{"id":28259,"date":"2022-07-02T12:04:09","date_gmt":"2022-07-02T11:04:09","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28259"},"modified":"2022-07-02T12:04:09","modified_gmt":"2022-07-02T11:04:09","slug":"la-mente-%c2%a1la-imaginacion","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/07\/02\/la-mente-%c2%a1la-imaginacion\/","title":{"rendered":"La Mente! \u00a1La Imaginaci\u00f3n!"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong>\u00a0<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSuXaW8Ng-9WHPy2-aAOYS4VyUnZK8hs-ee4A&amp;usqp=CAU\" alt=\"Mente Ilustraciones Stock, Vectores, Y Clipart \u2013 (273,878 Ilustraciones  Stock)\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\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 \u00a0Diversidad de ideas<\/strong><\/p>\n<p style=\"text-align: justify;\">Me gusta escribir sin tener un objetivo predeterminado y hacer un vuelo rasante sobre la f\u00edsica para escribir todo lo que estoy viendo (lo que sin llamarlo, acude a mi Mente en cada instante). Es un buen ejercicio de repaso de cosas diversas que recuerdas. Por ejemplo, ahora mismo me llega la idea de que, desde la m\u00e1s remota antig\u00fcedad nos viene fascinando los fen\u00f3menos \u00f3pticos. De hecho, los estudios encaminados a desvelar la naturaleza de la luz han sido uno de los motores m\u00e1s fruct\u00edferos de la f\u00edsica. A ello se dedica la \u00f3ptica, hoy d\u00eda una de las \u00e1reas m\u00e1s activas de la f\u00edsica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Roy Jay Glauber - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Sobre la teor\u00eda cu\u00e1ntica de la consciencia (de Hameroff y Penrose) - La  Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La coherencia cu\u00e1ntica entre excitones clave en el transporte de carga en  el fotosistema II de la fotos\u00edntesis oxig\u00e9nica - La Ciencia de la Mula  Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQRhTgqv0LFNTx-HQeEmmMPVF9vkxOCUnHoidgcPijWyy9g9_WQXXfi6dViPxiLR6QCf-g&amp;usqp=CAU\" alt=\"Coherencia cu\u00e1ntica a temperatura ambiente \u2013 Simbiotica's Blog\" \/><\/p>\n<p style=\"text-align: justify;\">Buena prueba de ello es la r\u00e1pida sucesi\u00f3n de Premios Nobel en ese campo en a\u00f1os recientes: 1.997, 2.001 y 2.005. La mitad del \u00faltimo premio fue a manos de Roy J. Glauber, de la Universidad de Harvard, &#8220;<em>por sus contribuciones a la teor\u00eda cu\u00e1ntica de la coherencia \u00f3ptica<\/em>&#8220;. Estas contribuciones se recogen esencialmente en tres art\u00edculos publicados en 1.963 (se lo reconocen en 2.005). Sobre ellas se ha desarrollado la \u00f3ptica cu\u00e1ntica. En la luz se apreci\u00f3 por primera vez la naturaleza dual onda-part\u00edcula de los objetos cu\u00e1nticos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/slideplayer.es\/slide\/3186546\/11\/images\/3\/El+movimiento+ondulatorio.jpg\" alt=\"Las ondas: Sonido y Luz. - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">El comportamiento ondulatorio de la luz sirvi\u00f3 de prueba experimental para la teor\u00eda electromagn\u00e9tica de Maxwell. La idea de la luz como un haz de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> reapareci\u00f3 con <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en 1.905 para explicar el efecto fotoel\u00e9ctrico (que le vali\u00f3 el Nobel de f\u00edsica). El dualismo onda-part\u00edcula de la luz, que De Broglie extendi\u00f3 a las part\u00edculas materiales, es contradictorio en el marco de la f\u00edsica cl\u00e1sica. Para reconciliar ambas im\u00e1genes hubo que desarrollar la f\u00edsica cu\u00e1ntica. No obstante, como se\u00f1alaba Glauber en uno de los art\u00edculos mencionados, &#8220;<em>la teor\u00eda cu\u00e1ntica ha tenido una influencia sobre la \u00f3ptica que es s\u00f3lo una fracci\u00f3n de la que hist\u00f3ricamente ha tenido la \u00f3ptica sobre la teor\u00eda cu\u00e1ntica&#8221;<\/em>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La historia del l\u00e1ser: de Einstein a Gordon Gould | LASIT\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qui\u00e9n invent\u00f3 el l\u00e1ser? 30 a\u00f1os de batalla judicial\" \/><\/p>\n<p style=\"text-align: justify;\">Motivado por los experimentos de Hanbury-Brown y Twiss en 1.954-56, y por la invenci\u00f3n del <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a> en 1.960, Glauber realiz\u00f3 una aplicaci\u00f3n de la electrodin\u00e1mica cu\u00e1ntica a problemas \u00f3pticos. Mientras que los experimentos previos hab\u00edan usado interferencia de amplitudes y registraban intensidades con un solo detector, Hanbury-Brown y Twiss estudiaron correlaciones en las intensidades recibidas de una estrella por dos detectores separados, observando que los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> t\u00e9rmicos parecen emitirse agrupados (<em>bunched<\/em>). \u00bfTambi\u00e9n los de un haz de l\u00e1ser? Esta y otras cuestiones llevaron a Glauber a desarrollar la teor\u00eda cu\u00e1ntica de la coherencia, basada en los estados coherentes y en la teor\u00eda cu\u00e1ntica de la fotodetecci\u00f3n. Estudiando coincidencias retardadas en la detecci\u00f3n de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> por varios detectores, Glauber introdujo una sucesi\u00f3n de funciones de correlaci\u00f3n que mostraban las caracter\u00edsticas cu\u00e1nticas de la radiaci\u00f3n y permit\u00edan diferenciar entre haces de luz con la misma distribuci\u00f3n espectral, pero diferente estad\u00edstica de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Particularmente relevantes han sido los estudios posteriores de &#8220;luz no cl\u00e1sica&#8221;, tales como resonancia-fluorescencia de un solo \u00e1tomo, que muestra el llamado\u00a0<em>anti-bunching<\/em>, luz cuyo ruido cu\u00e1ntico depende de la fase; y pares de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> entrelazados.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/userscontent2.emaze.com\/images\/17ef372a-5d52-4be2-9d0c-08846ddf0795\/e85c08d8-0862-4d2d-a33c-097e22f4f730.gif\" alt=\"Crean dispositivo para escuchar los \u00e1tomos, \u00bfqu\u00e9 significa esto?\" \/><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/SpicyCelebratedGilamonster-size_restricted.gif\" alt=\"Top 30 Sp3 GIFs | Find the best GIF on Gfycat\" \/><\/p>\n<p style=\"text-align: justify;\">El estado m\u00e1s com\u00fan de la materia en el universo, no es ni l\u00edquido, ni s\u00f3lido, ni gaseoso, sino que es el <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>; el estado de la materia que conforman las estrellas. Sin embargo, particularmente apuesto por una idea que no se va de mi cabeza, el estado \u00faltimo de la materia es\u00a0la luz.<\/p>\n<p style=\"text-align: justify;\">La otra mitad del Premio Nobel se otorg\u00f3 a partes iguales a John L. Hall, de la Universidad de Colorado, JILA y NIST, Boulder y a Theodor W. H\u00e4nsch, del Max Planck Instit f\u00fcr Quantenoptik, Garching, y de la Ludwig-Maximilians-Universit\u00e4t, Munich, &#8220;<em>por sus contribuciones al desarrollo de m\u00e9todos de espectroscopia <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a> de precisi\u00f3n, incluyendo la t\u00e9cnica de peines de frecuencias \u00f3pticas<\/em>&#8220;.<\/p>\n<p style=\"text-align: justify;\">En espectroscopia se analiza la composici\u00f3n en frecuencias de la luz absorbida o emitida por la materia, lo cual proporciona informaci\u00f3n valiosa, por ejemplo, sobre la estructura cu\u00e1ntica de los \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEhUSEhIVFRUVFRcVFxUVFxcXFxUWFxUYFxgXFRUYHSggGBolGxcXITEhJSkrLi4uGB8zODMtNygtLisBCgoKDg0OGxAQGy8lICUzKy0tLS0tLS0tLS03LTUtLS0tLi0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIARQAtgMBIgACEQEDEQH\/xAAcAAEAAQUBAQAAAAAAAAAAAAAAAQIDBAUGBwj\/xABAEAACAQIEAgYGBwcDBQAAAAAAAQIDEQQSITEFQQZRYXGB8BMUIjKhwQcjQpGx4fEkMzRSVGTRYoKUFUR0kqL\/xAAaAQEAAwEBAQAAAAAAAAAAAAAAAQMEAgUG\/8QAKREAAgIBAwEIAgMAAAAAAAAAAAECEQMEEiExBRMiMkFxgbFRYTNiwf\/aAAwDAQACEQMRAD8A8bABUcgAAAAAAAAAAEgAEogExRcjEiCL0IA6RZlEtmRNFiSBDRSAQSQSLggAC4AAuSQgASACAAAAAAACCQAAQSSAiqKKUXaaIJLsV58+djJhT0KacDNjT0IZZBGBVXnxZi1DYV4mBVQREkWQCDorAAAAYAJCAAIJABAAFxcAAjMMxJJJBFxmAKiCMwzAFcS\/QRjwZmYYJWwbHCUbmfUpaefP6kcOpmbWhYslEth0NFiYGrrm6xhpMTIraoiZYBTnIzgrKyCnMM4BUCnOMwBWC3nAoC4IBJJNwQABcAAAAAAAIAvU0bLB0jDw8Te8Nw3Z8CzErZL6G44XhtviXMZDXw+Js8BQtHXmYmNXnxl+W3Wi5rk79DnMct\/PM57FbnR8SW5zWJepTkVM5kywCAVnJIIAAABIAAABIBAAAAAAAAAAIKo7kFyjG7ANrw7DuVjs+FcMdlpzVu0tdEeD5km9juKWFjFaLz8iMWdb9qNXc+G2a2eHywSXf58\/M0uMjv8AmdLjY6eeo5\/HR38+eZ6KhwZZS5o5PjD3OXrPU6Ljc9Xuc3UZlzdRZQACoAAAAAAAAAEggkgAAABgAAgEgAGXw2F5pdpiGw4H+9j3kSdJnUFckey8Bw2SlHre5t6MTX4J2hHu+X6G1pQ0OuzMF+JmnW5ajSNVjofFLzbx\/U5viD59p1PEV+H4ruOV4o9H\/n8j15I8xSOF41PVmikzacWqavvNWeZlfiLo9CCSAVnQAAAAABJAABIIJIAIJIAJAAAAIAJM3g87VYvtMIyeH6TXeTV8BOuT2\/hsrwj3JfC\/zOgor2P07LfP4HN9G3enHzy6zqaK0PT0mPZAp1mS5Gn4mtTj+Ou0X55M7TiUNDh+lMrRZoyLgpizzriM\/aZhl7FP2mWDxZO5NmtAAEEgAAAAAAAAEgEEAkEAAkEAAkgAkEoycB76MYyuGr20dQ8yIfQ9o6G\/ul2I6p6HOdDY\/Vpee3fzsdFinY9tR28HnynuaMXHwv5707ef8nnXTOVl56lc9MxEbxT8\/keWdPJW086fqc5fI2dY34jzyq7tlIZB4ZvAAJAAAAAAAAAAAAAAAAAAAAAAMjAv213lgu4b3l3kxfiRD6Ht\/QGeaB02Pdmjk\/o4lePnq\/X7jq+Jb69T+Z7y5o8pupFdON6fnkeRfSJL2j2Dh6vCXnmeN\/SU\/rfPzKdQ6xyLcPno4QAg8U9EAAkAAAAAAAAAAAAAAAAAAAAAEldHdFsrpPVd4XUHtX0ce556jscZG6+P4nH\/AEaR+q8POh1rrrNkPfj0XseLldSZe4LrmX+lnjP0ofv7efOp7TwqNpvtR419LULYlrvM+p8svgv0zuaOBZBIPHPTIABIAAAAAAAAAAAAAAAAAAAAABUikmJAPcvo3VsPfz50MuWLtWcr6bX7u4wei1T0OBUnu0clxbpD6OV03vt4vwPo1JQjcjxdjnN0