{"id":2892,"date":"2025-02-14T08:15:27","date_gmt":"2025-02-14T07:15:27","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2892"},"modified":"2025-02-14T08:15:55","modified_gmt":"2025-02-14T07:15:55","slug":"dos-verdades-incompatibles-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/02\/14\/dos-verdades-incompatibles-2\/","title":{"rendered":"Dos verdades incompatibles"},"content":{"rendered":"<blockquote>\n<h1>Trabajo presentado en la XIX Edici\u00f3n del Carnaval de la\u00a0F\u00edsica<\/h1>\n<\/blockquote>\n<div><a title=\"Ver todas las entradas de Jos\u00e9 Manuel L\u00f3pez Nicol\u00e1s\" href=\"http:\/\/scientia1.wordpress.com\/author\/josemln\/\">\u00a0<\/a><\/div>\n<blockquote><p><a href=\"http:\/\/scientia1.files.wordpress.com\/2011\/05\/logo_espanol1.png\"><img decoding=\"async\" loading=\"lazy\" title=\"logo_espanol\" src=\"http:\/\/scientia1.files.wordpress.com\/2011\/05\/logo_espanol1.png?w=299&amp;h=260\" alt=\"\" width=\"299\" height=\"260\" \/><\/a><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">El mundo de la F\u00edsica tiene planteado un gran problema y los f\u00edsicos son muy conscientes de ello, conocen su existencia desde hace d\u00e9cadas. El problema es el siguiente:<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/josevicentediaz.com\/wp-content\/uploads\/2016\/01\/cc3bamulo.jpg?w=949\" width=\"649\" height=\"420\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/concepto.de\/wp-content\/uploads\/2019\/04\/Nebulosa-de-Orion-e1554813166944.jpg\" alt=\"Nebulosa de Ori\u00f3n - Concepto, descubrimiento y caracter\u00edsticas\" width=\"654\" height=\"337\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">En la V\u00eda L\u00e1ctea se han descubierto hasta la fecha 1.100 c\u00famulos abiertos. De ese n\u00famero aproximadamente 106, o casi el 10%, residen en la preciosa constelaci\u00f3n de Casiopea. Con que apunt\u00e9is con vuestros prism\u00e1ticos o telescopios a esta constelaci\u00f3n en forma caracter\u00edstica de \u00abW\u00bb, no estar\u00e9is muy lejos de observar un dulce y maravilloso\u2026<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Existen dos pilares fundamentales en los cuales se apoya toda la f\u00edsica moderna. Uno es la teor\u00eda de la\u00a0 <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, que nos proporciona el marco te\u00f3rico para la comprensi\u00f3n del universo a una escala m\u00e1xima: estrellas, galaxias, c\u00famulos (o clusters) de galaxias, y a\u00fan m\u00e1s all\u00e1, hasta la inmensa expansi\u00f3n del propio universo.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La Mec\u00e1nica cu\u00e1ntica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La Mec\u00e1nica cu\u00e1ntica\" \/><img decoding=\"async\" src=\"https:\/\/static.wixstatic.com\/media\/11c77a_f5bae6fb8e304642a977ec7339081065~mv2.jpg\/v1\/fill\/w_568,h_410,al_c,q_80,usm_0.66_1.00_0.01,enc_auto\/11c77a_f5bae6fb8e304642a977ec7339081065~mv2.jpg\" alt=\"Max Planck: Sobre Dios\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/d4\/GraficaHh.png\/300px-GraficaHh.png\" alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" width=\"578\" height=\"406\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La ley de Planck\u00a0<b>describe la radiaci\u00f3n electromagn\u00e9tica emitida por un cuerpo negro en equilibrio t\u00e9rmico en una temperatura definida<\/b>. Se trata de un resultado pionero de la f\u00edsica moderna y la teor\u00eda cu\u00e1ntica.<\/p>\n<p>Para ser exactos, su valor es de\u00a0<b>6.626&#215;10<sup>&#8211;<\/sup><sup>34<\/sup>\u00a0julios por segundo<\/b>, seg\u00fan el Sistema Internacional de Unidades. Asimismo, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> tambi\u00e9n desempe\u00f1\u00f3 un papel esencial en la formulaci\u00f3n de otro de los grandes planteamientos de la cu\u00e1ntica: el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisenberg.<\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Ese es el otro pilar es la mec\u00e1nica cu\u00e1ntica, que en un primer momento vislumbro Max Planck y posteriormente fue desarrollada por W. Heisenberg, Schr\u00f6dinger, el mismo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Dirac, Niels Bohr y otros, que nos ofrece un marco te\u00f3rico para comprender el universo en su escala m\u00ednima: mol\u00e9culas, \u00e1tomos, y as\u00ed hasta las part\u00edculas subat\u00f3micas, como las familias de los <strong>Leptones y Quarks (toda la materia est\u00e1 conformada por estas dos familias de part\u00edculas).<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lepton1x.files.wordpress.com\/2013\/07\/leptonesquarks.jpg\" alt=\"Resultado de imagen de Leptones y Quarks\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Durante a\u00f1os de investigaci\u00f3n, los f\u00edsicos han confirmado experimentalmente, con una exactitud casi inimaginable, la practica totalidad de las predicciones que hacen las dos teor\u00edas. Sin embargo, estos mismos instrumentos te\u00f3ricos nos llevan a una conclusi\u00f3n inquietante: tal como se formulan actualmente, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica no pueden ser ambas ciertas a la vez.<\/p>\n<p style=\"text-align: justify;\">Nos encontramos con que las dos teor\u00edas en las que se basan los enormes avances realizados por la f\u00edsica durante el \u00faltimo siglo (avances que han explicado la expansi\u00f3n de los cielos y la estructura fundamental de la materia) son mutuamente incompatibles. Cuando se juntan ambas teor\u00edas, aunque la formulaci\u00f3n propuesta parezca l\u00f3gica, aquello explota; la respuesta es un sinsentido que nos arroja un sin fin de infinitos a la cara.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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CRMe4kY5ggg\/XVp4v4UNvValUaXXmyCMieQfXQzUSp5nDuRYuaigwFKjkTACqOCAOYkam4lFL9Fc23YBjiFIBIIIkzEEHPByNaskEi0WjOct5owGOWzwvQT3OrX+17cHyU6yL2FQNOCpzYDkFh9dW2+\/BFZNvS3Ci0O0ecqMzj0UdMnpqcqXJSNyWkctu9u9JhKPTMAi6QYI5GBg5I99T224aja6MZNwZSsCB0mfNIP0+urT8W7SujUvjpWVvhKpaq14YiYsIEBIGBJ4OqneCkQCjVGYhS14AzHmgySRMR6TpB1tbC1qcVFcSkOLsXFCDkwee8HtGq+q0sTMySZiOvYYHto+yrBWE5U4I7jT\/i\/gT0ZcAGmVWorXASjG0EZkkMQIE9eg0rXk6Lr4lU+3IQOYtYkDIkkROBkRI5j0nOtndOaYplzYGuCSYBIgsBwDgff31piASYDSIzIg9wFPTI6j0yNZXpBYIdWBniZEGPMDwTEgdtTZVBa1WpUamKlTFoCs7Fgq9PlkgekT6at\/EPxNuK2zo7RlX4aSy2gFoE8xkRDdsZ4jXO6mHPIMEYxgkEGcj7es6WSvkaLojSp3MBIEmJYwB6k9BqaVh\/9ten+btH+bk8+5MQMa09ErFwiQGA4uUn8pgjvz2PXGg6ARx6FMUlb4lztPkAIsgiLyRBDCSLTiM6V0beFS7FJtJkSACJzwgCj2UR21D4hmcAxGAF6RwBHH30UcxqtWb4aKFK089ZvbAczHYKIyBHcmVlEmAMk4AnGeBP2zqI0UMlsWm7ObsciMR2uHOZHEQWQjNBRbN2Zi2DxHM8ekc6c8It+Jmm1Vommii4M4IIDryyGDIGdBSmpQ5IeREgWkQZz8102wIiJzputUWnUDbZyDTAiqhdC3QuAxlTmCAfYc6ahbM2lEp8KuHX\/ABfkpsBUW0gkwQQoMwCZHodH3VCgrM5J8zsQgxYJkXESDg8L26ayntmpIjuLPiA2MQTgGCcSe+k6tcm2WuBk23N5ZaIMjkwDInBGcQKpURbchwb5aXxKaLRqKSAKhpycHlL8ifUahX3rVMvTUsZYtbBbOT5YnIaT79ta3Yo2UzSdw5BNRWGAbsBCJny5kxxqD1ziJgqBJESepnqJuX208QSirCn4cDDoSAYOVOcYOYj30Xc0HEFippsxa5YYeaAZtF2IAiBwYGgbioWIuZjaoALTIAHlAEmBER76YFJWLNS8gnCMwJi0k5xMR27DnmsVZJ6QuWJUL+UEkDsSBP7D7aYamhChZuzMgAcCMznN3Pp7DapJMiO8CB+nGmU22LYIckQIFsRzMzP0iMzqyjRGUwNOY9wRJ\/gfWSPWdHCY945IMzzn6ca2KWMe5\/2+kaeo7XyTj5gIx1Bj+OqqJmnl0VzbeOewiCD0nMdc\/TTdHaqpmC+cIJ8wjkkAQD25g\/XVwu2ptULClalNfMoe6WAgmT0LZgdNCWcSxALEjnHEsQDzwPprkrJSzU6E9xSfDvbTnApoQpAwMr2I786jQuXzIEQA4fkg4+Xufp19tMHbliWbJJJy2T7zz9MmdC3NznzE44AGBwMDAGB+g0e0Cy2Aq+IVFJYM1xzcZnnn0\/30QfibchSDUuHFry059eI4xHOg1FwAB\/vnrJgaA9EHERkSR5vtmPp+uhKKLY5IzdbxKsBqST3Tyn+RPuProA8OYqwR\/IcuMyCoMXKAT1IBGBOY1F6QExJieRGMAHBwc6tdluKK0A4eou7V\/I\/5AsfmIzP9cTqMomiLa+pyzLp7\/wCpVmprRap\/dpLKrHy4ExHcxAHr66sTtnrioKa21TBqUwbbxIIKg4gGGj68cUDiNQlE0wn6LXf\/AIhrbgoNw4dF8oW2LVn8sDEe\/EDS+\/qPTpGkrK9B3+IrWAEkArzEqY\/L9dKPVapYpabRatxACieJPCySc4En107ttk5U05RlaYIYEK69z0kdeCGGe02kPbW0VBGOMk4MjjM47zHXVrt92atD4DEeQzT79yPbH3jvqrWnM8Y7kDrHXn6anSqOkEAi4SJHMEiRI6EESOo0nA7VgYAEnJn5e495+mmtvulp\/EUC8OjUy0sogsCGUSD+UGG75GtboMvnUwGgwD1BnI9Dpd0IaxzbaSpmSFzniTzPGptFIuwPvpj4SWs8wtxCLeL+8kBcqBAJNsk4mCAGohBIIIIwQcEEcgjvqLdcfTt9\/wCOkY6Dbbb1azLTRXqPEKoljAzCgdOeNLle+rfwjfNtCm4pVV+Kb1CKSGp+UAMxK2wbjABnHTWUq9GLq22quzlmuWqUUgsflBRiQCCJuPB0o3gq6igGJDYBkTGRMZAMiYPSR1GpKq2k3G6QAsciDJmcRAERmfTUEUkwASSYAGZPpopBL+ZbYgMALYjBx\/m+nM40UKbNB7Q1ptOAYxq9G5qeIVkQrt0YU7UMLRUBQzZPBJJPPJjjUm\/FLnZ\/2CxRR+IGutBqKAeJEAn6Djpqvqi12WgGzfD1LQzUynUHCmA5wcyByASyFkAIDUzCKrU8s9zG4eVQIMi6STMjk9tRp7cEJDAsSbliLcgDJwZnpxGntt4HWbaVN0tnwlYI0kXZyIBz249fXS\/h9QkqkLAN02qG+rhbiPQmNVitk5PQ54qpJVSQQqqblMhEmw3hZgzHOeO+lDTVajqHDL51VxcgODBgrMH\/ACkdYxoNSWPTE5iO5yQMn39BozE24BsPlDlAskC4rImfmHX\/ACE8AB0tiLSBU0JwOv8AD101uiCtPyqvkA8rE8EglgZhiZODHoJyrM8nVr4F4FV3TlKKywUsZPYE469h7nVUktibekKqCxHmuY4kmcRaB5u36Y7aMKcdVaR34\/3xpnabOo7\/AAaKMzG2UgMSyjP5eAScfedSPhzISKkIR0Y5+gE6vBGacqNtSZTlpJAkGewMNcB\/Hj205RaQFOV+vl7x2B57calsEpqZLkkAwLTExjNw4Ofpp+jtfiGVtk5gCOvYTGrpGLLkMoUwAyuqnyQpIgzI+W2PN3unF3WJLR2hIJtiImBgauaW0qoiiqsoSQQcx2IPQ+vp21eeGfh4kxPkIkNHpkH140HkjBWzK\/yZX2xWznRsD5E\/zA1G\/Xn6CfroZ24Y3EY7fsNeibj8PjzGBJUL9v8AjVZW8CjAHGpw6mDOzdHnicSdtkHQH247df6412tXwMxxA9dV+78LUck\/Rf8AfV45YMzOGaHKOP3FHyges8fv9tKVh5bbQO5lvNmQSJjAkcdTrq6u1RpBe2ehSACBg+UxPST3OqXd7QrPt35GOO+u0zRjzFQrAqyWyxtsM22sD+uCQM9fQaVr7bHzTPEi3JObiwHEMOTnrp6rt8EjkdAOmZJPpj76Uq0pJu5HzzzzHXr\/AEdJKJ6GLIBq7yoSjMzX01CqZzYF8oGOAPXg6T3lLF6iFbkdAe38tM1hawdZAyUuMmAYEwB\/LGrKht9sdsyn4oquZSACghSQJkG64FfYznUJRNHfTs57e12qs9VytxIkAKk9MKoA6dO\/voVEFSHAkLDHngEDPpONYInP27549NM0NtTq1FVX+GDy1UkgHGFCKWOZHUkZxnUJKjUnY1+JPDWpMKhVBSrsXpleVVWK2wsAHIkETgesorSpWNVJJCVFVKZUj4iySbnUwrARPXOONS8RvWta5IsPlD3QBNwgRMNIOBmZ6zpYUKpUPaxVQYJFwAUyYnFoLZHGdRZSI7YtWi5RbfhwwWbsQFbJ9YPpqt3FJQoZXUgs0L+dQIi\/EZERBIw3GdPfh+tFS08P5T9QR\/EfbSdem6XKymAYhp8pMGQOjEKBPb6aEuDo6bQJqJsvANt1pOPmif1H7HtrW5cMbgFUnlFBAEAAESTzkn199bWlwWkJcASInvgEjMHHT10E6kyxKiwByobBwxIHGDggyOec4+pd\/talEqtVbSyK6gmfKwuU4PUGY0C089\/+NROlGsPsgl4vdkXJuUXEEAlYEj80CZxzo1Cn8WrTRLwWKgkgu1xi5hYLiJkgCT7nQKrgyVASYFoJPSCZJJyek9T00WpTBcmmGCz5biLgDkSRyfUfpogsvx+H61CnT3tSktSiamGJbzQZkiQYaDz66tfx5+K9tvRTFKgtG1TJtkSY4tiOAJAmNczut9V+F8FyxQQUBYwpwSbeDIkfXVZOmja5BKnwM01qVHNOmrFnbFNF5OcBR+2mPAlmqB1MiIGcYAJ4JOP5zGk6LHFsh1ypXBESxOBJI5mcAe0H8Pb+8QEmJ+2Z\/wB9VjyRnwxl93VFJ1SRQqvkYMsgnmJxdPTnrGgU1NmEkkTInAuKmemTAn6azfVnvgn5VsEY8owAY5xpja7Sm1F2v\/vVyiBWYuMl5PC2qLpzg+mnSEtVoVZ5gDgfvAk88mNXHg\/iFWmjLSEF2A+IAAQFBlQ0SAQZbPHOqVddDtvEaoSkFhnEhV+GphenAljIJkzELq0USlKuCXh\/iD7eqXpsyZILKeR1UGePWZ66CvmMk5OSfWdSbxSq9EUS392rGpByS5wTJySe2pUjnAPAwTPA\/bWqKMeTQ\/4Zs7iScKq3H+Q9ScatqNQsR0AwAuB\/z6nOl9hRmixnl1WPSCftq38KoKWAMn2Mfqf5aqq5PJzzd0dL+FqLEMGZoMRmc\/X0ka7PbItNRA+mqDwqkBhRAHXM\/vq9YddeR1L7pHt9AuzH7ZJ6hP8AtqBGpqNTtGs90bu1y2xZk9NJbzYKw41asuguunhNp6I5MKapnE+J+Fx01z1YESpwjHIHT1Htr0neUQRxri\/GttB16nT5e\/TPnur6f8L7onJbqiabMPpgkAiR2\/KR++qt17kQSAZ5\/nH+2uh8TWVQ\/wDaR9iY\/SBqh3A78emP4a0NFcE7K6ptySQMwJOQMY7++tUXlGOSyMGGe+D+sacITDOhYQQIa3Igi42mcGMR00HY7eo97KCQiec9hIVTHYG3vqEj0Y7iVW9HmJxBOP5fqNH2FA3iqy+VV+IQBAhXsjjEtifXvqW6psWNJVnOAArNgH8wEkc8GDjsNQ3Jamlkj+8CloECAMKcAE8MfWNZ5LZqi\/iI7gkmTMnMlrvUfpA\/qAK0xz7D6ZI6cR+mpxiSDHQ+v\/H8NS3FaoQKbs0ITCsflJgGAfl4H21CSLoJW37O1MsqBlW25VtLQcF4wW6XRJ6zrXiFIGswJiTz7iRyRjiTOBnPGgpUhyxAHOIHXEAER1\/lB0\/+InRqpKi2USABgm1ZmTIHLdc49Qj4D\/kgXjtKilS2m15CKGZSCl+LvhkTNOOODPoI1WMcR+um\/C66JURnRHAYEq5a0gTIawTnHGlq7gsSuASYHET05OOnOpsqjK6qLbbpt89wAhpPywTKxGTB51g3BAAgY9+5Oc+uieIb2pWc1Krl3IEsfQQBwOABrVLbAgE1aaz0a+f0QiPrpWMgTVC0SeBA9B0Htrvf+mHhNPcVhSdgVJDRGZAPUjsTjj9NcFSAJgtaO+TwDGB9vrrofwf4++yrfHpAPamQQAAWIWDmSJMSM9dFOjqs9G\/6sfh\/a0UVlhWg4Htg4U9cmeRjHOvHGUTz+\/8AHXQfi78Rtu6pq3E3i5kiBTJPygn5gBGcc+mudGf6j99OnoRrYWtkzdJOTiM8kfftjTNBKYUOKpuBXyFCCZBLEEEiFIAzBM8DS+32ru4potzEYAIM4ugdzHTmcc40NTp4iSWi18aQLUuHXzT0ggEY7zM\/TVeurXeIalKmyiT8kDJkZEDnIMfTVeVIAxyZB\/gCDBGc+o1byQj9Se0WXUYMkc8c6e3dQFzbwDAImYgCD9v1PONZsBUq1jUKliJdyB6FpIAwMTMRoNFJBP2xySePTqc9tWgyc07HKLgyWMsZJLSZ+vN099WezpTJY2iDBAAWYE8ekYAyYGOdVdEEXYMDB6ZzEx7T9NXO1JRrFZQSpuYgdUMr16Er79umhGPL6LHbVFKMoWBcpGZPBGcZ51feB0OpwMdP21ReFDuPmEAdzz++uh8IqXNmJx+mP46eX1dHkT+6s7rw9BbgacTmNJ+HHy6bA14uTln0mH6oOBqca1PXUw2oM3Ro1GgP10cnQaujEWfAq641yXj6ROuwI1zPjSDzMeB07n+XfW\/pnUjxf5CN4zjPEQIUDoM+5JP7Rrn91110O8eZkSSeevsB6\/w1Q7uPX9\/5R+uvU8HldO7K2r8h9CCD9D+v8ta2dSqrMELG4f3gUEC0kHzRGJI6RxHOp1lJUtB+ZRd0mDye5ifodN+CLYHrM0BASEki8wbcDEBiDnvjUJnrwaop6tEtUBJUAsFW9goxgEk8KAOdIqhdxdd5zOBJIn8o6nmPXTHiNRjbclotECDBwDIuPJwcQNL1KhKKJXrgAAiMyTGZnuSbQDwNZZm3GtGn283EEYkkjiIleBAJ4ieSBAjQGBIPlm0CSBgAeUTbjJIEnkx3yVdwyAqrEKwW9bsNEMAwHInoeNCRD0E+5AECSREyRjnH6jUZF0RqArKELm1p8rH5ZEMJiQ2R3AnI03vGYPInyokxcARaFg28SGtnHJzJyDblWqJKgC4TE5z6nH00745uEq7t6lhNO\/Kr5ZUH8pgxgRMfTU3wG\/kKbTxEpSqUvh02WoVJLLLC0zCtyoPWNQ3ZdSCafwrlMYIuVuCLyZEYBGrLwXZ\/GYUUFRbjkZYP0QHgSJfMdfXXoPjn\/TZ6W2FUOxZUIIEzaRFvtEiNJVlEzyfaxx8ryCrlrVWASZFpknyxkZ7zgFWoWZmbJYlifUmT+umN5tHRirKQfURpUg6Rjo2DxPA7cnM\/f\/bU3pkQYIBFyz1EkT+h0cmhZSgVb7m+NlbSsi34eJDRdN3WNWvhH4gahWr1aao3xZUGqqsy3NIYQALxEyAB+mgFL2VG53LVLSQotRUFqhcDALRy3qcnWUSlrXBrsWEEADObgRJxxEZ1Y+L09tB+HVarWNZiahUIjoQCCJPlN04jqc8AVlIkeYNB4wYMMpB+kSD7jvqiJkNGVVtOYYTg8HgACBz8xM4gDroWpkadCs6n8Ibb4qVlDQ6IaiGSpuXsVyDmR7a55aZ4xg54EcDJPTPfVh4R4m1OpTN1wRYgdFJLFeBxJJ5650bxLw+13cQylbgLgDBIExBmJ\/j01ZcWZ+JUIbWqVYxyRbMnE4xBzjGZEaZo1GtMtAgIQAJaPMO0gELJmRI540CgkwwyQ3yheFEQzECMkx\/yNMMwR3BUNyBmQJ6iMHE+mZ1aAk+Rrw8gkLaPmDFskwAZA6QfboM6fWiTVthhJgAjPPsJPPQarPD283E+Vh9bCBqx8N3JFUPJZrWMmTm0k9Z5660oxZVZcU6i3YJtHyjrjgn65P11f7av51c8MB9MRH0jXKU5AQG4Ss5BGCTFs9DzPrq88P3Mi095Hv8A7\/y1TlHk540z0Twit01anXJeD74GOhHOuoo1ZGvJzwake10eZSgN020SY0qG0S\/prK4npRyaJtoVRtYz6CSSY0YxEnP0arVABOuQ8b3fI10fjIKpOT3A\/hrhPE9yCZAb\/wAo\/lr0ekgns8T+TySXwK3ebtrbJ8oN0esRPfVLuKR5OB3PH++rTdbkk+RAvsCfrmT9tVG4JYlnPWSevqANb2ZMETVOgWBFOPJLM8lRjAMt1PAGJ7TOkvEKwFNVB5nMcwZ+uYyfbTPiG6JFttlNiG8pHmHS6OSOgPGe+q\/xDcGo91QqLgCtpWBgKoMTaAAMHjOoSbPVxwuitcklmieSTGMnPoOf1Gh3DgLMiMkkz3FsdeBnnM6JUqiy0TkgniMSO09eZHt11BVLVFFMWlioWW6mBNxiM5nprNJm6IFUJkwTGTA4ExJPTJA+uhOB3\/r+v6GjPTIb4ZIwxGPMJmDlZkY6T6aN4XuUSsjupZARcv8AmWIIkzkiemOnpCRWKM8OFlRmbmmDggEXDEZxz76QY9ZzP9fx1c+LUluZaKFEd5UHzWriAW5kXL0\/MPTVU9AiRBlcMCLSrTBBBzjjSNhjzZPw\/cmm4YcjXe+Jf9Rnq7UUnuPAgEC4A5kmSDHBAOvP623dIuUiRIkRqDgBfmlpERxBBLSTmQbR9+2lbodKy+\/ClbajdB90G+DklR5jM4DYH3Gum3dTwB6lRnFdJYwEi2PTHvrzin38vlg2kwWzECMn1gzGehiNRpJMRJ47ffOoSjbuzRGdKqIqNSUxn+u2onUmjpxJieY9emnRMJQqAEXC5bgWWYuA6SMiQSJ9dNbvfXqECqiK7uigTaHjFxFzAQBknQ93snQTUX4beX+7PlYgpKuAclSMzxJHcaXX20yFZN6RWCQQGEqSCJEkSJ5EgifQ6mqYJyYAOASBJjPbOi7HdWyrMwpuAtS0BjbcGhb8AyJwR7862vidYUvgiowp58gMDOSD6TmOJzp0xGC4gyDOfbJEHH1+o10Wz3bNQcLUFNhTZWJJFyc24BktEQccca5wSxAAkmAABz0EADn9zqx2lc02FOqrIkgstsMMAEw+ZIzEgT21WLI5I+fQpTqkEEEggyIMQfTsdO7tQIyGjykqZBjgg9oj7HQq22sqC7K84YLK8m0mYJHGD7HjU9kCbwoa0jPWM4mPWNWjyTlVWNeHVlVw9hYIbiC2CLlwYE8SJxyOIgvUqnw6oUNCg8noGAkysmI7dOmSNV1fd3Cmtio1MFSyggv5iQXkwSJiY6ZnTFNgzQywRwokSvMC4k45EnI+mrwZDIi0stkO+VAsGSGBM4PAEEn79dObasBEGcD\/AI1VbTdLBV5IHykASpnPJyvOP2k6c2y58jI3TJA5EcP11eLPOz47Os2m4AVXWQ35h0PSR6Hj399dH4d4pIx\/x\/trg6FRw4BtUzzgKJ5mOntqz29QDzGp6sFkkdZzA+uknBSWzJGU8UrjwegbffTpsVB31wdPxkrIxA9cn6jGrPb+NC25hA6Ank+msk+mfKN+Pr48SOrFUHkxpla6KsjtOuFqfiQzODoviXipUUn6EAsJyJM\/aNSfSStJmjH\/ACWNJuPgsvH\/ABOkwKsxXHzDXFbysZhK93OCrcD6HpofiW8anUdZBtJEESCJ9eh1WV94HmFVAYEYIHtOSfrjvrdixKEaR5+TJLPPuktmt5VB+asCDzF2PfGqnc1U4EuRMdAM9AMnGjbwqy8lSIwcziCQeOg0E\/DprWQqKjkAU6ivAWGBJAIkkgR0Ik6dujRixIX3dEfAWqWa52YBShC2rGUbgmTkdI9c1RjqYM9sR7\/bTe5utS55m6F6KLuw4JMmAOx0HZqssGdVEEEspfoTKiOZAEjIn31CUjfCKQvTpsWCBZZjaB1k4HXmdNV\/w\/uFLKaclUva0hoW27JBIkDkc6Z8Q8Xp1KFCku2pq1ObnF01M\/mg\/wBdI12H4Z\/FO3XZPtTtg1RiFAUEkkiB8xmZ4g6yZZyXCNmKMXps83puitMGOmSCDHODJg9AR09tN+G0URfiVXtBNtoS4lSMkZAPaMdO+rfe7Ha0duTXkbo1LlRXkBIPlcflaf3Gud3dYliHuUAAheSMSvMYg\/rxoMVNvgAzyzM4BJB5nmMcHnt09DrFqlGjBCtwDKkjEjoZgZ7Rp3xTc03cVEpWKZMGAHhoiKaraOkA4znSjlJqXIBOUCMYUnIEm6VAMEE3TGcGZsqlo7L8Z\/in+30tvTpbUgr5QVWbm\/yraOYgxrjH2lsCpdTJAYSkiwgw3M5MRiIzPd\/wzxcisjVC7U1qGoUpmwA\/mKhQAp5yOmj\/AIk8To1KjjaI9Okxj4ZYsWJ4IAHSAIk5j6TdlUkUNKsQGESGGQSeRwcESRnmRk40LTm8VAlMBYcBhUMtN1xwVOFgQMcx0PKelCEogEgMbQWEtElR1IAOcZj0Gj7\/AGLUalSlVBWohiMHM9SGxjOJzjTnhTbUbfcGqX+OVC0QFVlyfMWLAwQBgiDnVZtqZZlUCSzAASFkkxEkgCe+gmFoZr7wvMzDBREkwUWFIyB3GQYBMailGFVviBSzFQPMDbEF5AiySVxnDY1p0+I9RqVMqoDPYCWsUerZIEjJzqXiIQOVpVGqUxhGZbTHJ8smPMT+\/XToRoCVIiREidMJs2KO8QECkz\/3EARj1GhPSUXedWIiLQ0NIkwSBEcZHtq92H4jVNlU2p29Nr2m8zcMEYIzg5\/501+gJJ8lOpeVaSLR5WJiLRMKT1HQDuNZUmVLNdKjqSR0AM9gBjtGt7mu\/wDhNKqjE\/DloVsBsMSQxtE6gamSYAB6DgCZgSSYHvOqIm0XNNBVpYMsoGYC56qADkCOdG\/D\/wCIn2vxlCgrWQo4wDHoSpg\/TVLtaxRgw6ab3VNMuCYb5YH5pEhs4ETnPTVk9GeqlQVkvUsBLKYZhMEDqJHX1jjUUTiGBOeJEQJ5MD\/j21CjXqKRaZgXgKxYAWkmRJHHIPrq3Xwn41Na9FQq5FQM2Awk+4UgQNVjInKNaFVrAmTgxk8yYyT9c6apUjAbDCYgHP25H11U3kYnp0M45jH9ToyVRHGZ59NXUiEsZcIpABPUHAyRBgXdpP6ad2zvgiQenTPbMevc8DVFSrsTALEnAAnOj7V7mAmOfMTA4x9vSSemdUUjLPDZ1NBkuAcgEgGQZUSOtskDIxGPTTW62VYMQQGIx5GBHtAOPYga5Na4EywMdBOeRzHSAfr76NTrlixBmBdMx1HfrmI799G3fJnl02uDoaqfCj4kTzbIJPYCCYB6zoW98QgguTcoItAiDgwfSSwx2GqrY1gTfUJCoC3qxnCicGW\/S7Se63ZfzMckliT1JP786H+wxw09D3iO+LMHZjkC6OenT6DSRFwqYa9RPlggeYAkntnp1I1C69CuAQLlJxIAyPXjHWf0TVpUgwIyD5QSSMDLDy46AwY76DdGnFiCDeOJa4HgEGM4gY6iB+3fQX3IMXrA\/wC3GO4Bx9o1LdbY\/DWqbArkgBWmIx5hJKjtPOkTLYPT3Jj9oH05H0nKRpjjQ03wykZADD+8NxtBBIU2yMwTxMjtOhbWhSb\/ABKtRcEiEunp1YdcToe425ULcZxOZgcm0459sZGeYBRUC1riuYci0kA4lVkE4mZjpnI1nlI0rGHYUSQqCozcG5lUEz9gOnP7xrdbxRSqJRpij5QrteTe0\/MbvlEHgarTiQJz9Mfy6\/TWkpzPmUQs5nOYgY+br29dSkyigiTfmLAtyAwOAQRmYyI9uRobbhiDJ5+b\/uMky0fMQSTJ9NZUiFwQTOTwRwIEdwZMmdNf\/TWNH40qckWggtCrLMwmVUCIMZz21JsskIEj69f4fx1KmVzdcPKbbf8AN0mfy99PbsWfAvRvhlAwT4gN35WIKjySVOCJHrpPbUQ1xLRaCbQCScE4gEACBMkYONJYwO+35WIkEHpg4IwcgjTWz8QsT4bKpUuHLABagIUgWVIlYJmOJA0nSqspuUkEcEYPEftom7p0xZ8OoXlAWlbbWPKjOQO\/XSjBFpMIFW+0qagCw3zLAaJxJVQScwPbStQmYJmMdemOuY1ssIESDBuzznpAwIjBn+Gt7jcM5udixgCTnAAUD2AAGlGBaszQqUQlWkairUBVSylS0yGCnKsowCZBkjGJFazE89o+2mhumdVp1Kj\/AA0+RYvC3MLoBYAYk45IAxMgBC\/2KGY2s1OkVFXhSsmCvJzdcoI7TjjUvEm25rv8EOlAnygw7AR6kTn10n8IkFgMLAP1wME9Y6anV25VVa5CGBiCCQQBIZTkETzEHoTzphaBkk85J1NWFpEAkxBk+XvjgzoibqGZilMllIiwACcSoWArDkEddBVSZgExkwOBMZ9JIH106FYzW2xBACmSpYgkE4uukD5YtPlOcalT2TtTNQKbVyScCCYBBJ80kMIHb3jaVaYpVEekTWLC17iLQJuBWMk4540qXJgEkgYE9Mzjtkk6ZMVoKxELAzBkyc5MYIxjtOmtvWWSsEI3cgkZweBkD+OkBpraU7yEAFzMArFgoHuWxBxkkRqkXRKUbVFlSTbLTa81viybbbShHliZH+qeZkY0La7uoHAos0BoRTgmTAkDBYyAftwNA25Diw8\/lPr20TZbO5mSKhqkRSVFm5pGDmQInicxqnGyfOmWm92xFRqVVW29SRfTIME5hgCY6nrGcHVaoZTBwcc4jPIPT30qaknMnpJP6\/tpml4g6I1K6aZMlZwSAQD9J1RSE7K4D06y5wpJAA+YBeDIMg3DIyCOfQ6yjXgz1EFT2IPUEZ9taoPSIW4FZMMw4HsDJOM9O2tf3UcucSQFGMjkz69u3M4qpk3H9BRXlriSPNJYcjOSBjP1GiqwLSsqo6k5H26+mgpuKZARactPzM0f1x3j07hWsCBJMyegIAjoO\/P6aKmI4Wiyq71WtWDYoPygXEwcseuY9hoO6dLvITZ\/3GSO91o7zwNJfFgmOO+R9eev8dCNT2\/r313ecsSQ+u7aGAPIBOB0IPMSPppfc\/OQLonEjMeo9O3pqNNvMw\/7T\/7dDqkRzJBgETEd8weekDnSykPGJFjz6a6H8GUkerLqxRYDAEDBJJnEkSB7Y9Nc3St\/MWGJFsGT0GTj3z7HV9+HPxJV2HxCgUmojIwYAkMDmRyMRzz9MRnK1Rox\/GSkei\/9QaOw+DTKCflkUyLrfTHPv1142Lbx\/lBnPYdDAOTxMRnRt14k7GSx4Axj9tBeqDTEiDcTOIOBMx5h+XrHp11CMe1VZoy5PySujXxQ1Rjcaam6PzQCDC+UCQcLwBniNa3dKmPhhHuJUFzBW0nlSD\/l\/wAwwZ9NRQhWmosgfk+UNnKysW9TjtHXUdnvHpPfTYqwBEjsRB+4JGg2IjEokm2nLs0yoUkwoDE9oweOikmNBosAwJnGccz0ifWNHq14UhCArsSUjzLB8oLEScdj3nnUtjuKdOrSc0\/iqsF0fAYzkeUzbEevOkbKJBdx4qXNdmpUx8YDCCwIQQbkC8dRHBuOkt5tWptawgwCOxBEqwn8pEEHsdSr7hWZiVIXzfDVThJa4DIJKiTjB9dAIHcfrn26Y9Y0jGCpRRi4+IFABtLKRd6G260kdMiYE9daaqajlqrtME3EXGQMA56mBPSZ0E6lSszcW+U22gHzdJk\/L3IzoDGO\/ltgYJN0QxkDBM8YwPU99EXbJkNWRYPZ2BxyCq8dPprdBaZDtUcqVXyqqyWbgRwqqMTJmOJONBNBpIjIJBHYjnShIalS51rWa44Pvvn0x4h\/hbb\/ANJv\/wB9XWazRXAr5EtM7T5av\/p\/\/Ims1mmAA1ms1mnQjHPFP8ap\/rP76AmtazToWQSjz\/XfV7u\/8al\/4\/8AtGtazVo8GfJ9kUmmh8w\/0f8Ax6zWa4YsvD+dt\/pqfu2q1f8AD\/8AL+Gt6zTIL4\/v6M3X5P8AQP46GNZrNUiTZvpqA1ms0AIbb\/8AvSo4b2\/iNZrNA7\/gJtR66zWamVMfWP8AKPc\/w1ms1NjxMp\/4Z0A6zWaWR0fJrUdZrNIyqLPwT5dz\/wDjN\/76eq06zWan5KeAm5\/J\/oX9zoe5+dv9R\/fWazQOBHWl4Gs1mgE\/\/9k=\" alt=\"Resultado de imagen de Estrella de neutrones\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Estrella de neutrones\" width=\"311\" height=\"174\" \/><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed que si t\u00fa, lector, no has o\u00eddo nunca previamente hablar de este feroz antagonismo, te puedes preguntar a que\u00a0 ser\u00e1 debido. No es tan dif\u00edcil encontrar la respuesta. Salvo en algunos casos muy especiales, los f\u00edsicos estudian cosas que son o bien peque\u00f1as y ligeras (como los \u00e1tomos y sus partes constituyentes), o cosas que son enormes y pesadas (como estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>), pero no ambas al mismo tiempo. Esto significa que s\u00f3lo necesitan utilizar la mec\u00e1nica cu\u00e1ntica, o la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, y pueden minimizar el problema que se crea cuando las acercan demasiado; las dos teor\u00edas no pueden estar juntas. Durante m\u00e1s de medio siglo, este planteamiento ha sido tan feliz como nos proporciona la ignorancia, pero se vislumbra que puede estar muy cerca de serlo, y, si se pudiera verificar la Teor\u00eda de cuerdas&#8230; (en la que parece que subyace una teor\u00eda cu\u00e1ntica de la Gravedad que permite a esas dos teor\u00edas estar juntas sin que se produzcan los dichos infinitos que no no son renormalizables&#8230;), claro que seg\u00fan todos los c\u00e1lculos, para llegar hasta las cuerdas vibrantes, se necesitar\u00eda la energ\u00eda de 10<sup>19\u00a0<\/sup>GeV, que dicho sea de paso&#8230; \u00a1No est\u00e1 disponible ni juntando todos los recursos de los gobiernos del mundo.<\/p>\n<p>&nbsp;<\/p>\n<p><!--more--><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQtA5Dte5zVOLCljDOMLlnjrGKtSLgkW3AhUA&amp;s\" alt=\"Qu\u00e9 son los agujeros negros y c\u00f3mo se producen?\" width=\"465\" height=\"303\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No obstante, el universo puede ser un caso extremo. En las profundidades centrales de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> se aplasta una descomunal masa hasta reducirse a un tama\u00f1o min\u00fasculo. En el momento del Bing Bang, la totalidad del universo sali\u00f3 de la explosi\u00f3n de una &#8220;mota&#8221; microsc\u00f3pica cuyo tama\u00f1o hace que un grano de arena parezca gigantesco. Estos contextos son diminutos y, sin embargo, tienen una masa incre\u00edblemente grande, por lo que necesitan basarse tanto en la mec\u00e1nica cu\u00e1ntica como en la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/C2vFtMV.png\" width=\"611\" height=\"436\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/RlGLjEk.png\" width=\"601\" height=\"568\" \/><\/p>\n<p><strong>La ecuaci\u00f3n de campo tambi\u00e9n se puede rese\u00f1ar como:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f91e1b0353db21c30fb9d81a62a86ec0fdd08f89\" alt=\"{\\displaystyle R_{\\mu \\nu }-{1 \\over 2}Rg_{\\mu \\nu }+\\Lambda g_{\\mu \\nu }={8\\pi {\\text{G}} \\over {\\text{c}}^{4}}T_{\\mu \\nu }}\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Y as\u00ed sigue la secuencia hasta escenificar uno de los mayores logros de la mente humana. Pero podemos o\u00edr otras explicaciones.<\/strong><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><iframe loading=\"lazy\" title=\"Relatividad 24: Deducci\u00f3n de las ecuaciones de Einstein para la Relatividad General\" width=\"500\" height=\"281\" src=\"https:\/\/www.youtube.com\/embed\/M0au5bvEnIA?feature=oembed\" frameborder=\"0\" allow=\"accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share\" referrerpolicy=\"strict-origin-when-cross-origin\" allowfullscreen><\/iframe><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Por ciertas razones, las f\u00f3rmulas de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y las de la mec\u00e1nica cu\u00e1ntica, cuando se combinan, empiezan a agitarse, a traquetear y a tener escapes de vapor como el motor de un viejo autom\u00f3vil. O dicho de manera menos figurativa, hay en la f\u00edsica preguntas muy bien planteadas que ocasionan esas respuestas sin sentido, a que me refer\u00ed antes, a partir de la desafortunada amalgama de las ecuaciones de las dos teor\u00edas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUUExITFRUWGBYaFhgYFRsXFxcYFxsdFxUXGBobHSggGBolHRcYITEhJSkrLy4uFx8zODMtNygtLisBCgoKDg0OGxAQGy8iICUvNy4rKzAyNy0tNzI3MS0yMjUrNy83Mi0tMisrNy0rMDItMC0vKzM2LzIwLzItLS8tLf\/AABEIAQsAvQMBEQACEQEDEQH\/xAAcAAEAAgMBAQEAAAAAAAAAAAAABAUCAwgBBgf\/xABLEAABAwIDAggJBwkHBQAAAAABAAIRAyEEEjFBUQUHImFxgZHwBhMUMpOhsbPSJDRUdMHR4RUXIzVEUnPT8TNCYmRygpIlU2ODsv\/EABkBAQADAQEAAAAAAAAAAAAAAAABAgMEBf\/EADARAAICAQMDAQcEAgMBAAAAAAABAhEDEiExBEFRYRMiMnGBkfAFobHRFOFCosEj\/9oADAMBAAIRAxEAPwD9xQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAV\/hDwicNhcRXDcxo0qlQNJjN4tpdE7JhAfkjOO6uT8xpend\/LQEh3HPWH7HT9M74EBoq8d1cH5jSjf493wIAOO6t9Cpemdp\/wQGQ47K30Kl6Z3wID1nHVWJ+ZU\/TH4EBI\/PFW+h0zuPjXX2fuICTS42axE+SUx\/7T0fuoDY3jUq\/RafpHfCgIo43630On6U\/CgB43q30On6V3T+4gMX8cFcCfI6fpnfAgNDuOisP2Kn11nC2\/wAxAYu46q0\/MqXpnfB0oDD89tbZgqXpnfAgMDx4V\/oNL07v5aAHjxr\/AEGl6d38tAeHjyrx8xpend\/LQEjgrjqrVa9GkcFTaKtWnTkVnEjO8MmMl4lAfsyAIAgCAovDsTwbjrx8lxFzs\/RuvZAcxYKlJMkAjQX5V4gR233ICS+kZmD9yp7SN1Z0PpM6hrcHXP08+a9eCLXs7mVznPPEEXFx30UaldGnsprH7SvdbpP+u+3nj6mQEqTMkUqJJ79+4USkoq2aYsUsktMeft2vv6Flhaci0c+\/n06FJmWGGpTO7vKAktw5QFb5Pyj1qG0t2WhCU3pirfobDhJgdE\/aoU4t0ma5Omy44qU40n37fdbDH4MgAbfZKSkoq2Uw4pZZqEOX+fstyA\/Bd5SLbW6onLjjCVRkpequv3SZFq4S5uFYyItenBhRFpq0XyY5Y5uEuVs+\/wDBofSNzuslq6JWKTg59k6+9\/XseClaSQBsnb0QqudOkrNcfTaoe0lJRW9Xe7XZUn6bukRiVc5i18GafyvCEkCcRh4BmXfpWjdYfcqa\/epK\/J0\/41Y\/aTko2rSd2962pV55aujrRXOYIAgCAo\/Dl5bwdjSNRhsQRtuKbo1QHN2ApEZgQIab31cJA27L3FljnbUaXdpHpfpeOMs7nJXojKdeWlt++5rYeX02PWVaaUY+KMOmlky56fvObp+ttcv5pX6eDZiMNJ6XdjQLrBZnFbu6W\/zZ6+T9NjklUI6deR6edoRW7+r4vn6nlEAZBksZ6hsn1lQ5ta6lx\/P5S7iHTQn\/AI0XirU3zfw3tb9VqlS0p+ESnYUWLQNZKOc4qVy4X7iHT4M0sOjFSnNvv8Pa9\/STXHHfe82052a6T6wecKb0aYqW3f6f7M3D\/JWfLLF7zrTzzJ7Om9qim324qkSsK2Dprv8Aad6ssjpSvd9u2\/8ARlLpYvJPCoe7jtuW+p6VuvHvOu2ya+tvgWco3kTA6NJtziFbDLVq3vf8\/cx\/UcSxrEljUHpt1fL7btvaNd9rNz6Tg\/LmnNlLd9iM46IUSclLTfNV99\/2NcePBk6f2+itOqMue8Xofz1bf+GjFUcpcYmxjpMACOeVOdtJv0\/cr+lxjOccd09Sb9Yq29+1cvzt4NbGESYuzkARaSQBtvPJWMXoi5Ple6kd2SK6jLHEvgyP2sn34drZbaaa4f22I+ODi83kC2onk2132HaFZt7KT739v9mUIx05J4sdNY9KpPdzdWk7fw3XmrIbwesi23ojds7FKyapR353r07FcnRxwYMyeO3Go6t\/i5lXaopPt634jOZcCJ76rNSfs3JS3b\/9pHXPFB9XDFkxe5CNP4u0dUq333bXm3u3wQnUgRIA1uTsA1WuqWtpvtt63x+fU41gxPp4SWNK5e83fuqOnVfzb2W21Llmt1IQCGxyXOPOJECefmVVklFtN90v7ZefSYskITjjpaZTlVttXUY36+nC44swr0pAltmtkgA3Ljdo9UpCaV0+Xz6L8ZbqumlLQpQqOPHbir+KTXurl943y0r9DHEYUj+4OS1thN3O5933JDLf\/Llvfwl\/ZHU9DUnJYvgjFaVdOcv3aXfftXck8FA\/lDCiIDcRhQLQLVGfbK06f4L87\/n0o4\/1i11ThVKKUV42W9emqzq9bnlhAEAQFJ4cCeDsaLfNsRqYH9m7UyIHWgOcMPTgMy5SSNmsyQAb6xG7UKsoqSpmuDPPBNZMbpr83MA\/lebps0AJtPf8FCxrvv8AM0l1eRtONRp2lFVv5+f8djLEOJIve0dkdv4p7OPgj\/Lz2nrls7W75fL+YoMJ1MxfW9911OiPgh9VmbTc3tdbvvz9+\/kn4Cpls4S3Q828FHCLu1zyRHqMsdOmTWn4d+Pl4+hbVOCreMYJadRt\/rzppXNFVmyJOOp093vy\/XybqGCEaCNR373UezhVUqNX1nUOftHklqqrt3RZ4eicvJAm9tJOwzCmtKelFPaPLOPtZOuL5pen9EzD4NxdneBMQALgDbeBJMepVjFt6pcmuXNGMPY4m3G7be1vttvSXzd8+i1uwILjLQdtwDCtKMZcqzHFnyYr9nJq+adGD+CxledARBEAgxob6Eb\/AGqk8SlfrydWDr54tN76XadtNXyrXZ919mrZArYYNAsJGltu37v9qvpjttxwcrz5XqWp+98W\/Pz8\/Ur30IuGxu799ihY4rhF8nVZ8ianNu+bbfHBAqYckSbN7OlTojVVsQ+qzObyOb1Pa7d14srsTTOzTvCmld9zP2k9Hs7em7rtfkhYiREEiBFiesc3VuUaIvsaR6rPGqnJUqW72XhehGfWdPnHSNT9ij2cOKRP+XntvXK2q5fHj5ehrfWeSTmN9b7uj2J7OHgn\/M6i2\/aSt87veuPsSvB1xONwpJJ+U4fX+K1WSSVIxyZJ5JOU2233e51upKBAEAQFJ4cPI4OxpaSCMNXIIMEEU3QQdhQHOOGqNcHOeXF8zpY\/vFxmewIDWXnNrIBkC8AmJgdkoDeWzAzQ0zMakWkRtmBANp2oDfhGjbGkAnQTaTAO+epAT8Lh\/wCnfv0IC74NeaRgXadQLxzg7UBajAgjOy7TqB7Y+xASsPhgLoCyZh7IDzyW56EBjiqMNa0dJQFTWw08\/wBqArMThTqbAdpQFZimZtRbYPtKAp8bTynWd0X9qArcVS1QFfUp9wgNL+\/f8UBO8HB8swn1nD+9ZsQHWqAIAgCAofD39WY76riPduQHN1GsHAAACBciZPO6SR2AICS17hUbmqZeTEsaJjQB0Rm5zfZ0IDN7Tu02gBAWRJcA90uJsSAQBAHJIyC+mh0QFphGFoDstj2a6bx+KAsMLS3jri\/QgL7g9hbp1g7e\/fegPcbWc1vjKVNrqZc1ozVMri5zg0QA08mTrPUsJ5ZJWlt8z0+n6HFOXs8k2pU26jaSSvd2t\/p9SdhHVS9zMlMua1sjOcrZmJflkuNoaG2Akm4Uqc3Jql+fngpPp8EcUZ6pU296VvjhXsl3erd7JbM9w+Oz52+LiowuFRpdyWZACXF8eaQWwYk7rGEc13tuuScv6focZarhJJxdbu+1eVTvel54NNKtVqinU8U1rajQ7+0Jc1pbLTGQTsGu1TCcpJOtn6\/6KdT02HDKcFNuUXXw0m7p76n6vjsRXcgOdWe1rS45cxDeTsBM8xPWpUtKbm63KSwrLKMOni5NRV1bt93\/AAvHghY6ltnqWhyFBimkoCmxVLXXqQFY8Rt7j2duxARK7B3+5AQ6o6fYgJPg6R5ZhLftOH961AdaoAgCAICh8Pf1ZjvquI925Acv4NwmyAlvJDpsfwudCgJ4AsTPV+KAm4aroLxpf+hQF3giJjNHVCA+jwLLbCeZ32IC3w1LaRB9SAOwZFSg1lN3i2Pc9xAlsw4tETJ5Tp3CFhKO8UlsnZ6mDLePLknNa5RUVfNWr\/6qvLsn4GlUo1680nvZVc17HMg3DAw03AkZTybHSDqEjqhOW1p7kZXjz9PiSkouCcWnflu1553732IeN4He2nWeGPdXxRc1+QjKym4tEXIBLWAwdpLthWcsbSbreX5\/B14ethLJjg2ljxU1fLaT+b96X2VXuTcPh2td+jw7qYLQHlwywGTkAAkOMuOhW0Ek\/djRwdRKc4XkyKTTtVvzz6rhclPw5h3uqNyscC0thxgscx9qrXboAnshVyJuSpcfau5p0c8ePFLXJVJPb\/kpLeDXm39FvZpr4bpPUtzzCoxOAde0dJQFJjMMALu16kBSYpjQbX7ygIdWI0QESqEBt8Hm\/LMLb9pw\/vWoDq9AEAQBAUXh4P8ApmO+q4j3bkBy5TpEHb2figJ1RgMFAWeHpNiMwQFjhsMLQ8do9arrV0arBkcVJLnjy\/kuaXngtMPhmggeMbcwOyfsTXHbcn\/Hy03pe277d6\/ln0WDpM08Y32qxiXeDa3Y+3Qe+1AW3B9Vrgcr2ugwYvDhqDuI3KE0+C88coVqTV7q\/Hn5FkFJQICJSx7HucxuY5Zl2R3i5acrmipGVzgbQDsO4qqmm6Rvk6eeOCnKlfa1flNrlJ+WvHlFZwnj2scGxLjFmsc8gEwC6AcokG5jQ7ijmk6GPp5zi5qkl3bS+ivl+i9PJUY7FRYvA6wOxS2lyzOOOclcYt\/Q+fxtUEkZpNpvNjptUKSbpEzxThFSkqT4+nJR4zo79qltJWyIQlOSjFW\/z89CtrBu+emyJ2rJy4njlpbT+TTX3WxFe5ukBE7InBwdP0f3Vr9itxNjEKSht8H6h8swth85w\/vWIDq9AEAQBAUPh7+rMd9VxHu3IDl8OO8\/8fvQE2iCRBn1ICZhaZOwmBqDpzm2n3qk5aYtnR0mFZs0cb2Te\/y7\/sWVKlbNq0X2x7RCycNCblukv37\/AHO5dQ+plHHibi5SppbLTsoq12ir2+vcsMOzKGAAZnAnQE2tfr+1UVwjGMVvX5+505Wuqy5c2WX\/AM1JJK3XpXPEVeytuu1ss6OMc1pLcstLGkAecSW5ovYcq3QplknTa7Uvm9rMsXQ4HljCV1NSknfwxWqr8va32LTy6sBXeHMayjpyZLoaCW67zE2vuSU5+87VIth6XpW8GNxk5ZFvvVW6T+yut9vOxaflGpTo5aRptfT8UwyyQ6rUjkNaHCPOBJvr0qXOUY1HlUvqyMfT4sufXltxlqkt91GN7t1vw0lt\/BeOx1TyllLMGtLQ5pLM3jS0u8c2ZGVwGUjr12Xc5a1H8fk444Mb6V5atp01dabrS\/VN2n9DHh3hV1MVQxzW+KpGq9xGaJkUmNEgS4tdc6QLXkMuRq67K\/6L9D0kcjg5pvVLSlx41N+iTXz87bwfKalJrMLRjPSpUs7nNluZxg5jIjzXE7SSI2qico1CPZKzonDDlcuqzfDKUqSe9Lx55SXZb2+DRhquZ9epPnVC1v8AppAM\/wDoPPWr4t3KXr\/H4zl65aMeLF4jb+ct\/wCNJ8\/wjSsxrmtLn1JeReQyXkyROjQI2TGxZzhtGLW7e\/8AJ2dP1FSy5ccnohD3VxTlUVstu7d96vllRjMR5xaAAHhvTeHdGsdSmU2rcezr5lcfSwm1HO25Sg53fCSbXz43+exU4qqDzDo2b\/YocnOUd9rv7f7LQwx6bDmte+oqLfrPlJekbtlZiGzPUrRyybi+zvYzy9Fhx480HerHp3vZtumq\/jvtfooVaRl2238\/4haY93L5\/wDiOPq1pjiT50K\/rKTX\/Vo1Y24C0OMeD3z3CfWcP71iA61QBAEAQFL4aieD8YP8tX925Ac4eSNOwTvzakmxNrABAYtAYS4AxcNDoMyIOa4LbGZA1QEmk69jzGxvzf1VJx1RaOjpcqxZozfHf5PZ\/sSqbyZBkDaOgnssplFTVSIwZ8nTZNeJq13pP7Wtv5LOiwGJMgWv2kRtCq8UW02aQ67Pji4wlSe+yS38rbZ\/Ki4wTBOaLm+tiRaY0mNqn2cbuir6vM8axuWyVcK65q+avtdFxQoU3MLI5LiS65FycxIIMi\/Ojxxaca2Yj1eZZI5U\/eSpbLhKuOOPyyZT4Mw5JJpjVrvOcBmaIBAmBYXjXaqvBjfY2j+p9UlSn2a4XD57W\/Tx2LfC4elTILWweUQMxytzXdlaTlbPMArRxxi7SMMnV5skdM3fHi3XFvl16nnCHB2HqkuqMzOc1rTy3CQ05m2BAkHbrfVRLFCTto0wfqHUYIqOOVJNtbJ87Pld\/HBrfg6If4zIA6GiZMcnzSWzlJE6xN09lC7oq+tzvH7Ny23+e\/O\/NPxdFY+gynIa3LJJNyZklxudkknrKtGEY8FM3UZc1e0d1\/VdvRL1KfHsaXZr5xpyjbfAnmUPHFvU+SYdVlhjeKNaXyqT\/lXt28FHicoLiRrc666TExMbQixxTuiZdZmljWNy2SrhXV3V8tX2spsTGzdboVY4IRaaRtl\/U+qyxcZz2fOyXp2Xdc+e5XVjv0795TQofAv9fnoH1TzvV1MrS3aSpyfHZc1tqfC432INattka7u5V4xUVSOXNlllyOcuX+JL0S2RGq15VjIk+DjvlmF1+c4b3rEB1sgCAIAgKXw0McH4w\/5av7tyA5wp4hpLWmwvJEkxqSROzq0QBldpBGzougNjqEOOUzt+\/UDuOtASsLmLw1vnTAg7dNdEBaYc5IDj\/tjQ6GBJi4QFnQxEnTvzoCyw+L3IC1wFWTfQXP2ICQMXmMzr7NnqQG+titUBGq4mbygIlbE5hH94aICjxTpmTvQFRiH2g3QFXiaTeftQFbi2ECRf2oCurOBPfsQEdzTHMgJfg0fluE+s4f3rUB1ygCAIAgKbw0P\/AE\/Geb83r+dGX+zd502jegOYYc05pIkuhzZaDqCWkRbUIDKlEiZgbjB6jsKA3Uq7htnpQFhQrg7I50BPoNnb2oCXSeRYH+qAn0MQALICxdi8rA3a655hqe\/OgM8LijmHT2ICZUxVj1oCLUrSJBQEStiLgg9HPzICFjawdyhadnR7UBVV6wv36kBX1igI1Sx\/HegKSs3Xp786A0vMG0xsncgJ3g189wn1nD+9agOuUAQBAEBQ+Hv6sx31XEe7cgOZM+UgtN7GYiDzdG9AYmoSdesoDYwoDfSrxslATaNaObo0QE2nieffzbLHv9tgJuExF5JsOgaTJO9AZeWgku7OgfeY7UBKwWMGbfAMFAS6uMt1H1j8EBEoYwkRY7PWgNdXEc46N3eUBFdXIO2L2QESuSTI0vr6gelAQa1a86ndrdAQsTUyk7XezfPQgKt1TYgNb0BP8GfnuE+s4f3rUB10gCAIAgKHw9\/VmO+q4j3TkBzCYBsZA0JGvUgPJQHrUBtDkBspP39u7v8AagJLaxvzxPtnp77UBtdXtlB115gNZ9aAzFWeYW7BY+sj\/igJWCra3ix+0oCZWxFtdB9\/4oCLhqxtsBt2ffKA9qVRMZrA68x28+iAivxAve2mm64ugNDsQ3fu\/pvQEOtXM8hvSLkuG7+iAgGrJBv23PXvQGkcw3+rVAa5QFj4Mn5bhPrOH961AddIAgCAICp8LcE+tgcVRpialWhWYwSBLnsLWiTYXI1QH4R+a7hT6M301L4kB6OK\/hT6MPTUvjQHv5sOFPozfTUviQHv5sOFPow9NS+JAZni04UiPJWx\/GpT0ef19aAO4tOFdRhwTz1qfT+\/0ID1nFpwoBPkwk\/+al8W\/wBiAyPFrwp9HHpqXxoCThuLrhMa4celp7v9SA3VeL7hI28QIj\/u0+f\/ABICPS4vOFAZ8nb6Wl8SA9dxc8JmSaAn+LSvrP8AfsgNZ4t+E\/ozfS04MbLP27\/WgNLuLThU\/szfTUtN3nc\/qQGLuLDhT6OPTUvjQEd\/FXwpNsMIOoNalboOe6AxdxV8LaeTCP41K+6eVrfVAYHio4V+jCf41L49UBL4C4r+FKeJw9R+GaGsrUXuPjqZhrKjXOMB17AoDopAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEBAdw1hxGatTaTMBzg0mCRIBvHJdB2wgFLhmg4BzarSCYkGwOV1Q5v3Ya1xvGiAU+GsO5pc2swgNLjDpIABJJAuLA9hQB\/DWHBaDWpguMAZhqRIndpt3jeEBPQBAEAQBAEAQBAEAQBAEAQBAEAQBAEBqxefI7xcZ4OXNoDsJ5kBRnhCuQ4eNwrXctjCC4\/pZyNzAgTDpmNoiyAiuFa8Dg+xLTmBE68mcujTbQyBqCgJD\/GS4B2BLCXloePMA5LbCM0jLJ2Z4uAJA1YusaVNpDcFIa+RNi45nNAc4i2RtUmTvOy4GVN9bOAW4AkFpkEyAT52ljDbDbk1sgPpkAQBAEAQBAEAQBAEAQBAEAQBAEAQBAaMa54puNJoc+OSCYBOyTsCA+bZRqlxD+DaTiC1+Y1QBnlzxqD5r4Mg6umEBIrYWpIf5DRqOgHzmtyucS93LM6Oc7Rt9dsACPW4IzB7fyfRbLRDhUFycrSLZT5rn3keZF5QG6ngnglnkFDJLSP0gbJM5nEAOg3Ha6+8DVQwL2lrm8G0WEFtxXGdo2mQ0RGtiZFtpgD6pAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEBpxNVzQIaXSSDzWJB7QB1oCJ5ZVAE0YuAYJdAIBJsOcjpCAyo4yoWkuolpAJDZJJI2TEXi34hAeHhF0x4iqbxMCNSJuZAsO0c8AWCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCArH8Mtb51OrpIim51tkkCxMabJugDeGm\/8AbrT\/AA3dJAPUgMvyu3K5wp1bAmPFkEwQABzmR1XQEDFVKJsWVSSC+Q3l8vMWyAJgeMfE213GAPKTmyOXjZBGoIzbIPJuNO1AfQoAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCA14mkXMc0OLcwIkaibSNx50BDo4GoHAmu4iZIyi95I5h0fYgMPyU7Nm8oqiYkA8n\/EACTAN+iREQgLNAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEAQBAEB\/\/2Q==\" alt=\"Resultado de imagen de Si queremos juntar la Relatividad General con la mec\u00e1nica cu\u00e1ntica surgen infinitos\" \/> <img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQoSXenEZHEoPZWgZtFit3CNJO8xxtx1lkCw12qenMhaijb5WkL&amp;s\" alt=\"Resultado de imagen de Si queremos juntar la Relatividad General con la mec\u00e1nica cu\u00e1ntica surgen infinitos\" width=\"354\" height=\"240\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Aunque se desee mantener el profundo interior de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> y el surgimiento inicial del universo envueltos en el misterio, no se puede evitar sentir que la hostilidad entre la mec\u00e1nica cu\u00e1ntica y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general est\u00e1 clamando por un nivel m\u00e1s profundo de comprensi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\u00bfPuede ser cre\u00edble que para conocer el universo en su conjunto tengamos que dividirlo en dos y conocer cada parte por separado? Las cosas grandes una ley, las cosas peque\u00f1as otra.<\/p>\n<p style=\"text-align: justify;\">No creo que eso pueda ser as\u00ed. Mi opini\u00f3n es que a\u00fan no hemos encontrado la llave que abre la puerta de una teor\u00eda cu\u00e1ntica de la gravedad, es decir, una teor\u00eda que unifique de una vez por todas las dos teor\u00edas m\u00e1s importantes de la f\u00edsica: mec\u00e1nica cu\u00e1ntica + <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda de s\u00fapercuerdas ha venido a darme la raz\u00f3n. Los intensos trabajos de investigaci\u00f3n llevada a cabo durante los \u00faltimos 20 a\u00f1os demuestran que puede ser posible la unificaci\u00f3n de las dos teor\u00edas cu\u00e1ntica y relativista a trav\u00e9s de nuevas y profundas matem\u00e1ticas topol\u00f3gicas que han tomado la direcci\u00f3n de nuevos planteamientos m\u00e1s avanzados y modernos, que pueden explicar la materia en su nivel b\u00e1sico para resolver la tensi\u00f3n existente entre las dos teor\u00edas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/concepto.de\/wp-content\/uploads\/2019\/07\/teoria-de-cuerdas-fisica-ciencia-e1563402179544.jpg\" alt=\"Resultado de imagen de La teor\u00eda de supercuerdas\" width=\"626\" height=\"313\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En esta nueva <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> se trabaja en 10, 11 \u00f3 en 26 dimensiones, se ampl\u00eda el espacio ahora muy reducido y se consigue con ello, no s\u00f3lo el hecho de que la mec\u00e1nica cu\u00e1ntica y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general no se rechacen, sino que por el contrario, se necesitan la una a la otra para que esta nueva teor\u00eda tenga sentido. Seg\u00fan la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>, el matrimonio de las leyes de lo muy grande y las leyes de lo muy peque\u00f1o no s\u00f3lo es feliz, sino inevitable.