aguarda.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\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 ocaso de la teor\u00eda de cuerdas \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">El problema est\u00e1 en que nadie es lo suficientemente inteligente para resolver la teor\u00eda de campos de cuerdas o cualquier otro enfoque no perturbativo de esta teor\u00eda. Se requieren t\u00e9cnicas que est\u00e1n actualmente m\u00e1s all\u00e1 de nuestras capacidades.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Para encontrar la soluci\u00f3n deben ser empleadas t\u00e9cnicas no perturbativas, que son terriblemente dif\u00edciles. Puesto que el 99 por ciento de lo que conocemos sobre f\u00edsica de altas energ\u00edas se basa en la teor\u00eda de perturbaciones, esto significa que estamos totalmente perdidos a la hora de encontrar la\u00a0verdadera soluci\u00f3n de la teor\u00eda<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><span style=\"text-indent: 24pt;\">\u00a0.<\/span><img decoding=\"async\" style=\"text-indent: 24pt;\" 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\" alt=\"TEOR\u00cdA DE CUERDAS \u00bfPor qu\u00e9 10 dimensiones? - YouTube\" \/><img decoding=\"async\" style=\"text-indent: 24pt;\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQF6BScRgzn28EdpyIZhdkQWP-iKIM35QvXmFMQSzFZqNoL-otmDTSfX9bcoufcEAAj3sA&amp;usqp=CAU\" alt=\"Cu\u00e1ntas Dimensiones tiene la Teor\u00eda de Cuerdas? - YouTube\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\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 \u00bfPor qu\u00e9 diez, once o 26 dimensiones?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Uno de los secretos m\u00e1s profundos de la teor\u00eda de cuerdas, que a\u00fan no es bien comprendido, es por qu\u00e9 est\u00e1 definida s\u00f3lo en diez y veintis\u00e9is dimensiones.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Si calculamos c\u00f3mo se rompen y se vuelven a juntar las cuerdas en el espacio N-dimensional, constantemente descubrimos que pululan t\u00e9rminos absurdos que destruyen las maravillosas propiedades de la teor\u00eda. Afortunadamente, estos t\u00e9rminos indeseados aparecen multiplicados por (N-10). Por consiguiente, para hacer que desaparezcan estas anomal\u00edas, no tenemos otra elecci\u00f3n cu\u00e1ntica que fijar N = 10. La teor\u00eda de cuerdas, de hecho, es la \u00fanica teor\u00eda cu\u00e1ntica conocida que exige completamente que la dimensi\u00f3n del espacio-tiempo est\u00e9 fijada en un n\u00famero \u00fanico, el diez.