excIqKUlbqZ5F9M9K2K8DsehXG1Nwd9JNK3U7WfzND9OeGtUpz64mXVLh16os03hyJM8lIJDPGPWIABIAAAAAAAAAAAAAAAAAAAAABdwsM04pc2iiMTddHsG5VFLLpHUsxQ3zSOZy2ps7XjvEfRYaFOOrsrJefNjhKvD8RUebJJ+Bt+K8TnKbyqVlojUVuIVHzZ6GplGbp9DNghKKOi6HYmpQqKM00r6X1s7\/gd39LeF9NhaVRcl28zyXC4qeju79V7\/AAPXMHipYrhlpL2oJprTfTt7DvE98VEqzxcZqZ4ZJNbkG84hwyUHdx9l7Px2NNVhZnlTxyg6ZujJSVotgA5OgAAAAAAAAAAAAAAAATYAgmxKdhEgFyk0mrno3RTA+mpt0qkI3SWVtZl3rrPPMJbOs2xucPQjOpGMJejzP34u1r9xdg1KwvlWijNDeqPUOF9A1J3qtyXPktmeT8fw8aVerCL9mM2l3XNvjePY3CPJTxdRxd17z2OefE7tuUIyb3b3NM9Xjyx4+ivBinFtt2bTog6frNL0vuOdpee+x7zPh+FwtGblVhCEldXaXwPnNcWkvcjCPalqY+Kx1Wp+8qSl3t2+4R1SjGlZOTA8krfB0fSzi9FzcMPKUo3er2v2HKNkAy5cryStl8IKCpFeZcyHE2fB+H06ylmmotapXtp4mBXioyaUlJdaIeNqKl+SVJXRZBVmIaKzogAEgAAAAAAAEkAlIhlbKABclFJNwC7kfU7vZIuTw1WCTlCUV17HX9DIYZQdWrOKd9nukl1GH0v6QQrfVUV9Wt3\/ADPs6jZLTQji3yl7Iz97Jz2pfJzU5t7u\/eXMPh1J2LDLlKdjGuC82GJ4XCMbqV31FnhnBq2Jk40YXy7vZK5XWrJws2dV9GXSmhhZVKWIVo1Gmprk7W17DTijCc0pFeWUoxbjyzlsf0er0f3kGu1apmoPbulXSDAujJ+kjNtaKNr9x4nUldt9Z3qsMMbW1\/Bxp8ssie5UQmQAZDQCu3UUE3IBU2U3IABUu4FIAAOhfSJ\/0uC5\/wDa0ufh2fiH0ile\/quCt\/4tLm79XZ8TqjrazniToV0hlf8AhcF\/xaVtX3F7FcaqQm4PCYK6f9LS7+ojgbGc1+IZv10jl\/S4LT+0pf4JfSCVv4XA\/wDFpdXcKHdyOeaIidJDj0m4r1XBLM0v4Slz0udnhlSfDamIeDwbrxqTjf1emo2i\/wCWxTmzQxVu9WkdwwynaR51gcDCqn9YoNa2fPuLGKwjh9pPuZuIdIZNaYTBPa\/7JSsu920KodIHb2sLg9v6Wl29mpZVPqVbWc29A5HWYXjGaSi8Ng1f+0pPba+m5RHjMmn+y4G6\/taT0XZbtFog5W5B19DisnZ+q4Kzsr+q0u58vOhvsVUpxStg8Jey3w1PfTlYrnmhBpMpnnjBpP1PMgegQrZoVJLD4P6tReuFpNavLrpojBqcQlGCk8Ngd7L9lpa2000Oo5ISdJnaypnGg6uPGZO69VwV+r1Wlr8C3Lj0tf2XBab\/ALLS05dRrWnk1ZYrOay9ZB1EuOvLGSwuC1dn+y0uT7u0qw\/GZN5fVcFftwtJcu47x6OeSW2LQpnKA6WfH5K\/7LgtP7Wl3dRal0hlv6rgv+LS6rdRTPE4Np+hO1nPg6Kp0ikn\/C4HxwlLq7gcUNrLeHoRUJ\/6qLeq2cakdurTmZCwMbKi5ez6eNnb+envfwMKGMTvHqjUSd98zutCf+pe9NK0lKk1\/svf79ChqRd7GRXw0ZQp6awo1Hdc3Tnz8GXnBemz+880I63tadN669qNe8X7MZLeXpVKPZMyZ47WKurT9FmatdOF1v3MhqX39ncV6lulh4xhK+8oS35ONS2nXpYreHhkya39KtrWs6d7377lueIjmlC+kfSWktb5ndfEtLFpptrZxe+7St8vidVJnaaToqqxzRg39mlp25ZNHpmCi48Jm0ruVSom9XZSjzPLp1lki924zVuq8vgd\/LFxjwmmrNJzzXv1q1n1ow9oQclBf2LcHmOPoUbU5U7aVPRPXk1Jp6+JNfCqyhzgqiSWuqd0m\/iYEMR7Mlp7qS7crvuXVjvYTW8pSuu9W17DY4uzDNdUjaYnDwlP0lJOOX0Sd3feLUm12tFqlgVleV7q99baTa8TFqV9Yxb3ULtda8svUMW7ypXillkovv1SujhqSRTK6NtQw1POqcn7Eak1zb926f4HWYzDU24tWbSpySvo01Z9\/d3nFYTiF8sr2lnXs9ay2vodbxXFpRpdTjC62y5ZX287nnamMt8UeRrE3OK9zU+qxjGa93PCbkm9LKfw05GJjMNS0g82WMp76JezeJkrHKVarooxy1bNvRp+1oautxBuLqafvPcvusmW9macEZOXJqxRk+rKY0I+lzLWzgkrtOzTXz3Na6KSmrPVPNrtlmr3K6+LUcsVs1Fyaet1K+j5MnCVaftqbklkmoWt7z1ipX5aI+kjGobj04Is1cPHa2zlbXR6JmWsukt0ox1W7Vknvo5aMwfWr03dLSd0u9WdvgXadVezazvBZux5ndd\/PxNvZ8W864Jk1Rar04K9t3F\/en50LU0kkrbSla+217bkYiSzNafa\/ItxrtK+l781e+ljydan3sq\/JKaSLFVba30BE1ovzBmFIpEmQhcki1RXShdqKvd6LxL1bBzje6tbXz8S1SqZWpLRp3Tvaz7zLxHFJTjlaWt3d73fO77Dlt3wdKvyYSWlyVK+nnchBbnQ6GZwvBOpJpfZWZrrSPQuJcMS4LRedXTbUbPWV9Y\/A85wOKdKTa107vG56Fx7jMnwrD+xFPI4t6aSeja6rrl2nm61ZHPHt6bl9M0YKp\/J5vJ8vEv0rLRa386mPG3O5Xl3+X+dj0GYprgysHSnOTy62WvXbYu18M6aano23ZeHPr2ZZ4fXdOWZK+ncZtfHyqxt9pSvmWrcbWtrtq2VPdf6K2mW8LVcZRstW1r93L4HW8XxDcE2ntvzen5HKYGF5RT\/AJk326X8TouLVnlUdLLnv4eesyahJ5ImDUxvJBF7A8ChUjCc62SE1J5rOWXktfl1Gt6S8GWGUXGamn7LtfSW+l99DKwfSN0oRhCnCSbblzU2tY\/cavjvF6mIjFTUVq5OS3bf5fgd6eOXvOXwXY4yumaSS57a7edycxM7LrfeUtdm59JFru0bomwfAq9ovL7yTWuyd2r9WxjUY2bT0tv38zY\/9fq2SaTslHvttmS3sYEZXlKVlq9jX2U5vUqxNKjCrJXL2AwvpJNXslFu\/LRaLxf4lmu19xXhMbOl7vPR356fmeRrH45bVySuCauHy21urfEE+tN+9FPs2V+vQGRWWroW\/RrO1y1+RaWz7gAVepUneO32t+4mpBJK3VcAktSuytwWbbTq8CIQ9\/sWn\/sgAQ\/MIUk43\/1Nfckzuuk8V6hgorRegpza65NJt\/EAxar+TF7\/AOMvxLzexxNlnkraWlbsttYrpQvCXbJfMA1S6GTLxEvKkrU+1XfbaaRkSopV5RWyvZf7QCq39lMFw\/n7L2AopRU\/tOcde+VnodF0gslSSS1tfxYBjy85Y3+zzMrvPG\/2a6vRjHEypqKy+2\/uhc1eOpr0U5Ws7xV+yzZIL8De5expxvlfBiYhfV0XzyN\/\/TJjFOVTsUrdlmAfQw8iPQj0MWcFlT5uVvu\/Uz\/V0lC32kr+IB6fZP8AK3+hk8phRgnOS5Wl8P0Lbpr0bfPMl8LgHh6zzs6x9CmrBKMGuad\/BgAx2Mkmnwf\/2Q==\" alt=\"Espectroscopia - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Espectro de emisi\u00f3n - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Los galardonados lideraron un proyecto espectacular en el desarrollo de m\u00e9todos para producir y medir estas frecuencias \u00f3pticas, con una precisi\u00f3n actual de 15 cifras significativas y potencial de 18. De hecho, este tipo de medidas son de las de mayor precisi\u00f3n alcanzadas en f\u00edsica y permiten abordar cuestiones de gran inter\u00e9s b\u00e1sico, como la observaci\u00f3n de la variaci\u00f3n temporal de &#8220;constantes&#8221; fundamentales, como la estructura fina (\u03b1 = 1\/137, \u00f3 2\u03c0e<sup>2<\/sup>\/hc). Tienen tambi\u00e9n repercusi\u00f3n en el desarrollo de relojes at\u00f3micos ultra-precisos (con desajuste menor a una d\u00e9cima de segundo cada 100 a\u00f1os), \u00fatiles por ejemplo en sistemas GPS.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en  nuestro Universo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Una enana blanca para estudiar la constante de estructura fina | Ciencia en  s\u00ed misma\" \/><\/p>\n<p style=\"text-align: justify;\">En espectroscopia \u00f3ptica de precisi\u00f3n han de determinarse frecuencias de varios cientos de THz en t\u00e9rminos de la definici\u00f3n del patr\u00f3n de tiempo representado por desdoblamiento hiperfino del estado fundamental del cesio a 9&#8217;2 GHz. Hasta el a\u00f1o 2.000, esta tarea requer\u00eda esfuerzos heroicos porque los detectores s\u00f3lo permiten comparar directamente frecuencias separadas por algunas decenas de GHz. Se usaban por tanto complejas cadenas de generaci\u00f3n de sucesivos arm\u00f3nicos de la frecuencia del cesio.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Un 'peine de frecuencias' aumenta la eficiencia de la fibra \u00f3ptica \u2022  Tendencias21\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSZksv50EVZG8XMtvf6LZqPjWEZEhsAPpNqEg&amp;usqp=CAU\" alt=\"Desarrollo de patrones de frecuencia \u00f3pticos para comunicaciones \u00f3pticas \u2013  Revista e-medida\" \/><\/p>\n<p style=\"text-align: justify;\">Esas cadenas eran costosas, delicadas, y de hecho, s\u00f3lo algunos laboratorios las desarrollaron. El problema se ha simplificado enormemente con la introducci\u00f3n por Hall y H\u00e4nsch del llamado\u00a0<em>peine de frecuencias \u00f3pticas<\/em>, formado por del orden de un mill\u00f3n de frecuencias equiespaciadas unos 100 MHz y cubriendo varios cientos de THz. De estas frecuencias pueden realizarse una medida absoluta con el patr\u00f3n de cesio. Por tanto el peine sirve como una &#8220;regla&#8221; para determinar cualquier frecuencia \u00f3ptica desconocida. Estos peines o sintetizadores de frecuencias, que ya se comercializan, usan <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1seres<\/a> de femtosegundos y un nuevo tipo de fibra \u00f3ptica micro-estructurada o de cristal fot\u00f3nico&#8230;<\/p>\n<p style=\"text-align: justify;\">Hay acontecimientos que son dignos de recordar.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/ondasgravitacionaleshome.files.wordpress.com\/2018\/08\/ondas-gravitacionales-gif-4.gif?w=320\" alt=\"Fuentes y Tipos de Ondas Gravitacionales \u2013 Ondas Gravitacionales\" \/><\/p>\n<p style=\"text-align: justify;\">Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, al igual que Max Planck, am\u00f3 los principios que reg\u00edan las leyes de la naturaleza; sus trabajos siempre conten\u00edan estos principios. A parte de los principios de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> y de constancia de la velocidad de la luz, unos a\u00f1os m\u00e1s tarde A. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> enunciaba la hip\u00f3tesis de que un campo gravitatorio uniforme es f\u00edsicamente indistinguible de una aceleraci\u00f3n uniforme del sistema de referencia, y erigir\u00eda sobre \u00e9sta su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, obra cumbre, por su originalidad y belleza, del pensamiento cient\u00edfico de todos los tiempos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSH6vtACMN93YAsbHuJfqU792cYtBTKULQyJA&amp;usqp=CAU\" alt=\"Ens\u00e9\u00f1ame de Ciencia - En f\u00edsica, las ecuaciones de campo de Einstein son un  conjunto de diez ecuaciones de la teor\u00eda de la relatividad general de  Albert Einstein, que describen la interacci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">La comenz\u00f3 a elaborar en 1.907 y la concluy\u00f3 esencialmente el 25 de noviembre de 1.915, tras ocho a\u00f1os de tenaz trabajo, de b\u00fasqueda, de profundos pensamientos, de seguir por derroteros y caminos equivocados, hasta crear una fascinante teor\u00eda de la gravitaci\u00f3n, conocida como Teor\u00eda General de la Relatividad.