<\/p>\n<p style=\"text-align: justify;\">Esto es s\u00f3lo una parte de las buenas noticias, porque adem\u00e1s, la teor\u00eda de las supercuerdas (abreviando teor\u00eda de cuerdas) hace que esta uni\u00f3n avance dando un paso de gigante. Durante 30 a\u00f1os, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se dedic\u00f3 por entero a buscar esta teor\u00eda de unificaci\u00f3n de las dos teor\u00edas, no lo consigui\u00f3 y muri\u00f3 en el empe\u00f1o; la explicaci\u00f3n de su fracaso reside en que en aquel tiempo, las matem\u00e1ticas de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> eran a\u00fan desconocidas.\u00a0 Sin embargo, hay una curiosa coincidencia en todo esto, me explico:<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francis.naukas.com\/files\/2016\/06\/Dibujo20160630-some-formulae-from-edward-witten-physics-today.png\" alt=\"Lo que todo f\u00edsico debe saber sobre la teor\u00eda de cuerdas - La Ciencia de la  Mula Francis\" width=\"651\" height=\"236\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando los f\u00edsicos trabajan con las matem\u00e1ticas de la nueva <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, sin que nadie le llame, all\u00ed aparece y se hace presente por medio de las ecuaciones de campo de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general que, como por arte de magia, surgen de la nada y se hacen presentes en la nueva teor\u00eda que todo lo unifica y tambi\u00e9n todo lo explica; posee el poder demostrar que todos los sorprendentes sucesos que se producen en nuestro universo (desde la fren\u00e9tica danza de una part\u00edcula subat\u00f3mica que se llama <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> hasta el majestuoso baile de las galaxias o de las estrellas binarias bailando un valls, la bola de fuego del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>) todo est\u00e1 comprendido dentro de un gran principio f\u00edsico en una ecuaci\u00f3n magistral.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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fRWzl3K71\/V3SatMTlRkhiANREkhWwM4NaPmG9odiuUKgKpRiwYKSy6W8SgPbMqCPGvvrTxYJ02rIot60U8p\/vvsLn9KV084bgntNdW4AD3Fw4ZWG+ndSRuCN8EEUjrKabbQ2CiiitAv4I+MffPqIMj4U4YswJMtGSc+Ek7n1JgT60m4MeMf76U4YbGZJyZ856+fnPrVRTWnDKGgvAg7hgRmFkQclYeBOOtVsRjT5ZEDrk5G4G1e3gRpDAKAARsSA3iyRvvt0q08Ow1K3tLqJGCRAIMn3gY\/wBZrRhnrMYgwBBgbxBJjqQdU9fyqTKcljGo5\/m\/M7Z+rUrltVJQHUSq+IHGow0jzgSnvk+lWcPbGpkuMUwwYEE+JZIEDYzIk+fSZFMMoZtxgyqjHQ4\/UT795qV9lJXAICwQBp2JGTmSRBn7oxmSTMsNWCTO8Fd8+mZq0cLhdJBZsAEj60jIOB0Mkjf76EszopMAEdZnYTuc+kZ9PdUwmoY6LmWUCFIAAnfp6+mKt7mD6A9IO3keu2\/WpcS5aGaSdjjAUQFiNvLbECqZzGO\/bCzgEgkFg05EiVg5HrnYZzFFy0WDF5DaoCQwYsdMkeEyTGRIgsCMGKs4lkBUouI2bORAJ36kbHGTismQIg6jmTHssIEAiZ3Mz5eU1GbiY7i5P++nrXtuVGpWgzmDB+786su2yB12n7j1\/WqzZGnfMSMDbI85nV0MYzWTqmVBFIWRpAMOwzvJB0yNhOOsVHlX7LiPsx\/MK1cbbWW7vWygSSRkAhcMQPPwzgGPUVl5V+y4j7MfzCsT\/X3K3oUcVxdy4Qbjs5VQoLEmFXZROwHlTLhudqtq3bayWa3OlhcZRly4lQIME0nrqeR8ms3LVtmtkg6NVzXGl24lbPdkTA+jIad\/FO0Vzx3hwisy0vhp+i4eZt0JOY8yN0qYCldZEZ9u413r5Fo+6mHOO078Qjqyxrgkl3aG1azpDYC7AAbAbmmPzBw68OzOGF0WpYZm23dFwW8QC6n8MNPslQAxFLuR8LYNkvdt62m7HjKwLdg3gIB6soX3E9YI5KeDJZlF+y9PPXmbyzWl7lfLe0HdW0XugzIRpYsR4Rdt3ysbTqt7+ROK94DtG1pbKi2rC15kwwIuggj1F0\/AV0fD8h4ZGV9AI760yyzMsNfS2UYkhcKx8PiOAxMNprHd5NwiWg7WyWFotpLMqu3dqzCS2o6Lh0+ECNj4hNcu+7PJtZXq\/r6+JrJNcRZc7VXWtC2wJOhkJ1tBDJctzo21fSSTmdI2zJ\/aQG2lp7IZAgUgu0mDbZQrbqoNv2ZIGpojEbuc8otCzxF2PGLjlX1Ez\/8AINqDsvs50gE7MSAwWo8o5Pwz8PZd9RZriByDAE3xbNsmYH0XjiC2QZ0g1c3Z8ubK9689+ZKxLq+AhXmba71wgFry3A3QA3DJI+\/pWvj+fG6rg2lDPqXVqOLbXjxGmNp7w+15YjrUn4Oy3E8MoXTbu9wWUMSF1kK4DHPmcnE00t8t4W4islqGKK4TvHOtmTiSLe85ayhxklmAOVjrOeEqk4v9fXw+RlKTtWJuXc6NpVXu1cDvMNs3eG2SGHl9GBHWTW\/iO0veLdJGljZFpFJLnxPcLXCxgAi3cuoAOjiBit\/D8q4ZX1g6SG7oprBK3Coukz5KveWveoO9S4PlnCarai3DT7feNIKWbN+YJjLOy+UR1zXGWJgN3ld7\/nmbUZrSzmuVc1NjZQ3jV8n\/AApdSP8A2k\/dTC32oItG33S5RUJ1EagqW7YLAZJ+jkZxqbrmmfF8o4RVW5pZ8OxOohXIs3rrLqDZ03EVYUAjMmWWrzyfh2RQlkPDnwhyDFw2GYswMnu1cxOw8RkAzZ42BJ24v+PMKE0qTEl3mfyi5dcrpjhnXLFmaDMu5yxzEnMASTvXNU84bh9DXgMqbN0o3+NA2kMPfpNI69UFFaR2ODbb1CiiiugNHAD6RQOuPiCKbJKmeuPI9P8AT+FKeXgd4JMb\/wADjHntTw2SSw0wRqJE7BRn4QaqKXWTbKacBt5OdswsYE+oPvrxLOw9DsJyASOv59K9kaSPrD3yFkkzjclhmRAWImvAI2Pl\/wAfwrRzZNCIMgzjrB390fGr73DMoDFRpMwVMqYIUkZ84H3jzo4dV0PKsTACkdDkn+Hn8YqwFoVV\/wA0b6iC2NXuI6CqZYWFeQyA+HYwDGnxeWfP3egrVw3AExg5jeYzt\/WpWOFJYgAwT1jUCJ3O4zPvj4dTw\/L20yRiIJOFHkPcN63FHnxJ1oI0tBIKjIM\/wj\/maV8UnpPrOwGT92aa8cwViKS8UIjM+mJB9fTyqyYw0ZbkD2hEQRI39\/xH\/b61B1JECTEkqNXhJAB6eYWfcKtFwhSCNQiAGmFLGQwg4P5ZOKz3gR94nO+cTPxH+xXM9CIXtMMYIk+EZOkeKBnfpmfjQruLUAFVdj4gACYWHXXgwVZJWYkjzqFwDJgnczsAZxHnmgOFQgiWJUrk6dJDhxG0k6fhUOiM6szexq1FdJVAfGoiQdJk4BJ9FqnlX7LiPsx\/MKttXWXY4h4B\/wAywYjqdIg+YFVcq\/ZcR9mP5hXOW3p9zUjFWlLN1UZgpCMgLHEFO8Cj\/wBiAe9azU0u8wHyNLAIJN1nbeVUCFQkiDLM7YmMdcCzb0pcSRrUly7s7eulZGhWXUrMMHKgYGRIYETuMisnGcru21DuhCEkBuhiY9RIBIncAxMU8tdsHAQd3OlUBl8HQqqpAC4wpmdWTggYpbzLm4uoV7vSzG2XbVIPco1u3CxjwtnJkgRGa4Ql2jP7SVddfjltqFaMqXkPEkgCy0ldQ22wI3wZZRpOfEuMio8n5Rc4hwlteqhm6LqMSfzMDOD5GndjtgVj6E4VQTrGsldJUayhbQNLQG1MNZhhiFfKucC2zM9vvJupeHjKxctlypJgyPG2PdnzKfaHGVxV8OrFYdrUxcTy+7bRHdCquJU4zgN028JBgxIINak7PcUSFFlpInp1OmDJwZIGk5kgRJFW8050Ltm3ZFoIEIOCIkIEMAKN41ZJMkyT038X2vZ21G39cOZfGrvEukKAoAXwADc+ZOKOfaKVRV63+OIqHM5+xwjv7Kky6p\/1vOlfedLfCp8Vy27bRHuIVVxKkxmQGG20qVOehBrbyrm62mZmta5updUa9MPbLlZOkyPG2MdKp47mhuWxb0xBQzM+xaWz5ddM\/fXTNi56rTrxJUa31Aci4nUE7ltRXUAY2kLGTg6io07yQIkiheR8QQh7ow4lSYAjTrkkmFGkz4oxTi52vLXe8e0WHj1Kbg0k3GRmEaNJQ6ANLKxj60gEVt2htKRos6pSzrOoSHt2FtA2w6MF0kuMhpmRGK4rE7TxiuvM1lw+YsTkd+GZrbKqd4GJGxtqxII3iVK6tgap4jld5GRXtlS8aQYySYj0IJEg5E5imfF9oVuMzmx4yt9Qe8MKt83WMCMkNdbJO2InxVk5vzQXyITu5uXLjeIt9Jd06yMCF8CwMkZya6QljtrMtOvEjUK0ZLgrNxe87wEf\/Hu6QfIMVMDoNQYe8GkldRxvMBev8Q6wVFhwIEA7F2AOQGuF3g58VcvVg29WqZh0noFFFFdAaeXGLinGDMHYwJgx509tKBbJ1AsSAANUgGZxEZ\/qKRcuB7xYBO+BucGfyrorXBPcjQNZCBm0iAgkINR2AkrnzcZqoFaWZAMgSYE+mSZ6ASPj6Gp2rgHQx0zs0QD8cx+dQu2GViCCGABg4IkBgfgQatGkgS2ZMgDAwIiABvI\/1rRll1qIjMkjriNsiMZjM+fnTHhOAZ3CT4iSDOAGEyJJiYH51iUktHiJOWJySYljMTkz+UzvTfhLa6VhSDENmQc4IHTECJ6fDcVZwxJUdN2K5P3txViDsxI6bk++IH3eddP25Fvh1CJAlZ\/pHvOKX9l+ZLww7xjk\/wBB19K5ntLz433LmTJO+3TYGrrZwVNeIi4ziCTIIwcTH5zPltSriGWMT\/p6DO2a3XuLdCvoJUH3sR90sxjrWLiG8RONyYIAGc7KcSIwDistneC0KbxJLMYJ3MQBJIOMR6QI+FVcQDAUt4RlY\/zbx8IPujpWhIUgqW1eRCkTPWcEQfKoaMszBSEGRqMHIGJMkyZgHoegrLOqM11hp3OCBviYgkAYMxv6euK7zKQ7Qqk\/VCwoGR4ZOIx57+mfTbjMx0HqcfD31WzKTO2NuhMenrUNojc4QtLICVhm3WVVYksAcDI\/PoDWflX7LiPsx\/MKtFtrhC7tIVZjc43+AqrlX7LiPsx\/MKxPb0+5qRirseT8rs3eGs6l06i2pl3uMpvsEkKTPhRYGfGMHFcdWuzyniHTvEsXWTPjW25XGD4gI3rOPDNFLNl13EHT2s6S\/wAo4W2Lpa27adTAFysaV4U6CCs+1ecZhoUbGav4rsvYQxouHSW0nV+3YC\/9EsLgk202z4j\/AIlrinQgkEQQYIIyCOhFTv32fTqM6VCjbCjYYrj\/AE+JpWI+vM33kfhHlrlVv5RdQWrj6bSOtkN49b91qtzE+DvHJxP0eetdE\/IeGF3vNOsteuYg6GJe8otARpkaVIAJODiCI+eUVqfZpy99r+PmI4iXA7LmPIuFsprh3i2SPEVFw6uHQXASu30rHwyMATINXrybhRcIto6lRcIYuGnRebh4grGR4veMVxFy2VJVgQQSCCIIIwQQdjUan9NNrXEfXmO8V\/4naWez\/Dtd0rbYqhuKwNxjq0\/J\/EAiE\/3zYEAQCTAM2XOQ2UQ2xbdx3gh5zdZE4pu6SFwdSIhjMnaStcPRUfZsR\/8Ao+vMd4vhGHO+C7q4QqsqkLhslWNu272yY3QvpM52nNYKldtlSVZSrDBBEEHyIO1erZYgsFJUbmDAgqMn3so\/6h5ivVHSKTZye5CivJorRDfyn+++wuf0pXTTlH999hc\/pSuufvMqCiiiqU0cAD3ixk\/oa6PhEbLHvQpIDlRspMjcgGWU4OMCuc4H21+\/+Bp3bXxAExkSTkCY6CZidqqBotlYlhJnrM4G3qICjfAO1W2NMywkAHGoyZBCxg4Eg+sEVCF9okCdYhQ0ez6x1Pn7\/UswTnA+JmDHxPWtIwxhwMEzOwiYy0g7\/wAN9qb2\/QQJMbe+J64pTw9yCCAIGfTzM\/mB91aDxEnMgD2oOYmCRn1romjzTTbNfE8fqMAwvT9aX3b06RJxPrAmcD3z8a8dwBkCTnc7eUbDY+uaqd+ukCCZBmT1iBkCcTjfeo2IxC9bkiWLljEDVPXqRPl59fKs6OqwQpZpMH6pM+Egaffg7\/EVt5jx5bcQdIWANOMETBydjJ9JpY2cyY93kN\/LeRWWdY3WpZxOg6WAkRBgt7Q33GNzgfGszgkEkyAACcAzHhHmR0x0FWup8OrMjGen3b5\/rXoTdlMqGnSME4LSQMQADscSKh0Rk4oEsSTJOZj3+nWN6k1oEagVYd5ADyHIgnxwYCxHXc4OKNf1YHViYyDEkCOhjywQNqrbKzIGcgSSSASCekZI36bVDaszXttLCCGJ2OoyBuNoEY9536Vcq\/ZcR9mP5hV9+3gGQwgYzMmZGR0j8x61Ryr9lxH2Y\/mFc5ben3LLYOa8ZbulDbsrZC21RgpJ1ssy5nqf6dac8HxFg2OH1NY12tWrX8o71fpWcaAn0ZwfrTvXM034Xs7eeyt6VW2xHibWFANzudRcIUHjxGrVGYjNYxoQUUm2lemvzLBu20jBzG4GvXGUyGuOQfMFiRXR8FxnBCxYDLbLqy6w4JOoOxYsFtElSkD22G3gJFY7XZa60rKB1Lh8sYKCzKwiEgqbkM2VEGSIkzbsjdZddpldNNszFwZa3auPnRpAHeA5IJG0kEVyxJ4M0ouVVy9DcYzTboa37nCBQzNa7t7jA\/RAuWC8PlSltZVGNwmNGoaseKqON4zhSDoewG0KHJtBwwB4gMqabKDVBs5AXYZ8JJ5vm3LmsMFLo8gkFC2nDtbYeJQZDIRtG1M7nZe4Y0NbltGlCzFzqNpJnQFjVdXcjE7wawsLCik3N+HVdUXPJt6F\/PeK4VrdwWjags3dqtuLgbvmYuW0jwG0QAs9VEeE0g5c8XbZ0d5DqdETryPDHWdo9adr2TuOivYdbi93qLDvCrNqu+FPowV8Nse3pEmJyKja7JXy+lHtsVLBinetoZDbBBC29U\/SJkAjfODHSGLgwi45ue5mUZtp0Ye0SW0vtatRotRbBiCxTDsfMl9WfKK29neJ4VbN4Xgpc7avrJpYaVPduQdRU4KHY6sGK7nZi6sarlpT9dSXm2NF15aEIOLVzCljgYyK2nsfccgWCGELLyzKSy2iICW5AJcwTiBnTGZLEwXBQc\/P5fsqjPNaQl57fW5xF50Mqzkg5yPvpvyHjuGFlE4goQt0sVKS0M\/CGQdJxpt3QRMxiDis1rs4fr3bawhZgNZZCbFziLYfwRkIZ0zEH0m5ux3EBgrtbQnEv3oGrXbt6RNuT4riDUsrk+LBpOeC4qDlVVQSmm5Ubm5lwis5AskkAE92rgkWr+RNlAPGbE6VXI65J0vxPBhLVy4LPdvpLKLMOzh7OtgVQQoi8CAQMkAZFJB2TvlGuKUdApYMveENpDFgPBgjSR4tIJiCZqadlXJdO9tswlFCl4N0XrNlrZlBH7UZGMjO8cXDAtVN9fY2nPkeXriMz6Wtuw4W4LjW10oz6mIIGldkKAnSMg77nma6L5rucO91Lm7cM7Aw6yCdPs3FVhlSMgbTsQa52vZh1Xsu0cHd6hRRRXQho4AeMZjf8gTTsCRIBUDMz5mF9+x28j5Uk4EeMff\/AANPDcLKFj2Bgzss7HyGpiZ82oUkA2CZOqTnqJIJz5kESOoNax4mlY28guwnYGOke+POsofUB6AKI95Pxk\/7mtHeHVAEnUOmZ6iPrZ8\/IVtHORui2FmSTO\/SI9kw25MfdO0VC9fmTpAGCAB4RHWPyz5+tUXCuIIYaQZAMyVEzPk2J2mYwRXqMIyAdUx4gNOCBPlmDncR51o50SvA7GJG5wcGIyCfOPTHrULaat4++YMb+vnUGGBnzB6ER6ff+Rq1ydKyRphgB7pgkRE+I58pGKhaI22zqMEzJJErsTkddjiKoKwcGOvQTn\/g1auVO0x5Yzk584B+B61VeUiMGMEDMAN4gB5j1qGkeEmZyCc9Qd9wepkfH3VWXWQSJU7qCRHuj3yBtWhspgqdIBBOHgnTETmCZgTjNV3bagwrahpJmMEQCIzgzuOhEZ2oaRWMNHhOTAMRtvnBBJ\/8eleMADESVHiXo0FWKnTnAmZP1enSGosSTHWNgJmYEQBmcetelhplpIl43wxFuTB9MTM4EjacmkUujuW8AkKWIgLCgzPTGfftWTlX7LiPsx\/MK1XGYKNiJJ6EiMQ3UDJgH19ay8q\/ZcR9mP5hWZben3LIxUy4Pm95EUKEItwQxtqzKNesDURIXvCDHmfWCtrq+Q8Twy2VF1rWghRdUr9KXHEq+TpJNvugkiSPCYEzWMeSUVcb1Lhq3vQssdoOJ1Bhpdl8Um2GYFVQd4SROoC0p1ehJ3NQXtBeCqv0Z0hQpNtCy6VVMEjBKogJ\/wAvvnfcv8OOKJBtoh4d1YqdSa2tMpjQiDqBCACZirua3OD+U8OR3RtgsLmgLow7FCwRVEaSsgAmMEsRXG4Wl3fC9vnobp\/Ec5xfFvcjWQdIYDEe07XD\/wCTNW08\/wCIkHUAVAAIUSIa24++bafCn3DXeE8PenhTkd7pQCX+i0m3CxoENq0wp8eMrWb5Tw7oSPk6XCvj1Wxp0BuJBCBRh9PcZEMcGfap3sXvDbw5+XWgyte8Lb\/PL\/iRltqANOjulAtkF8qpHhYF3zvnzAi\/ie0d65dOhE0sSBaNtWDFyh8QjxNKW87+EeZl2\/E8vyQtkjvLp8UTq13iPCLclChQCX0+zA1A1k4PieGLIxPDKNdprwa2AT9Hw5+j0qNMXBe1BYGTIIgVzU4PXuvoap\/EI157fmZU+yCCqwQq3EgiIgrdcEetXt2h4nBYIVOwNpe7lQgEKRErpXbb3Eir+btw3yWyENs3AberQFD6Tb8cwoM6xHiZjORpBAp8vGcESAx4dgGc2wAFRbTXEMNNpvH3YH1dUA51Vqc4JJ93e625ESe2Y5SzzLiFJgT4ULApIKJaNlSwI9k2rhE9dQNSbtDfLavAGkEkIoLMHS5qaBliyKSfT1Na7fMra3rrqVj5JbRQwDDWLVldJDCGIKncRIpml7gtZJ+T93raFK+LX8oYgzpnu\/k8CJ0zGJk1ZTiqbw+C4eBEn8Rz683vm2bcKyhCM21bQCW1MCR4SdZGr\/8APUCvbXP76szBhLO7nwr7TtbckSMQ1tCPKK6DhOY2ClyDw1u4bVtVJtoqlntW2u6wF0n6UHBEA+QmveG4zgO8KhbOmGK6lVRniLmoMzW2P7EJCkSF2hjWXiJX\/a+nXVlyv4hBw3Fm611iqLHD3AAihVA3wB6kn76R094ayFN0iNL2LrKASSF1FQDIGfD\/AApFXqjV6HHiFFFFbBo4EeMff\/A06uFmMvueuNszEY3n4Uk4P2x9\/wDA03AJE9BC77TJHunP50NI0KxYziWOozAkyfcAJnHpVouidWdzpAJleoz6Ez6xVVpC8ndoY+QxLN6bfmanqOfESs5IMajmG9+J+PnWkYaLbhz4sk9ZOcesHf4VNsNBEDyPumc9artS4AAlhOcRp3JIAk+\/yqNpsE4nbptjI8jtn31ozRpviAMSDB6dTGI64E++Kp1gREz+X3e8fnXikAgiY9YkTIwdv9ivVcCNifIgR6Z6kEmZEYG9CE2IDNB053EyOhHnMHoOm1Z8ecbdc+\/b\/eKldIgRP1pU9IMgjocH4g+YnxwCJHkSfZznoPP+nkKhaPXAYSszJ3jIHXyBjp6VG3cEkGRqj2ThRPUbt0IE0XYOmBHhgyeokEj4DFVOs+zGSd8HyzmAP18qhpIlo8JkbEEN0gSG0\/4pJB9y++om5hj4c+EgwPDgyojEFfgVouHTI39kgjoSJ39CxxO+8xULeneJbUsL9WM6gxJnyG\/n6VDSRVe65nAMjYyOs+W229ZuVfsuI+zH8wrZeJM4BL5xvOcYPuJn8orHyr9lxH2Y\/mFYlt6fcSMVNeE5DduIjIyEuJCajqC953OtsQFD439ehhVTezz97du0lpVUosFyoLN9M17TP+CSkj0PQmWL3lLJvYhl94r4zkr27XfF7ZQkaCC03JAMoCoMCTOqIgit1zsncLMLVxHCm2PrA\/SC1k+GFGq4BkgkAkAxSzmHNXuqqMFVFMqqiAuAsDJMYnOZJNb07WcQAoi3K6YOkz4dB84km2pJifuMVyku0Uqq\/wCKNru+J4OzbaC3fWjBUgguUKab5dp0z4e4cRGYMTKzn4XkV17r2gUlFDlpYoUOjSwKqTBDqZjAMmINecJzy7bQIAjKBphlnE3pG\/UXro9x6EA1Hh+dXEvG+FQvgAFfCmnTo0QQV0hVAg7CDIJm1j+1qvAnsaF1rs9cKhtdoDSGeWP0YKd6uuFPtICw06tiN8VXZ5Hca7ctlkU22CszMdGpm0KAQD7R2xESTEVK72gvMpU6PEul2CgM4CG2pY+aoSBEbnc1Cxzy6ty5chGNwhmDLK6lOpWAncH+oMgxT+\/rt10\/p4j2DZe7NsCAGDfRqSgP0iXGsNeCsIjJR4AzAExIrQvY+4uvvWA0gaQNQ1GXDAFl+qU8oIIgmRWW12jfOsDUEIDIAGd+7ayjXGJzpR3MjM\/lE9p70swW0NQgwnUksW3mfE3oAYAGK5tdp2TXXXTNXhgvZm9MM1tfH3almMOxICBYBw5mCYHhaSIrHzHlT2Vts8fSKGAGqQCFYTIE4YZEiQRMgitFrtFeBX2G0JbVQyghe6k22H+ZdTZ2MmQap4jnDvaW0VTSoP1c6jpBff2oUSREySZJJrrHv83tVRl5K0F9FFFeg5G7lP8AffYXP6Urppyn+++wuf0pXXP3mVBRRRVKX8C5Dgj1HxBB\/KmvD5IEHOMDM7D86TWngzWwcyIiFiDIM5G3WPQfnQ0mqGiXM5GJmPqznEbenuqy651TO8NuI2kbYkTEdMilNvmYBnROCMtjMicDcTI9fhVh5sumO68UnOvAB0wIjpDZJzqHlVIM0YaSB1OBGYE9enx8qEcAdZERn\/u2+6lfzv5J\/wCX6epoHN\/8n5j3+XnVszQ0Q+ckSfTynNetc1HP+HSDtsIAx6QKU\/O3+T8\/0rz52\/yD4\/wxSyUMzv54nb0z8M59KmjwCVjMiIJwQSSCcbDzn+NKzzeRBUn\/AKvSD0ivX5ySAAkROxyZncxncjPQxSyjBSMzttvnPVR5491XXuJBQgaVBM6VnwxiPFkYLdT026pl5pEQnvyM+f1ag3Mf8p\/7v0qWUa321HxNssTiPCNIjSNoC565PrXllAZAn2cg+kE6fM+Fjp9PSawXebKQ0WgC28MYG0BB0+8nevbnOZc3O7AZixIEBRqn2VAxvQtlzXG0kbCDP8Y+8+fpWflX7LiPsx\/MKqPHDSRozIM6jtBBER5wZ9PWq+B45rWqFVgwghhI3nzrDWglqV0Vs+dv3Fj8P9aPnb9xY\/D\/AFrWd8jJjorZ87fuLH4f60fO37ix+H+tM75Ax0Vs+dv3Fj8P9aPnb9xY\/D\/Wmd8gY6K2fO37ix+H+tHzt+4sfh\/rTO+QMdFbPnb9xY\/D\/Wj52\/cWPw\/1pnfIGOitnzt+4sfh\/rR87fuLH4f60zvkDHRWz52\/cWPw\/wBaPnb9xY\/D\/Wmd8gS5T\/ffYXP6UrpkebmGAtWl1KVJVIMHfrS2ortthBRRRVKFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAFFFFAf\/Z\" alt=\"Resultado de imagen de Espacio Tiempo y materia\" \/><img decoding=\"async\" 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YuH2DhCgyDAAljbSV\/J0UBynqniiKxHJoAZA8sk0aq8aSsAAKaRiQ5NgBiSbal1s3G4WBdY1dpXJkUUzNmshqnjd1JxHUDP0mIvYixAtqjj5wq1YMpiAVQqoIIsFCu8sZVMcQyvI7BrX8RuTc6Cx\/ikjGMGdUaZYkgVI3KyS+ywTt1GZ7xgmeMZAG7OTioFhIPIF5MI6gvgzLN7oKVtD1x0wZLSXAK7lLNby8WqNObKwBveA3CgMURmXGJYMo2IujmNApYG5sD3AIt+KzcYpcpZggDS+8\/ISL1DE0RSVVLAXjzXFgL2PmNBxWclYRVEgnLGGxxWNWIUxxyKZsZC0V+oyXAdQ0TgsBvqFydwaGeRGncrEKimhxCZF2mZiAfEuCYxPdhci4sDpibmqqZXUmOzhgCIogUVo1iZYiFvGpjRUIXyHym5SczTQzSywLFGJJBKEMUbojqzNGY1K4qyZMAQBbI+RtoLDjPJxhpjU9S2yv0yAB05HxQK+ZZnAKMVwAsT4jY6sIOSEqOn02aK9PTNtGzqZXhLsZJGdVQFgBZcm32Ww1mKnmGokh6LspXYZYJmVDZqhktkUDG4W+2w7AATKPnKtjCBXjOAQIWijYpigjGBZdiUAUnztoOeN8vCCmgqFlMgmCm4SyAlA5CyKzAlSSrKwRgVPhI31c\/xBDSyJHUs6QvURzN0QrB4TGto0MtnDNMoBZk7Nfyvma\/jk80SxOUxXDdURWcopSMyMoBcqhKgn1PmSdW3GOdZ5amSVBGsbSTsIjFFiyzOGYTKFtIxCRgsbm8am9xfQS6jkhI9nqvzqg+CLMdKnjErsT1B4irKAm\/iJBIAvpmPk9XpnqY6gtGBK0ZMYUMIo1kcSXkujXJjAUSAsh3xIY1bc0VZdJGkUshlIBjjx98oSVSlsSpQBcbWA2FtSK3mSuwKyYBZUJS8MYKxuggYQHG8alIwlltsv7dBZ1XJEamUirLR07SpUN0bFWjUMOkvU95kfDuUsQfKx1xJyxT+zrUGpApxl76OGQu5aXCPKN5ANgGJtawQjx7EscZ52qJah5Y8UjLykRmOOzLIMWE4AtKcAFu17WuN99cjmbiJTrsUeIMYiHiiaPJj1VXpkW8OAK7WULYbEguxNm5CIcQCpBqbpdOmRGFar9i\/KZXJEhU2w+E977adH8H4LYioc3UMqiJGm+J1YmFZiSi4qxKF2tItkvcDPNzPWF+p1j1MQudlyss4qQb279YBr9\/LtqRHzhVqwZeitscVFPCERkLMrxpjZXDO5yH863awDsZ8a6m+FfpfdpyoqC9iQosoXwqq3A82sBkx82O589NzfCv0vu0oY0aNGsqNPv2X9X\/E2mNPSdl\/V\/xNoOBoB0\/QiLMdXPDe\/TxLdtrZbd7an8Vo6eNQVM4d1V1WRFAwbcHINvcXIsPTQTqGtpVgFxGWAsQ1MrktdiPEZAT2tex8r9wNZvUvhVKJZVQ5WN74gE7AnYEgHt66vv4qL4Teci\/itCg73Ix973Nha\/roMtpdXCcJhKVDrMbQBCAyKpdmYqQBmfhtfbLYH5L04OgAdB0W0mgkP3f9Vf3pprTr93\/VX96aa1qJRpG1qKfkiok6Yjlhd2EDMimTKJJ4utG0ngsfCDcJkRtsbjXb8i1AcoZYlJaBYshMplacyCIKpjum8MgJkCgYd7EE3RruKcVo+tKWkogslTNKhgLMXUwVShqoklQwaSPEC28j7ekev41RLg0TQ2VJzT3eNzGPYZlVemIV6d5jF4ZGYl1uL3LHMcM5IlqCfZ6iKVPdgOizkGSQuqow6eUZ90xLOFUAqSfENcxckVDCMJLC0jrC7R3cNHHNYI0l1AsDswBJFwbG+siFzS6yuagSRsWSlDqtgxlNNGZmxAt+UDgn+cdamTmilPEpVEMMdPJUyyPMGkbquvWFO7Fy6KnUkDmyW8yCBbVTQ8qRlOr1oZYEkVpZ1kkUCELdlKGIurE2UGxN2XwkG+o0\/KEgEjGaAW6zRoDK3USKGOqYxthYL0ZUYFypPa19UaqXj9IjDNoTnNRLU2KTl4lWUyl3EShx+RD4LY49ybk1FTXoKyheWWnlnQN15bgwsc3MIZ0W2QXHx2ON0vfEgUfAODJURVBLBXQ06ozNig6kuDF9jtb\/AGdWL8hTgveVAqxxyZNHUL4ZGkVc1MWUS3hcF3AUeE3swOg1EXE6FTLeWORmKGfqSwjKP2dVKZpARU2cOCYwjFmVtz4hUcoTJHQB5HiWI1FSJlcLnLH7PFZI7i7HJhYA\/Eyt+aSM1QcvSS0r1QdVRGZLFZCSyqrWyVSiEhwFDsMjcC5Grqr5DrIxhJOiRJ1ncuKgIjx9MS2Ux+M2ZLMgIbGwO2g0dFx+jaWQM8OKeyKuTRRxtTCImoS5hcuDIbugszXFicddcFqIkgjeR4lpl\/4cFjZAHiZ0ImaS6A2d8pL3OS2IvbbGVvJdRFFLK0kVo3Kd3s+0bAh8MEusqEK5ViL7bbzuJctVaxok1cPZUV3DP7T0o8HjjPTjaO7AtOgDIpByO+xtBa8O4lBSrTRienZg9CkzLg46XWr2qAWINwFeIMR3BG5B1P4JxamBp3apiwjjp4ypeJCIkmn6oYvG7MuIivEoBkDA3sp1kU5QZhH76CMNZBIXkdJZXnqYo8CsZxBFM2\/w2UMSC2I7h5BqmwVZIjKwiZoryZIkhKhnOGOxU3Ckn0B0DFLS9SthVpkMcatJlHZsIIOpMy2t4nCRtYG97i5t2nR0nWpZomlhp5GqY6kJPKqXikhZkINt7iRT2HfXMXJdZC7yLOIukscqy41EZs5lCn8mHhF4ZFLOFANt7MDpuDl9qmnWoEhmqZs7h3bIN7RTQIblCHJ69iC3Zgb+GxCXzNU054dFGkySMrUhQBorhehIJ7RqgaL3hUMGZixXLbzxGtZVchzxXaWeGOJUyMrrUKPygiICGLqEh2XfGxDA372F\/g+rMWa6Aq7KVtKRZJjTu3UCdPaQHw5ZYqTbtejJ6Wb4V+l92rbj\/AWpcLyxyhjIuUedhJEwWRTmqnYkbjYg7HVTN8K\/S+7ShjRo0ayo08\/Zf1f8TaZ0+\/ZPm\/xNoGxruNGY7C\/+\/M+WpVPR2sXBt6f\/AH931ka0HC+GdRCylgoNrCEsO3qG2O9jt6Dvq4mqGPhp2yNgfTf9nyH5NW1Jw2CNRI6dQtcRqWYA22ZnxINg3hCggkq24t4p78HxUvnIABuGp5QNu9ydrX2B7jUzi9K0ggUMmQp4gkQYlnXEMzIccS+btZciTf8AZrHK9yfqXUUwQmNnEUano\/mqAA4qYl8Pc7owBPyn1Oq7uPm\/3\/v59WlEj+zTWWzDwgW3JMkRbz\/N6Rub9wbdtU6TnuCbD0B8\/wBlh+qG+e+tceo5SX\/T4vcG3pfY\/wB\/1X\/brnHuSNrd\/L0\/+9Ne0\/KL\/Lh39NmFz81hroVfo1z8hX6rrf6vFra5VPVfHL8w\/euo+pNWfeS\/MP8A5L8g\/cNRtSOrWVHObIY\/Z441xjpFkcq2UvRplhZJBlbC7SL4QpIx3uBqGvMtS8iCGGNG61NJGkaux6kOaxAZMzSFjM18rkmwvYW1E5VjiaqiEoQr47CQ2QyYMYRIbgBTJgDc2sTfW2oY6eOSDqw0gmkn4bHUDGIrHk9SZcAPDGTHHTlsbBSxG1zoMtT83OnhWlphHdGEVpsA6GQhvymTn3zgq5ZSMQRZRaXUc5snQ9mjjUpFSrJIytk5hXdG8WJjy9ACQBvtrQ8D4dRNDG0sdN7OPYMZB0+oZXQmoExyzCmfwnOwCgWIFzoaOjjlQGCnzkm4fFKJEg2WRqsTERxsY4SY0hvj2uG8JO0GYpOapyvs8VJAYmuDTokpDLibgkOZDv48ssgVG9hbUSp5pnc3KxAAVAUKpAVZ6dKUqoy7JFEgX0tvlrRchxIgLosBKy1KzPIUzSIQ2pzGWIK5SGUEp3IUHY2LHOtHRrRxNAqd4em4ESs6GEmbLBi8h6gS5kAKMSo2NhRWQcxS0lRM0MCwhnjbpSK91CHNABkCt7373F9jex05FzvMsiSrBAGjVVjI610xeWS+XUye7TNkGJVrLkDbWu4rR0zrVyOYHDJPYhYiwkjpkaK8rPmGyQlY413BYsT2Wn5YSjMNJHJHCXcVb5FI2dpUuIFOZC28RIViAzBQbiw0GX4Tx+Snikjjjju6yKZDmHCyJ03HhYKwsLgOGxJJFidWXF+YqvxmSlSEzLMrsY5QXaQxvIQXY2IxQ4rZRmfDvrUwcJo2NV4IAp6qsuNOSknsiMLuZT0bzs+KQg+JWUtZQNPcYigcu8S08tSQ\/TWQxFWt7GHvmQpIj6lr9hmRutxBkX5yq42lBhiSZjg7FHVwFCIUdC2L26faRWKkta3ktfzhUSDKSlhMT9YMpE+MhdoZJLyGXMlWiiIxYW2HY21rq2gon9skmMJjearcuixFgVqz2lLmUv0lLCNFClGucidq\/isUPWoo6hKZI\/aawhImjEZjIg9nMuBsFYhVLG10AYncnQZ2Hm2osHNNA6RuhAKSCNJerU1ERGDgA3nnAQ+EqtsTjfSpzfXROJGRQzRQrd0bxxo2anc7h9wSNiCbW761fDqcBMGho+qz0LVcbdERooauWRguWCN0OkWw3XqE2B3D1JwzhuK+BWBjpy+YiB9mKPd8pGUx3O7PHdlKp62YMhT8z1MTddKSJLdNUcLOMCA7LaTqZSZBmJWRmVgo2IUDUHh3NFRBCsUaxjA5LIQxdfewT2HixIzpkO6nuf2bGZaeWKASiC