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\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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qg8WbuCOtTqhcSO2nWqIOBHe8KNpQjCjve6i67UFI+kzgIvWPTohNy301JQnvCBvG9ZAbR0BU6xEggHXrX0tFUXtFaS4HsO2VgSbZAiHEssfAeNBI4Dw4W7aTC91Znb3mjlq4nJ08BmFV\/iuBe8qrJChV3MSQN2MwBWa8XwoR39G7OFPeNvMyrJ2L7TNBu5IqDi3CjaT08KxHAcRxK5jbe8cgliCTlWYkjWBVq4bx\/F3FVZBzaZ45aDWgtuO4kiKZhYHUVQ+Nds2dWt2h3ToXMyfKpHa\/A30tZ3kAkCBzkc\/CqhgVT0im7m9HIL5NyOnt8KBhnYmWY1P4Xg88lHIccvDrUzF2sF6fPbd\/RZg3o8jZomSgJ7pXlJrsXc99ryWxaBMZEIGnltQHsdwj0tgn+cCR4mhXBQjo9lkJdQTJ8Nx\/nzq68KBKQdZj3R1qu4DAu2KxDahc2TXTfLPs\/zQWPjZ\/hqvRFHyiqJes6k1p3FuGFxlHhQlOy\/9Q86CoYbCJMu6qBruPh41YcHhkFo37mW3bVhkO7MpAjOqkwxmAu8RpJp67wcentJCQUuMQyBgcrIAIOh3PjtRbhPDBhy1qwltFulrjiGIkFFgKWIURoFGg09gLiMSqxZtR6RkzI5AyAnvKGzESMisxjUBf7hJpMVatQrtB0\/lY7yBEDqD5V7G8Et4hGF9EbNlggCQF1AzESRmkxtrRC5gbb6uiMQIBZVMAeYoIN\/FObttLPqhyLrNAXKFMqpIlnzFdBpo2sqRTz8atTcVWzOjKrLBHecqo1jaWEkVxiOA2GupeNtRcR84de6S2TJLR63d018Knm0pmVHeIJ03KxlJ8RAjyoImI4mAFNsB5dEbUjKX2PqmY0kaaVGwPpMQWa8gRFdWsFGIaMhVixVt+8w8uVEsRZRwM6hspBEjZhsw6Edap\/bHthYwAS2qLcvBe5bmBbUjLmZtSJEgAanXlrQHuJK6G3lu3QGcA95TAVHc+spJBC1VeNdrcN+zvbTFu7MpEZGzb6guAsHcf7VmfGe2GLxTfxb7KsyEtyqjSP5dW0J9YnehmQpvy6EdBFBqf0c45LTlHLTdCKndMZpYwTtryNX3iFoFTWE8O4rd7no4R1KnPOgIiGKsIEc960rsl2ouYl3sXghdA38RDo8ED1duZMjQ9KADxbCn05OpMjLV+4FayooiNBPmd5obxHh38RXjajXDAQutRRSuDSqaSlQtRMc0R7al1Cx52qiPhic3KiooXht4ootAprPe21h7d1LqCQHDMPAgCY860KhfGsIrhQ8QSVM8wV\/yJoIGERcRblgCrrBE7g1Ht8KtWUNpLf8Nx31Cg5h1M65vHlT\/BLbWwbZ1C6Anodvuot6EHwnmKDP7vC3IuW7Nkotz1yx7z67MxJJFWThvA0sIiZRm0JPXrR23aVZPPxqO8k+A\/8ANAE7eWg2GYASYnyiseRDmggCefs2rbu0lsPZPj+h8ayPEWYcrEgb\/r2UDmAwvMD9dKL4LDFiZHsim+F2wdN42o9ZAHMa8qCRgEZdB561B4Vjmd3QI2dnBXQ6idweg6+FGsPGwPvqxcKsZbSR\/SJoHVUhRI10mluQY0oTx3iLohgeO4G3nVDxH0hYlTAS1ody4k+GlBeMWVGLQT\/7Fzfq1xAN\/KkxGOyXk7raW36c3TXfwrOMR20vs4vgWw4XIAJZYzBzPMH8AK6s8dv3mzO4mI7qxpIJ3oNQscWBO9F7GLVtARp41j74hwDDsNeR+Miq9xPFOT37lxgOrnWJ\/wA1JVsbtj+P4az\/AOriLSTsGdQdPCar2N+kXBpPo2a8wUtCKQDHRmABnwmsTzoJyovtJP4iuWxRJEQBtCiJ05xqaqLlxn6RsbdzLbyYZfDvP\/qbb2KPOqPisQXcvcd7hO7OxYnpqxJp5LxDmIEqNhUK6NJ5mgetPAMR7utG+HhAMzgMzRoZjbSeg0quK5qf6chFaeUT0jl+NBdMNi7QQoHtT\/R6NQGJ8QJmOcz7qIdjr6LjEKBQHzJDZu6wEwsc4ECetZ3axpgLroddoOszMTM1ZeyVxnxdskhQhZ9WgSoJEnXcgDbrQbViHEa11hrumg+NBOI49VHrr\/qFTeA38y7zQGkNdVxnAMV3UoWoOPOvs\/Gp1QeIbjy\/GqGsLvRRaF4QQaJrQLTGMwouJlOhkEHoRz\/XWn6j4\/H27CG5dYIg3J68gBzJ6CgCNhWsuGZy+cGdAAIOgA8qIo\/sFZse2T38duRZMoiSfY3\/AFGruuLkAj40DPFcexdbSGC0ZmHJeftomyDKoB0AED2bGh1sKHLPl15+HL41A4nhbeIckBpUEBlJXbxB19tAT7T3lXDOZEhfiKzC3xG2veY989fCfhRbtPw3ElUCuXTLqxIIG8gsPxqlXLCq2pkDTefZQE7WLbOXGgJOnto9bullzTDHxqppiQvd1g1KsuSQczQf1vQXLCYwBTqZ8aPdhe0y4lDaJh0mB\/Uk90j7vZWcYrGhUIE6iN\/xobwnij4e6lxDDKduUcwfZPvoNp7RWcyGsU45ZCu3n+Nbdh8YmKsLcQ6Mu3Q8xWVdreFlXYkN4Aae2gq1tiqAg65yPlFG+FOTuT7fGg9\/DsLSLrIe4fZCwaM9n7Z3OtSrBq8gyqPDX21VOLDvGrhigfMVTuLscxqRaFZD1pAv30rO3Sm8xrTJz+b2U3fOgpDcPQVxM0CAU\/akK5nQZSQRMywH408lvL3SNecjUHprT6lQkgDXcdRmn8KCAL4\/pE+enuqXhbxXI5EgswIzFZAy7FTOkmu2VOpGkxJ8+tcuARAYxPjr8fKgseAxVsDvoCTqsMQRpsZGvnWq9llARYO491YXgHd3AEnQ8uQ\/X3VsXYy650by93OOVBcnGs05XmSvVKHKhcRJ0jxqbUTH8vbVEfDKZmiTOFEsQANydhQjFY0WlmJPIf5rPu0nEMRfbvklJ7qCI9o5+2gP8f8ApEtoSmHAuuNC5nIPKNW+6sx41xi9iGzXXZjtE6DyUaCnThHRSW9aOentNDnTQt10OnOgZVypBBII1BHKtQ4PxlLtlSphtiD16Vlr0fxwbDXQuuXKsgezX40B7jnF7iQRuNPAgdaRMJicegb06Iv\/AA0Vh7WIOpPuqO7i6kGY0IPnU\/A4d0IayxB8NjpzFBFu9i8STla7bGmjFj90a0J4zwK3YhS73HiRlWE9jE6+dWTGcQ4kTpaBie8FXfrJ2oFjnxDkHEN6uo1GkjbTQUAy1w4ZSzA76GdPZ1p5zkUQBrsAOVd4rFoFCD7\/ALqhYy4+UEiM3q+Q9tBExVwE6ExznrTTRA3nzp+zYLI7mYtge1mMAeZrh7UGDyoJnDeK3bP\/AKbshGsA6HlqNjpRp+ONfH8RRm\/qX\/H+KrIQxMbHWp9m2UYEDQgnSdKCY+H1A3n8f18KmcPtlREamnsKBlltIjcfqKeRtzpqYqNExI7pkxG1VXiKgtVgxB0JJ0E0GZA8kbj7qQoPcw3STz\/A1FZasaWGIBURtmkdQdPgKV+DYi6AEsGAfWRDLeZmKrKrZK8V6VarXYnFEj+GQP7io+ANHLf0W3mUEX7IkDSH0nXprQUPD94iWYvI05EdZPhTSuR3eY661fsT9F7r\/wDJQ+ARvgJoNxHsa9kBi7smmZ1RgV13yFu8PIyOlADw1sOxLkkBGgAxJG21cvo2g5gx4cqtFjsYhAdMWSOUJ7\/59P8AekfsmiEMMS7EaglVgEbaE9aCPwxlRQiRLMGNwgBgsAlAekzpzq+dncZlIKsDI2AOg6aSKzx3CNlugFRpmUmNtyNx8atfZhbZZcoOvNZK+\/nQarhr2cCn4pnBoAoin6lC1Ex4MD21LqNjvVmqAHELEydT0oIcMy6j4j9b1dsMo3O9NY7DI3gfCgznitlihcwddVI\/lnQfCqvxHC6d0aEkka7\/AICtPxOA7oIWYJ1\/W9D8ZwJSubckiV0gR40GaPhoggakg6aQJHXw1q\/dteA5ka4gOi6nfpO3soPxXD27TBGDhCs+lPqh+73VEa7r760rFYcXbAWd11PmKCh9jVtvaay65kJkHQFTA0B3EGdaJPw\/EYVgbU3bZ5fzL4Ec\/MUP4Bwt0d0acylgeW2x\/H21cDbKwZMxQVfiXax8uT0ZQnQkqaqeITEXWHcdvEgqPPWtQv4tQyKyklyIOUbkxqTtyofxFiC2xnTQUFHw\/BVQFn7z\/wBI2n2b0P4qRlGne6R5e6rbireVZJjXWOvlQPAcHOJxCoVMMZI6KN2agZxuH9FgLQOj3rmeP7FBCH3kGgQRjyb3bmr920ytcW2qvltpkhUcgApK5YHegke6g72xbAzZjlFvMo\/pVHeBruSNdPfNAK4dgyxkjcEQfDfSjGGwsLGWST8PHwqXwMpduZAsMy3GZspgEEd1DJzQDuN\/A6URxhNvDLcS00BgGFxWQhIJJKnWTCgDeWGk6UAi6kd3QQNZMe8mlKyQAyHoFcSSfI609jVUXvRZGl2Ud9e6Uklyub14C6nxGsgVDTixN0oyJGcqCsExssyeupgEgaR\/NUxrTN9xqCI5RUAWddDFE8UoTVsxIdlCyq6d2FDMe9BdYB1Psr2L4e6hWuavMEWkZhqdNhpp4b7UHFhFgypJ5MDERvAA3+6rDgMWwGX0mVIERHxmg2McW+4QTqitnAATTO2VZDOxV0Mb7iDl1bRwyK+VkDMwyhWcgKdM0Lpp+NExcMNxK1ZWEQdZA1J69JMzNLZ4w4glkRDsHZQT1Px+6qsjjPcRhItgEFQSx25A+PQbbnlyeJwj3UQHW2ihxrlUZnB6HMxEE6E89qGLPiuJvJGZCRoQGJI1iDl1Bmq7exjSwJU6nTvecia5TF3LiO5CpldMsAkZcwBDFScxIkERpTbo\/pSiZCiN32PeO8FOgOo05DxkCgO9t0cosBmUsk6AkEZlMeBkHlr1pzCY7vZLlvI43W5zP9rc\/wDajWJwIgPrFsvmVUgt3DovWSR3tvGoBRL6MLltGCWDcGVmzK65ZXMTtrOoGhEZpMEcXcNpOUe6fwqRwjAEPmtEo28fyt5gae3ekFh7AYOM6JkWXVwR3spgsBmESRqfOj3BcIzl3JQ2lZAgQkNnS5DMxABAOhyknnyoLpwC45QZwQeh\/A8xRmuLNoKIFd1KFpvEpKkU5SMsiKoFXLsDTUmkW+NjvUp7GmmlQbuF1gDSgafFKCRoZ5UwMUuoERUa9w496N9dT91RrGBIk76xEHrv+ulRRL0KupQgFTrqBHXUbUVwQCKEJmNKqOO\/akc3LaI6ImVbUgO7swzZnI7qqNdD7KO23JkjYVQ5icGudn2nfzHOugAPbXhYdop5MKQZMnSiPNbUiOXWoWJwahd5AGvupzFJdzIUyhB6wbc68u6eXiKQE7xm5a\/rSgr1\/Ch5M7bDyHx5UX4Vg0sIzzLsAXbaABsOgptL5BbKg0JGlCuLNccQc0HQ77SJFFxXsQ4vX2vsWBLEhA0Tk9WN5gakRzO1ELNsZs2dQwW2wEHRpZRJ2IbMRl3qcLdpHS0GthzMWzmls+moA19XkelSrvDUzhSkg+jETl1yXIAM6GYg70Q1hSQ0wQBoZ0AnkKnvi1KkBiY8B9003gODZHl5PckyzFS7mWAWdEQAAaa5iaePC2dCrIgYudU0ypmJHm2UAR\/dQV53tXMzQ7vbDBAqqCc8KyjUCTA51PThzIQBh7rQQc+a3HsBuTpttyqZewbjF2bfoE9C5z51XVDaBcq87ksbeWI2O8U8OBXhfDK1zILweGuHIQUAcFc5bKP5VGmYeqBBooamEYnuMXDOzO\/92aGGplYAyxv3aebCODAkab69etFcbZvnOMOBHpXBZcpIMJJIuEKRJuTl5gc81Sv3O9q2qWIYhwzG6SSVa5meCOcFo6VDQIYRyzw0khSUicuUlQ3hOoj+2etQsVwpmYZgZ8vfMc996OPwj0l28gLKBiLbOVZlPo1sWmypBEhnUr5F9Z3I4Thjqig5C5LM4YscuYyFUyTAGnjFMNU1+CONVLaRHmD1r2FwZRiiWnZgC7BMgAzsTEuw1JVtBtI8KutvhjBrrKACxAQOzMugkuRPdlmIyiNFFVt+HYnE4O6QHtX7lwKwtuFK+ihHyNmHcLq7ATs\/OmGo2IR2XK6Oo7sBygDNmnLKMdSVG+8+ymbGFd50hVMnkCxJnxJmaO3uGuli412WZrlsqXKFp9IoAyp3ANsoGu5OtLhuBm9iXuXQ6pbuBrIzQCUAAJQbifSHWJzDfkNCbXCHaMpKeOp5mpZ4RcURMwI2AkePWrMuHfNdzKCmUZAhhjo0jNOh9XXlNCMFhsYquz2znGHCpNwEekVF0UAmSzl5doIyrEyYAdZ4Y+bmRHqnYbQI2ophsCtpBqlvM1sd5Mw1cd2ARlLHQE6Akb7UTxmGd0hRlOZCmUsrAB1JzSf6QZHOodvhSp6W+c\/pLhVTmMwiXCUUADSFb461UHxSV0a5qULXqrf1r+y+f8te+tf2Xz\/lqiyRXBSq99a\/svn\/AC119aPsvn\/LQF72FBqO+FjQUO+tX2Xz\/lrx7Tj\/AIXz\/loJowI000p+zg16ChZ7S\/ZfP+WkHaj7L5\/y0FiVKUpVeHaj7L5\/y0n1r+y+f8tAfeyDTJwooN9a\/svn\/LXX1o+y+f8ALQEEwIGbQaknamcXgMwAion1oH\/C+f8ALS\/WX7L5\/wAtBIXg1vPnNtC5CgvGsKwZRPgwU\/8AaOgp8cOUtmKyxCgmTspldJiQTvvUH6zfZfP+WufrR9j8\/wCWgMDCinUsCgP1r+y+f8tdfWj7L5\/y0FgCV0BVb+tf2Xz\/AJa99a\/svn\/LQWCzZVBlRQokmB1Jkk9SSSZ8acqt\/Wv7L5\/y119aPsvn\/LQHxaUMXCjMQFLRqQCSATzAkx5mu6rv1o+y+f8ALXvrR9l8\/wCWgsVeqt\/Wv7L5\/wAtdfWj7L5\/y0FgdAYkAwZE9Rsa6mq59Z\/svn\/LXvrP9l8\/5aA+99F9ZlHmQKgPxlACQrtHl\/mhV3jaOZawCeub8tN\/vm1\/y4\/1n\/8ANB2O0b582QlTm7kjoAuuWZkMd\/5vKu27Unlag9S0jn0A6U2OJ2v+XH+v8tO\/vq3ly\/s65ekiP\/rQSuB8RuXnJJAUDVcsGSdPu60aqq4vtULRAFgQZHrRt5LT\/wBaPsvn\/LUo\/9k=\" alt=\"Las misteriosas funciones modulares! : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Las misteriosas Funciones Modulares de Ramanujan<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Por desgracia, los te\u00f3ricos de cuerdas est\u00e1n, por el momento, completamente perdidos para explicar por qu\u00e9 se discriminan las diez dimensiones.