<\/p>\n<p style=\"text-align: justify;\">Obligado a renunciar al espacio-tiempo absoluto de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, o mejor, teor\u00eda newtoniana, para dar cobijo a la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial a la gravedad, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> geometriz\u00f3 \u00e9sta y derroc\u00f3 la de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>. Muchos a\u00f1os m\u00e1s tarde, en sus notas autobiogr\u00e1ficas, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> pedir\u00eda humildemente perd\u00f3n a <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> por su osad\u00eda al modificar su mec\u00e1nica: &#8220;<em><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, perd\u00f3name; T\u00fa encontraste el \u00fanico camino que en tu \u00e9poca estaba justo al alcance de un hombre de potencia mental y creadora suprema&#8221;<\/em>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBUVFBcVFRUYGBcaGx0bGxsaGyEgHRsdGxsbGiAbHCAeIiwkGyApIBsbJTYlKS4wMzMzGyI5PjkyPSwyMzABCwsLEA4QHhISHjIpJCoyMjIyMjI+MjIyMjI0MjIyNDIyMjIyMjIyMjIyNDIyMjIyMjIyMjIyMjIyMjIyMjIyMv\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAACAQMEBQYAB\/\/EAEMQAAECAwUFBQYEBgIBAwUAAAECEQADIQQSMUFRBWFxgZEiobHR8AYTMlLB4RUWQvEUI2JygtKispKDo8IHMzRDc\/\/EABkBAQEBAQEBAAAAAAAAAAAAAAABAgMEBf\/EACgRAAICAQMFAAIBBQAAAAAAAAABAhETEiFRAxQxQWGh8NEicZGxwf\/aAAwDAQACEQMRAD8A8s\/B16p6nyhfwZfzJ6nyjQhHqnj5CCueq\/uY9mGJ8\/uZmc\/BZmqep8o78GXqnqfKNIEZeXgPrBCX69UEMMR3MzNfgkzVPU+Ud+CTNU9T5RpQj19\/KCueq\/uYYYjuZmY\/A5mqep8oX8DmfMnqfKNNc9U8IW76x+whhiO5mZf8Dmap6nyhfwKZqng58o04Ay7m7zHU\/eg+8MMS9zMzH4FM1T1PlHfgUz5k9TXhSNNvy1bwZ458\/rU+UMMR3MzM\/gUzVPU+Ud+AzNU9T5RpjTduw6wrHBnPUDoYYYjuZmZ\/AZnzJbVz5R34DM1T1PlGmB0I3nTg4ggOIGuvMGGGI7mZl\/wCbqnqfKC\/AJnzIbVz5Rphhk2QBbmXhwpOleFB3tDDEdzMyn5fm6p6mvdBfl+bqnqe+kapKcgeJfzEEEbi3V+hhhiTuZmS\/L035kcXPlHfl6azunqfKNddbHkMOeEL7uu\/iKQwxHczMh+XpuqX0c+UL+XpuqOLlvCNcJejtmWx9aRxl0c4ZCtYYYjupGQ\/L83G8nqfKOPs\/N1T1PlGvMvrkKUhPdaV1MMER3MzH\/gEx2vJ6nyhPwGZqnqfKNh7rkO8wCpeZHAQwxHczMkdhzBiU9T5Rx2HMdnT1NO6NWZZ\/wAj3ffwgDKyHM+soYYjuZmW\/BV1qmm8+UJ+CzGd09T5Rqfd8gO\/7wBRmeQ9ZQwxHczMz+CzMHS\/E+UINjrrVNN58o0plkcT9fqYEy\/09T6yEMMR3MzOfg62d09T5R34OulU13nyjRXHL5D03OEu4qOJw84YYjuZmd\/CFuzppvOXKB\/Cl7u\/yjQlDBsz4ZeuEKaUBbXj6pyhgiO5kTEop68S3dC3PWX1JhAv9zT7QhVXU6qH1846WcdIVOXTuo8IpQ4cR4DCAUrmd9Ry1hCWqcd1U8\/KFmtAd\/PAamvRoQKJww1xJgFUqcd3104UhUioJrgzUOPcIzZdJpV+w9vApKDM7JmIvHkSx4RW7K2BaLSpaJUustr4UQgpJJDFyHLpPBo9Pt1hkL2lLmGar+IRKBRKAuhQF\/8AWRXEul8oz3sraROVtVc9K0JWjtoDXkD+cFJS9CoDvjiupKju+nFNIy9t9mbTKXKlzEJCpqilCb6VXlBqODT4hUxXW6xrkrXLmJuqSbpSCCHYFqUwIq8aDZNms4t1lNkM8oC03vfJSGN6gTdAo2vWGfbCyqVb7Qo0F4N2hXspoBjG4yd0YlFJX9INh2BaJ0lVoRLvS0XnIISeyHLA1IA04YwWx\/Z+0WoLXKSld0gEKUlLPhia4R6ds3Z1okGxykoBkolqE8ghiuZUsMwFA8lR59P2WJFt92Vk3ZyAkXcipKkVeoulOERTcro1LppJNg2z2QtclBWtASHSKLSaqUEij5kiGley9qSqZL92krloExYSpLhJci7WuBw\/e+9r7g2kSSp70oAP2cEVwMXVut6JO2Ekg\/zUJlKL0ZQ7Lj+4JHMxNUvwTRG38dHnuzNmzLSsSpIvKYqN4gBgzlzlUdYOZsiYmUieUD3SlFKFJWCSQSMATiUmsbKVYk2CVbpgT2r3uJdS7LZQZ\/6VJVT5Yj20JGyrILjfziAK0Lzd76xrXb2JjSW\/krVexNtqTLSojBN9D\/8AbKKKdZ1oKkrQpKwSFDNOr742PtxPUi3hSUi+mWgpIJvAuqgYvjRs3i12zs9E7aUlBlgky0rmH+0qLHoB0iKb2bEumnaXp0YraWwLRIRLVMRdSssCSDVnALEkUfoYe2b7NT7QgTJctKpblL3wlyMaExu9oWWfPk2tM2UzKvyXILhIZqHskhP\/ADMZ9QT+EpeXQz\/hBOb1esF1G19sS6ST91X+jPbQ2XOs5\/nIWgn4ahSTwIpTR9Ij2ezKWpKEAqWugF2p6Px4CNihSV7KVfvXUzQEElywKXuk5VWODiE9iQkrtC0OZiZRuPUh3wpqEiN63pbfo5405JL2VU32OtYS\/u0lqkBYvbyz15Qxsz2enz0e8loBQCUjtpFQ1K8YuNg7Ll2glQtMxM8hSldmrBTPeBq7jOJ2zrJJOziiapYQZrkoHavUYdp+cYc2tjS6ae\/qn7M0n2dtHvfc3HmFN9r6SLuBLu2NG4wwnY80zv4YJ\/muXSQkVAvYuzNXe8aj2XsyE2tZlFRQJRCSoi9+jEABqvFtsuV7+ZZrWxC0hUuaN4QplevnGkafUa88fkR6UZeOfwYawez06fe92gFMtVxTqCajEY98LN9nLQmaiWpKPeLBKAFULAk1dgwHhGo2ZKl\/wtsE0zAgzO1da8BeDXXcYtEHYCJQt8oSVTCgBXxs964t\/ho2GUXW9\/hMcdvpTWz2VtMpClqlggPeKVJVdG8CvGIFg2PMnq93KTeUBeV2gBQgVJ0do36UolJts6StU1ZUsKQRdCCVKcscQHNcwIgez1hnJsk2ZJSTNmKCUYApSk1VU6uOQiLqPS2w+ktSS+mJnbMWJpkqSy0qCbrj4iQAHdqkiu+B2jsxclakTEgLS3ZBBFQCMHoxEbv2nsR\/irNOuFPvFS7woWUlSaE8CByMVPtpJKravRkZf0BzGoT1Nf2MdSGlP4zHGURU4n08AqUwbM4\/QRbCQ5JIoK5ch4QHuMVZ5YYnPH1SOlHPUVSpWCRz4\/aAKHO4eH3+sWSpDDefDr6rDS5LBmxqfplz6QoWQAipUcvHIetIbFmJq0T5spmT14mG5gYsMqZc++IBg5Xj\/ifXZhKt8o34HzgUsKCp0OD\/AF7ucSU2RRYrIQNF4\/4pFe4Rg7kcHJNH7\/IQqRVkg3twccvOJQ92OyhJXuUWB3sKnqOEIbYQGQQNwDAcGZ+OPjAWALGoVWyDk58QK8oP3MsMpayS9LoYFt5y5RHCs9a3Tnv4d8IklTl6Zj6DXhFJZo7Z7ULXapdrMtCVoCQkpKiGF6jPVwpQ4GH7L7ZTETZ8z3MopnBN9JBuhnB3m9eLg4kxlUm8WTTccPvHXnomm7U+sjGdK4Na5L2aG0e0pXMlTEWeRL90u\/2EkPUHtsXYNlrEu0e2Rmqf+EsxVeSq8UG86VJU7u5+ECMqogdkUOehP0hVU7JocyPD7iJoQySLHaW2JtonqnXzLUogsCQlN0ABuQGMP7W22u02iXPWhKFoCfhdjdVeBUCeVDpFSssGNXxP0eCLpDCoxO7du9aRdKM6mWe09rLtFo\/iVpQCCksl2Fxmzerd8LtXayrTPNoLIUyQyXA7OFTiXitZqAscT5PBr+Uiuband3dYqig5Mvdue0821oQmahKAg3hcftKIZyCcg\/WGF7XWqyIs11BShZUk1vFyolwT\/URSKy6aJSygPHM7uOghRdUcwB4DvHfjBRXgjnJvyamf7ZrKhMNms4mtSYUFSkgYYkHU4xEs+356FzVumZMmpKCtWKH+UUAbs0w7IimSS5UWIFdRuGo+0ci6xNQcNcce7xgunHgPqSfstNj7YXZ53vEh2SUkKJYpOo1cA8Ym7P8AaMy5SpZlSlpvlYSsEgKUXYVNAHaKNAITQu+W4bjv8INWSSmvSp7tMorhFmV1JLwWm09szp6UpVcSgfChCQEhs2JJJy5HWGLBa5khaVSxdWNxY3sUkYEM0RAElWbDnQdMfrDksYqveIqfRjSiqojm27s0cv2sIUpSbNJSsghUwJqR41LYnGI2zNue7kmUqXLWi\/eZaXqdztl3xUi9d+IF94wHHf4QdxVEsOicT6ETHHgZZX5LSTtq5MM2XLloKklN1KSEt8zA4+QjtjbXXZlEJIUFAAhQLOKvQ0IciK9IN57oYbhgMIJCSxLDTAZ4+t8XRGqJkld2Wth2+tAmBQStKlXiFAltBjhh0hZe2wmYmamTLQQ4AQkgFwXJANcYqmIAoK1\/TlQfWDuFwl0jLLicPVIY4jLKqss7HtUS1zFD\/wDbeKkqDpN4vkQczyMBapq5iJUpLXJYYXFEE4OpT4mhNNTEFKqk3qCufL6QiWAJcnLzz9PF0K7M5JVVk78SmCWiWuWCJa\/eJKncEEkDRnPSHbdtszUrvyJF5Qu3m7WDOC7uKRCRMUEgAEg1Y1GmnGHFJQSAUBJ3HM7iYY48FySqrK1UsAfprXPKg+sCuXgmnTM+hFmbM6uypKgMgKsOUMhJck3nFWwr+5jZzICpDqbLD4RgM\/Ew0ZLqdqY4DAZeAiwEqhLbqnX7eMNqlgJ\/TUtnlXyhRSrMipVpXLH1XlEX3Pr0YulywwwqXonSg+sCiXdDNv8AhESipmfFqSgfy0tT4zVY5nDk0RlrJ7Si4P6sz58+sNXwMKHU4dMPGEYkuTdJ1z4a+EcT0BLW9MjmKk8deEcogY1OuIHHUwF\/JIbUHE7vtCpSB\/r57u\/xgBWeqjT5sz5\/SFUbxA6EfXXeYBJKsMMxkB5b4UrADJqM3xP29GKQNaxh\/wAtfMQSuzQ4nPQab\/pAJ7IfE4sct536QqBQqxTmNT6zgA0m6HNfl3b\/ALQSKC9iMuP0\/aAR2iSMMxoPqIJJvEXaZAbvrAgcoYqFdxzO\/XWFl\/NgRrmePfAkhRATRqDfv3GCWXITpQHUnPe\/lABpOJUKjPedRnrBodIfEYDie8ftAKJon4kig3k4scv2ggHICDhQa7zvgQJADOCxNA\/ex7usGSwZQqeRYeNfCG7wUWwajjQYkjqYcS7vinHUMPA5PGiBswASa41od27Dxg1u4SRufCuZfPjuhtCgSVGjV1D5et0HKCgCQXypXHFxw3ZwA4m6pT1AGtQw9d8PSiqpCn4HM7usWns5Y1Llz1oQlc5KUFCSA7FRClhKnSVBqOMd7Q9LUqbKnie5uJBStaQFomEgJQ4DlwS6Tgz0aM69zShtZT1AqkV3NQcGz8IMtQMdaHM8tGh6y2Gas\/y0LWlNCUAluLa1h9OzrQ5JkTdf\/tKNcB+n00atGNL4IwCSrNhwwGMO2eUVk3QpStEpc13DnE\/YWyzOWoLFxCQ61EMUpFSNxJHcdIK3bWJ7Eke7lD4QglJUMAVEEEk411hq3pF07amQVWcp7BCwon4SghXQ1qfCOuCgc9Mzz0aLzZG0SEzQtlXEG4VOVJUpkm6SXAN52GkU6Hcqu9xxNPXCLFu3ZmUUkmvYgu3s2HDAef1gkNUsXwx15aPCpCgMg9MhhU\/SDU7AFW\/E58N3jGzmcEEJ+EB9d3E+mhSk0DgcNTw5R1xN5nNKdMfrDiKkqCd\/lAAkAqqSQPAftCoTiq7vrqemsEgEA1Ayp1OHqscQGzJJfp6MUliIBAJcDINjr64w6JzpZTrfrTQ4\/tCKSQwYDjjX0I5aXN1ycmHrWAs5dmBAutqyjWsR5qWYZilBnjEkJ7WAA34sPsINEy8e0STi4Hp4CyBOlklq6VLRHmyw5cDrpSLBUi6XagDuT074iNvH\/jAWYULAHZHXEcMoS6TU4anEecDfZqcFYmOKVEuSx1OBjznrCKwMP\/LMeUcE5qLDJWvnxgQoDAV34ch5wiXU5yzfL11gA1LemGm\/edeMF8JrRfcOO\/ugBMAHZqNcxw04xyUUdXw5HPgPTRQGgOXNCMTqfOOcqLAMcAMP2MJVRCWfJITU1yAzO6NLP2TJsctP8ZemTlhxIlqu3U5e8mYh\/lSH5PGW6CjZnlqGAoRidT9INVAxoo4ndoY0Gx7LZrXNRJ90bOtR7C0rVMSoJqUqC8CwLEHEVEU20USxOmBAPukrUEVcsCQA5xJZ4J70HGlY07DtYnA7td74QqTdS5qDRP1I0htLk1qnPcPoYMOT2cNDkBrqN8aMjkugKknGjZ7yRn94VDMTgTQab+GnOG6KIu0yAPi\/fBFV5TENkDu1I74AdCiB2g70Grbj6zgkhh2TU10LD7+EAHelU9QAMyMtYJN1StB3MMtRpnAg4tbABQricju7vGHFSwSEg1FGNKnGuG7lBWSRMWXSgrArql9HwFWziSnZiw5UyS3zPU8OecaMtottiTFSUrtZUolChLQkGiiUlRUsipQEgm6MS0W6NqI2hLUiYi5PlpUtKkk3FEJq4yLDN8KHKM1YLWqSlctSUzJayCpAUUkFLspKhVKuRcYiH1bRRLQUypZSVpIUtaryrpoUpupSA+ZqWMc3C39Oseokq9e0WWxLetipKlIlyJZVcS4SVAUKmPaUpRTjk4GEdbLXPTIs\/wDPmOsLUTfU57YAruA74rpNvuyV2cIAvqSVKBqQmoTV6BVYfn7QEyXKllDCVeZWJKSXunDQRdG90Z17Vfr\/AL\/BdbKJFhtISXXeAUXrdVdck81xRSD23Uo3RUsoO2TOW0hzZduMkqUO0lQurSpLpUDka6P1h8z7MO0mSuv6VLdAbgAoh8nyjSTTf0jkpJb+CZbtnS5clMz3ky9MSShKmpgXLHCow1ipuhg6sa58BlxiXtG3KnFF\/FKQkBIAFS+GVGHKF2fJQtZvOEISVKINWTQAbyWHONRtK5GJ1J1Ej3A4S50w6+t0GggqcJwr0ww5Rc7JscmctQCJiAElRUpST3XPrDdjlyJigg+8SFEgG8k4B8AhgOcTWtxieztblagEAmgy69\/7wpZql3+nHnHMGAYnPTH7NDtw3moAKdMTrrHU5AlNAAnrqe7BoIh1NephTdj5wqC6iqpOPl3tCoDAmgy31+zxSCIDl2317oVGZfLLU09cIVKaE1L0rur5QpoAHxqw6ecCWAlDAlgMq7\/sNM4FqHEvSm6vlDq0sAKDOu\/7NAzBgKlhwFa+UAIhYCWLMTxw\/fuhBZCauYSZkNBl1gzMalabxErgqa9nl6VnIAHhjzjig58wo184Jls1Ruw6QBRqRxFSOkec9hzpH9W\/BuWccSpR35EYfaOcDedTQHkI68TQD\/ERSChhvV\/x+\/hCpdRpjmMm+g3QNwDEuNBiOeAjlremWTfXWANj\/wDTSyS12srNUykKmF\/mBSlLbg5OrgRntpW5U+bMnrr7xRVdOmCRwAYPuid7I7aTY7QJkwEpWkoWE1N1RBvcQUjfjBWz2cJWVSbRImS3dKzNQghOQWlRBQQGFA0c\/ErZ18xSRI2dsPaEqYmdLkl0uyiUFKXBTVlNQGM+ulE4CjHF8HOvGNPbLdIlbONkkzkrmKngzSkEJLJCnQ4ql0oS9HIOREQtlbPlos0y2Tk3rqxKlywopClqSFOsiqUhJdgQ+oip+2SUV4RUGlE\/5D6bwIfslmVMUESx\/MVVnYBIDkkmiQwck4AYxd2fZcibZRa1JEr3a1ImoQTdWQkLRcvlRSoqUlJDkYlhEGwG5Z5sxYrMmIlE4FSB\/MmBx8zS0uPmi6jOmvIq9k\/ypsxE2XMMu6JlwLF0LUUgi8kXwSGcdCC8V4JSmtXoOGbHu6xp7RNRM2dMXLlCzoVPQhYExUz3iUovBlKqAk1u4Rl0uTQ08ANRwhF2SaqqLSxWey3AVz5qFqFUplBTB8jfF5201pGm2T7MWdSRMUuYoKqEmUEEjK8As0zamUV3svPTNUEKs1mKECqlSryy5N0XifpgI9HlT0hF4pQ+5MHa3JcXtt+TO2+zolpASTSl26EgDcxPhGftK4vtt7QCuzdQK4pDHfyjMWmbnxPWkbTdbmHFXsD+FT5ib8uUtaTgQKHH6hoYTse3ILps80jS7TxiHaZm\/MeEU1pmnU9eUYdnRKJtrNsq1kEmzrB0KKufs8SEbHtAH\/463P8AScBz18I87sVuVLWFBR3h8tI3EpalXSFm6wY3smd8Y2tTOclFclgdkT2A9wvXA4nno0OfhE9wPcKYUwOXOBk2OYZS55WyUkAC98RJIcVoAfA6RHTeYurGnxcz9OsaVv3+\/wCSNRXlMmo2ZaHJ9yoH+3P14QykrSlSSbrkAh\/lL1be0NswHaxrR+X16xIkyApQTeAYYqLDfka17o1v7MOvRa7LHu7LPmPVTIB4\/YgxVyiQoXAxHZfiCFeJi8nhP8OiWmZLdKitTkgZsA4riByit2dZPeLulbCrnFgAST0HfGINVKTN9RO4xX6yMglyXAarDuw5QstNCQCcq7\/tFlYpCJhUhKLrpUUqclTpqHc3S9cAIbRJT71KXKkp7StDdTeU24sw4xrWtznjez5Bl2Mm6krSlaiGTV9wLBku4xhhaLtCGZ3fpFtsxaVTGuALZR95eJILE3inDExViqrxG9zCLdtMTilFNCLS7Cpbo8coOWB3U6QqdTVq1oH\/AHjkYE8qUFfs8dDkCQ6sh3lv2gSHU5410xwg04E8qb9\/B+sCkUJ5UqfTeMANipq7Z5DUwysuXpD2pzw1Ne7AGGn490AebXBrybwgS2p4t4w9dp8I6\/ekIUn5R08dY8x7hm8MkjgS\/SOdRGbbqN0pDhCtw6DocoBaScThmS5HGBBLrYqHKvXKFvt8IbXfz8oEJGvICh6s0LfAwHWpHCKBUoo5oNM+XnCqXRgOz38\/TQISTUlv6j6cwQW2FDrrw09YQA58ONTlu4+UT7DtJSJapUxCJslSwtllQurAu3kqQpKgSKEPURWoTmabteEKFOWSP8fWJ74lWLou0+0CzLMj3Mkyiq8hFwshV0pvA3nWpjX3hVgNIOZtBEuRJkBEudLZUxYJUGmKWoBlIUFIIlpSGdu0XEUgLOE4nEfQawUunaFDkPr9jDSi6mWNv2muYhEsBKZaPhloBCUvUu5JWo4lRJL6REDAUoTXliK9\/SG0AYmjd503QaaklfEkZ\/QvBIy3ZrfZw+7k3iKqUTxAoOOfWLeZtSjE+gHjNWC0fyRXAqw4k\/WGrRayH5+MdfRzXknW2141y8ftFXaLTjyHrpEafaceIEQJlofrGGbQ7aJ1f8orJy36fWCXNw5mIyleH1iGrJuy9mTbQtQlpokFS1qN1CE\/MtRokY\/SN1sDZYEpClzZZllSkX0E3ey6ikFQT2iAwLNWKrbCkydj2OWin8StcyaR+ooLBJ3AlFP6Ikezk2cuyIQXVKQtVynZSVOThj+o7n3xmLb8Guoox8q2