8yUcCPaMY5UcsascfhwqALk2ICW7W1wlBRNBVMq05iC1aR2WLK8EIELNK75h3MeYSNfFmxYt5BnOO8VrBGUko1po6hAAOnKuQEiy5I0jFm3xFrkBbAAXuZ\/EeNcTRiZ6ALIS8ytJDMCsZnNS+KlscBIzeMjJQxGQ1En4o96JTLizy+1yzylXHWkkxyYKTZFWJSVNiSWuLY20PEqWIRSGVEgkaOtk9nFQs8bOY47TxG5ZMiMQGZssQR2OgwnE+MSTqquFAV5pBiCPFMVZ73J2uot9+oE3wr9L7tJpZvhX6X3atDGjRo1lRqxgUBUYgm6mxvbszX3sflv6bW3Oq7VtCxwjs9jbt4u+b49h85\/YNEpVkA7MV+cW7etvT5tr2G5J12W9bdmsRtaw3uBa3odvOw9dcBibWdT2tkL9\/hvdfkLfPpV+RfSw7bi4tb5sm1USqKnkkbCJSzeHwjvsl9h8nf0UC\/lfUnh1NUFMlIjhJF3kIETEKSwAbaZr9wAx9Bqup5yhyUkWBF9jdLMn\/uRmGlqZpJGykdnawUsxLECzKFW\/Ybrt8ug9V4bzNTpw6WJvfSyEAy7dyADcEBwoANha9jbbtryyudTI5BW2TWO7H1Y2OwsNraazNrXIDW8Knvfp\/F69\/\/AOalcLhzmRSVUMwuB8rFjc99wltzq++h6X\/BnyTAVWorFV87dOFgoCoRe7qNiSN7Hy7jfXqFVwmieMo9PCU7WwWw+b0159wNxEjSZMzyAqLG1nJ2HfYm4sfO4Hprl+bZ2IRUXIm25Nj27Dbf5T92vX9cnpwu2vH+ZIEjrKyNBZEllRR6KsuKj9gAGqvVjxyTKqqm\/nO7fakB+\/Vdryx3JotpdGg06UnEqmljXJXjugjiyiErhW6CEDZ5FRpMASSFubbA2Zi5LqmJs0GFlbrdePpEMxjFpL2JzGJHe5B7EHScM5lWJYCadXnpz7mRmOIXrCfxR28TBy4DBhtIdiQCHp+a0EBpoafpw+EqGkzYMJusxLYi97KoFhYKO5uTFczcmTgReOJSySPL1JERYSkzQBXYm1yygD5cvJSdJw\/k2oeSJJDHF1JVjKs6dRR1jAz9O9yBIrJ86+hB1Ypz8QznoyJn1MzDUNE9mqHqUCuEOOJllQ98lf8ANIB0zS88sij3LMeus5Dzu8eS1HtF0RwzJIfyZkD7r3BYli7FfT8n1UgBj6LksAFWWMtiz9NXIvtGW2y9CD2IOow4BJ1jF1INkEhk6qdLA2sc7+rAW73NravYueUSEQpSsIx0wEFQ6qBHMJlZQiqRKQLNLe9wCMRdTH\/jgTVPUdJ7tCsIZZQKi4KnqGfp7ynEqWCA4sRsd9Ow\/FyO3s7FrmpEssYRJIsV6bQpdwdzdpxup7YncNcRP4h1niuacYlgffxf8sKZrb79PMZelj3tqYefW6ryezjxySSEdQmxkakYi5FzY0fn\/wDs+TeCebGxZeiPEK0Xy\/pWN\/L83H9t\/LTsMy8n1SiTLpAx5XUyx5MqWLOgv4kAYHL0uRextK45yZLDkI\/e4SyRlgyWYCVIkKKDe+UiqwPZmA1Nqefy0UiezlepHJGcZiEOcaoGkQJ7x1xFiTYDa1\/Frh+fWE4lSnVQGqHKM+QMkzJKDfEWCTxrIB+iBfz07FYnJtWbBekzGRY8BKhcZS9BWK3uEMlly+UHsQdSuJ8s8QmKyM0MzFYVQRzQn3eQp0KKpACLJaMnYZX+U6lcK58MMUMa05PT6BsJSIyYZ1qMhEFsHfCzOSx3uLC4MDgnNslOYikYJihWEHI7haz2wk2FxfdNjsN7+WnY4g5Lq3YhTAV93aTrR9NuozomDX8RLxOlvIjfbfTsvJM\/usGjJeKJyHdI7SylwkQyO7nptYbfC3a2narnNiR7uVgr0z3mqHmf3DyvZmYDuZiLKFACjYkkmVB\/CAw\/5Ui3EeXRqZISxieZo7si3xKzsrLe5sCCh07GKZSCQRYjYg7EHzvpLamcRmjfBkDBit5SSTeUu5JBJvbEoPnB799RjGwtdTvuNjuPk9dUc6Wb4V+l92uddTfCv0vu1KQxo0aNZUatE\/JpZMvA5\/O\/nMB2PynVXqzC3jj8QAKOLG\/kzN2F9ErsoRf3dvjH5wPhSwtc\/PpUG48947H1su30h6en97d0BuSTuG2AGzCzb\/Pby04PrPYnyyU7ZDyNtgfX69VCRgG3a3g7elze30hf6xpQfP6XyXvYfuH7F+XXQ\/fv+wn6jY7Ejv5+uuiv3\/vv+P8Ad321YOBt8nq3oO9vqVb\/AD6k8POMikCwBtkfmx\/Zu3lpl1737bk\/Ne31m1v26W3a+5utgNrXbLV9XUertUMGMS3cKoABuBewW5HY\/wB43J1Us+U6uxtcg3AtYdyQLdt\/LVfwrjTysheTCVFUHbuV+EtbcAkHf69rata2piyz6qvJa2PZRfsFudz5n\/dvo8Jw5cY8vK8pXmnHEC1VUoOQDuARuCBIACD6G1\/26rtTeKH38\/znt2+Ne2oWvnPX\/i+5M4ek80itD1ysE8iRXcZSIt0HgIY7+QNz21rTypR9KZjAwazllAmf2Zlo4Z8cswqYyySA9bIkR4izAnWU4HwriAUSwQkpOksQc4gFSGEhBJGOODeI7C3yjUYcuV+MjdCSysUcGwOQZQbqTdgGdbmxALDfUVvKfgtI8tRSLSBYo6ikDMGnZ2PQq3UMS+2cgWIBQL9QAeKxDL8uUCyRqaUnrT0UBVjPH0hOsuZjQyZg+BHUSlrXNwQRrGScq8QEghNO4dlZrErayGzZtfFcWsCGIIJA7kabl5erhG87QSBELZsdiGV8HuCcrq+zG2197X0G1o+U6FoqUtG939lOfvFE0ksTSNF1GbpsS46Y6ShlwINzuOaTlemaBpJqJoJCJckBmfoqkCuj7vaEMzM2M5a4Q2trMT8m1ypEDE2cjT2jOIwWJYS7MxbFd5MTe1iljvtqBUcErEjkmeKRUVishY75B8GzW+RAksuVrZbXvoNVxrliESUCxU4QTSpEVd5Y3e4iJDM2asDkbTQ3BzHgBABfPCI6finCzHF0+oY2ZQsyDITyJdUmZpFBVV+I797C9tZOXlivtFenkIlxWPsb5DNRa\/hBW7C9hYE+R11DyvxCSR1WB2dCuW4O7jNcWvZyy+O6k3Ay7b6DV0XLFMVjLUj4AUhSReqTUmWneWUBS4D4uL4xYtZClyzA6rX4LBHX1CPAjRx0rzrGGnVchAsi5BiJkBJuUY3F7ZHZjV8M5TrZjAMCiTG0bsRYXVpAbXuuSoWW4GQFxfUSs4JUKy2VmzXPI2Fz0I6mXe5uFSUHIncWPnbQb1+VaN3cx0igQtuudS+SvTpKMlUmR8HfZUKEj4m2JMiblmlyMHs3u4pqt1Fp2YuaWklWMhZMiLM7YA5EU+x+InBLyvxEMg6EgZgzDxAEBAueXi8BUOuQaxUML2Gh+VOIo6oaeRWYva5AsYrZFjeyYhgbtbZgRsRoNZJwekhcqkDqztXgOXmR41ioIpiiqH7ZzOpD3bHwtvfU2bluGmhd1h6cghrYmI6xDD2N2vlLYSHJSc41VDfa431g25XrwjSGncKpYMTYWIbpvsTfZrBj5XF9iNO8W5XrYTPkjOlO7RtIDdbJYXUXuVAZb2HhzF7amDfDgFOtT1hASyV5ykmNQS4\/4gYQVkzMchsVBRwsl1Z7suxhQcoU\/RRpaNlk6lMWVOuGImkOUeUrKhNmVcF8SlcWkLX1guFcFq6oOII3lCEZAEWDOGx7ndmwYADc2tpKnhNWIFqHjfot2cm48RNiRe4DFWsSLEqbX1cFjzrwToS3SLCFlj3AmChmUmxEvjjYhS3TYsbbgkEa31TSzyyAze1QgTN7t3YwsfZ6nFuHzDFlisu6LtiyXJAA15qnL1c4jcQyMJ2AQ9y7EMV2vfxBHIJ+LE2vrqbluvVQTBIVV+kLEN4i+FlCk7GS65Dwltr320FMNdTfCv0vu1K4nwyanfCZMGIDDcEFTcXVlJDC4IuD3BHlqLN8K\/S+7ShjRo0ayo1PSVcUvbbcbn+c36J9f7tQNPv2Sx3tt9pvPQSkmjAsAvYi5JO3fzS3fftpfaVPnvt4gSDt8yem2q467DC3nf8Aut82hiwFSvlbvfubE+e2Fhf5LacWqHoPtN\/l31VK9r\/LpyIkkLlYHa+m0yJxrU+T62+f+ZpRXL32+tv8moFZCEcqGDgfnDsfmvpKeFnYIo3P+99PaZFpTS3BKgHHzzYW8\/5o3vrmfiQbu3\/vf71v6\/XpmvmVR0YzsPiPq34agSLY2\/dvq+vVMiRISWkJ9B+9dNadfu\/6q\/vTTWrCtPwjmaOPpI6MUFLJTOcYpLFqmSpDLHICjd0UhrXsdxsdW0XONNIWWRHbKVSnVEBVPySrJmqqYWVY91jsrbA9t8Fo0wbnjHMNDnUU4WZqeWSpZ5FMZfqSTQSXi8mT\/wDFQbkE5k7WA0lVz2rSCUQkER1SKCQQDK+Ud\/WwADHa5vrD6teXqGKQzNKHZIYWmKRkKz2ZEADEHEe8yJsdlPz6YNJ\/G+jBdUimwmaqeUyLBKVad6aQYI4KOFalA8ViQ1xY2tG45zbDUQTI0cjOxIj6ghYIDIrh1dVV0OC4GNfAScu+pUXKVKSI8KpHeOWdWkKrgkc7RdORMd2Kr8YI3kTw22Lp5Z4d1CfepGjVUR6k1lMkEkCKzyrCwiVlnPdbZhRlZtOhBpOcYkldzExV\/ZVIOBskdFPRybMCrH3+QDAg42Or3gvMNLM6PK4SOlkikTJ4IH8MZDHoqoVlugskWTA7HZshBHJNLikTSslQzLe7FiitWeyFXRYygCi936lsxjbcHUGDl2mm6TRw1USvVUkBWQqxKyvUpIUYILm8KDt4WLDfa06D9FzjSRpAogcYPSs4VIV\/JQyQyWcDOQsZWcGQ7fCLDfUGbm1OlURKjeOKljiZsbxmOnSmnNt\/ykaldvk1dU\/JFCxhQyyZt7Oz4liSk6lrW6WEZW4AYu2RVhYHYc8M5boZ4Y8UkjE7UzgtIrtGoHEBIisIrnP2Q+Xdk2OFmoj8T50pWikjihdQ4qbeCFAvXEYAOFi+PSt1GuzXudKOeoCZwYnCzu5JxhkKqUgA93ICjnKAXB8mNiDY6gTct071IggZ261M0sABYjrDJggd40MisImAIUbuBc2N7Tkyhp1rqiJB1I456NFZ8WyArqdGPa1m8W3o1tQQeKc5xyn8nJ+RqoQW6d\/fWEZIUKosALgAfJqRxbnaCRJgkcis3tWF0pztVEtJlIVLriZJBZCMhjfHe\/dLydRukI6knUwglkCFmLrLTtUFADEEibwhEOb5b7X2D\/C+TqKV4SUmjjqFpcc5gCrztMCFtETKQI1ZRiBa5Zhtp0M7wzjMFNIyxh5IlrqWoRtgWhpzOBe4HiZZVPYdj20tbx+Bqd1VJBNLDTwPkV6YSnwxZAN8mEMdwe3j3OW3XFeBQrRxTQh2k9yJLsbgyxNJ4oTGpUHElHVnVlFyQbDWY1RvKDnqKNYT03zVadJAqQAFYI+mpEgUSuTZDZjZfFa4ItEpOcI1poUKOJI1ijOAhS8cdQKi4mwMqt4QMQbBgH+TWP0aYLjmnikVRKrxIRZMWYpFG0j5u2TJEAgNmVdu+FzuTqom+FfpfdpNLN8K\/S+7ShjRo0ayo0+y3Cfq\/wCJtMakqfg\/V\/xNpAnscn806beJh3B1o+EzRnyGtGnConG4HbXWfHsW9PNgNdRkA7i49O39+t3Wclht01neI8sVMX5hYeoGs3hYzqk76uJR7NHj\/wA5x4v0F9PnOloKcQJ7RKu+4iQ+bebEeg\/fqpnlLMWY3J3JPrrPpXI0W0fJpNQSn7v+qv7001p1+7\/qr+9NNa1EqfFwaodVaOJ5ck6h6ccjYrk6+Lw2\/wCUxuLi3ncEDrhnA6idoQsbKs0gjSV1YRlybWzsQbWN7XO2tHwrmqGKGjTKQGKWiaSwNikM9dK\/n4tqiIgeZv6as6HnOjRac7gp7IjqIjcLTuGLZ54kGxIAUG8jAm18mjz5KOUkARuSSgACtcmQXjAFu7DdfUdtaCk5Yr4pEMbGKfBpFCdZJR7maQrcJs+MLrje5LAdrkWtLzHRIqt1Jc5FpUcCOxhENDPRM6Nl42DSrIoFu3e\/aSnNVEqpEJ5rLGsXW6ZuLUdXTZKuV7Bp47C4OI8raaM57NxTpWzqD1Kh0MAabMzoElZmi823U373X5L6Zol4qCXh9sDB2UtH1gRJIwVwSvZmZVBHclR5jWrp+cKIDpEs64tD1HjJuop6aEO6BwxDNAy4g3CMO\/YtcW50gkDBWk3grIvgKgtKsKIbZGwYREm5J7XJOgybtxDoupNV0EktIp6vTWa\/Zx8IfI+e99WKjjV5Zi9ajJDm7s06sYA4Xud2UM9\/QWY+R1o+K87UckcmNw2EsYBiJZ+qQS2WYVd+91J92hH6MOTm6mdqgu0jZz1kqBlJBV5qKeJG38Ib2WRD3xzBsdBlqus4hEI45ZKmML7yNHaVLZZWdFNrXu3iHqfl1J4LScRk6KRPPHHK6RxuWlSEsjtIgDDbwvmwAvZrnvfVtzdxWlrPycuIT2mcXiKZPK0VkOUjEucSWYbX7DudWXA+baCGKEEyZD2Qt4HZgYT4wXaQrj4mKKiqAux37hluEcRrOq1cY5al4gD1n6r9N7Wjd3B\/NtsGNttccD4VXM7rB1Y3QMxA6isWhKvgMRcyBsSF8iAdttTuXeM08dHNDMzXPWKKEN8pIemDHKrKU3ADq4ZWTa1730EvNHDz1wJph7S1XIx6X5I1MaIFPi8eJDZEdx20GZ4fNXq0C2mn6csipSHrnF4lUvigtgQJDuhyUqSbbE2ldVcWmHtSNPArgxKqPUlnMLquLNuzvnOxu575jbYG4fj9OsSNISY5xURJJKjOWWOPhsfUkjVwxEjUkoNm7k97EGBWc4wMk7o7rMWnMfuwN3lpJY3JuQpvTsSN9z3PfUGf4bU8R6cbRyzMsbBIY\/fOMpA6e5UApceIW2vlax3GoC8DqzkBTTkoQrDpP4W2ADbbHxLsf5w9dbQ85UnVfp5xRZQmP3YewIqnnzQmzL1Ksra9yg2INrR6zmymBCwNIqAVoIXqBcpaCGmiKBnZlQSxtipJwW3bsKMe\/C6kCQmCUCI2kJjcCM+kht4D8htpuhoZpmwhieVrE4xqzmw7mygm243+XW1k5rpWjRi8oeKB4zHhdZ3looaZi7ZbYvGbkg3VVtv2gcu1lFSTTCSVpFHRZGCsUYqQ7AokoBcHZSzMgKknyIaM3WULxrEzWtKhkUC9wBLJCQ1xscoW9diPmEeb4V+l92r3nHi0VRIjRXsomBuLfHV1My\/+yZP23Hlqim+FfpfdpfQY0aNGsqNPu1sD8nz\/AJzeWmNPS9k\/V\/xNoHKOaxsD31peEcZtYMfmJ8\/k1kr6c6hHfztrfHnivZeDcZTa52\/3316JwcUkq7hb\/Lr5v5dr5S4jG4Pn\/NA3JJ9BrY0nNAU2ja6ja9+\/4a6+U5M+LQ\/wlcpRTeNBYqLC3a3ya8er+FSRHcXGvWoeZVkFi316q+KwxyKdr6vLhKk15VrtcbG97+VrW\/bq74xwfHxDz7jVCVPbXDlxsaSn7v8Aqr+9NNadfu\/6q\/vTTWkSjRo0aqNPynyxHVxuzu6HJkQjphMhGX3Lspc7AYRgsAbnyvOi5NpjdGqJRJFh17RqVGVLUVXuvFdrdDDe17387DO8L5gqqdcYZMRkXHgRirFcWKFlJXJQFOJGQ2Nxq1rucpGpo4IlePEJkxdXHhgenIQYBgCkrjxs5AxAICjUVNTk2nLR+\/lCVLwR03gUsHmjVx1\/FYKpdV8Nybk7WsV4fyxSCOOZ3klRoJ2cp0iolFJJOB4XyRkKkYyAZFARdb6z9PzNWoMVmIGKIPChKhFKIUJF0YKzLmtmsTvpU5nrAEAlA6YsPBHuBGYR1PD720TFBnlZSQNtOxq5eVKdauJZJCHmlQRIkAMVkEWfVXK9mybYbDG5Nm2ixclQSCNhO9mL9VkWNljIimlxwD5ow6QADgBg11NhvQxc3Vyklagglg2WMeQIwHhbG6giKMMBYMEFwdcDmmtxVetsoIBxjyti6AM2OTALK4AYkKGNraDQPyfSEZJPNiqxTSZRpcQyU01UAlm8UgEBXewJcdrG+b47wtYZEEbM6SxxyxlhZ8ZOwdRfxBgRt3sD5211R8drM0CTWa8Kr8AHu0aKIHIWxCSMpvsQxyvo4jxuocGORlyWRWyUKCpjTposeFlVVA2C7bC2g03EeU4KeGocMZCIZltJ0sklinowWAjdsCVntg1mXe\/caXgHLtMxoJqgnCRqWMIkanN5aioHvrtuuMFiQLkMLDwm+ar+aKyZSsk11YOCAkaA9Ro3k2VRuzRIxPclflN3OFcw10SloZgBCiDcRHFVkYoUDi5YPM9mUZAO29r6C2j5MiaOG1RaaT2dmjBhZsJ8SBHEJOqWRXVjkqqbncAAmzp+VYEBxKuH6bqZOlKVHQ4kHXKJyjXelU3B2IW4upGslT80VqJGiTkCMqVsEv4CSis1snRSzWRiVF+2ll5prWtea1gFAVI1UKqzKoVVUAALUzAAD8\/5BZgv5eTaVVEvXlaFYZJGkRYmDNGYQVSz+AnrEFJAGXEEg3sDiXJ1JD1XM8zRU7TLLaNA5ZHp0TpDK1iapblv5hPmAM9U8y1kilHmJBUo3hQFg2GRchbux6SDNrt4RvpV5mrAzN1rlmkZgyRsrGQIHzRlKsCI02It4QbX07EfjvDfZqiSHLMIRZrWyVgGQkeRKsLi5sbi51A07WVUkrtJIxd3JZmPcsdyTprVQaWb4V+l92k0s3wr9L7tSrDGjRo1lRp2bsn6v+JtNadl7J+r\/ibQcAi3bfbf5N77fV9WhEJIAG52Hz6CNWdN7hOoR7xr9MfzR5sfu0WTXdWwgjMKn3j\/AJVh5DyQffqthmZT4TbTZJJ33J\/fosdCrKHiXrsfUdtTYuMSDzv\/AL9NZ\/S63Odhq\/n4vkNxqkqGBNxrnqHXGpy5aalP3f8AVX96aa09Id3\/AFV\/emmdIzRo0aNVBo0aNAaeoWAkjJ2AdCfmDC+mdGg9PqeZqWSOsLSIxMtYMS5QSQlAlGERYj1FUg4jJemTl5307U8XosI1WqRpFMop5Wa\/SD05SJsViVadclA6YB6bEMTfxa8r0amK9Jp+LxeC9dBZZCar3X\/mJCYSrouNmAKkdTYgo72GdmkQcbo+rExqIfZhJT4wkXZJ1rFeaUjGwUwiU533WRV8rL5do0wen8scxQN0JqiqVZgsQmuwjLRrUVJYORGxcBDEOiuOQZbmyWBRcxUSskbyxmGOngCDG6ib2hCzEWu2KojHvdUtv215ho0waHm1xIY2NRFNMkSJM6EkySGSYqQ2I6mMXSVm+QDe2s9o0aoNGjRog0aNGgNLN8K\/S+7SaWb4V+l92pVhjRo0ayo1IZSQtiuwP5yj84\/LfUfRoLCggS5aQrZdwuS3Y+Q76bqi8jF2Zb+mS9vQb+WoejRd6w8IW9V+0v46UxMe5W\/rmv46Y0aId6B9V+0v46XoH1X7S\/jpnRoHegfVftL+Ojot6r9pfx01o0Etzu\/6q9t\/NNNa4ikxvsDcW3+cH7td+0for9R\/HVlQaNHtH6K\/Ufx0e0for9R\/HV0waNHtH6K\/Ufx0e0for9R\/HTTBo0e0for9R\/HR7R+iv1H8dNMGjR7R+iv1H8dHtH6K\/Ufx00waNHtH6K\/Ufx0e0for9R\/HTTBo0e0for9R\/HR7R+iv1H8dNMGjR7R+iv1H8dHtH6K\/Ufx00waNHtH6K\/Ufx0e0for9R\/HTTBo0e0for9R\/HR7R+iv1H8dNMGlm+FfpfdpPaP0V+o\/jrmWUm2wFvTUtDejRo1FGjRo0Bo0aNAaNGjQGjRo0Bo0aNAaNGjQGjRo0Bo0aNAaNGjQGjRo0Bo0aNAaNGjQGjRo0Bo0aNAaNGjQGjRo0Bo0aNB\/\/2Q==\" alt=\"Resultado