\u00a0 La respuesta est\u00e1 en las profundidades de las matem\u00e1ticas, en un \u00e1rea denominada <em style=\"mso-bidi-font-style: normal;\">funciones modulares<\/em>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" style=\"text-indent: 24pt;\" 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lON7S6nLgD2\/5KiOL53\/ACWKSOu8LU\/azVEYfTs046vPbvDWn9Qsob2j33+CuEkE6c9rrnVUlm2G50FlPc6zfW2qiyxN93fK9uocGxa72uT8kZHx4eVshFK2zNd7clIG2tr25pUFBVES\/wAKe1PA2onzsLfdmOFw435G6ZkfdlwCbtvcqvHWO2cvenMrZgJGeR2UqFgOpJPDbs7KDKwOnAJ1a3l5qa97hoM21tFnFw04cO5271Eo9j9+yCCWQdCIpEDv5hvnZBBNLryfhwqNKTlPkjQVULZ7MD\/vVw76Q\/itZLRld53QQUn9NE8XqpETkEFMWzn2tSOM9Kz6PUyPt3E2CoDO\/mdUSC0RToP6pjEKVvuEgBeP5gPNndrgKCCnJXFf8r+D\/wD0J5WVUrnvvNHFDK3rDlnawWaDrqAAFFLy4gHbPsOSCC6eX\/lh+Vjj\/tXJeP5pxuQQ4DQqeXuvvfXmgguae2r\/2Q==\" alt=\"Keiji Kikkawa\" \/><img decoding=\"async\" style=\"text-indent: 24pt;\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR_3YfgA7G8zDb1FzrqCXd4gAojmJoaZupmyQ5IcH_jGyyFbK6XOr-ky0UuK1Fpql9RdIs&amp;usqp=CAU\" alt=\"Bunji Sakita: Physics Today: Vol 56, No 6\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Exactas UBA on Twitter: &quot;Lamentamos informar el fallecimiento de Miguel  \u00c1ngel Virasoro, f\u00edsico, profesor y Decano Interventor de nuestra Facultad  desde mayo de 1973 hasta diciembre de ese mismo a\u00f1o. Saludamos y\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/palabritaswords.files.wordpress.com\/2021\/07\/image-2.png?w=445\" alt=\"\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Al manipular los diagramas de lazos<a name=\"_ftnref1\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/#_ftn1\"><\/a>\u00a0de Kikkawa, Sakita y Virasoro creados por cuerdas en interacci\u00f3n, all\u00ed est\u00e1n esas extra\u00f1as funciones modulares en las que el n\u00famero 10 aparecen en los lugares m\u00e1s extra\u00f1os.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Estas funciones modulares son tan misteriosas como el hombre que las investig\u00f3, el m\u00edstico del este. Quiz\u00e1 si entendi\u00e9ramos mejor el trabajo de este genio indio, comprender\u00edamos por qu\u00e9 vivimos en nuestro universo actual.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\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 cuadrado m\u00e1gico de Srinivasa Ramanujan. | Matemolivares\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">El misterio de las <em style=\"mso-bidi-font-style: normal;\">funciones modulares<\/em> podr\u00eda ser explicado por quien ya no existe, Srinivasa Ramanujan, el hombre m\u00e1s extra\u00f1o del mundo de los matem\u00e1ticos. Igual que Riemann, muri\u00f3 antes de cumplir cuarenta a\u00f1os, y como Riemann antes que \u00e9l, trabaj\u00f3 en total aislamiento en su universo particular de n\u00fameros y fue capaz de reinventar por s\u00ed mismo lo m\u00e1s valioso de cien a\u00f1os de matem\u00e1ticas occidentales que, al estar aislado del mundo en las corrientes principales de los matem\u00e1ticos, le eran totalmente desconocidos, as\u00ed que los busc\u00f3 sin conocerlos. Perdi\u00f3 muchos a\u00f1os de su vida en redescubrir matem\u00e1ticas conocidas.