{"id":6804,"date":"2020-08-15T12:55:17","date_gmt":"2020-08-15T11:55:17","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=6804"},"modified":"2020-08-15T11:56:29","modified_gmt":"2020-08-15T10:56:29","slug":"una-pincelada-de-la-relatividad","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/08\/15\/una-pincelada-de-la-relatividad\/","title":{"rendered":"Una pincelada de la Relatividad"},"content":{"rendered":"<div><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda de la relatividad especial - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTtpNrEuaoiyjhpuvQXFzSB-GWoTWrHq7vCkMfePjpS3CKfgskF_EoDeKVZTy99k4Ehpx3zMEPN3r_Q3bABL3jWYEpQyioruMg2fg&amp;usqp=CAU&amp;ec=45690275\" alt=\"Dilataci\u00f3n de tiempo (video) | Khan Academy\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT-oDsNDFOgQoLrfw7l_9DTKGfPwsOXtl2zW1-oLcFI8EqifNG9QM3tqFyfSUwUTKLPHG9FtpuhkpTta3JBZY6IAg_7KTBjzvVzYg&amp;usqp=CAU&amp;ec=45690275\" alt=\"RELATIVIDAD ESPECIAL Universidad Nacional de Colombia Fundamentos ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRR8uZ-3-2INpBU1kl4cyUecZKJWu6KxEIJsOpZpIREwErEWHa7WXYxFA9YVWfaTjRJSakrEQGpBMX8NP5vfUsVt62XRYdxyeP-cA&amp;usqp=CAU&amp;ec=45690275\" alt=\"Qu\u00e9 es la teor\u00eda de la relatividad especial? - Ambientum\" \/><\/div>\n<div>\n<p style=\"text-align: justify;\">Cuando <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> ten\u00eda 26 a\u00f1os, calcul\u00f3 exactamente c\u00f3mo deb\u00eda cambiar la energ\u00eda si el principio de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> era correcto, y descubri\u00f3 la relaci\u00f3n E=mc<sup>2<\/sup>.\u00a0 Puesto que la velocidad de la luz al cuadrado (c<sup>2<\/sup>) es un n\u00famero astron\u00f3micamente grande, una peque\u00f1a cantidad de materia puede liberar una enorme cantidad de energ\u00eda.\u00a0 Dentro de las part\u00edculas m\u00e1s peque\u00f1as de materia hay un almac\u00e9n de energ\u00eda, m\u00e1s de un mill\u00f3n de veces la energ\u00eda liberada en una explosi\u00f3n qu\u00edmica.\u00a0 La materia, en cierto sentido, puede verse como un dep\u00f3sito casi inagotable de energ\u00eda; es decir, la materia es en realidad, energ\u00eda condensada.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/sites.google.com\/site\/teoriatiempoespacio\/_\/rsrc\/1468911509183\/factor-de-lorentz\/Cos%20a.png?height=236&amp;width=400\" alt=\"a)- Factor de Lorentz - 1- S\u00cdNTESIS de la TEOR\u00cdA TIEMPO-ESPACIO\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;\u00bfQu\u00e9 es el factor de Lorentz? (No es una f\u00f3rmula m\u00e1gica) Es una f\u00f3rmula basada en trigonometr\u00eda, que en <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, es trigonometr\u00eda en la cuarta dimensi\u00f3n. Donde toma a \u201cc\u201d, como constante (en la cuarta dimensi\u00f3n).&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> supo ver que las dimensiones m\u00e1s altas tienen un prop\u00f3sito: unificar los principios de la Naturaleza.\u00a0 Al a\u00f1adir dimensiones m\u00e1s altas pod\u00eda unir conceptos f\u00edsicos que, en un mundo tridimensional, no tienen relaci\u00f3n, tales como la materia y la energ\u00eda o el espacio y el tiempo que, gracias a la cuarta dimensi\u00f3n de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial, quedaron unificados.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.nasa.gov\/centers\/glenn\/images\/content\/84540main_warp24.gif\" alt=\"http:\/\/www.nasa.gov\/centers\/glenn\/images\/content\/84540main_warp24.gif\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Nuevos conceptos que desataron nuestra imaginaci\u00f3n<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Desde entonces, estos conceptos, los tenemos que clasificar, no por separado, sino siempre juntos como dos aspectos de un mismo ente materia-energ\u00eda por una parte y espacio-tiempo por la otra.