bL3N6zznWhiZd0BYuoSn4Ugv+8UbBwljTfnnl6aJEjaE0JKBdEvEpKEVbB3TU4VNYalvUuBlRsTw3R1hFq7OHVkpVQSA5cJoOOWG7SHEOxJIGVNTw3PAABqkl\/Acd\/hDwRgAnrqfQjocgQkNmSfAffwiTImqlqSUsCMjV71CDnhAZs9BpoPXfBIGKmbjqYVZlOnaJUm2XVuhCQ1Calw1Q6iSBjgRC2W0MZixdBYBKUilSAccaBjxiKkUepyrQb4VqNzLUG54mhGskh9NoupUEJSi9Q3XKi+TklhuEMAMN51qaehBEYAd2p3wpFWGGHnXrFSSMttgnDea1x0FOsIsUA5137vWMFid30HeYTE9\/LxjRAF5Dn13DlAzMhz67hyhVzAKqIAxL0gAq8cXBrTBuUQoMwsAOemO4bm6wsuSWw7oW65c8h+0NT5qiezgKYaRPJfB59c3d49GG1S\/6T1+1IuTKlrAoZamxukoPL4h3iI8\/Zykh2BT8yXI6jDm0cD1lWpG4+vWMNkDf18NYmmXp3GG1IP9UBZFpp1NPtHAnIdBUc4dUD8x9es4BQ1V4+hAoBQcSQN5OPEYwoIGAc6HDkI66NT08Y5xkOtekCCgFVTUanL1pBFYApX+rPhuEIUk1PU0bl5QoUBUY65dPPpABBIAdXLfx3d8EHVVWHzevCASk4ks+uB4a+EEC9AG3awIGS7ABxgNRx+8G\/6U1Gmp1bygXCaChzOXAboMdmpDKODZb+PrSAJdmnBIKM8TxzA9ZGI1pn48\/OORQXj2tNeOrRBtaiK5H19YqZmhZk6vOIqpmHAw0qZDJXCzaiPKX4Q2pXrhDRXAKXGWzooFzYNtzZaBJaXNRevJRMlhaUqNCpD1STmxYxtpVoUZaQtQ7IuhKUBKEvVV1KWA6Vjz\/ZhCFBamcfCC2Opi5O2HIDpYcOZhGluY6tvY1gmoAxNa5Dh9e6HxNFEhPXBz67oyCds1vXsMh3DL0Icl7TBBLkk0r3nP0Y6azjjNcm0h8QANNBw9Vg0T3dVSdTqYzMu30AcAmupbLz6RYy5zkJ0zJ609YRpSMuBdIm046afv4Q+DgM+pcxXyVuX\/AEjkNw3xNkA468uepjSObRIZy2mteJaCFS+nPgGygUhg2vh61hTp69CNGRQc\/T+EIKB8zhq0IS\/AZwJW9cvVIgCJYcfD1vygCsJHawxPAZet0IXNW+nKK+0pmF6XqahKfG8ekRs0ojHtBtqWQyQBSKX2R2gTPXLfsKSVB\/0kEVHEFoZtns7OmLpMSE4Chfg1B3xJ2dsJEi9\/MUtSqFQ7LjQM5AeuOkc6eo7\/ANOg1SlpJLF7ofHPAUEVq1B\/sIb7KEBKaPXM7hjjn1hi\/wCrsdLONFalDAUamZb7QSFFJdJunUE\/RxBoSAAyVYcun3gru9I5Me76xyO1iKmBXxoSr+pLpV3Bj0hhViln4V3TotLf8hTwiRdf5j63Ql3h1PhjEouogzdmzAHukjVJvDueISpJ9ARdpDFwSDqHh0zVn4mX\/ekHvx74UXUZlSCNOn2gSD83T7CNGuTLOMpv7F\/QvEddglHBak\/3IfvDwotlDdGZ9cS0Ek6CvXqItVbMP6ZktXMA\/wDJobXsyaP0qI\/pr4GIUr7hxUW416DEQYOSQz5HPgfXOHlWVScUL5hv3jkoODXR61r0gQFKbvHQ4DnBITmXG4\/q9awqUgb\/APr5w6EZmnf3ZQINXXqaAZjAbhCKTfxYjfkPEn6xJSgnCgGhoPqTHGW9Azb6Hico0LKefs8Em66c2NR1xivmWRYfDrGnVKOCbzeO\/cIqNoIOA8GffGGjcZMophIxbrEcTs2h20SiTTD1WGkySeEeeTk2e6CjQqZisfrD8t24x0qz5sO+JkuU1c8qd8WMX7MdScV4OlpNADxYRJQK7hqfWMPWexLVQJLnXKL7Z\/s8pTOC2bDH1xjuonklJELZ6FHtV3Zem8o0tgshAwqfDnWsT7HsW6xKW0Bp1ixTKSjFSQcy\/lHSKo4ylYzIs2XU74lJYcMhAKmpGZ4AecAq0JFSOpr0GEdLOVMeK+vhHMeWZNBEU2rPAbmD7q4wwbSVHLmcN+MSxSLAsc6DFvOGjPGAbx5nKIEy0g0enHHfhALnsGepxqaDIfXpApMnWp8MBn9cKQzOmsGq+Jp0FTEVMwYkhhXOpyHrIGIy5j1cd8BRNTNYFXIYYnyHiIYvkkCtaYiGZ62ZPZpjXM4+XKGEzGCiwoGFc1U10fpEstDtomkkkO2VchQd0LJSgh1hT5Vy6avFcuZ\/SYatMwO1aADHmctSYjKkTZa8AktTDXiRBXW0WdA3iKmI6Z6WYBhmxx4u\/SHQEjE10I8WwiGg6nK6Og+8deTq\/wDcKfWOSVqNC+4EMBwyEcqZd\/SH1IbozdYAO6c6D+ksen2gaYMX\/qD+ECkJNS4HF34CCEzJKmGlXPHWACbUgbhj30hUgnAKPeO7COuNiAo6Bu9q8oF3oQQ3IDrAHKQnO769awIsqTUA8QW84cvgYEneRTkPOFYmqilu88MIAC4oYTFj\/InxYQpTM+YH+5AMGFEfCkjga9fKOJAxJJ0YHqYlIamNhCvllH\/069zRxlDOVLJ4kf8AyeHUqJwutzA5tChTYB97+A84UhqY37tJxlA\/2rPoQQlowMthp7x36isGdVOBk4BJ4boRMx6JbpXqItDUxRJl4e6IGpW3gIbXYZSqCWW\/\/ofKHb4GhPEt34woJNThxHcIUhqZXL2PKJb3X\/uF+4QI2DKzlJA3zFRZKXoCOVescVgYsTo2HFs90TQhkkRJex5WPupTf5EdSqJlmsstPwy5d7cgfWESu9mlhia09aRxm5Bm41PGvdF0oapck5FpCMABwA8RDhtys1MMg\/0ivvEVIJOQd23nygL5JqVauct8a2M7k7+IKsw2ZJ+8NqtLYdfWERV2gYBRbeMd5rCJmMLzj+lx34ZePCFkolrmN\/dvIpx3wKFvU4Zlx0wxiHfJP6STwhZq\/wBIS4GYepzOMLLRIXNJLsW0Bw4Qq5hSLvafPy5esIgomAOog0wrnllz5Q0Zg1PrnAUTkTcSSWFeOg9b4aXaHrePSGZs0gBIXvNTicB08TDSFEmrECpwNBXvw5xLLRKmzmATeGpcZnDLTxMNS11fskCpwywHMsOcQ5tockqTU1zECpaQjMXjuNE9Mz\/xiWKHZk05p5184bmzRdSK1dRryHgesRwrJKq8xHWmaoqLMQKDA0FPpCy0FLUCodrNzTIVOG6I8ycol7wrXGOStgolOTZj4i3heiNfToeo8oAq0e1M0folk5G6adFNAfmad8qOh\/2jo6PBllyfWww4C\/NM5muobgqvHtQSPayeMkcGU3\/aEjoZZcjDDgM+1884pln\/ABI8FCET7WTg7Jl8WVTh2o6OhllyMMOAfzVO+WX0P+0OfnCewDIA0ZTcT2qx0dDLLkYYcHD2vnZy5R\/xV9FCBV7XTyXKUdFf7R0dDLLkYYcCo9rp4wTLD53VP\/2jh7YT9Ec0k+Jjo6GWXIww4DV7YzjT3crklQ50VjAJ9rpwL3JZ4pP+0dHQyy5GGHB35wnu7Ifgr\/aD\/OVoZrsvmkk8Kqwjo6GWXIww4E\/OE75JXRX0VCK9r55\/TL3C6phw7UdHQyy5GGHAqPbGenBMt9WVTh2oT842jRHMKPiqOjoZZcjDDgL85T2AuSm\/tUOdFQH5vnO9yX0V\/tCx0MsuRhhwCr2unkuUofgr\/aCT7YTwCAEB9yunxR0dDLLkYYcCfm6f8svmkn6wq\/a6cf0S9KBWX+UdHQyy5GGHACfayeP0owbA5\/5QP5onfKjof9o6OhllyMMOAz7Wz2AZDDcrPiqB\/NM3NEs8lDwUI6OhllyMMOAF+004kkpRUvgc+cJ+ZZrEXUV3HV9eHSOjoZZcjDDgT8yTv6eh84JftJNLOiXQMOyRvyO+EjoZJcjDDgbT7QTAQQlNNx84b\/G5mieh846OhllyMMOAxt2aAwZnfPRtd56wP43M0T\/4wkdDLLkYYcH\/2Q==\" alt=\"6 - Curso de Relatividad General [Ecuaciones de EULER-LAGRANGE] - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">Tan s\u00f3lo una semana antes, el 18 de noviembre, A. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> comunicaba a la Academia de Ciencias Prusiana que su teor\u00eda explicaba de forma natural el avance an\u00f3malo del perihelio de Mercurio. Cuenta \u00e9l mismo que este hist\u00f3rico descubrimiento lleg\u00f3 a sumirle en estado de excitante alegr\u00eda. Tambi\u00e9n en esa sesi\u00f3n corrigi\u00f3, dobl\u00e1ndolo, su c\u00e1lculo previo (en los a\u00f1os 1.907 y 1.911) del \u00e1ngulo de deflexi\u00f3n de la luz al pasar por las proximidades del Sol. La corroboraci\u00f3n de este valor, dentro de un margen de error de un 20%, aprovechando un eclipse solar de aquella \u00e9poca, catapultar\u00eda a <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> a la fama universal.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Principio de equivalencia | Astropedia | Fandom\" \/><\/p>\n<p style=\"text-align: justify;\">Hoy, el principio de equivalencia de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> engloba tres afirmaciones:<\/p>\n<ol style=\"text-align: justify;\">\n<li>El principio de equivalencia d\u00e9bil (la ca\u00edda libre de una part\u00edcula prueba, neutra, en un campo gravitatorio, desde una posici\u00f3n dada y con una velocidad inicial dada, es independiente de su estructura interna y composici\u00f3n).<\/li>\n<li>El principio de invariancia Lorentz local (el resultado de cualquier experimento no gravitacional con part\u00edculas prueba, de modo que sean ignoradas las fuerzas de marea y las auto-energ\u00edas gravitatorias, es independiente de la velocidad del inercial local).<\/li>\n<li>El principio de invariancia posicional local (el resultado de cualquier experimento prueba no gravitacional es independiente del lugar e instante en que se realice).<\/li>\n<\/ol>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQQWUPf3wxxR0ozhDzCZB5avy6L129nouQCcA&amp;usqp=CAU\" alt=\"Diferentes teor\u00edas sobre qu\u00e9 son el espacio y el tiempo | Francis (th)E  mule Science's News\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR178RgAOLtL6fVpjvRinH4Yds4RJ8_PoF8b77a4oXq9zCbxpC5519nRrLgEnxRcoz4F6Y&amp;usqp=CAU\" alt=\"Diferentes teor\u00edas sobre qu\u00e9 son el espacio y el tiempo | Francis (th)E  mule Science's News\" \/><\/div>\n<p style=\"text-align: justify;\">Hay diversas teor\u00edas de la gravitaci\u00f3n compatibles con el principio de equivalencia de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Son las llamadas teor\u00edas m\u00e9tricas de la gravitaci\u00f3n, entre las cuales se halla la Teor\u00eda General de la Relatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, que dicho sea de paso, es la \u00fanica que hasta el momento ha pasado con \u00e9xito todas las pruebas a las que ha sido sometida (deflexi\u00f3n de la luz, avance de periastros, efecto Shapiro, ondas gravitatorias, etc., etc.), y se est\u00e1 a la espera del an\u00e1lisis de los datos sobre el efecto Lense-Thirring (arrastre de inerciales) obtenidos en 2.004 con la sonda\u00a0<em>Gravity Probe<\/em>\u00a0de la NASA.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Gravity Probe B - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMSEhUTExMWFRUXGB0bFxgYGBgaHRsaGxsbGhsaGh8bHSggGB4lGxoaITEhJSkrLi4uFx8zODMsNygtLisBCgoKDg0OGhAQGy0mICUtLS0tLy0tLS0tLS0tLS0tLS0rLS0tLTAtKy0tLS0tLS0uLi0tLS0vLS0tMDEtLy0tLf\/AABEIALUBFwMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAACAAEDBAUGBwj\/xABCEAACAQMCAwUGBAUCBQIHAAABAhEAAyESMQRBUQUTImFxBoGRocHwMrHR4RQjQlLxM3IHYmOCknOiFRYkJVPC4v\/EABkBAQEBAQEBAAAAAAAAAAAAAAACAQMEBf\/EACsRAQEAAgECAwcFAQEAAAAAAAABAhEhAzESQXEEEzJRYZGxIkKBocHxM\/\/aAAwDAQACEQMRAD8A8QmTk0wFIiiH36b+\/wDagt8Z2ZetIr3LNy2r\/gZ0ZQwgEaSRBxn3ilw\/AXXe2qW2ZrgJtCMsAWWR1yrD1U11V\/2ysv3rNwR1X9ffOLi6v5i6YtsbRKrqGoBi0RAqzwnt7ouNcHCMCCWOi5p3vcVd0ue7MpHEgRjNhD5AOJ4Sw9wi1bQ3Hc4VV1MSAcCM\/D6U3F8M9s6bltrZEqQwIyN9+ddNx\/tkLl3hbi2WsiwpEW2QHKBCqFrZASB+BgwhmHMk6PB\/8QLdt0YcIwS21wpaW9ptgO6XCNPdwZ0uDjTFwwBAoPP2NKeta\/bnaL3+6lCi2rSWlXzRQpOwyxGojz3rMIkTIknbPx2iN+fLagZmkenlSBHOdvv50IWedPv7qBw2Ipwpnz6e\/ahNEJG\/I5Gx6QelBN3paS0mcGI5bcsbVDIxmlbOf8UTDE464+v3zHWgR2nM\/l5\/E0EEbjfb8vzHypBR15ffOnGdz9dhj\/NA4XG49PvrS7wyPvFHG8Dl5T8+VRcvp6da0G9zJIP+PvlUj3ImJAPUzy\/M1XHWnXEYoHwTudun39mg1fDp+VGRPp50kWfXzgD4k1gimikDzpAZ6fSlEfGgmtKCcnTjcnf5dOXlQY+wNvpypz5GZ8\/fEesfCgYEGDuDFAziDijKYJAJA3bPz6VGBmlNAoqZbZgsNhiZ2nr6j61GP8\/rV7guBYjXhEyC74XIO25ZvJQSN6y2Tuy2Sbqj9KucNwFy4CVUhObGAs+bMQo+NWWu2rQOhNTcmuAf+1Nv\/In0FUeK425cMuxaNp2HkBsB5Cs3b2mk+LLLtNerR4Hsu091LZvBnd1QBBIliAJZoESeQalxoSxca0eFi4jFWFx2YggkQQmkTI86zLXEupRlYgoQUI\/pIMyPfmtn2tutee3xTFmPE21ZiZ\/1E\/lXBP8Avtlo5B1xTw7708G+9tVLvbN2cC2MCNNq3gRtOkn50qygaVPd4\/KHusPlPsaacYoyuJkemf08vnQiYiqW7vsP2v4e1YSw9m5cHd21cALB7q5xd8R4tu8u2JxslzylN7b93c4y\/atuX4h7LKbgIUFUuC4XCONUsxIU6lMZGIrm\/Zvtj+Ev96U1QNpgyCCMxidOk+TGtrjPbZr1j+HPDqARB0nTP8xHEBVAH4Igb6p5UG52X2r2TduiOHt2bahCTdt2z4A0vbg3P5jFYAuAF\/IzjJHbPZvdIv8ADvI4d7bP3FnUXZbelg2vSSHW742XVpb+7IPjfbp2uM\/csiufGFvGY7trYKHTpRhr1agu9u30JOf2z7VjiLLWzbK6ixHj1Kuu6t0hRpGkKV0qMkB2ExFBle0fGW7\/ABN66gZVdyVVo1AY3MnO\/Os3Gwkz5R9aaMRj7+4pdJmOn36\/OgXLy2+tGYjG856eR3z6fnyFTg\/Wly23+X7UAk\/OmPSnJpyvPlQDMVMksYHoNh8eXTeotXKkZ+\/v7mgkuHMbgHG\/3mKjanJI50aAbn\/E8zzOeVAMCN\/dSZSPhOOh2+lCT16ftRHoT6fP60B93jf9fePfvSZhyxtjfP0HlTSTjlt5Z6\/fKmVBzPp98qCSzd0hhpBmIJGRnl6g591RzvBj7+PlSL5mYHKna2IB1Dz38uvPPyoIwvTNJ0jmD6U8R1DA+kUBFAcbETPu5edBRYjz+5mgoCIqSxYZ2CqCScAAST6VPwXCtcJAAgCSxwFEjxE\/LnvgTFWuJ41bYNuzgEQzmdTTuBnwJ5DJjxTsJt51EXLnU7\/gu7t2fxabtwR4R+Bf9xH+ofIY8ztVTir9y74nJaMbYXeAAMKMHApuBRHuW1uNoRnUO8TpUkBmjnAk+6utTsPs3Vjii3j8Sm6iFUNsthihS5cDiJVtJLDYAmt8Oub3bjjq7vNcUJB5gj3EUMV23B9jdnNbRn4pVZ7J1AtlLgRzJAMnxaDp8oneoW9nOAE\/\/cVBnHgVgPAW8UOdUEafDMkitU5GY26461s8J\/O4K7b\/AKuHcXl\/2PptXR\/5dyfca2D7NdnmAO0AMwxIQ7vEgB9lWJyZmRsQKPBdxw\/FWIva7N61pvHAKLdDW3DBSRqRSH3OQDg4AcyaVWOO4VrVx7TiHRijDoykhh55FKgikR9fs0yedOBTGfv6UDkc+v2ascAwDZ6VWBp46Vlmx0PtDxHDsR3Npra6FBDNqJaBqaYwCawOW3l8+XLy99IqT8J35b0pmAcj4RPSkmm27AKv2ezXZA5KopJGpzp2jbm28eGdsxQ9nWVd4YeAAu0b6UBZgPMgQOUkUHG8Wbj6mxgaQMBQNlXoo5D61rHZcH7OcNc4fg7epLfEX1us7lb7NFq5ekgaxbA02gIK6udPw\/8Aw+LCyW4kot4KQDakhnfh0Ta5DKf4pDqBP4XESIrhg0SAMHB5+f6fCtX2d7OW\/fWySyhwRqC6tOIkjELOCSYHMgAmg2uJ9iI4duIHFKUAtlC1thh1tt\/MILd1\/qECZB0HarXA+wqNwxuXLxkgMLiIWthEXiWcKZHetFgSIXTrXeazm9kVLqtvircGwLzF1ZSJJUAACcgBhMYM8xN1\/YNQn+upuzcUAMukm2pIgmIBIjPlkUFmz\/w1dzam9HeqpgWQXUs1tZIV4a2BcDNcDGOhmm7P9gNSKxvT3ippOiFBuHhvErav5yAX9JwviRulV+D9l+I4V\/5XFW1dtCyiOzKLj6VY+Am3GkksIKnSJ8QpuK9meJuW7du5xFoogTQoE6dcjOhYY6bYUtJlgiZkUDP7Cxbe6vEa1W0bqxZOy2jd\/meOLUlSqnxSQdoiiuezHCGwhW+1u8OGXiLm9yUKS2NKhDqZQsO0gmYjNns72Uv29Vn+MtLafULot5bSGVCASsgNPiEgQp1VlJ7FuWNvv7S3BDHWSq92wthX2kA3XCeIAgiSBBgL\/Gf8OmRyn8RqIa2nhstCm4zqLj+Lw2B3c97mdQxM06\/8Om1aRffFxbZ\/+ncFddvWNQLDxavDC6gB4mKrmsztH2Oezae6961pQMY8WptLKgAEb6mgg7aTuIJ5gIAc48qDu73\/AA\/8KsLpQhBqldQDBA7d4ytptap0oBIZgQDzrnfajsYcLcS2twXFIaG0aMpduWWBEsfxWyQZ2IwKyykkwBPKOePvPOgVTttvy8tp391AmGwPSREb8ufpTIJgRzz0jHPlTQOWaTeYjaB9fvrQEwGnqZk78+vl+tQxUlx5MifvmfjUZNBLcSDH0j7xU\/AcGbhOQFUS7HZR59Z2A3JNPwXDNcIRYG5YnAA5lj0Aj6ZNTcdxQI7u34bamempttTb56DkPeTOVu9RGVu9T\/geO4wEBLY02wZg7sf7n6mNhsAYHMnPYQelGB8hmT9\/DyqMGtkkmoqSSai5wqqPE8xmIYTqAwc8gSJ6zitDhbfDtaTVqDDVqKFVMyxAMgySoAUdZ61hg71IM504ET+W\/marbXYXeK7O1ae6jaAVOJPjE64yhCqSfCQWxM1S7Lv9nroNy28rGo\/jDEKkgg4gsbm3JEjczzyHOIXp8KiIjzrB0nEHgNDm2GnQY1BjLFWjoEIbQeYMGIG\/MxRAc4xTCg3PaObgscUJ\/nWwHP8A1bUW397AI5\/9SlVjsnhe94S5ac6IuLctMROSClxeuRoM7fy6VX4L8meKOcDVL0J9w36eeJqEn3UmFQ0Rb0FETy2xnFARTlcT7qBM8+VT8Na1NEgDMk9ANRMDOwqAetXOEEO3mj9f7GPT0rL2qsZvKRL4LetVu6lZdM6GGNQYwCRGVj3mrfYvs9e4vV\/C6bjoATbkK5XmyhjDKDAMGc7ZrGceXqfntyqbgeLuWXW5aco6zDKSCJEGD6E\/Opyxy1fDefLfZtyl8tem0dy0VYqVIZSQwjYjEH34rW9neG4d2f8AiW0gKCksUltSwCY2OAY2Vi3KQhx9riRHE+C7sOIUTP8A6yD8f+9fF1D1S7Q7NuWCFcCGEo4Mo4\/uRhhh+XODTHPfF4qdOq4TsrsuW7y+D\/OfR\/MIm3E2w3hxIyW3kAc6Diuzeylss6Xi7LbQgayCx9NOGZpUrnSBqzXHadz06ffzoI5x9\/SrY6S9wPBNcVVu6U77iAzaplEAPD7iE1\/h1Gep2rUuezXZ9x7ptcU2hBcbCjSqqXKyT4sQqQwBbUGBIBFcR7v2yKYKDzzNB1r9i9nRK8YxwSBptAmGgZZlgiYIMTIZSQCBPa7I4PS6niyiK4UkGVulmdrYnAxbVZJEBrgJ51yHcmAdweQ3j6bH4U2orIxn0+HpQdVd7K4BVn+KLsVI0+ERFu4QSRtGlF0iZYxLAgnmbdksR1OM\/n5Z+96hU9JmimBz2g5H3t1oJnuEbQInaOcgyNvLzqG6GJyIO8nBMwZ8+vvpMREAkkx0j96JbhgcgMfHnH3860RaSc7n7zTEZ5kcqktnIyJnn+tNMTBGfWmhHuau8N2fcuIzohIVlUxJMvOmPeI94qliu89nu1bHBcF\/MGp7xJCDmB4VJP8ASJBM79BXn9o6mWGMuE3bZNfn+nm9q6ufTwl6eO7bJJ+f6ctxzi2vcoZMzcYf1MP6R1VT8TnpGZE+lW+0eL71ywRUB2VRAH6nzqoOldcZxz3dsJZjz38xFjgwBAj89+pqMmi1Yjzn86cEDzB3wJj6GqWcJgk4+p6YG\/P3UAORgenWhFSd2Zg4PSgDlTiJzSY+VHZtFmCgEk7Ac6AAJwK67sD2Wkd5eEDcKeXmevpWl7OezgtAO8G4Y9FnkPPzrpxY5wfvaepr1dPo65yc7l8lXhuxkiTge77FKtAXV1BNS4BmSY\/L3TSr0co4eJs\/5RT+np50Ap1zivmu52SKJFJgAEk7AZJM4p7VkswVRJYgKBzJwB7zWjd4gWJt2SNe1y8Pmls\/0ryLDLZ5GKCP\/wCGhP8AWuLaP9mXf0KrhT5MVqTh7dnIQ3Gcq8araqPwN\/1DFZi8ht5\/lV3sq\/oc+ENKsAGEgEqRqIPTc+U1mXarw14ptWOCAYI8vn6\/l0pnUnJMk5OD8\/vnV7j+y7qAXGUaXbwlSpBJzjScCqBM8vv0pLLNyszxuN1Zq\/UoPlnn+s4q\/wBn9qPZBQgXLTGWtPlTjDCDKPH9SkH1Eis8Acjnp8f2+NODPOBH3+lbZLNVLYvdli6pfhWZgBqey2bqYycAC6v\/ADqBHNVrGB\/b79Kmt32UhgSrYKspMgqcEEHB\/atd+Js8Ti8Ravf\/AJwsK5O3fIokH\/nUTuSG\/FUbuPfmfhvdjOFxExALA9ecffxqMiDtt+Xn8qtdo9nvZYK6xIlWBDK6nZlYYYeY6VE6QTjESPjE+W35Vcss3GAFtumPvYe6iAIiQZxk9OXptRC4YxgtvyHP8v1qI4O\/35UBwZkb55R677Ua2pG+ekYgc59ZEfrQGVkY5e47imYxnE7RHzoGJ6EQc89xOKUjf5H3zn73qOKIEDY591BPaTWwGMn5eZydv8VJxtxC7G2AFhdxmdI1f+6dqqjc7e\/P65NMCYOfv\/FbsXOzuFDks\/8ApoNTkbwDAA82MKPXyqLjOJN1i5gTsBgAAQFHQAAAelW+N\/lolgDxYa55ufwqf9qnbqzdKygfjUY83f2c8eb4vt6CBHP9x9KCjQkZ+cx5YoTFU6JFJHpIMb7TBI+NMwjmMwcfHltv8qFSI8+Ro7ikBTyIxmdsGROMg4NBFROZ6+ppIfv9M0IoJuHtliFVdTMYAzM\/f1r0bsH2bXhkDOAbrbnko6D9aP2F9mO7Hf3R\/MI8IP8AQv6n5DFdZxvC6jp5QNvn9K9fR6eua55VFwnCayDsoG\/y\/Wo+0OIW2NCjUQfgf8R\/irfE8T3ahZJcjExjlJAED08s1LwfCyQxExkHmS2WYz1xjyHlXf61DGs8AQ2ZlgCxmIwcDY79aetO9wel2JIYsBkkzI35wBGPdSrdmngkiZpBSc0IGadj8K+Y7tHs46Eu3v6hFtPJrgaW9yKw8i6ms4j31tcd2dftpbtNahy7voDKzAMiEB0Vi9shQTDAYJ6GqFrhbjFNKP450wD4oJnT1A59M0FZlpCY55xt95rQfsbiBde33NxmQuCFUtm3IfKyDpIyQaFeyrxcWtBLG4LYiCpuNAVAwOmTPWgC3xlxBAdgATgExnfG0bSCMxUo4hHA12wpmNSQvvIPhOfSi4zsW\/bbQ1ppIBXTDgg4lWQlWyCME5BG9VrfCXCMW3MkwdJOVEsBjcDcVNxi51Mpx5fXlI3ABj\/LcXPIYb\/xP4v+2aqMpUwwOOR+o5Vas8FdaFCHxQZIhYJAB1HAGrGrA86sI1\/CMhugyFDKXmDB0MM4OPCdzW8z6t\/Tl9PwzxEAYztIiPvzqMD8qusLTbE2j0aWX4gah6EH1prnBOikxj+5TqUxylcD0OayWeZcL3nM+i12d2loU22XvLJybT\/3dUMzbaD+JemQwxRcT2WHU3eGYugBLowAu215lgPxoP71wOYWayy4giNz7\/2zUtrjWXSVJRlMqy4YH1GRtTwc2zi\/lCsJP376kBAGT6D4efStjv7PFf6mmxfn\/VAi25\/6iD8BJjxqCOqjLUn9muL7q9dNp+7shS5GV8eAykSHWBOoEiBvWTOW6vFNMafsxsBAMUL4MRHx+\/OkTjYfX5+dNj1EffpVsIc6SMBy\/OhFW+D4cXbiWxjU4XYTkwTQWuyuxrvEEx4UX8bkYBiY6s3lQ9k2xJusJW0uojkWmEU+rRPkDXofa2m1w1wIAqrbbSAIAwY+f3zri7HCSiW4HiGt5MAMRCAnlpTxZO7mYAmnUx1qfNGfM1PNktxOpWVl1OzatZJkbkjeMnJqpp\/Oun7R9nwV1WsMohlbBwN\/33EZ2JrmrlsqxBBEbg4NF60YiP0\/ahml0FOgzyoBAqRwORnA5RmBI9xkedBmPKaLfOJnbP8Aj\/NABFdp7C9gqSOKvjwKf5a\/3MOfmAdup9K5js3hO9cLnSMseg\/U7e+vS+H4oW9EiAuEQbKAMSOu32K9PQ6Pi5qMstcOqa4Ets7eE6C0Hl0FY9vtQuQqNnPh0kueeAIHxPOs7j+0HvGcmWVQmw9T8\/j0rrOweztCA3CJO5G56Cd4wfhy5+yyYzlz7h7N7M0galExlZDZn+pv6jPLbHOJq5eV18MeKJZjt8TUfGdtLbJChZAgTsD7tyMelZg7URkBuMblwkkEA6RJxiJxtEVGreW8J7lxWMahq9eXmRtSrFucWp8PjGcwrKCd9wAfnSqtDxv1qxw6lnVUDFmhVAMksTgDG0xioC21FZcqQykggyCDBBGxHTPOvluz1Lg+1uPF64E4OzrR\/wCewZs3OIKNqQtIQak1kgFfxHAIqO92vx9sWkbhVbvQygpduDWLaKodGVgLAKW9R0xqhjEVzPYHaHG8Xe7scU1skL4scnCptBwX35LI2xWwOwuNuli3FuAklNSOCVuKuvH9LxeZBbzLC6oIg0G1a47tG8pDcPbt+K8HTU6Fu9S68DSpMgXzkMcgSJknE7Q7Q468bF9uEjurovowdhbK6mujUC+nJD+PBgBalbs\/jwLrDj2PdC+5gHLWmdCBn+oJvymIOTQt2J2m9u0\/8UCWVF0s0AC5ARZIi5IczyxgsYoC4TtntW1m5w7Oq3bhfXgANa7vR\/agUTGPxEjJkVat9udpI\/eHgTqAdGOrEG4L+oLlFZXjVcjbBg5qiexe1GgfxSEkJALx4bk20WGQQD3eFMQU21RQt2b2lrBPFS7a1tkPIdyyzayoAZxbDaeegTGqaDRPa3HI5t\/wiNdRbS5YnX3F19DgCCT4bmnaFVvxDFRXO1u0ypReEZWNsAkM4IXQbSOo1xawhDFd2yYMCoLHZHapYMOItOVhlOuQDfLoHEL+L+Y7Sf7ickEDnu0O2uLtE2\/4p2Vkt52lXtq4mfEfCQCTvA8qDH7T4037126QAbru5A2BZixA8pNBZvNbMoxDc4\/Y55fpQpGRjnHrjbEDHPyoWSdvlsJO2fzprbZbOYtHiEYTctj\/AHJ4T7xGk79BPWkeBDf6bK5P9J8DD3Ewc9Caq4\/b3Z5+dCM7fTap1rsvx7+Kb\/qpLlvS0OCp5ggiPKDnpXeexXt6OEVbRUra231KeZ1CMb7jrnaK4r+MZfDIdBiH8Q9xIBX3RtRjuXU72yf+9R\/+yg\/93rU54+Kayn2bJP23+K7j2y9k7d5RxXZ6AI66mtqZXzNuMDl4fTYwtcDwXBXLri1bTU7ELHOcnngbGZ6Vr9j9o8VwR12GlJkwdds\/7oPhPn4SOtd9Zu2eIW3xNzhzYcCC5DBVDSSDP+mOYeIhtxJJ5XqZdOfOfPz\/AJb7vd1eHnXbnANZW1bCqRBJuAKNTGZUkEg6SCAZzFSex\/DzxaE50y0+i\/qwr0HtX2cS6GRVCMxJg4ViR0mFJMCRAJzv4qwexvZu9wi3eJZVICAKguW2fxMM6VMgCBkjAMkbiuns3Xx6jOr07il9quLAtFBkvAjbG5jEHbbAzzrO7I4fSmrEvmeTDkDtpb4eo3Wld4nv2TUw0\/1zjM4noYgatvnXQ6f0M7HyaNjtDDy8gPTnluuUiuZAxI07dU9dpX4RGNOy837R30OlQq94PxEHHkBAET0x6L+EW+2e2dJ7u0fEN2\/tjdQRhvpy8+WIMmd+c1Adm\/KMYoSJoy2BH0\/SgLe+sE1sRBIDDpOMjmQQcbxUJxTg+v3zrS7E4TW8nKrn38h9avDC55TGMt03uwuD7u3JHiOT5Hz9B9a3eBXU+oif7QBuR+m\/uoOH4RigA9TPU\/tXXdl8OnDWtbEatp5Dmfh+dfW4wx1HDvVTsngjb\/nXVGD4cxM\/1eXSP3p+K7eCN3dsAs0+LGJ3j9c7VzvbXbz33EfhB8K9TtJ61lcQrbkyScn3TA8hO\/6Vsw3zTbo7vaCAkysjrkk+QPL78qgfiW8NxTpg77TiBsf0rG4ZdKd4ykqTpDRMMBMCTBrQ\/hmKi7LARqYBYABkwAOWmAT6UskG\/wBk9oW7wcvZtoyka7iqfETjEZ9RnenrN9meLe3w9xhJbvAQo5qRy9TB\/wC2lXK48qeTg9D\/AIpwQIImef7UQAjoZz6enlSic9N8\/TpivlOxWnIOGK4IO4wRkY5Hb304vMf6mmZ3O8zO\/mTQg4+\/PrQ6PntQSsSP6jBwY6HMec7xUlq+6wwZgVggztBBWB0wKhVfMD79fOkkc5gdMxQT3uLuXHZ7jszN+JiTJ+efIbbVJY4q7bKutxgwMhgxxIIO\/OCf\/I1UGZ3nlPPr76NNwSMbnHLmYrRJ3rE5YyfMjrHPqZ95oLzFvxEk7knfoM8xAFE+QZMRgCM9ffz+NDcjckknIx7ufnj3UDlIUEHecGD97c+lQkDr5zRliMZBiD+fPb9qj1ZzmTmgLSOv5z+n+ackAiM7fi\/LzFKY5+\/Y4+9qVtRPPbH38awSuQekxmSTyycjf9PSgmCQDyjPzAnY0jb542ncczGM\/n0NJ1E4meUxPX30Gj2BpW53rPCWvEVBhnj+kYIMkAEHkTXW9n+1GslRc1I26EKHSY\/AJCsoGNIJJA91efFSTERP1rS4Tse42W8A8x4v29+3SufU6M6nd1w62WE1Hpli6\/ealVXsrJCkaYYklriyp7vDkFYK+IyOnRt2WGLNauo1k5YrIhuSXAZ0c4P4cbbCuA7E41bNs2S1xrjNFuW21DTknYD8UAGTzgyO54HjrzEC9au2mCn+ckSwBEFgMsuZIg7zAAk+fHH3P6ZZ\/PmvLWfOtejlvar2Ia4xbhAUuAeOy7ZaYPgO0b7mJnbasfjezOIPDaVcBoGMyREFdRjnPLlvkz3fFcWboNouDk6SsQTEBQAJKmP6RksMACue7V45eES8bgUsFKaS2S8iNMbld5GwYGu3UuUxlx+3z+jnjreq8qVgJxPx+ODvSczuSTzmr\/H9pq5JW0LbMCHKsTqBjkcA4yRvWaY9K6zsiiEmd\/vOfhNAN8VIm8csE\/fvoSRH399a1haY3xXY9kcL3doSMnJ9Ty9wgVzfYvC95dUch4j6D94rs2Mbcq9\/sfT75uXUvk6P2VvWNTNeliBtODGNgcx8B0rP9pO0GuuZPhGFXYAfefLFQ9nppBaYHXy8vX96o3xqBaQIYALzzOdvLfzr2zH9W0IGgA58ZPuA5mevIdBNHwVlCQbhIXSTiG1EHaJ8I236edWNSWzi2HDZ0sTqXcATGfOPKp+H7OL94zDuwoLQenRZ35fGttCscMeIZbaKRbBMTsDH9R2BIB9wMV2P8BqtwTIYRtEGIPkeQrJ7D4kXGcp3arbDQFXEaR48mSRqYSZnFdo3Dju9CzgCD18\/vFefqZcqkea9g30S83ekrZLaSfFkhCRB3G33NPWhxPDiwWU2wRcbnsCoO2rnGP1ilVa3yPHlPKnkR5z8qFqOQeQx65r5DsYD5VIpwTB8vKowd8xRgTtM\/D6+vw+AINA5wd\/dt+ZpsQOv70zrFO30+\/n+dAeSZ2AzicDy++dAB5+X1ord0iec7zmY9aQSQPr+\/KtEzvkzPL5Y5bk\/c011zJJ2AjcdI5fi9czz3qAucfCiLEgCZ+XxoGRTnA8OfyFMcZ93vFSK0jluT5feB8aArvy60C1EneDvJPvooE9RI2ifPA99M5Mg4HPHyp1UkgEwCdycA4k4BjEUEl10YnSCANgT0\/XfHMmo1IGSMZ+Px5daAYiQfvnRqwnYGevKfQ\/cVg3fZ3jbKypUK04uHnOwP9n5eY3rX4hgpIkahy6cxPTyH5c+TYLaG38z+05CHqep\/wCU7c+lS9mcYE1l5M58yfvnV4jVPGd1Nw5MEeZnf5T6TXf+z\/tXwvFhLbKRctKI754B2QsjASHkqBs0xBrx\/iOIa40t6AchVyyCvD3ZxqdE2zA1Mw+ISvL7R0cer6t95cNa+cevdtdmm0BcQmCSx7wwY6oQv8zPQhtyV3avJ\/aLtDvWCh9aqSdQBGpmC6jByAIAH+2m7P7Zu2wE712sg6jaZoXAOwJIBgmsw5bAxOFnlOBNOj0ssJrK712XnnMu0QxipCuB8\/p+VB5flRoBBnpj1xv5RPviu7mZCAR5eQPrg4NG8FiEmDgcpHmJOTHXeo2PwG1OucTHrP0oOk9l+HIVnIyx0j0G\/wB+VbZSai7LsaLaKR+ESR57n5mr\/Z9oM6qxABOSdgPPpX2+jh4OnI8+V3UD3ixCyAo+Hmc74HygVI9iNJ2iNhJHMsZ3IFaHBcGl97di2D3YZmuXIyVmFxMiQAI3Baan4u4HZmteBeRUYgDwkeuPn6VVoocLwBulbcyNTQ52CmSSczyJ6CRWd2jxWq4bayFUlRIgkAwJ5z5HFdC1xrFghSYbwTjUonV1ME6TtyQ+VYvZPAC9d1HURq6cyJkwZHI+\/wCMy+Y0\/ZC22h2AAUKRMZYz+W2es16h2UutQXxCgkdIn5YrK7K7KtpbAifL8vyrfs21VZYgD+o522z8a8nUy3XSRS9qvZxeK4c20VdcgqSPME\/KaVbLcbaVUDOBqErOJAiTHv8AnSrlM8pNN1HyEJY8yf0\/amnp97UwO1ERnG24ryLJASdp9BUq2myQpMETAJgk4n16V0PH9jcMqW+74gamYK3jtPhrCuzaUMrFwsm523B3h7Iu\/wAOLrLcQqx7sswux1BBW2wDGJU6sRMHkGO3DuMG2wnYQ2SFnmOhDehFQ6cTPw39\/wB8q64X2Kd2ndYTQrAXyVNy2tuZFrTLWwgO0+W1Qdmdi8K0d\/eCqOH1qVdVNy4XaETWNtCsMx4is70HN2Vlt8DcyAY8p3PlTAknJ9fuNsVoWuEtaWZrygi2r6YnUxMG1gggkkTGwk8qLtDgLdu5cTvlhblxACGJAGFJ0r1xj9a0Un4dyJ0Np\/u0mCu8zHQfLyo\/4UlQQjGQSIK5gkEwBIAg5P8Aac1vPcLoyqbQLoAWUXsL4FERZ8CxbYRMfzHqrw4Nq7ZAZSy22AxcILd7dEQLZY88QPXagxr9grpJQqrZGoEAjyJ3G2x51G64B\/SfhXY9p3P4ru7bm0gs2gEVWuAfitWA9wsggqolm3i2JwKyT2RZW9Yt\/wATbZbjJrceHQhYhi0yoIUSZPMYM0GKyHn0+HTbyzmis2ixCqAST1APpkxmtrt\/s3h08Vi7Kd4VDOdWod3buT4FxBcrEDlMGaCx2WltbN3+ItuzXLc2xuNQ1TPPTABHU+k4MPkDuOlXuEuAGWEsQApIAC4I1CNyIweRneKzlaKs2ykNqz\/aB1+gzWzuLHFcGijVr925NZ+rP0qQmTAn3fe1AI3GIiOefvNbbsOByPXmcT1++lXuKxw9kcy1xvd4FHzQ1QedyZnM7\/5rU7Rustm1b1eHQCRAgku7A9RAaueXeeqMu89WTPXNMaPlz+np+VDIqlpLTwQQPIid5EH45+NBI\/T96ddj9P8AFNGMZ3+\/vpQGpBPiJA5xk\/mKm7PtB7iLG7fKQfyBqoRWz7L2w18H+1Sfp9a6dLHxZyfVluo7DuzBPlmpuy+GN5nAbSQjEbxgSRgfcH0oWwrZ6fY+daXsfxSpd8ShpEQSR55zBBHhM8ia+3ldY2vPGl2Bw+jhGIEXLzBROT3YEl4850j\/AHHrWXxbfzSZAVSeWBHiLQMRvjy8q0+3e3XkE4do1ADCTso9By6yapcdxAdkc4YysCIBkgD8Jjf3wZOa5Tfe+bVPtuwQThSsnMAwQdRBJI\/tJiNmA51peykLMjkMQfMHB5yN\/IU3tBam2jeBgCQTEHYgGdxPl0UE5NLsVCLoIiBPTO5kgRn75Cpt3i13fYRJAdgemfLf8q0r9sXF0kwGDSNJJgiBEHcYOZ2qj2fc1wo2iZ8ql7Z7SFi2hOAXycYA64Pr7q8l5rofiiC2SGkAIqgGQMs3XcR7hTUHAcYNBdiSSTgZ54yN8Dl60qkfLkMF28J+Bj9JqNRR8h+uPWPrtQnevIsgOg32rX4DtE2LRDWi2syCxIWAIGkbNBEzyKr0FZIiRM\/WPKtThe2+JUabVwhQNgqbKIyY8UKOfTyoDTta6tlrWlgSZZ\/Fqz3ejPJdKQBt4vIVm3UdIDalgSAwIwcyJ5VsWe3uLchDeOl4GQgBGeqxzprnbHE2yEN5hEgjwmCsiNsCcD09K3QxnOdSmIM4wAeUdPIeVHwnEabiuVFyGBIbZucGtQe0nEgSt5tUn+lTvH\/L9azOJuFy7MdTkyzYE9T8c0GnY7WuWxcDKQboBDnUCqlXVdGJA8ZyNwY5mYbPaWko6hme2rgyAVkm5Fw7yR3nMbjfNDwvtBxNoaUulREDCnGlVgSMYRdulF\/8xcTJPfHICmQuwnygbn1oK3Gcc113fxSSxEMxAVplc5jxR7z1qBuHbTq0krMFgCVzsCdgfKtq77WcSUI1wx3YKAdyd9tjyA2EdSFz2g4omVuxpCghQBMHBIIyZ\/P3UGQHYwokkTpHTrA+9qn4K4guK7sfBDYySQQQMx7zV1faPiTveONgQhGZB3G8YnJyaqcd2pfvAd45YLIXAEA7xAEzGaCmFIBxscgj7j5UMjON+U7UWknO\/Pr1yem1MSBykRAnr1xWCMUSKTtS68vv50Tjrgjed5oGXn+dXu2RNwDpbt\/O2p\/M1SgQIJn0x+frWj24h71oyFVJ8hoRfzj5VN+Kel\/xF+Oel\/xmdP2+zQkzTUpqlijE0ZTAORPPlvy68qEEdOv37qdm5cvvbpQG+wUgDnOCc9Y\/Kt\/2Nt+NyeWkdNyf0rmyM113sfaPduw\/vj4AH6mvT7JN9WIz+F0Egqw5gH6fSffFTdilUIZgJ1LpBjMyOewG8xy3EZpd5iIxz\/zVi7xemyqaRqL6tfONMaeoE8ue9fXs8nAHEMe\/Yt4jqaZ987feKt221qNtsYMA7bzicf5qmbZchlBJYTvmZIJ+INPw6XASV8QU5I\/bP+D0qap1nAcO1xRbfLFQCMxGCDJjTkLmP6YM1audk9wAqhv7SdwoGdX4cHkTzgdc4vAcQpJdTDqhI0wCQN\/6cRIMGu\/7GPe8OC6lm05BAMzkeoHL0+Hl6luKoyvZq+ykhjGTE7jOfKNWr8uWeg7T4ZLtqGgg5AMbxtnrWeOzgQHtMGA9ZBwYMk4g+eI2yaC7xrLFvTJOJ\/pEZjcQT6j168LzdxTJ4HtmzbuPauvCj8DFRAAkaTPyPOetKh7T7N4e7ChnAVmAIOmDgkeIxBjEf2\/FVX6R8+FfCD5H84pkHzpUq8LoSNEHMg9aYClSrBL3hMAmQNvITsOgoVuERGD19AD9KVKtDDbfzomuDmsnfeB7xz9Z50qVAE\/f360RYAAgZMyZ\/LpSpVgjo3xHp+tKlQFdtifvpNADGfyxypUqBw37xiYoCeVPSoHmfL8vhQxSpUDrV7tdpvMdtvkopUqn989L\/iL8c9L\/AIz6RpUqpZUo86elQOR+U11fsrx2jh2GmZdufVFHSlSr0ey\/+ic+y1\/8Qg\/h+f7VI\/Ghmt+GJCjf3cxSpV9XdcdH4PtIBD4JaQQdW3lEZ2o247xAFSdDzhiJETHluc0qVRbdiw3bOniZVIXSZUNvgmJjrW5xHtW1pLTIhCsPw94f6QDkxkEkSBHPrhUq5Z3spp9je2jMNfdQ2C3jwwiYI0x7966V+3EXIsCCJjV\/\/NKlXlz7rjneN462GMWiNQk+PkDgfh5Tv5U9KlWy8D\/\/2Q==\" alt=\"Gravity Probe-A\" \/><\/p>\n<p style=\"text-align: justify;\"><em>\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 La sonda Gravity Probe<\/em>\u00a0de la NASA<\/p>\n<p style=\"text-align: justify;\">Cuando se enriquece el principio de equivalencia de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> con part\u00edculas con alto contenido de auto-energ\u00eda gravitatoria y experimentos gravitacionales, se pasa al principio de equivalencia fuerte. Se conjetura PEF \u2192 TGR.<\/p>\n<p style=\"text-align: justify;\">Como los griegos y como <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> cre\u00eda en 1.917 en la inmutabilidad (a gran escala) de los cielos. Tambi\u00e9n era defensor ardiente del <a href=\"#\" onclick=\"referencia('mach principio de',event); return false;\">principio de Mach<\/a> (la inercia de los cuerpos es relativa a otras masas, y desaparece en ausencia de \u00e9stas). Para salvaguardar \u00e9ste, se ve obligado a suponer un espacio finito, y sin borde. Pero entonces para evitar su colapso <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> tiene que introducir su famoso t\u00e9rmino, llamado\u00a0<em>constante cosmol\u00f3gica<\/em>, que simula una repulsi\u00f3n c\u00f3smica capaz de contrarrestar la atracci\u00f3n gravitatoria entre los astros de ese universo finito y supuestamente est\u00e1tico.<\/p>\n<p style=\"text-align: justify;\">Este primer modelo cosmol\u00f3gico relativista se conoce como\u00a0<em>universo cil\u00edndrico de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/em>, en el que las acciones espaciales son esferas S<sup>3<\/sup>. Al descubrirse la expansi\u00f3n del universo (<a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a>, 1.929), <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se arrepinti\u00f3 de haber introducido ese t\u00e9rmino en su ecuaci\u00f3n; &#8220;<em>La mayor equivocaci\u00f3n de mi vida<\/em>&#8220;, dijo en una ocasi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ana Julia on Twitter: &quot;El 6 de mayo de 1872, nace Willem de Sitter,  astr\u00f3nomo y f\u00edsico holand\u00e9s que desarroll\u00f3 un modelo cosmol\u00f3gico conforme a  la teor\u00eda de la relatividad de Einstein.\" \/><\/p>\n<p style=\"text-align: justify;\">En 1.932, y en colaboraci\u00f3n con el astr\u00f3nomo Willem de Sitter, propone <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> un sencillo modelo de universo de materia no relativista en expansi\u00f3n cr\u00edtica, que emana de una gran explosi\u00f3n y es especialmente plano. En ese trabajo se habla por primera vez de la constante cosmol\u00f3gica. Pero bastante antes (1.923), <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ya estaba dispuesto a renunciar a su uso si no hubiera un universo cuasi-est\u00e1tico, y los resultados te\u00f3ricos de Friedmann y observacionales de <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> le precipitan a ello. Su decepci\u00f3n tard\u00eda con el <a href=\"#\" onclick=\"referencia('mach principio de',event); return false;\">principio de Mach<\/a> es tambi\u00e9n digna de menci\u00f3n, llegando a escribir en carta a Pirani (1.954), &#8220;<em>Von dem Mach&#8217;schen Prinzip solten man eigentlich \u00fcberhaupt nicht mehr sprechen<\/em>&#8220;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Nuevo estudio apoya la Constante Cosmol\u00f3gica de Einstein \u2013 Tecnolog\u00eda Hecha  Palabra\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los mayores errores a veces son aciertos I: El papel de la constante  cosmol\u00f3gica y la expansi\u00f3n del Universo - Naukas\" \/><\/p>\n<p style=\"text-align: justify;\">Ir\u00f3nicamente, en los \u00faltimos a\u00f1os parece haber renacido de sus cenizas la idea de constante cosmol\u00f3gica, como explicaci\u00f3n m\u00e1s simple de la energ\u00eda oscura responsable de la aceleraci\u00f3n observada en la expansi\u00f3n del universo (palos de ciego a los que lleva la ignorancia, ya que ese misterio est\u00e1 escondido en fluctuaciones del vac\u00edo que se encuentra en la quinta dimensi\u00f3n &#8211; seg\u00fan creo &#8211; y que, desde all\u00ed, invisible, nos env\u00eda los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> que intermedian en esa aceleraci\u00f3n gravitatoria).<\/p>\n<p style=\"text-align: justify;\">No ser\u00eda justo finalizar esta rese\u00f1a de recuerdo a <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> sin citar otras grandes aportaciones suyas<a href=\"#pie\">*<\/a>\u00a0a la f\u00edsica. Prob\u00f3 que los conceptos cu\u00e1nticos sirven para algo m\u00e1s que para explicar la radiaci\u00f3n de cuerpo negro. Concierne al calor espec\u00edfico de los s\u00f3lidos, y en particular, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> resuelve su anomal\u00eda a bajas temperaturas. Nerst, que confirm\u00f3 brillantemente estos resultados de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, hablar\u00eda de nuestro protagonista como de un Boltzmann redivivus, e intervino para que A. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> fuese invitado al primer congreso Solvay (1.911) para hablar de este tema.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"EL F\u00cdSICO LOCO: F\u00edsica siglo XX. Conferencias Solvay\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Congreso Solvay (1.911)<\/p>\n<p style=\"text-align: justify;\">Varios a\u00f1os despu\u00e9s, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> vuelve a la f\u00edsica cu\u00e1ntica con dos trabajos sumamente importante sobre la teor\u00eda cu\u00e1ntica de la radiaci\u00f3n. En ellos introdujo sus famosos coeficientes\u00a0<em>A<\/em>\u00a0(de emisi\u00f3n espont\u00e1nea) y\u00a0<em>B<\/em>\u00a0(de absorci\u00f3n y de emisi\u00f3n inducida), tan importante muchos a\u00f1os m\u00e1s tarde en las teor\u00edas de <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1seres<\/a>, y asign\u00f3 a los cuantos de luz (<a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>) de frecuencia\u00a0<em>v<\/em>\u00a0un momento\u00a0<em>hv\/c<\/em>\u00a0(que ser\u00eda puesto en evidencia por Compton en 1.932).