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"El misterio de Ramanujan persiste un siglo despu\u00e9s de la muerte del  matem\u00e1tico\" \/><img decoding=\"async\" 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\" alt=\"El cuaderno perdido de Ramanujan. | Matemolivares\" \/><img decoding=\"async\" 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\" alt=\"Los apuntes originales del matem\u00e1tico Srinivasa Ramanujan\" \/><img decoding=\"async\" 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\" alt=\"Matematicas Maravillosas: Cuadernos de Ramanujan ....\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Estudiados por tres de los mejores matem\u00e1ticos del mundo, finalmente dijeron que era el trabajo m\u00e1s complejo jam\u00e1s visto en matem\u00e1ticas, realizado en el \u00faltimo a\u00f1o de la vida de un genio.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Dispersas entre oscuras ecuaciones en sus cuadernos est\u00e1n estas <em style=\"mso-bidi-font-style: normal;\">funciones modulares<\/em>, que figuran entre las m\u00e1s extra\u00f1as jam\u00e1s encontradas en matem\u00e1ticas. Ellas reaparecen en las ramas m\u00e1s distantes e inconexas de las matem\u00e1ticas. Una funci\u00f3n que aparece una y otra vez en la teor\u00eda de las funciones modulares se denomina (como ya he dicho otras veces) hoy d\u00eda &#8220;funci\u00f3n de Ramanujan&#8221; en su honor. Esta extra\u00f1a funci\u00f3n contiene un t\u00e9rmino elevado a la potencia veinticuatro.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"Las Matem\u00e1ticas en diversos contextos\" \/><img decoding=\"async\" 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\" alt=\"Srinivasa Ramanujan - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Se le reconoci\u00f3 su ingenio despu\u00e9s de su muerte<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">El n\u00famero 24 aparece repetidamente en la obra de Ramanujan. Este es un ejemplo de lo que las matem\u00e1ticas llaman n\u00fameros m\u00e1gicos, que aparecen continuamente donde menos se esperan por razones que nadie entiende.\u00a0\u00a0 Milagrosamente, la funci\u00f3n de Ramanujan aparece tambi\u00e9n en la teor\u00eda de cuerdas. El n\u00famero 24 que aparece en la funci\u00f3n de Ramanujan es tambi\u00e9n el origen de las cancelaciones milagrosas que se dan en la teor\u00eda de cuerdas.