de imagen de Espacio Tiempo y materia\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Esta nueva teor\u00eda requiere conceptos nuevos y matem\u00e1ticas muy avanzados y nos exige cambiar nuestra manera actual de entender el espacio, el tiempo y la materia. Llevar\u00e1 cierto tiempo adaptarse a ella hasta instalarnos en un nivel en el que resulte c\u00f3modo su manejo y su entendimiento. No obstante, vista en su propio contexto, la teor\u00eda de cuerdas emerge como un producto impresionante pero natural, a partir de los descubrimientos revolucionarios que se han realizado en la f\u00edsica del \u00faltimo siglo. De hecho, gracias a esta nueva y magnifica teor\u00eda, veremos que el conflicto a que antes me refer\u00eda existente entre la mec\u00e1nica cu\u00e1ntica y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general no es realmente el primero, sino el tercero de una serie de conflictos decisivos con los que se tuvieron que enfrentar los cient\u00edficos durante el siglo pasado, y que fueron resueltos como consecuencia de una revisi\u00f3n radical de nuestra manera de entender el universo.<\/p>\n<p style=\"text-align: justify;\">El primero de estos conceptos conflictivos, que ya se hab\u00eda detectado nada menos que a finales del siglo XIX, est\u00e1 referido a las desconcertantes propiedades del movimiento de la luz.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Un rayo de luz\" \/> <img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQSYg3GsaV83MIDLrWi3sKnBsOvA0dHHgCwCEl1WM6TxRfKE1iU&amp;s\" alt=\"Resultado de imagen de Un rayo de luz\" width=\"271\" height=\"194\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y sus leyes del movimiento nos dec\u00eda que si alguien pudiera correr a una velocidad suficientemente r\u00e1pida podr\u00eda emparejarse con un rayo de luz que se est\u00e9 emitiendo, y las leyes del electromagnetismo de Maxwell dec\u00edan que esto era totalmente imposible. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en 1.905, vino a solucionar el problema con su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial y a partir de ah\u00ed le dio un vuelco completo a nuestro modo de entender el espacio y el tiempo que, seg\u00fan esta teor\u00eda, no se pueden considerar separadamente y como conceptos fijos e inamovibles para todos, sino que por el contrario, el espacio-tiempo era una estructura maleable cuya forma y modo de presentarse depend\u00edan del estado de movimiento del observador que lo est\u00e9 midiendo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de Nada puede viajar m\u00e1s r\u00e1pido que la luz en el vac\u00edo\" width=\"223\" height=\"167\" \/> <img decoding=\"async\" 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\" alt=\"Resultado de imagen de Nada puede viajar m\u00e1s r\u00e1pido que la luz en el vac\u00edo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El escenario creado por el desarrollo de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial construy\u00f3 inmediatamente el escenario para el segundo conflicto. Una de las conclusiones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> es que ning\u00fan objeto (de hecho, ninguna influencia o perturbaci\u00f3n de ninguna clase) puede viajar a una velocidad superior a la de la luz. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ampli\u00f3 su teor\u00eda en 1915 \u2013 <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general \u2013 y perfeccion\u00f3 la teor\u00eda de la gravitaci\u00f3n de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, ofreciendo un nuevo concepto de la gravedad que estaba producida por la presencia de grandes masas, tales como planetas o estrellas, que curvaban el espacio y distorsionaban el tiempo.<\/p>\n<p style=\"text-align: justify;\">Tales distorsiones en la estructura del espacio y el tiempo transmiten la fuerza de la gravedad de un lugar a otro. La luna no se escapa y se mantiene ah\u00ed, a 400.000 Km de distancia de la Tierra, porque est\u00e1 influenciada por la fuerza de gravedad que ambos objetos crean y los mantiene unidos por esa cuerda invisible que tira de la una hacia la otra y viceversa. Igualmente ocurre con el Sol y la Tierra que, separados por 150 millones de kil\u00f3metros, est\u00e1n influidos por esa fuerza gravitatoria que hace girar a la Tierra (y a los dem\u00e1s planetas del Sistema Solar) alrededor del Sol.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/culturacientifica.com\/app\/uploads\/2018\/03\/spaciotiempo.jpg\" alt=\"Resultado de imagen de El Espaciotiempo\" width=\"731\" height=\"746\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed las cosas, no podemos ya pensar que el espacio y el tiempo sean un tel\u00f3n de fondo inerte en el que se desarrollan los sucesos del universo, al contrario; seg\u00fan la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, son actores que desempe\u00f1an un papel \u00edntimamente ligado al desarrollo de los sucesos.<\/p>\n<p style=\"text-align: justify;\">El descubrimiento de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, aunque resuelve un conflicto, nos lleva a otro. Durante tres d\u00e9cadas desde 1.900, en que Max Planck public\u00f3 su trabajo sobre la absorci\u00f3n o emisi\u00f3n de energ\u00eda de manera discontinua y mediante paquetes discretos a los que \u00e9l llamo <em>cuantos<\/em>, los f\u00edsicos desarrollaron la mec\u00e1nica cu\u00e1ntica en respuesta a varios problemas evidentes que se pusieron de manifiesto cuando los conceptos de la f\u00edsica del siglo XIX se aplicaron al mundo microsc\u00f3pico. As\u00ed que el tercer conflicto estaba servido, la incompatibilidad manifiesta entre <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y mec\u00e1nica cu\u00e1ntica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de Universo curvo\" width=\"375\" height=\"210\" \/> <img decoding=\"async\" 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\" alt=\"Resultado de imagen de Mec\u00e1nica cu\u00e1ntica\" \/><\/p>\n<p><strong>Relatividad General y Cu\u00e1ntica<\/strong><\/p>\n<p style=\"text-align: justify;\">La forma geom\u00e9trica ligeramente curvada del espacio que aparece a partir de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, es incompatible con el comportamiento microsc\u00f3pico irritante y fren\u00e9tico del universo que se deduce de la mec\u00e1nica cu\u00e1ntica, lo cual era sin duda alguna el problema central de la f\u00edsica moderna.<\/p>\n<p style=\"text-align: justify;\">Las dos grandes teor\u00edas de la f\u00edsica, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica, infalibles y perfectas por separado, no funcionaban cuando trat\u00e1bamos de unirlas resulta algo incomprensible, y, de todo ello podemos deducir que, el problema radica en que debemos saber como desarrollar nuevas teor\u00edas que modernicen a las ya existentes que, siendo buenas herramientas, tambi\u00e9n nos resultan incompletas para lo que, en realidad, necesitamos.<\/p>\n<p><strong>Emilio Silvera V\u00e1zquez<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: right;\">\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%2F2025%2F02%2F14%2Fdos-verdades-incompatibles-2%2F&amp;title=Dos+verdades+incompatibles' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a 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El problema es el siguiente: &nbsp; &nbsp; En la V\u00eda L\u00e1ctea se han descubierto hasta la fecha 1.100 c\u00famulos [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[22],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2892"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=2892"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2892\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2892"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2892"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2892"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}