<\/p>\n<p style=\"text-align: justify;\">Habr\u00eda que pasar otra d\u00e9cada para que el genio de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dejara nueva huella en el mundo cu\u00e1ntico. La lectura del trabajo fundamental de Bose sobre la luz como un gas de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> sugiri\u00f3 a <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> extender esta idea a un gas de \u00e1tomos. Nac\u00eda as\u00ed la estad\u00edstica conocida desde entonces como de Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Hoy los condensados at\u00f3micos Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ocupan un lugar central en la investigaci\u00f3n f\u00edsica y en la tecnolog\u00eda de vanguardia.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La f\u00edsica cu\u00e1ntica y el largo camino para entenderla | OpenMind\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTZ23g6nD8U3RG5geJovRB76bwc5p7E8MPubg&amp;usqp=CAU\" alt=\"Debate Bohr-Einstein - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Con Max Planck y con\u00a0Niels Bohr<\/p>\n<p style=\"text-align: justify;\">La relaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> con la f\u00edsica cu\u00e1ntica fue controvertida, ya que habiendo sido un importante creador de dicha teor\u00eda con sus trabajos y descubrimientos, litig\u00f3 contra algunos aspectos de la misma en debates famosos con Niels Bohr, y se resist\u00eda a aceptar la mec\u00e1nica cu\u00e1ntica como definitiva. El &#8220;malestar&#8221; (<em>unbehagen<\/em>) de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> con el protagonismo esencial del azar fue notorio, y su tard\u00eda pero afamada publicaci\u00f3n con Boris Podolsky y Nathan Rosen ha propiciado, tras la extraordinaria entrada en escena de John Bell, centenares de trabajos en torno al realismo local.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBUWFRgVFhUZGRgZGh8cGRoaGhwcHRwYHBwcIRocHBwdIS4lHB4sHxoaJjgmKzExNTU1GiQ7QDs0Py40NTEBDAwMBgYGEAYGEDEdFh0xMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMf\/AABEIALkBEQMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAFAAIDBAYBBwj\/xABFEAACAQIEAwQIAQkGBgMBAAABAhEAIQMEEjEFQVEiYXGBBhMykaGxwfDRFBVCUnKCstLhByMzYpLxJDRTc6LCFqOzQ\/\/EABQBAQAAAAAAAAAAAAAAAAAAAAD\/xAAUEQEAAAAAAAAAAAAAAAAAAAAA\/9oADAMBAAIRAxEAPwDA43UkAdaqYmfQc9Xh+NC8XHdvaYmo6AlicRE2U1TzGY1mYioZrs0DTXBXWrlB2usK4adPdNvd30EmLgMACUKjrBg+dQVos7m9eGE0PMKZ0GLAVn3EE0HIrhFSLtTG3oE4+\/KplaWb9n6CosTfyHyqXB3b9n8KBqD2fGoqnw\/0fH6VCN6CTV2iR1pZhRqNNAufOpM4IcjuHyoDORui\/s1e9GlHqngC4HzrP4OfZV0gCwib1o\/RzCYYRnmLdbH791AvSEEfk2MP0HgxyAIN\/caymY9tuhc+6a32YyHrcPQ1ipm9xIHP30FTgcmSIUQDIuYMnnv4cpoCnoaOwL\/pn+Fe+l6X5go2G64jIWDKSoksJUgUR4RllwQVUHSTqAPQrHwNvKp83iSyFe7beNQnegH8Lx2bKszOzmH7Tzqi8b8qzOUB\/Jx5n4VtOJYshlB3WPeIoCOHKuHoBMxYnrF7fTw76C5\/Z2D2yP8AqCfDSNvfQLj+JqzOOeuaUe7UPpWg9BsIoYYx\/esf\/AD51nONScxjEc818tVAkac3iG\/tn4VApLZi3RtjFOyN8dzzlvmajywnMWMWPXr3EUG24KzBFkfpjnJMA93fVPgJnJt3l\/8A86u8MBCoCZuTtGynvNDeAf8AJHwb+CgE47dokabFt97k\/GnceJXAwxv2GB6g9iPHxqHGJBNz7Tee+\/WpeNYn\/D4drlDJ5gyu\/cR9KA3r7q7UGulQYUxTKkzCwxERUdB2lFcmnK560DTXKc9NoOmpMN48wRUZp6EWnvoNSnFVVV1K\/srfSY261mM44Z3YbEkjzovmeIYb4KYbFpAXVA6TtQR97UDk2pri9Ow64+\/kPlQcxN\/IfKn5f9L9n6imYm\/u+VPy49rw+tA7DPs\/fI1CtSodvP5GoloH4QufvnUmeHbPl8qt8K4e+I3ZVo5mBA2uWYgAd5Pvovi+jLF5Yje+lp2FxOnegBYGTLDVBi3KxPj0rdcFyrBBqAmBzkWty+lS8P4ZoiwURAlpMXgxt8OfOjKFEW9\/GDEdKBqZUESCQfDupqYAH6MSZjvmkM\/LLFgb9223yq1iYckjrt3GR\/SgHl1AiYiR8\/61XzCK5En7mpc+smet\/n+FQuhBA8\/fQV8bBgWNv61WdgN+n3+FEMRxt8fftVQJ9\/Kgm4QwErIBmQLADa5B52+NZziYl55+s5bT2p8d\/jRvLYcG5PjQnM4Bd7MoKsSSxgW3g+VAOyTjW5A6++ai4YZx\/wB0\/MVNw+wf751Hwf8Axm\/ZHzFBtsoez+6\/8JoVwQ\/8J5N\/BRLDMIf2H+VDuCiMqb7A\/wAFAIY9k9kmXN5tv0i5qbj51YGG5A1FBJnuXbvqJMX2liSWYeHaN6n9IME+ow79lMMARtMregv6+4fGu1BNKgxdcox+bF6mpl4Thnr76ADSo5jcIQC0z41RzGRCrIJoKBNKlSoOmunauGu8qDrbDw+pphq1h5HEZQ4UlL3kct+dV3WKB2FSxN\/IfKlhVxzfyFAsTfyHyqXJi58KhxN\/d8qnyIu37J+RoI0PyPyq9w3AUQzQxnspqiQBJJEXEVRUeXZPyq5w3KM5gEQfaE7qOoF9xt3UGp4fxMlFUAKDyXfluBuDAHeFHSjeC5MTN+XLn+PfVDgfDdPbskgAkr2jtYDnaLfhWhy2RgydjtIMx7+dBCqxzvz\/ANt65jYZIv7PWfxok2Ao9kADr1PdVDHw+bMY6fe1BWGT032IINufUir64kqI5qB5gCflQ3FzECIj4VXGdK7igmzL9oEeHheZqQuGGrmZ79oge8\/Ch+Jmwx5x313Cbcgxvbx2++6gkKSeVvuPCKdh4Xfbn+FVWkbW69J\/2HxqJ8UgGWienKgt4mIJsPlQzEYieUyDp3jv6inZYKDOqSes1LmSOd57qAb6iEYfGI\/pVLhmHpxXkWhYIBIoh649pRO2zC207VWTNIjs+kdqFjUQAR3Df5UGkf8Aw2\/7bVW4aifkkq5YlbjSRpJTYGe1Q7N+kDKrJ6he0pCuWJlTzAgXjvoHg8dxUQomkKRHs3sI3mgJYQM221EkxzDHY2vVn0rXSqqSRCREb3B3Gx8e6sz+cMWCNbAEzAMb1zGz2K6hHdmUbBjO\/eb0Go1Vysr+Uv8Art7zSoNCFJFD8xxN1YjQARbrV7BzuGY7YHcbVU41hqVDgjpyvQVH4q56e6oXzbsIJEVWpUDmUdaZTjTaByITMAmBJjp1rk11HImDEiD4HcU2gnTNuF0hyF6cr71CzTXKVA5XjlXJrlKg6xrqORMcxB8DTaQoHFya2HoxkOzdZ1XkIWIFt422kczPKKyeCIZSwtM+Q5fSvQ+DcRnCUnFZsQiDhKg0osdm8SbdLbjlQXsDE0QCtwTEjflbv3vRvLOXUOvYvflcUAXiKqboxmwkafgbd1afgBDpsYN78rbd\/OgizAI3Nu+89KrZhARAEnnOwjqR8h+MX8+pkcu\/w6CqeKilQrSRBIw12A\/zfrbi5tegCZxBMFh3SwH\/AIjYeNUXTw+NFcyIEaQvQBhEfCqi4ZPd4iR8KCsMK11PiL\/1qXDwNtLg903HlvVnDHPnO1iPu1WmWY1KD4b+42+NAOfBItz91VmTcEAzajLovePeI99qoZhL\/X8RQCxhFRblepcJHfmoHeJPwNTbN4b1zJ4LSwmCt17weXcaAdm8riDVEEg2kG3dJ5edDcfK4xnSFgjYutvC9oolnMu6OdTOZkjVM+871DjNPanl52oBy8LzJEaARMwHTf8A1VG\/o9mjJGXcjug77bGpxo5nx3NWsH1YvafD6xQBMbg2ZT2svir4o34VVfBdd0YeKkVrHxrdl3UjkjsPhsaq\/lGKhk4zkdGJYf8AkaDOerb9VvcaVaD8rb9c\/wCkfhSoM9SmjQ\/JTzPuIrjYWV\/XPxoAprlFzlcsdnPv\/GqWdy6oQFbVPwHfFBXplW8vmgtiikfH31WdgSSBA6UDaVKlQKlSpUCqzlMBWkM0WMW3IvB6WqNdqdg7\/fMGgYxANh9fnTWcmmk0qB2GskDqY99eucAwwrso0IgABNtTNbr3iPIdK8jEi4kRz6HlXruWUMgce27C24BdUINrHSD74oL+Lk8MuhIWTztBM9w+\/kfyyBSItaIMV55w\/igGYAaSmrSNLRABNwNJ6dRt316Bg51X9kyAAZ6gi0d0UFTPtqYgb\/IW\/GgvHEITQj6NXtkbkDYT9PxNHcwdKs5uWv8A0+VYfinrHZw7qkDU7OYCKbKDzZjBgUGdzbY+qdb6Z5tLedH+B4xIZS02ETzt86zjNhsxCY7FpgFlIVj0gi0xa\/lVvJY5QqzbHs+DDlQa04cEE\/ZP1sKeEOoC+1oPWu5fGMSwqvnc2BJBgxE\/fjQWmVryRG1x9RQ\/GWD07tx4igD8Sx0fs6mWYuZETy6UTy2cd5DoBaQQZnefcbedAwmWI93341O2AWbUrkGCO6Yt9Kjy+HLW2FWsth9olvZiBzv30FLPJp7IMnnYxf4UzK8DGOdKvECZ0TBM2jV4+6lxBwpJICztA\/G\/Sm4T46Mi4bFNZu4AMLuZB9ogCYoLyegl\/wDFJ\/cA8okxUz+g7D2XHuI98ctvf7qWd9KsbDb1SYza0eHdwnaFrKqqTuRz5c96pD0zzawxzDEEQoOEjaiGAZRGmNz491BczXormUBKKrgclJn\/AEuBNCMxwnNnfAcatuyfgIrUN6a42FhJ69EbFYz6sShCE9lnuwQkAdne4onwj0qw8ww04LK+oB1bTKJpJ1XIJWw2E86DzP8ANON+q\/8AoalXtnqMv+pg\/wCtv5KVB89h+4GpFx05oD+8aK\/mdb9o91Q\/mbox91BS9dh\/qMPBvxpzLhlSVYg9GG\/gRT8bhbjYg0Qy2SQCCoJi9AApVe4nhhWssVRoFSpUqDumlFLVS1UE2Dhs1lUnwFPRYMEQQbz8Ku8HVyraVJE3uBy765m8u6uXdIBixIMwRIoBJFdFOxTLE9SfnTVoDHo\/6vWxxBrtISAdRAYzc8ukHfur0f0ddH0aV0oMJQi7w\/XlcaXM15lwJWbGRVJDMYXvJDADpeedeh8IzGLh5hVcf3auYACjsFVUMdIvI7RN9jQZ\/ByqjOnDa04kL+y5InyDnw01ruC8Yw8VsQICNBvMXUs4WOgAFBM7k3ObTFHsaws9WO5+NEPRfg5y2DiB4LviA6hucMINEjkZZjHfQabiOMdCgQSb36xaPnWPz3B0VTiupd2KsgDHs6Nyb9pmm5PKwitJ64HDgm+w2++vuoVn80zAKATyBm5jw7o2oMpw3h2CMRnfWVJLDDYHTqMjtWMwGMVP+aHd8PCTtEuHci6qsn2jyJHvjvoxksjiYuImGIUuQJNyJ3byFehJw7LZbDZUWJDESZYk7sSbyaDEcWxQWIWw7uVAMwrjsujSbgCZiJ5d3OiWZuxnnM1cx2cqGUcojaRsRQY7K42G0aXfDZvY1SytBgwGmRIiAQbGjGHiHSpZQGBIbTtOxI7jY1V\/MeEAwGE4ZovqB0C3s+Y3ohlssdJUkkg7x3AcuVhQSZJYAtuJ+n4++r2YGlQb\/YqPLYcGOgmnnEDtBP39mgDY+PiEkBFI5bz7th41VTFZwQ0i8AgxcbRGxB50WzOVRDr1RG3Q914Hd3VRChjCaQSxgm4vpEm3QCgXr8HNhsFk0ZkqQmIQoLlRaSBKzfs8490WBnUyGrDwwuJmAB6wlowwZ9lBzcAieQv0objZZ0xiNMOsOrWJZhcEW9mB7J6VJwvhL5jEZVAUBtXrSAdJuSWX9KTy91BQwcFscOzB3MPi6VJJ9oAliQSQRse6tD6AI35U3aJQ4blW02ayqCDBvB2nlSzfEDkSmDgdt9WvGxCkDFawVcPuExA5nyBv0b\/JjmGxcNimK+G+vA1AqshWcgLsZQEg260Gz9cP1n92N+FKqf7p\/wBB\/mpUHl7rfea7bzp2KL\/hTQaCB58KkQCuMkneakYRzoAXGx2hQui\/G9wZmhFAqVKlQKpEwSwJF43qOnKBzMUBDhvEWwgQFBDGd45VJmuIHFsREA853ihojqPdVnLECfDp30FXF3PiaaKfjDtHxPzqMUF7h+XdmLoRqQhgOZIM2HPat96O5vCxVxcTS64pVVVdRC6tiSTAZRAt4Tbfz\/Lu6NKkg8o7jaRzFaj0fzal7gANpESbMzGdImBs3LmDfagK8ZzDK6YZhQHWGktEtaCNwCSfIVps05JebAtbvAVQPlWV4rjBJdMNSZJDOuoADmxIgf7mjHB82+JhhsUFXEgggiIiLHYGdj1oH5kuXVVnwjfu+lE8XhiYKBnOpyNzy8BSyGGNeto7MRVDivEdblrkAwoF79bUHcrnWRwuEoOK2xInSo9pyByA69w50a485hBq1O6y0CI8htYViMrmc5hY74mXTXrQJJB7ENJ1dAefOw6U\/E4+VcFzpYSHUkHS\/MAixB5HmDQWM7hlSCdtvKrWXnSF5g276F4vGUxnCzbkYMMegO3lRpE7O113oOogJvv32im4zhJsAI7qjXHM725+PT5VR4xmJIG070ED5x5fQJZlIHcOZqjiZoFmgiREm8AGezbbvovhIiYAY+3iNpQeN\/OFk1n+G5ZfWYgDXLMyybsN9M9bR5UB7MZvVgBIUzDCZMkC8HY260Jw+2sNudoHSOlVGzBUKItrA8Afwg0QymOA6kcpbbcXHkTPwNBLxZ19Xh4RYHFBBMRIQAwGMb7WmrGdwmxcsiYIJRSfXKID2WQLxrE3HXxvQvEwy5Zm5ktAPMRv5VzA4g+A7Oun2RJJMaY3IBg7Dz8aAJjsEKAjEwyGDhXWIcW1FRBC2F9zfpWy9AuEMMdsRsHRhjCYIxdcQNqKyNQ7LXYmeg251SBymbH5U7eqbA7WMoCk4gtoIsJJgD7itL6DcVbMjMOAqIiquGgGkLqLmxjmoWYtbnNAd9Tgf9Nf\/p\/GlRP8pP6w\/wBQ\/kpUHhqcSRtwR5VZXMYZjtjw2rOHFP8AmqMYrePcb0BnN8VVWKqmx3JqjmeKO\/IDwqlisCZAjrTA1A\/FxWbeo6VKg6BXKcGjamk0CpA0qVB2asZP9Lw+oqtVnJD2vL50DMyhDMOhPzqNVkxRDiiRiP3O3zNVMqO2vj8qAiuVRsJWRu2ATiLcHTJuJ525WqPC1M2sCBPtW6bdTbyvTimhQFOouovaw6WJ59\/Stp\/Zr6Jflrl8Vf8AhsNu1y9ZiCDoBH6IgFj4DnYFwvhuIcq+cYt6oQq6wCcRiR7MASoj2jN7cjFzheMxdw4gkBx\/mV1EN4Ejfvr0P+0LKr+b8RVUAKBpVRAAXYACwsK8Y9Ecyr4+jYlH0ybMbNpE+BPvoN3iZwJhnuHf0rPYHEFTDdtWosZ7gFsQOrBla\/LXUmZzchl6EfGKzOJlHxMYhGZUW7QbDVE+dhb+tBoMp6WASFIOlQ3attMyT5R4UOz2dw3PbRZvyBLDUZ7W07EEd9DM9wMI0ByQZAYETfk3WocfhuLps6sAOkG0wAIMe0R50Gp4VmELmY7ABFuZ3jpHOjGXxZJnmPiP6V5tw7i\/qzcE8jBNh0+Hxrb8H4prQEgQQI7jsNu4GgtEXYTFCsVS+JpHMhf5j5D5VdfHhWburP5zPthQyyDftWIkzvP3vQE+PZlRjODZMHAY4ar+uwKie8ACOgB60I4eizr1q0Ans3JLBvdfketVlxD2SzkO51Em7Se7z+VT5UsjEkkS0cgSAeguJmgZnGLPAE9o35gjZT1N96K5PKnVpBgyDrYgeZHOdoH40\/NZVho1MAwA1KIkkXUMRzAN\/dVnMYp9SjpdAYeB2gwB9rvPX\/cg980MvCqoZj\/iMQwBQ7Koj2b+Z5bRR4twrUjYmFDpOr1dleOYkidAN9\/KoQ6xpB3tBMmT0mw6d8VFkM3ijHVMHWCCGfVGgAA6pkWFAFy+KWVmnssD6yw0kqZRW6kmLDf316L\/AGZ+sGXx3ZfbOGVa51Dt+1HMTHhAA6Yvi2PgnN+vwzOGhUMUAAJgglSFNhY3k3r0XgeYDDFdGD4brhFAunsg610kSIM3i5N++gIfnNPuPwpVgPzo36597UqDGHNHrTTmjUcr0+NMegT4hO9MNdpUDYpRTq5QcpRXa7QNpVpPRn0Rx84dSwmED2sRu7cKvM+4d9encN9HcrlRKYYZhYuw1vN7ifZN+UWNB5Bk+AZrEEpl8Rh10kD3mLUe4d6EZwN2kVBKkkupkC5gCZ3HSvSsxniLQe8TyvEzG8D31UOZJDHbTJns732gb79+1Bj816EYju7tiomp2PNokkgEW61Bh+gcG+ZS3RCb9\/aHf7q0uZzNoDmJiIiJ75BiLihjZkq5YXG0kdBEwCOlBY4V6FZbWql3dyQO0QqLJAkhd4EmJr2LgHDsPL4CYOGAEQWiLkkljbmSSa804FmgcRD1O9o5TzPKOfXrXpPA8bUjLN0dl94Dj4PQO9IcgcfL4mGN2W3eRePPavljE14OIYlXwnIvuGViL+Yr63ZvdXg39snAfU5lcyqwuPZ429Yo3\/eX4ox50EebdHxEcSEzCEqe9grAeIKEedXsvlk9VpS19RO5JO58dqy\/As4mJlzlnMMja8FuYO8CejSY6GrvDuOhDoeA6mLGVN9wfpQW81wF9Usp25NBpZXh2IpmWjoYNSDjjOSZkCbfM1dyfEVdSKDzr0gwCuYxF6tq2j2gD9aJejXF1QeqcCSew3eeR+h8qsel+HrzGGyC7LBjqrb\/ABoZxLJKX1jsox7VvZJ59wJ91BpuI5grh2BuwDGNiQSBPUwYHdQxXDXIixMbgQYMxvy23E1r\/QPOZfNZfF4XmFC4pkox3xGUkhpmTiLbY3VbbGhWPkraDCOh7LQdMWBVoBIjkR09wVEw9ahCL+yrW9oC4J5A7T3cuc+ARhSBd47T9SJIVecCTfcxPhQfG9TOsGFvKiZHIr3T1te\/KmcOxRjtoRgk7M7AQwExpEkyOm8eNBbJBVpEwCx6nYR4fWq2DxZ8FmKxGzQbQoG3j38yatvxVMswwgA8f4zQe0Tsqi0rBNo7\/CjxThrIhxcNw+GtwpAVkUixeR29Ow35daCw5y7j8pZtKEdtJ7Redh4+4e6R\/EeOO+EUVAuGVFla4liApj2jY2M9fEa7kJqN1EMsgafWNZoG5IA22t0iS3DuBMR6x3XCQyWUwz6QO0yEC090c+lgp+rIYYoMMHKqNklFBIB5qfZHUie6t36AsqcPY2\/vMcKABJIGgAcxZrnkd+tZfB4xg4pOXZAuWMLh6JLqwIh45NJmSBO22214PlymUXDbEDEY5UuAVVp0kTAtYRsZ+Yeb6\/H3v\/NSoZrbu\/0\/1pUEb5R1ElTUNaHMPbuoJmBc0EFKlNIUCmkK5SFB2tH6HejbZzFg2wkg4jTE9FB6n4CaE8I4Y+ZxVwsMdpuZ2VRux7hXtnDclh5fDXAwwQqgljMk3EljtLE7bxO1BdwMNUQIiqiIIUCAAOvdv8+oqjnsQKhPIXueR5yd+tT4ziBPXbeTF\/K3woRxnEhb72J393dsNu7yAZnc2NUrJ7y0ib9d67lc+WLCNW8CBzNt+QiDQx+lT8Hf++CEkarWi8X35Dbl8qAlnxFyO0ZB+FukxHOg2Kt73t58+XS3xrScbQKLzIAEXAE6bAdbGs7mBPu+\/vuoJ+F5kqwjcEHlJjewHPaTtY16T6L8R1Owm7qCwjZ0gE98qw\/0V5VlsYqZuJ+NrX6X8utHMjnmQhkIUqRsfZ6ADmSYtAt3xqD2VhK2rO+l2Xy+Nlzg46FwzaVizK14ZTyIA+MUN4T6cKOzmFiwl0lhMc138xb6HsbHwcZNWG6OvPSwNjAuNxvQfN\/pBwLGymJpcHQTOHiAQGXkf8rRup+Ig0IdybmvbONB0crioHw2MQ90dbwpJBCuJt4VkG9FMu5Y4eojfQSdaDvG7L\/mEjrFBh8HNOuzGreFxJx+nHgL1pD6MYKi0sf2orN57JqmJpIOmfu9BPwnXiYknU7Rbu+gFbv0Y4B6zMJguupCC+OSOyUWy4Y6y0En\/LHMVY9DeE4brCQiKNWI89BMT1i88h5VseEY6AYmIYR30hMPYpgAf3YI5FgS\/ix6UHknpb6PPk8dWwywQtqy2INxpMhCeTrYg8xHfVvhPHFzCt6yPWi7DYsf1lHUnkNielb30uxcHGwPyVoYmCxG6FfZIPJ5+Bg715NxPMPl4wjhYa4q6v75QdeIpNmN4Ai1hup6GgKekPH1wsF8rgw2LiiMzi7hVmRgYc8hbU\/6R7gIxQtBppM3NWMjlGxXXDXdjHcOpPcKAhgO5VGOr9JVIUkmbSp5kSYE8jtV\/gOGyMcUErgw2svAUrsBEySb+\/umtRl8iiouGo7KgC4Bna5tvMz3mq\/F+GtioArRpYMB+ixG0x5CYO+03AZvh2JhflJZyQjltGoQIYgXtseq3j3VJxXBc4rHG1glmGHoUsAkDQyBWEde+RVLiWTfC16iTrWTNhGsAEXM3AtyVhRjJ8bAQYeYUqhPq\/alojtHVAIUahsefnQDE0lsQjUS4Af1a6nWDJBiAwaIZhYExcb7r0SyxTh+JAZSccFARpZZCGPaJJuB1sLdc2mSwcixxsRlxGZv7hFt2JMs17LBFjuRHWt16M4jYuTDOFBOM2oL7PZdQCBEadjP2A8c9YOo\/wDGlVv8zt\/029zUqCbMuBvQnMPJmntjGoHNAylXa5QIilXa139nvo8Mzj63AOFhQSNQkvuqkC8bnkDHjQbH+zb0bGDgnMYojExRZWEacPkCDzMTttFarNIADCqrG\/s3JG14gmJif1Y6Vec\/7AUPxH1co8R15b2oB6vrYRyBvtB25jv5d\/Ss\/wAaebXttyF94B\/pyo7m8Rl1CDc8mExHObfDf45fNvfYyDzk+\/kTvck0FQt97UuD4g\/K8MGLsY6yFYkdOUb0xzbypejaFsycbdMuvSZxXkKB4KC093fQHvSDMy8AiAeXgNz7\/fQXHYffiN6kx8YsxYmZ5n4eFQY30PyoICsQenja\/wB+4VeyWanssYK9kTeC25j9Lmff3RQLSfvqK4D0+zegPMbA99tj1BJ5TIa\/d\/mMQPi6Wa7AgdmDF5izD\/MTzmBXMtiahIa9jHPe9\/3jULubytz7udx4kfOgn\/PGYWdOM+kyIeHUi8e0DNo99VcxxF3NwgINmQaGkTcaSINt99qjeLWIgdJ+zApiRYT\/AL2\/E+6gsvnGYyyg3gkWkye1YRJg1VzOTwsaNaupvdWWbR1U2Mj305CLcrz06fiLVZwIsbdelv8AePhQU816QvlcP1GFhj1bi+tixIsTqiJB59ZIoHxX0qzOO5xGfSxAU6OyNIJIHWL1e9J1kTE3JtymTHd4VlYoN56MZ0usTJ8b0Q9IuDpmEUF9Lr7DASIJEqw3iYvyNZv0VQgHry8LVqsViE1ePyi1BhP\/AIvmdWmEj9bWNP4\/Ctbwjgq5dDB1OwhnI5SOyomy3HifcLWC0z5\/+o+vxq6xt53PdcfUUFbAcbRv03m1z5H5VaRPd4b3+zVDJvLEc\/Pfr7zy6UXTr9\/fLyoK2ZyaYilHXUDyiYN9uh3Hn31iON8IbCKkgOjsFGIYARCTC6QDpMnVrG\/mZ36gH7Pd9IP7tPxMuHVlZQQbEESCDvy2tQeXOWnDDJrc9hVYKp9WhgADkWuNRvYx1Pp3odhtgZZ8NxfDIxNMyVVlMaiCIYFI5cjaYrLZHIrgvj4advHUlsIOASV0dgqTckA6b23jvuegWfOI+Oj6iTgrOsqJYEkkCIHtnxAk9KDTf\/Hk\/Wf7\/dpUM\/L36H3n+WlQea\/lKEf4Y261Vd1\/UjzpZXnSxaCE1yka4aDte8eiHB1ymWVCRraHcxB1NyMXgbDwrxLhH\/MYP\/cT+MV9BY\/0+tAszmtgAbgeA8TQvExDr9oWEdYLDzAtyjmKtv8A\/wAvP+F6Er7f30oGcYxQABF7Rc9RDW6G++61ls5jM7SzC2+5M+LAdxtRnjHtN+zQTPe0PF\/4qCpnscIjOeXz5UVyuD+T5REI7b\/3mJJGoM4sCN5CwPLlzBca9g\/tJ\/EK1HpJ7K+I\/hoBCNb7++VdZp+FRL9KeNz98xQQudrcv5aa1uX05N9KeNx98xTH38voaCbCxDBB5nvvv+FTau+d\/qarLz8P5qsH6fQ0FhcMNJnn0++lOTIEnlBP8tNye58T9aIYeyftr\/EKCunCiR1G\/wABzpuLlWXmD8bdq0+dGH3HgP8A1qjj+yfL5tQDcxllddJH3f8AGs+\/o+S9rCtMm\/kasp7Xv+QoKmQyIRQo6b98\/wBKmzeJYDnt8flAipR9B\/FUGb5eBoO5e\/33jrV9h2Y+4kW61RwOfj\/7CiA9nyP1oAnDcScRxy1GD3E\/SPh40eQ28Yjx3t+8PnWW4T\/jYn7X0atZyb9750D0Fp+\/v2hVrBFx1FVsLcef8VTZPl9\/r0GS9PUKPgYqKdWorqSzyBYAxM7xuN6fwL0jV8XA1JpxGewQEhkfUh1EDe4bl7Fzerf9oH\/L4X\/eT5NWM4d\/zuH+5\/AtB7T+Tr1PuNKhVKg\/\/9k=\" alt=\"Un empuj\u00f3n a la Teor\u00eda del todo de Einstein | portalastronomico.com\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" \/><\/p>\n<p style=\"text-align: justify;\">Persigui\u00f3 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> in\u00fatilmente durante los 33 \u00faltimos a\u00f1os de su vida la unificaci\u00f3n de la gravitaci\u00f3n con el electromagnetismo, buscando un\u00a0<em>campo total<\/em>\u00a0del que las part\u00edculas conocidas fuesen soluciones especiales y que incluso explicase las leyes cu\u00e1nticas. Cuando empez\u00f3 en 1.922 con este programa, se desconoc\u00edan las otras fuerzas fundamentales, nuclear d\u00e9bil y fuerte, y se cre\u00eda que las fuerzas en el interior de los \u00e1tomos eran electromagn\u00e9ticas.<\/p>\n<p style=\"text-align: justify;\">Las cuatro interacciones hoy conocidas siguen resisti\u00e9ndose a la total unificaci\u00f3n, salvo si se rompe el esquema espaciotemporal ordinario y se pasa a un escenario de diez u once dimensiones con las teor\u00edas de supercuerdas que el genial E. Witten ha refundido en una <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n ser\u00e1 en este nuevo milenio el genio encargado de pedir perd\u00f3n a Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>? \u00bfPodr\u00eda ser Witten?; \u00bfotro Ramanujan? \u00a1Ya veremos!<\/p>\n<p style=\"text-align: justify;\">No me cabe la menor duda de que en un futuro m\u00e1s o menos cercano, ese genio estar\u00e1 aqu\u00ed para finalizar el trabajo de esa teor\u00eda de unificaci\u00f3n que haga posible la convivencia de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica. Ese d\u00eda, la Humanidad habr\u00e1 dado otro paso de gigante hacia su imparable viaje a las estrellas.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"6 curiosidades sobre el Premio Nobel de Literatura que quiz\u00e1 no sab\u00edas - La  piedra de S\u00edsifo\" \/><\/p>\n<p style=\"text-align: justify;\">Si el comit\u00e9 del Nobel hubiera actuado con justicia, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ser\u00eda el poseedor de no menos de tres premios Nobel que, finalmente, se qued\u00f3 s\u00f3lo en el de f\u00edsica de 1.921, lo que, a pesar del reconocimiento mundial a su genio, no hizo justicia de manera proporcional a sus contribuciones a la f\u00edsica y a la cosmolog\u00eda.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;title=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' 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 href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;title=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;title=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' title='Google' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;t=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' title='Yahoo' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F' title='Technorati' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F' title='Meneame' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/07\/02\/la-mente-%c2%a1la-imaginacion\/' target='_blank' rel='nofollow'><img title='Enchilame' src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;title=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' title='BlinkList' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;title=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' title='Reddit' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2022\/07\/02\/la-mente-%c2%a1la-imaginacion\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F' title='Wikio' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;title=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' title='Friend Feed' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F&amp;t=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21' title='Facebook' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21: http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F' title='Twitter' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=La+Mente%21+%C2%A1La+Imaginaci%C3%B3n%21&amp;uri=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F02%2Fla-mente-%25c2%25a1la-imaginacion%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Diversidad de ideas Me gusta escribir sin tener un objetivo predeterminado y hacer [&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":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28259"}],"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=28259"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28259\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28259"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28259"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28259"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}