\u00a0 En la teor\u00eda de cuerdas, cada uno de los veinticuatro modos de la funci\u00f3n de Ramanujan corresponde a una vibraci\u00f3n f\u00edsica de la cuerda.<img decoding=\"async\" style=\"text-indent: 24pt;\" src=\"data:image\/jpeg;base64,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alt=\"La Teor\u00eda de Cuerdas: Una breve descripci\u00f3n | Cosmo Noticias\" \/><img decoding=\"async\" style=\"text-indent: 24pt;\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRAFecpLdp5QaDx1oz6DY12H5TPtN91uo1V60bbRFumW3zvFZ0Lar_i4bLFzm0hjCIh-TA&amp;usqp=CAU\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Cuando quiera que la cuerda ejecuta sus movimientos complejos en el espacio-tiempo dividi\u00e9ndose y recombin\u00e1ndose, deben satisfacerse un gran n\u00famero de identidades matem\u00e1ticas altamente perfeccionadas. Estas son precisamente las entidades matem\u00e1ticas descubiertas por Ramanujan. Puesto que los f\u00edsicos a\u00f1aden dos dimensiones m\u00e1s cuando cuentan el n\u00famero total de vibraciones que aparecen en una teor\u00eda relativista, ello significa que el espacio-tiempo debe tener 24 + 2 = 26 dimensiones espacio-temporales.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"http:\/\/agrega.juntadeandalucia.es\/repositorio\/24032015\/6c\/es-an_2015032413_9144054\/ODE-ebc1bc2b-e851-3e33-a2b0-0007db915081\/Electromagneticwave3D.gif\" alt=\"7. Polarizaci\u00f3n | \u00d3ptica: \u00d3ptica f\u00edsica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTV3iP2Lsxlavry-RcCrFl7_Cef6OuZW1pYaEdA6fpzfQ3ZATuOAw-UbWMNDLNJt2ObD48&amp;usqp=CAU\" alt=\"PPT - LUZ POLARIZADA PowerPoint Presentation, free download - ID:4199855\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Para comprender este misterioso factor de dos (que a\u00f1aden los f\u00edsicos), consideramos un rayo de luz que tiene dos modos f\u00edsicos de vibraci\u00f3n. La luz polarizada puede vibrar, por ejemplo, o bien horizontal o bien verticalmente. Sin embargo, un campo de Maxwell relativista A<sub>\u00b5<\/sub> tiene cuatro componentes, donde \u00b5 = 1, 2, 3, 4. Se nos permite sustraer dos de estas cuatro componentes utilizando la simetr\u00eda <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> de las ecuaciones de Maxwell.\u00a0 Puesto que 4 &#8211; 2 = 2, los cuatro campos de Maxwell originales se han reducido a dos. An\u00e1logamente, una cuerda relativista vibra en 26 dimensiones.\u00a0 Sin embargo, dos de estos modos vibracionales pueden ser eliminados cuando rompemos la simetr\u00eda de la cuerda, qued\u00e1ndonos con 24 modos vibracionales que son las que aparecen en la funci\u00f3n de Ramanujan<img decoding=\"async\" style=\"text-indent: 24pt;\" src=\"data:image\/png;base64,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alt=\"Una maravillosa y &quot;sencilla&quot; identidad de Ramanujan - Gaussianos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRAXtEEzgIq0AiNsswPVavkcI4DXxhQFP8Zgw&amp;usqp=CAU\" alt=\"Una maravillosa y &quot;sencilla&quot; identidad de Ramanujan - Gaussianos\" \/><img decoding=\"async\" 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alt=\"La f\u00f3rmula de Ramanujan que ya conoc\u00eda Gauss - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" style=\"text-indent: 24pt;\" 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\" alt=\"Funci\u00f3n tau de Ramanujan - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Maravillas de Ramanujan<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Cuando se generaliza la funci\u00f3n de Ramanujan, el 24 queda reemplazado por el n\u00famero 8. Por lo tanto, el n\u00famero cr\u00edtico para la supercuerda es 8+2=10. Este es el origen de la d\u00e9cima dimensi\u00f3n que exige la teor\u00eda. La cuerda vibra en diez dimensiones porque requiere estas funciones de Ramanujan generalizadas para permanecer auto consistente. Dicho de otra manera, los f\u00edsicos no tienen la menor idea de por qu\u00e9 10 y 26 dimensiones se seleccionan como dimensi\u00f3n de la cuerda. Es como si hubiera alg\u00fan tipo de numerolog\u00eda profunda que se manifestara en estas funciones que nadie comprende. Son precisamente estos n\u00fameros m\u00e1gicos que aparecen en las funciones modulares el\u00edpticas los que determinan que la dimensi\u00f3n del espacio-tiempo sea diez.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">En el an\u00e1lisis final, el origen de la teor\u00eda deca-dimensional es tan misterioso como el propio Ramanujan. Si alguien preguntara a cualquier f\u00edsico del mundo por qu\u00e9 la naturaleza deber\u00eda existir en diez dimensiones, estar\u00eda obligado a responder &#8220;no lo s\u00e9&#8221;. Se sabe en t\u00e9rminos difusos, por qu\u00e9 debe seleccionarse alguna dimensi\u00f3n del espacio tiempo (de lo contrario la cuerda no puede vibrar de una forma cu\u00e1nticamente auto-consistente), pero no sabemos por qu\u00e9 se seleccionan estos n\u00fameros concretos.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F13%2F%25c2%25bfpor-que-cuerdas-ii%2F&amp;title=%C2%BFPor+qu%C3%A9+Cuerdas%3F+II' 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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