\u00a0 El impacto directo del trabajo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> sobre la cuarta dimensi\u00f3n fue, por supuesto, la bomba de hidr\u00f3geno, que se ha mostrado la m\u00e1s poderosa creaci\u00f3n de la ciencia del siglo XX.\u00a0 Claro que, en contra del criterio de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> que era un pacifista y nunca quiso participar en proyectos de \u00e9sta \u00edndole.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Cient\u00edficos realizan primera observaci\u00f3n de la teor\u00eda de la ...\" \/><img decoding=\"async\" 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sUipZ5LkKOwjJ5Xr1v0ku5UxbZsWa1j+SGHDu6GctBbOK6irjsFKthnOy13pKrcLcsvAVTzmVVXGpDFNpXNaXxbZrgk83dwtK7LDHyU9ErRWBVlZNpXpaC71VByi0XbWzu\/QstylN69VhuirIEK6zuzzpvPV9VVOKrZVOKS2bLs2UwCbSObw2dy+VyuA4mTSX0\/s17Wa9ezlm+24dMQpXVzciUWzZ4WVtcX6PmokNRxRWjFFRRGWWTOvCyI2S6U4mXpc2fZUWbIrRKwuTyoIS1RErxd787kcM2wn8Gt6pIlTpp7OBd7\/fwRuDym7DT2c7vdvXwWQuZSLtLMH3R9ZT52JjE0pN8ur3vpUws0tYezrd\/wCfBMc3HFxp1Q1u9OhaDdyLql7uaK84vjMvizfBARuLWhSOaIiX1nNLeO+Dv8FPlYpYUmGztop97Au5drpxqEeqVtSS77QEvd1e6aJj2Z3ipdBo8+OrV1cEx3fbT71tPCaSR7KS6xYD5SSnOnCoB\/dzsUTJVjhisLzbN1iEpVbkbm2vVTbSO+W3Yp5sTVXSEdTDzsRE9NL3rw3eqKdOxRwjvvdkvR0JxqTmxkPRyG7Niwno3pTY0s4l5JdVVbsxU1ZwlPb9UX0RI0oftQiaUYBjCXCrww8kbQoMZ\/8ATPoi6hFdKfF5efcserTd7Oj6WJoDmte+o4c+Kib9gkvg0XyE4eLVdoRn+cfojhlvzUjJcqKHmHdHNEvKzCfBacLKBjf1Id4tYbfPHbtVsaKJJnIRvdb7q6BGL9XOCWGSsVsExKnVqlz3syfDgkNMwp+G74q+LMuRJo+qycniZNiUrKm+6zcpgMTnNuz7tuK0vZbdJBMezd7lFlJUmTPeqW7A\/g895Cccloy4jPdaiwc3tJoZNUNsNm6ziVuCfEhWzd7Kfl7l1jsYXdnxpwvLa5OtCvI6VETPvIHppl1mlo+6Fnn22e7dnTY2DeCfYTGzBbbZZPDH8qeThbtuynKnenWy5NMMHaTMwOzjmsQzIuZqmHObVWMTNVx2+amhxSsd5SLOnzpV8GRaJPrdpkk9FWV0aGQj\/qAzfNq8FJ7dZq1o5CLDMmzRFy71g+1sq6SIS5mV7NHgxlTaMuK3\/wCVBHFWGenn+VPEepp88W+yySZ38UXWzNic6Eqtuz5fZOj88to+imqftfOqWaOicJFazU9rmfkmAzSKi7TrFZ9J\/dNychKII5VEoAi\/1KRmUNtujwZCYtMrCpqu07NstHis9GhhQhf3usWNK45NqN8X8omh6XMRHVEbOeKJypab5tXVn4Pp4zUtAtCaXlYfvEVi8IPoYSqukX8IjMS0UiPV\/OLpbRGxa6IlrZ0\/vzYgnv8ABN0FGgFDaTsQVXqi1m+yRWQ2M4061X5+jKzLMvPK6ekqIIQ0jVJxFmaxp7VERDEbAhHxp8dPejKk\/wBPRFdbOubFY4Uj1vXilsbbaR5ss075LrSLA6BHuLv0TsXKHJiJ2Ggez5M7JUFHWN8ZCXVp\/CbDOyq8J9XW4tgkMIla9VNnu8GZNAnG2Yl1RLysfx8E8WBoYJZ2aRU\/FtZrZOvQIhQwMGanpJCRkM97ynw0PtXYo0gTu1\/s2VO85vsmkwipArSEi7qWaf22aEzYqRxjYnxuj1s7dbx3pkN3kTyztYd+O3l0thcqWulVeLrbsLf5TXh2ylT99KljND4ZZtvavcvvV8MbR7PV3cuoYT2znV727Bre5Ww3snJXRZTJFcB6dN7tZy18nyxxYZ3h55tWI0Slht+bninBEeY\/Dm71fGjFkiz7D2d7QATxoLtc\/ZU+0MjaJImtAs19+xfJ5KTzxLl19NkPtBhCk6SYs5lfCTi7RyvIw8uuzPaE4kTOxSQFDYHsfW63otuPkekL4Z13OHi3qyyo2S1PNry3wyqRzHyi6lomcdrzeymdliIMlxc7Z+Ce0F5fDrIWhlYzYKzl8MnJ+mIaAwzoab1XZtNaGTA5Uzt\/7dyODk7nZKss6kdVXG7ZEFT3olPyLPky6r2FRlldf6Dlhtk8Kls4s7jsXyWVM5PzdV2W+0HjPa90usoDif8A2WCbs7njQ4JIhik+Gb1vvYkOf9136sqI7\/N7sqmUkS9\/dY9O5Z2dTG0SZQ+n4i7O9p6NyjqbbC+X8p8SIwvZnDxanu2IP8w2wP8Akh\/ZJoe\/wA0To7rVEfa9Gf6v5LrRWHFhIutVm+j+CCG7k1IPd7XroZk4RH4usNnhsWXRfo85tpzuqXq7IekcbZF8JaN8tCd0Qw2xqLtDdFTRAcbzt7tNvi7YYo0icUL6ZytdhIfCrc0vqhp6S16gEe8eDcuuuZFbEeoe0N4tzafsugTFooEdYbadzM+nvQYejrQnJxkYiI9Unu\/SbrhgU5Pmj1h9cXd5ImHY+beESspbS7zs2cyRM5DY1QiRfNv2KbGSsncGKyVIj307XfTs0pgwWnY9NPalTtd9\/emMY4Sq7Q2ET7v4XnERax6fO3u+yNDUeJtrUiOsVtm92SBlEiYU3vhFmfZ+VZHAYcMWguRRf\/dp27Gk87FOJU2Ow1a12XBrOfBFaFoOJeeTHSOtekQs3PmmUdI0zYdF6nwabY6GSrovK8NWdp4MmNIQuOOgs6WizydRvYOIlwYXm9QkN7ba+Gzj3I4ZvIr9WrTq27n3TXokVxYRNqta8Mi7udK4TDdZro51Q22vKyWiyWlOmiMoErLWpqu7MLeGxOhk0hk9Ot6KUh6OmT03etIrbUbxHHFuzs428Zp0ytlzE5dUrv54qmG1+1tZQAbV9W9Tt3KyHEfQ+0vXSrkzNKNl8ONTg6pgRHG1ZUN3xdubFZCOry9VapUZpYj6P2f7RIabVpllsOK\/+pDFy24F44r5qDEpZcbKLUVJ2ZpeMpdo+oaFAJp3x+NCbQKHZpiZDdMnd6XWLDjWFfpp62twUpZTam+477ZR\/wAsVejdy3KujcXh0tSNI02DwmsmPljxGv8A6tZTRMosmzkJDrCpwy5xeRsJCXd5aUHJseGJVoVH3ayjKK+N3tVLRiOEbC4XM5M\/3WdlGTHi1\/rDreD2pJSNeOLFFEbBr3VISu+CkjxKur2hw+mC7EbOaXO9TPEqfG8Od0iokzbGImI79qrVptEm2SU\/TDsL5WRxXYrJVCWaQleF+dyGZ\/8Al+dVMtoNojlZKof1cXdOhmI2NVVrFj4YOzeanYhK6FYdnGp9+D91qdDCnMcTLrCWbwbF+KrSLUinoviLq\/jS+5IiBTa90qviLFNG61\/4R62\/glObli90c7SI93oix30Jm8S16SHtDm8NKJobRKbCERzb0x3u\/wB0BR2iHKikdWkr1u1sJ+C4cdpSA\/msq78GbvSCj6G0OJeRE74WfZARPDYmvCet9kl5w2nK8WtiItxwnzw4MV4bTndzRHVJ+GxGg2Oqpa1hIi7iFu7S\/OK4zMNLzIS1Rxp3zs\/ngliTFadPWIhs\/E34ImNoj2HTVqkN0W422IDHhh5ztSXV48Ht3pgk85O90c6q23RZzggcNjVCPVt73lhNdKO4vJmpGrNxGexp7MEeghgzE8zbtFSWdy644784nIqrN77V2JEaQ2XivFTZw2t\/LLkRmoxpqLW3S46VPZDgw3J7H7RU5u\/CxAJvXbTeK9o3vhY\/emQGeG0\/hqG3e+GGjxXSiVVO9Jat7fv4M\/iniBpNBPk7xGrkYiRXqrR2vJ\/RDAnXNnqvXqSlpnxTm9pEWTlCzYWdSO3DTbhPSpRdr1o5udgVtls7Hx2qyVa4lNP2PhRHE7W7V7Ost0KqAbdocd+hQwqoeObS9OkC0cNKfCPcObq2buCKZW0aMGJnScc3hpZWwjswWRCNr1tN3W4sqYUZ70n1dXi2hPYKRqPGuIRjWWOoulsKd33rPpxXGitLW55ZMpCOOjT6d7tiVEisJzn64qVozysf0x\/hLiRbBmyaylY9l7ZQ+HM1LHPnDj6Kd4zXXvD+OWQnHtmzjSWrhxb6oORFjSYbxdLPT1vTnchbLCh4PUBauPg2OKliRaXk7XS1sOD\/AESWNiqa8Jaum3ZzuVbZaobNRsrCNdjQ6S1SxH0dp8XSz9njGaqBGEiHVK2zfZPdas\/pHlY9VP070BRnGk5UlVeK1rfz90jZoUQcsyI4NTnBIoRZxw7RF+LTZpdynpg9r\/nb+1Xt7SKHi5GBaxZ497Wzbez4713\/ANTHrj\/zt\/ak0Nv4M5xeDZIhq1yHO4bvr5KgGaG1rXtUfV\/ty6IUTogm2l3Zm1Z7XRBG6V2Y2teROQ2P9vJKkFFHTETFN7o6xWiPdt4JEQ2iWUEPVESnjpdn096NwqEnB5DDGqkubfJId6W7Rs7z6rcso0GzkRmwAxItaopFwm9nG23hiDi8NrQIas0S1nbTwbz8UsRqqd80Gc3Hamsbi9j0v2c3gkdEBhM8yeZDrEWt\/Lo4kbpnlQJYCI\/lpT71yLEYbpAJUzqIbpE\/dZ5IsngViTw3teof9TVHThjOe5RX0E4TAVjHSI62Ik\/HGTW6PqiaG4hcvEXVzpcMbeH1SILVFuFqy7TcuuubkZe8pYUMhk425pDm8fx6sjA3J7bw61X0njsbvSjjEDynMYbsAsVqbWzi0xcWd5zB9HB57NqJEwmdoxyvCRaw2j4Y+aKIFWBiQjmiVljbV6jogImvM11p2Pby6GGVTjPeXPgiMqPRCeHY7U05ui3F\/t3LxRrBZ72tet88dHmkPEIXkzvbvXXjzLMGwpbHk3l5IpgbHVNLAhqL6bn47VxoXSAUjG8TZ1mGONmMtKMQaNKU6mBnYSzX049+xJN3aln0EfP6URRwM+T1Zw1Cw1apW\/hMCNYU2HN9WbRapWjEwFS8rzfR10Y02iTFilKejSyKehGlZYEQSqzhu8dKZDi5zBTmv71lunhoUMF2OphmxU61unb+F1rhyfqvm8HTWK0aAx3wer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alt=\"Cuestionada la teor\u00eda de la relatividad general de Einstein ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQUg_sP6K3a9nWxFsxHYc51fp0_DLGvSemKyMEhTxz7SDKaT0cx8q68RIudCplvF_-9YcXgzRBoiyqWaCgINbNh52y65iFBMElx5Q&amp;usqp=CAU&amp;ec=45690275\" alt=\"Una estrella que orbita un agujero negro apoya la teor\u00eda de la ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQZIi6TWUiSOyTCh8ASO3VHFTHVbtvgMVODQYAcUD4-JdzJB0vUAH8L6g9FrtULfrMesNFr7YmHRHmVzetCD2ERceKcQql5RzAyvQ&amp;usqp=CAU&amp;ec=45690275\" alt=\"Cien a\u00f1os de Relatividad General: Fundamentos y Cosmolog\u00eda ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTUINHFmoRg33ASkODzp4xLkySb64jy2uijt9Oxj9yfEBNjzSeRo4_b-zThxerx9MrjX02nxzD_rXlK27MxD9MGtbLZxeR4kKTk&amp;usqp=CAU&amp;ec=45690275\" alt=\"Relatividad general I: conceptos \u2013 S\u00f3lo es Ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcScnnW1wEMf06UU4X9BPlsxsz-gR_ghSKnhet6JFrRWt-bl4nb_UTwIGjz8fVem8H1gzroC_nLo4ENt4-Uti-mwLCIWuZqlwDl85A&amp;usqp=CAU&amp;ec=45690275\" alt=\"Dilataci\u00f3n del tiempo. Relatividad | Dante Amerisi\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTOt1NuGwq10Y_Edppee61l68G5LVf2v1IJ_ktqEGklnXA5Mz7cWUKM1fm9jHGeO5NyBK6OA2kHiqf-ChXHmqo0BmvBxnUYsy2W1Q&amp;usqp=CAU&amp;ec=45690275\" alt=\"Posiblemente, la conjetura m\u00e1s importante de la relatividad ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRdaKZwigf_taiYlXwpiMQW7RRSge4_9VKDele3_iNIRlcBtzuLOEaNI9ASJsTyCGnqiAPwxKYvu_gcO8Qir-ztGyDbMJgeD8DLKA&amp;usqp=CAU&amp;ec=45690275\" alt=\"52ecuaciones - Ecuaci\u00f3n #38: La Teor\u00eda General de la Relatividad\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTugOBILDVmvOiCADWZZmQW744VpAhS7JRgulaUL9Rwf-JUfgQ3_Wbo5lm43_TuOpDNODC1rRIjzhbik4P1pYpSY-I180B6dPfDXA&amp;usqp=CAU&amp;ec=45690275\" alt=\"Los enigm\u00e1ticos y fascinantes agujeros negros | astronomos.org\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si analizamos cada una de estas im\u00e1genes y ecuaciones, podemos sentir mareo de lo que significan, y, desde luego, en su momento, supuso una gran revoluci\u00f3n en el mundo de la F\u00edsica, vino a trastocarlo todo.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> complet\u00f3 su teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> con una segunda parte que, en parte, estaba inspirada por lo que se conoce como <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('mach principio de',event); return false;\">principio de Mach<\/a><\/a>, la gu\u00eda que utiliz\u00f3 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> para crear esta parte final y completar su teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general. Tambi\u00e9n Lorentz y Maxwell estaban presentes en la teor\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/_w1kycNNBkOE\/Sw9cIjQV4mI\/AAAAAAAABOQ\/3J4wazGw1pM\/s1600\/lentegravitatoria.gif\" alt=\"Astrof\u00edsica y F\u00edsica: Teor\u00eda de Einstein del espacio-tiempo curvado\" \/><img decoding=\"async\" src=\"https:\/\/www.textoscientificos.com\/imagenes\/fisica\/Espacio-Tiempo-Curva-Observador-2.png\" alt=\"El Espacio-Tiempo se Curva Entorno al Observador | Textos Cient\u00edficos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<a href=\"https:\/\/www.textoscientificos.com\/fisica\/articulos\/espacio-tiempo-curva-entorno-observador\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCPjSmOf-nOsCFQAAAAAdAAAAABAK\">El Espacio-Tiempo se Curva Entorno al Observador |<\/a><\/div>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> enunci\u00f3 que, la presencia de materia-energ\u00eda determina la curvatura del espacio-tiempo a su alrededor.\u00a0 Esta es la esencia del principio f\u00edsico que Riemann no logr\u00f3 descubrir: la curvatura del espacio est\u00e1 directamente relacionada con la cantidad de energ\u00eda y materia contenida en dicho espacio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esto, a su vez, puede resumirse en la famosa ecuaci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, que esencialmente afirma:<\/p>\n<p style=\"text-align: justify;\">Materia-energ\u00eda determina la curvatura del espacio-tiempo<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"einstein-tensor\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/einstein-tensor.gif\" alt=\"\" width=\"123\" height=\"31\" border=\"0\" \/>\u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHBwoKCg0KCgoNDQ0NDQ0ODQ0NDR4VFw4YIx8lJSMfIiInLCwwJyk1KiIiMTcxKS4wMzM1Ji85SjgxPS0yMzABCgsLEA4QFRAQFTAdFh0wMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMP\/AABEIAMcA\/QMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAABAgUGB\/\/EAEgQAAIBAgQDBAYHBwIDBwUAAAECAxESAAQhMRMiQTJCUWEFFCNScYEzQ2JykaHwJDRTgrHB4ZLRFWOyBiVEc6KjwnSDk+Lx\/8QAGgEAAwEBAQEAAAAAAAAAAAAAAAECAwQFBv\/EACcRAAICAgICAQQCAwAAAAAAAAABAhEDIRIxBEFREzKRsSJxQlJh\/9oADAMBAAIRAxEAPwD5icWT9nEa3E7OACUxY5v1+qYonGuG3D4iryXW3eYANPwIwAbWJpGbhqz8NWZuU7A7ka0Gox0fQuVy+YkdZpWW2KVreHXZSTrXwxz42h5uMrNy+zt7p869MTLOyyfSWXXKze6CKH8icUhMJmRDd7FmZfeZbfyrgKq3ZVu1iu83Nd9rG43tZWtuta7AB0PRuc9X4tztzQSqvMd6aU\/HAFnaTma677xxiebjSNIyqt3Nau3hoMWhwmaQXsNFIyyLIvdZW5lDCoNdjofgcMo0bWqystt10i7sSNNPI0+ROARcuGUbvKva\/wDSfPGEmdMYEbL4v1dsFR8XdjK5Gv04i5RsWvM2Dk+9gMg4a3Lik2yJY+JiRlj7TYpWu5lbCzKzdr3bsGyz\/wCpeXGvHRlpsII2xs5flxovay\/rbfBA2Mm2aqEQaR+9\/wBXw\/DYYw0at\/8AHm+OC8tzc1tqt3S1x8NNsAdvd\/Xz\/HDSbKaihaWBW\/X6p\/jCUkDLjomRu1d\/p\/D9fhjLnifzfr\/ON1ZzTjF9Cck\/EjXiK7Sr9Zd2hpStda7jw2wBg3+n3f1rh71dbv1\/bEKfpf18P1TF22Y8aELsEV1wdsqzctvN9nADlm+z\/q\/tvilJoloIgVeZVVvvbajFOrfa+7\/jGFCq1rNbj0foXK5KadZJs67Ss3ZkjNWPxqcbxSkZTfE4ud9GyZeCGZvr1ZrfdoaY55x9g9N+jMk2RXm7Ktby9nHyjOQJHKVSSo+7iJQ9occnpmHjt5ZF+196vw3xmlze997B0dWXhyLy91vdOw+R8MWMvJJetqLwlukZuU00Hz6bY56NRdFuZVuVVZrbm2Xz+WCJCvF4fES25lWRtA1Pjrr\/AHxuNLlWPluZm4fMPmD+VPn46Ac93s24A9EAX\/8AbFlf17uIq8TsqvKvd\/rT4YMht+73vtfP9dMDGgKIzd3BVX3cEcKvMrXK3Z+Pn54IV4kbSLbcv0i\/\/ID+vhvidlpIGAuColvNby4tE43317vWQdaeY8OuLjZW5Vb7t3dwM1jQYp3V5W7re9i1bvf\/AJF\/Kuxp+GnhjEXa4MnKy9m7unwPljQDMzd14+0vXTf5g74mjXkhgHs\/ryxuExs3tr1Xm7NGKkjTQ00rSuu1cAS1lVuazsyKu8Z8R+vLzxu61lW5b7fZt3ZB4fHf+mI4g8lG5RzMsd1t3LcutK6EjX+uBTx3Kyt+vhjSuzW83Ldy3fVn3T+P61xl42bsrzK1tutYT4N9k9D\/AJrUYUyJ5bQKb2cbc3N+qEeX6+AMqea1mXm\/VD5HDE0TLHctqKrct1KxmuzanlPngCxRqyzTc3tl4ka8t2tStaGgOtDTTzxskqOaU3Y44b732evw+Pgev5HIe7vfa+95j+4\/DxFK8dq2q7d1Vag191tx8DpgmXl5lti5v\/LqWI3oDXmFdR1\/pPEpZLZml11v+lf6f7H5fCrGa7l7P8v+R5+B18sMOs1vMyqvNys1Bpv8j4HY\/mvYtrM0jM\/u261HjXrT8QPxSQOTM8Je0zL97f8AIfn+OJavduZu8unx3H9aee9cQN\/Dj7P81u9NTp8CR5eeIxt5Wk5V7sfdFdfIa0+BPgcUZtmWH\/LVfvN8thQE+VPLqMWTd3mbu+zW0fjT+o\/viL9leVeVmbu9KUOnXY16iuM9rl7dy9nWnjqfDTy2qDoa0Ipgrcty3e7aSW\/sOvh\/bA7GblVWZvd3Og6kaD\/H4OLlWtVpmtRuyvvfDqdKf76A4xJmFVWWHkVe1Jvd+vAaeNdycr6K41ticmWWPmkW5v4a7edT\/tTAY55I5FkXtYZsbmuuZvd947a+f9PjhZ4+8v8ALb+On+3ljSOtkSpnbzP\/AGhmmyyR3c3exwJLicRH7uNVr+jjZyUkZKFMEe172GIV9YtjuXir9Gzd6ndr08vwxqYesRtNH9KvNMvvD3x\/fC5HLdxFuu7PXrr8v7jHJ0bojpat3db7QrUAE1G43H5+BoVY\/WI2ZW9tGt1vWQDqPFh16kYJL+2q0yrdMi3TW\/WAd6niOvlr0OFEkaNlkjZlZey3u\/D9dcIDXEVbOHcrKvNJd2jWo06UFBTWtPPB5UVo+NGrKq8s0a19mT4dbT4HbbXfG8xEuYjbM5eP\/wCojXXhk6VHUKfyOldRisvDmcuyzLFarcvttEkB3BJIBH+DvQ4KFYPJzKrcORb4m7S68v2gfEdfEV8iNPxMvOvd5rlZdmB2I8QR\/fG8xkY19osqLEzWrzF2XqRUChp8dfxwSJ8sy+rSSuy\/VyMoHDO9CKk0J\/DfDoORJLWVcxl+XmXiKrawv0\/lNDQ+RGI4WZWmj5WX6aP+48vHw+GKGaXLyWrllVreHJHJIWuHX4bD8BjT5qSFkmy7Lwrro24Y30qjGlaio0J2IPWuCi1OgkUDZmPlVmZey1po3QCu1eg\/DoMMxZdprVZ0WaO1Y7ZKtIBoACteagAHU6DwxzswvG\/aI7rGa1rmJMJ3oTX8D\/tgkpXMLdHyzL9Mv8TqWX+4+eE0PmOcXL\/SRszKq+2jWPp102t22pQ0pTSgzLDavK3CZuWRm7JpsaU8RXXwONLl5plXNxrZMtzMslEWYU1IJoNq3A7ip11xAka3TXXRMtskcakqpNaCpIpTUqdeo8aoLJxmub2aK6\/SR2j2g8VJqa01\/PyxlnZrPaXtzcFma7iDSqNXqK\/mOhXGw8a2KvMvayssjaN5NSg308QfLGRmG5u0lvLNHGtpX7QpqRrqDtXwOgJlZnLycJW7N1qrxNGkBHZYHfagI8B4aVGsKxqyyXc1q2rUNsbWrofIEUP9LSOZruGrOzL7Th\/Xp1IPVhroddDXUHATGqq3EkVuIrdnn41NQdNLh11r113NR2iJPZtJIeH7OO\/uq0jH2lDsfBgKUJrjWWeaS7hsz3dpY1AuAprQaBhpvuPGtDHeNY7livWRV5ukwHjTQODXz\/HWoGkzFq873c1sfeA7yjowPTrr13b6Euw9qxtc0i9m7l160JH2TrUdD88U\/D+rjW7s+03XWoFNj9kmvh4YIIVja6aX3pGWPmLdC4\/CjjUimo0qMiXhtbGqotq96p12BYbqd1YbGo2pWDQE6NarSSqitzLd4aEm0agGoqNuo6YwxjVuVW93m16eGxqD8GH5sHL810jOt3NbpxWIFeYHvAdT21NddcF4EcPaWxrfoY2NaUPaO6KTrrShJrQYXKgUG9iyZaSTtczL2l92ugqToB08xpuAMHrl8uvLa7N3mW5fkD2umraaaCtRgWZzXLbw1VLmtjVeVdaE0666V6Gh20wuzXMzSMzO3dZtfix8tNB8dq4dN9j5Rj9v5NTSSSe0kbte9zNJsOu\/QU6V03wOnMrXKnu+C9a29P6nf4a71zczNyqunw1HgK0p5+6cZcczczMvakbXmPhXwr4069QcaLRk227K7XLd73N7qHc6DQnb8BtQYzILVa7l5ez1r\/cjTz0ODK3ea27tMrd0dAd+v5D5kOaHs7WuX3viN6\/M\/lihHN7OCodPpMBYY2QO41fHkpr+OFGTsbQ5BBmcvKsy2RPHzK0sij8iddOnXG83lMt+8Qy2xNaskccZJhelSADTl8DXxHTCudy8kMlre7crLtIDsR5HGctmGhk7KurcskbbSDw8vj0OJtBRuOWGFkkj4t6tcrMwUfgBX88NSSRyR8bLwRKrcsyyUYwvqagk6KdaeengSrmcssbJJGzNDJzRyddNwdhcOv8AnEhlkyzXWrzL7SNtmQnUMN9aV\/A4BhE9LZlWWRZezy2qoFwO4IFND54xmYVuXMRtdE\/vdpT1VvMa0PUUO9QCS+jWaybLRs8M\/NCzbr4q1aC4fnoRXBMsq5dmXMSwMki2yRXElvDYG1huCdPjgpitCmWmWO5ZFuR+WRV3+K+BHQ4mZyzQst3MrLdHJsJB0p\/t44YzEGXyrK1ss6yKrRyMwRJAdxQVJpqDRhTBMr6Sb93Zly6cyxyKv0JJ6k1JB6\/j0oSgspMtNmo7eE3FS22RvrAdAD5jofiPDGYlXL3x5iVLG+kjh5202IPZqNe9XC2ZE0crRzM18fLczE29QQfDbDDI2bUzL9Kn0i\/xB7w8\/eHwIrUhVaChlZoclcscbSrLHazNJyzAmtQAKj51II8dMZzU+YhVZsuyLDLzRyRxhdR0O9GGxFaddRQmsoPWF9SaNmXtRyKpJgJ6mndOxB066UwaPLeqLLDnZUVG7UC88lRShVRoDQ1FxAYdRUEFjoBmX4zev5dbXu\/aFurw3J3Fam0+e22GIkaZlzOSia5vZ5iC3TWlafZNNtwQPI4ppI\/R0vsYuLcvLPK3JMh3oo0oRoQ13yOC5nOZiOzNwMrZVro+DaGSOo1jZeoIqRXcbbHElJEbKx5dWWaVfV3bu1doX0rtoGApUFgSKUB6EeSONuHwrswqrwZpGqs6GulBQGoIoTXaleuFTw4V40K3ZKflkjuqYSKmlT3hupO4r54a\/wCGNGqx5iVEy7e0yuZk0tJodFOtNQWFPPpXCLoDJnWmj5pWWHluVV1yzjQEgUqum9LumpUFlxE1zsy222tJaw5T0kU1oRsd+vSoOH3aOOV1WK\/NxKqzLMtq5kUBJCg0Jp1rzCjUBqSpmTxFS1uRuaGSRtYeX6NuhHgaCumgqQKgyJoBLMvZuuVmWSSOOtldr1GnTyGDwzSW8Psrbcyx6XCoo6nqRTUH89bQx5eT\/wApbuZm2jPT4rXw\/wAHo5aK1ljhj5lbtMteA52IX3D469DpShrI0lROOLkykhXmkmbhW+0utu6D2iKNTWlGBoBprrysRR\/w7Yok+tkbTXXlNewRqCuoNajS5tfRtze1luWTh3ErliRQsDWpUgDQco01NBipp1V\/bKGlVrevDyxKigppVDrrstB2qk45+TfR1cVFfy\/Bu5Y1ZY707vEkpxJCK8vkaEFTqCOtdMc2WXiK1q8jM3duLeJYf9YGx1FdKnjjlmk5ubusskn0f2GboOqNSnw7OKlPBu4Mj3NddOq0aShobQdmFNVPbHUa4uKS6M5SbF3jjjVrmfir9Gq0KrtpUnVgpJFBQgDU4GUWO2STnXlttrzVr1I8t+u2vdIsS23Nbb3eGxtauwr0UnY906aA8smjZbMwzLzXWqy6L0rQV0GgIoNdemulmDBkqvL2nk7S29kHQUroCfnTsnocX2mt7sfNI36+FB1361xacsbSN22VuDyg61FSTXTSu3apUbVxkR3Lave5pvGlKgabmmp01qDQEHFCCXe9y\/WMvRfdFOnQ010Ip0wtmxbyszKyLay+9TfXr1Hw+Qxt5ljkZZGvS5uaNqXAVApUdmvQjxAIBqETxJFeRVZlTmkbotep\/wB8D0NbFjhmACRaCJjb7opvhc4rEplHTywbMx+rNdy80M1ukJPRjTRT+Rp54X9R4be2kSJlbmVtSv8AKK1xmfNTSWrJK7KvKtzHlHgB0wdW9bVY\/wDxUa+za7WdB3fNh0O5ApqaVeidm8vmMtHdDMzyxO10nKAIz0daagipFNNCRi\/SE0kM7KscC3KrRyRxg8QdGUmpHypjmKO9d\/X9Drh\/KTrNF6pMy23XZeZm+gc6kEnunqDsddKmpYUZy\/pHmdcyzSxS8sy9V8GWppcPwOoO9QHO5VsvJw+0rLxI5F2kQ7EfrcEdMU+SmWVoWidpVbhtGqljXXSlNTh\/Lx3Qrlc3PEiXXQ3Ne0RNATQVoDTmGmwNKjB2GkLZSZWX1TMM3BZuVv4L7BqeHRh4a60oRPk5llbLrGzOvdjqbhvUU3FNa4PmFhyrNC0DO68rcVuXzoAdVIoQa7UOoODQ5ybOxLkmkVW7WX5gitTZGpQGvdJ2JpWh0AsJBkvWFTL5l0SdeXLtcGZhvY1DQjXlNag1BqCLQx5iHLSrwYnZ0b6SdqW\/yL1BruSDsRjnsjRsytGysvKy2mq06EdCMdL9\/jaa5fW4l9orfXoKcwPVgN66sNdTXEjSDekJppoPWIWty91skEfKuWc6dkbKaVBPjQkmlQ5e3Px+ryNbmI1tysjUUSDfhk9NSbTtqRphXLZtsvKzWq6MtskbbSA7gn++tCB4YZm9HXTr6oryxSLxIeXWzWoahoCKa12pXQHCZS2TK5hWX1LN8qM3s5LeaB\/PxUnRhoRuNRRm8tkGyjMudZUhk5ZIbqmcakWgbagEE0AJBwxnDHHF62tk+buVZm0KRvSoYgijEncnQkHtVJwBHkz+WZZGZ8xArSRyM1TJGNWBO5oKkV2APliHI0jEaGZj9HSJ6st2XlXmluJaYAjTWgRgdRQBgacxFMBnW2S3MSNPlMzzRz7lSNK\/EVAYeY8QcD9GNxG9WmjZ4pW7MerRno6geHUdR8AQ\/FFl8kzZbNs06syycNVNi6VDg7k0PdOxIqajEN0bKAvHksxJ+zsyq0HNl82rWqoJqBdtQ7jwNdtcbuhhWVo4uK1yrm4GWiKQaFlBGhBqPdB6FTbg7ZOaZXy+ZtWFfaZfMx8ka1Glu1QaCo7Vd9a4tT7Rocvz5+OPh8SRfpgFoVUHQm3QE7rt0xH1L6L+l7fQI5S6RWzMipxOWFbbTPGRW0qTodgDX+gOCq\/sV4dsGXa1Y2at0hFaxuDuDrQ6Aa71No5pcusbTXNOkknto1a8ZZyNGUmpPXqQQKG6gOFmZmZuMvFlZfaRq1FzcXRlOwYb06006g2k32yHJRVRQVpOysfsoruHDxtRf1ilJ1odbem9O8QOCK6TtWIvs149CI9dYWJpVSTVTp1OmuNrAsnNJdKrrbGy6NnYxU0I6OpAo3XzIJxUk\/G5Y7XVo7YVuNmZj3KGp5ZRpQ77eILWZMp5fqY1ZEW6G2Zu0QaGOQnrpyHYCgpWpMWDiR8SS91blW36SQqOxQ7SLTfqNNdMSCLiU+sRl4a3MLsyAKCIn3lpyncaAVFFxb\/tNttzIy3LvThg\/OjqSPvE+LYdk0CNre2kZWiXvR1tYH3a1qpHbU1K7\/eofTluJYEa7iL5Hl0OzCoCnW5SQddTmSWOSS5dl9pGyqGLE7ya7614g+eu53mRDG3BXltb2lzdk10BrqV1Np3RsUZ0CmmbMTvmJm5bVbtaUrQAHwJpTqpqNK4BIZLbu00jNbsNK\/iBU+PKQeh1bkS2yFWtaS5pG1ox2NRXUgHnHWtR3cBYLc7d1OWO1g3Sg+JprXvL5g4tMli2agk4SZiReR\/ZwtcNkoDttSg0NNT51wrHNMsUuXVlsf2kisq15QTuRUaVNK6\/GmGpQvDSO5VtVmbl8QCNRqaig8qU0wjxJI2Vo2tZWuWRd1+DDUYGOJhu72rlxmmKpi6YRQWeNo2ZWW1la1lbdfHGY1kZvZqzN\/y6\/Lbzx1S0OZW1YmfMRry3LbxgNeyD2gOlTUfDCEvpCZltWSxG7sWgofhuPI4bSRCdjsuS43tpm4UsfNmIdywFKsANQSTqGp4+NFneGNuWJnbte15R4iijy88Ay08mXdMxGyXK3L46b1Hga01318MNZyBZI\/XcutsTMqyRrX2Dnpr3TSqnbcbjQbCqGo8xJn4Gy\/EZJlX2cdxC5lANEI94AC2vQAeGOMbuzb975YgLK1yyWsvZZd1\/2x05UX0jG2YhVfWo1\/ao1X6UbcRQOvvAfHSpqdj6KyzLn4lyjfvacuVb+MP4Z8\/dPjp1GOcysvK3dw4chwebMyrE38OPnk\/0ggDT3mG+lcdNs4uZjfMZSNVzcS3TNNR5Jk6uppSo7wpWhB1oaIL+AXqM2fiWaZuFMvLxJq\/tKAHUAAksKAGimo6gihXizOSyzLwVed15lmbkCkaiiiteoIYkHCIzM3FXMcV+LcvtLjdUbanfHRzMS5uNs\/l41Vo\/3qKPun+IB0U9R0PkRhMaGc3mo4+Fm48jlWSW65WjNFkB1Gh21BB00NBW04ps9NmfRs0dyokU0TLDFoGBqCKDcAitWqcYyC+sZbMZTl5o+PCutb0rtTqQT8BXGfQy\/vEKre0uWZY\/skEGv4A4zk0kbQi26RPRQ4keYy1t18DMq9KpzVPjRQ4+eHMhkZMvImYmkSBVt5ZNS38o1NR40w56PykeUkS5lVmZVaX3a0BCj4GhP4VwubpJLVj5ru9+f6OOeeRttI9HHhjFJy7HJIsvl2bLLBKy\/Wc1vE6ipGtNa0rTx2GG424kTcPLIssC+zuWvJUkjXTQmuvSo8MET0VNMqSf8u38NPnUa46eS9DSLzNd9q3m0pTHFPJ\/06eKXSOGl2ZVoc+1qdqOdvqT8B0PUD44SzRuVsha0UsTcONmYVmoewxG\/l56eGO\/6T9HyKqqy8ndt7vn\/nHH9IZNsxEska3SxWwsq7sNlPy0HwA2xtiyJmGTF7uznLK0jNmI7fWlVlzEDLpOnU06+JG4pcOySC2Q5ZV4n0TNdl7u1lHIrzMD2diVO+h01qQzLIt0dr+kFW7iKvaA93XVwNzTUD4nCXHVlfNxxq6t++5Zu9U9tT4VJ13VvIivYjhmqCzz3M7TKyty+sRx7wkbTReA8QNNtx2SLl+MssmZ7EdrZiSJdZNCVlQDS6m40G50FcYyqc0VsnInNlcy1K2E0MTA0B10odjtoSMSXM3dmL1dIpLY+62QlO481brXc\/dqbMi5X9YZo2jV1ZfoI62zxnUSRkjRxWrA6nXQUIxvNPy8G5p1t4kzKprmaCnEUivMutRqWoSa74g9ipVropbrpuCt3\/DyaagblToWArQHSvZwFE4jOrKsVrcaa1v3YjUTREGhU0HLUa0puCBAwKssa8a7n7Ucka6Np9Mor0qKgefhisubbpGsXhc12ttSQBqBqhqTXdaGvQEuZlaRm5bVVruGuphroJFIAqprzDz6VGA5leGyQryNH2t6K7b6dUO3l\/XRbMXoKrsqvI1ys7cNbqVruQ3S4Am094OPPA2iXhpDa1r2yNappQ1pQEVAoCfskj4DTRXSpl1blj9i1tfiVJ3Fd0I00p8I810ks33lX2enhqtahgBRgK1ABHmexM52ZkuZmZe0zdnbzFOh6EfMaHVPDE\/+n7rVG2nx02PUYVJw2CM4vEriBmwiggdlkVla1u63ukajDOZHratmVVb15swq+PvAeB602P44VcYcyeXmW3MfRKrezkk0VtDtXU1NBpXfDRD+UJKeVl7zd78dPx\/p01q16MaZZGZYuOjcuYjuIDA9Ceh0qD49Dtjcgy63TRxLKrNbbcQsZ31ANSPDUYXlzc03LJJyr2Y1UBV+CigGG1XYJ2N5rJZTLMsjSSzxSXNCsdq3UNDcxBAI6hQflUYGnpSaPmy1mXVWuVYVPTxYkk9dz18MVkc2qq2Vn\/d5GublrwnGzqPEA0NNxUYBmsq2XlMbfyyLzLICNGB6gjX8tCCMDYV8jmeysbRev5Tliblmg\/gOdaA9VPdPTY1pqnls1Jl5UzEMlro1ysu+CZLNtl2ZrbkZeHNC3ZmQ7g61+BFCDQihAw\/mPQSrbmFnVMk63Rzzbt4qANSw60Hn4DEjB53LR5iL1\/JLbFdbmIV+oc7EeCk7dAarXYY1kMrmMsy5qaVMqvZ9tUtIOosGpU7HbcfHGsn6YjyEq+oRM3dmlm7Ug6qANFG2urVAII1GMek8pxJFzOXZ5Ycy3s2k1ZTpVGPvCo+III3wi0vg6Mfq2VlizeXWd4nZuH7RUMfQowo1dDTpUEYfy8OXymbiy6xossk\/DWW5jahNL9dBpqNNsLei4fV4\/VpmVppeaGBtRHIAaV8GOwHnrisy3rGWizf1v0EzdajUE+GhAp5Y45u9ej1MMEtvv9AIRJmJVXm7Xe8ce29GehFaTjMtzM13z3P51xy\/ROTWTNtNb2m4vKumutB8CSMe99F5S63l5f8A+Y87ycr5KMTqb4R5SKyfolW7uHvUuH3cdeCBVXBHj5ezhrxJONtnmz8qTZ5PP+i1bmt\/X98eN9LZWTKScSNV5vpFt5ZAdCD1ocfTM3GtuPL+nslxI2W7u3fhrjihkeOfGR24MzmuLPmWfy3BZcxl2ZUZro270ZGtCR1Hj89MXFF63I2bjZYmi9pnOU2slDVrR4itQNz8TToyLw7+y0X1yttTx8iOhHXyqDzs5xIVizOQkZcvG13L243OnP4k1pXYg08se9hnyVGHkY+Lv5B5ibLtH7FbshI1skNvPlpOjV11IOh2Iqp2IwzljNl5FkkZJc20VuXVm\/fYtKEgb+C11JB93RaBIVV\/SKxr6vzLmstqoqaAKPAEkEEdnyJFbmeORl4kl2Vlk4mWltoco9ACNNqUAIGhABpUA46DiZsSyWpIrczXLl5Jt\/EwyV0IOtK\/LQkYJMvBiWOH2TXczNR1hk3EMgOtupFTXXQ9cbhOYjabMTLdMv00Fw\/aaANxV0NWAIaq+IbUE1WTiTMtt0ryQ2x7\/tsY0tPUuKad7Qb0XAhMJBbHHx1WxYpGjhWbVstKa1SvVOutaUG+pKy3R3TNytE3DtkrWKRtApNNUOpBOmgFanVnOOvJDG3HVVtVrgRm+hRqUow0oQegINaYHnDbwsvGzMtrcNpGDcSoFYmppUCgB8vMUpESQrFaqu3Z+p4cjdkmtUY9VoOU+YrvpbtbGvbuZrvPTQDfRxrvoyn5mp1+ihVWbu2yN2iaExt4MAAFPl16L5l1aRrWZlVVj5t2poA32hT4HGlezMVzD83a7XeVaDfoOgJ6dD+AXr9nG8ytsrqy2srMrLcDbqeo0PxGMAYRRYC2td2u6vTz16U0\/E4rExJEZQtUYFhcPgdsIDp5uRcpI0ccCq6\/WS0c6jQqCKAEGoIB6EHChmkkZmaSWWV+VWuJZq6EeJqNKeeG0kXMxLl5mVZY\/wB3kbZuvDJ6A60OwO+hqOa6srWycvdZWxTIQ0pXKNa1zPzLmI20FNOUggEMDWvgQPDGJsvay8Nrkfstp+BJ2IrrX49cVl8nJMrMqqqIvtJG0WMefmegGp2AJ0wwYVjZ4VZmW7mZltFBSh12O+\/SmLhFy7FJ1sT4bY6eRX1rLerZiNVRG\/Z8zIwCwk6lWJ3U701IOu1cBM7R+zbm5bezpSpI+Op3\/wBsL5ks1rMrW28vXwP56HDlBREpNjckmWyTNHDEz5iNrWkzMekZFKgRmoJBFOeo30NcXlfStzPHnWeeGe3ic3NGRs6n3htTahI66bhjb0nGsfM2bijVY2\/joBsW6MBtXcCg1tBqzKZLtW5jMfw1ascfxPePw0+OOeUktI3hBtW9L5Kb0HIsntGRIV+vbsyAioI8ajoMO5L0vlco3q8MbtC7e2kuN1aEBlANAQCaHfUjrgGUzcnpFmyWYW7iNdl5FX6A0GmgqFNACOmh8cYaKH0c1s6LPm1+qb6OKo6kds1PQ26aFq1xPFy+40WRQ+38h5PRM0cvEaeJEuuhzMktBMK1BXSpodDQG06GhBx3JFyjc0NzpnPbRqq2qsg3Rd6VNQAOhUY4mUz\/AK7dls3JzSt+zyttC9AAPAKaAU0AAGwGGfRiySRS5BltmWTiQ+KyLuvzAIA8aDc4wyxtHVgluz1f\/Z2Vcwq2rbby9fEb1+ePe+ihbj5v6CzftFkXsSrc1tKK+xHlrqPyx9A9GZjlux4uZuGRP0dnkpyxo9IrY05wjHPjZzGPQj5cXE8Zx2YnOOF6SXluu7K\/r8cdaeTHA9LZteG1tvLjwc8ueRcTu8WLcjwvpGCNleNZFT7Tdmvn1H+MecgjzOWzK9zluZm1RozvWlQykaU1rWmO96UXiXKrW8vM3TzPn8BqTQCppjjN6SjhX1Zo2fLt9Irb195fD4devSn0PipqB0+XTas3mZVjtzeU5cut0c2Wt7N24bqVbxNfA7CuIY1vLRgy+j519orb5cgEmu5BG4OzA79oKuzSZCVcxCyz5WVWj5tpBpVGHRhpX4gjSmGc4I8hGqrAz5edv2hW3WmvDrrRhoaka1HhjtR5kmDnzCtIkKyLEirdkMzxLQoGwJrpU1JJ2ck6VOGMt7ODMTSK0TLJbmIOGKwS7GVQdqV6DQkAnQUTiFrLlObMZXMyXZWRVCtGTpWldGGgYE60rWlrE+ankaWLLRtdLllWPKSNtmRbQjU0qRoo6iib0BZFm4U5pZJue1ePMq7TAaiVDXU6Et1oCTs1BMLpWkktlVl4mYZV5c2BU8RR0cGtfMnoWBLNw48tFGsjRI8iydoVykm4DAd3c1pUV60IIqcGBrr4maT2ltCctQg3rQkMhYLt4eak0iWKszSSNIy33KzXKukyV0qOjA6fIdcIyyc3avut5ve8CfBhsf8AOrmYPDje5VVpGVpFjbRaUo6gd0kj8B5U5kp5v\/kve8\/njT0Z+yqXNjONUtxR72JKLxmuLGLpgEac8382Gnf1tbvrk\/8AdHn9ofmPMa3JloYebMSMzfwYWFfmaUH4E+WBrmWVVkW1eblVa+Ghr118T0xcEv8AIh2+gjN6vFbazLL7Tm0DU0BpUioNRXehOuuFHmZu12fd6fhhp4vWImzEK86fvEfl748q6Gmx8sVkvR0mZ5uwi9qWRuVfn\/bCnOv6KhBy6WzOXbiLwW\/+23unwPkf64eX0ZbGsmdkZOXliXV5KDWgpoKDc+FdcDOcy+S5cot8vezMi\/8ASvT4nX4YHDK2auuZ+Na3DZd5K6UJOo3Py0xNymq6Najj29\/pFz+lpPo8svq8Xux6FqbXHc4bfIrnk9fk\/ZrVuzColWelOdV03JAOoUEgkqDXCC+r5fmZVnmXsq30cf3h3jXp2dNbtsDT0hmFnXMcS5197XSlKU8KaUwKKjoiU3PbYbMekvZtl8pHwIWX2nNV5txzNSp3OgoNdsMZb\/vGJct\/4qJf2eRvrkHcaveGpU\/FT0Kr5uCNlXN5ZbYna2SNt4H3t81OpU9QNdRhJCytdda3aXAIN2eX3e1\/fHosu8mdVM3C37VFbHNzasBoslehFKE16A+JKseU\/wCLq2ZWRUzCfvdy6SJ\/EFB2qCjDrodSTjOW9Lx5S1covKv0zTLrma7qwGy0JFAamtSakBcsitHRilxdnonzSx2yZdl4MslskiqaRzeNNaKeg8CdAQBj0foj0uy+zk5W7LfHHiUaPLe9LkcytvaF0flUClynY018KEjDqcZWWPi3Mq3ZWbuzp0BrsR089PCvmZ8PI9bHkTVdo+nRekF5faXL97\/OCt6Rj97HzvL+mJlVeJyuzMscbd6mhPka6edD4aw\/9pZlXmVU7rK29dsec\/Gn6CWDHfZ7TN+k\/dbl\/LHlfSPpZWua7l\/6sIyelfWPrHVbbmb3QNKUOh8Onzxyc8s0y3Zayf8A8ltV1oAFJrr+Jxrg8PezZShijaJnfSMOY9i0jQMrdq0lNxvTUadQG+Axx89kMxGvGZb4m+ujYOvTqNt+vjgMwkWRlZWVuza3d6ag7Yb9HFssvrrSukStbbGxDTuNQo0oB1LGtBsCSBj3MeNQVRPIy5XkbcjXoif1WNsxmVZsu7cNY9KyOD2lB05a1rtUhTStQFpWyUssc37RlcyvEkt2mBOjLXZh8qGowd3X0zVaCLNInsY42tSce4oPZYdNaNXoRV1vRrcb\/u7MLys10cmzZZxu2vd05h1p4gY1SOZscgWHIRNxpGly+Z\/d5It6UoZFrTmFaEErrUGm4DloeIy5LNWvEq8bL5leW1NzStOUjSjUoxG22Mz5tVkfIZm5cqrKsfLUw6aOKDWoNTTtVOmwxtl9WgbJZtvp2bhzKwPDTcMCN1YgaeVd1IJQkyZieTMZl5GiX1pb1zEDMaTp9k1rcBTzoAwrQ0mZtWSKOFuWNeHl5G71N436A70I0OnQ1XGVE0knDk5cxll9jJcFuNOVanQ60K13oR1GKy3DkZpG5bbmzkNoVltBN6166HTodDocUkS2Dz5VfZx9lOVfehPVWNNVJNR8T5jHKbHRzLXMzM1zMtyydkTp5jowPTX8tee4xRKJjIxoDFYQyDFUxbYrDGHljZZGVltZWZWVvEb40scmYkWONWduyqquunwx1oMm0irNm+RbbVZl55kHQDc6CgPn5YUn9JrGrQ5CPgRNys13PJ94+HkNPjhSf+pUYe56\/YaGOH0c3GmkvzC9mCFtF6cx\/sMB9J5mTMRrMrWw9ngrQLAabUGlDuDhOODjXKsjNLcvDjtJuBrUk9KUHxr5YOs8eXZuy7SfSKvYp4a1qdvKuCMF3IJ5NVHRhcnw7vWVaC1rWurf5hV01qOuI+YXhMsK8JFt7K1aX7zfmBtrtXU5zUbXLJdej8yt71Nx5EdR8DsRgIjbvL3buZqHp4keI+WKeujJUxiYcZXaNrnXmkt+sA79PGmp\/E9ThQBsajdlZZFa1l\/tg2ZjWSPjQ8q\/WR\/wz5eR6YO1YLTo1kc22Xka5VeKReHNC20wrWnkQQCCNQQCMMP6MjVlzHFtyjfRyrQs3itOrDqNKVB2IqCHLxxqs2Y+9HF1kHifBT+J6YNBn1kZo81d6u\/LbH9TStGVfKp+NT4nC\/sZZ9KyRyL6pdl4omuhjWhNfFiRzMetRTWgAGmDZzLxzRev5aO1Ga3MRangOfCtTadbakkbEmlTz8zlmy8rQta3ZaORa0kQioYeIINfngmQzzZWXiKqsrLw5om7MyHdW8tPkQCNQCExpjXo\/wBI8G6OReLl5fpodttmU9GHQ\/I1BIPZhi9XiuaXj+j29pHIrWsr9Ao6N0YbEEE90jlSei41tzEcv7E3Nc3bU9YyN7h+FNcah9OWycNo7sq3K2Wu0YCutfeFSa79NiQcZwvo6MeXidvN5hZvbMy8JuWPMx1PD2okg3HQA\/GlaUVSXOTQ2rnY1eJvo54\/ICtp2NNNDtXu11Rl4mSkTM5SVmhlu4cna+KMNqioqDuCDsRjo+jc1HmWZYZFyrdrMQyLdl5ACCSQdFIBO5oNKMtajL6aW6OpZ212VmMvNNlv2aRsw07XWrUPYNALdzrXs17JxwAzKze0ZGX8ajp5a47fpN8pJmWjmjnyLxezjW3lUCtNDqKnXrqSda4G\/rqq0i2ekcvH3tJioGmp0dF6Cto8MaQVaMZy5O7A5LP5jMSJDmJUaJVukadVl4cYqTaSKroD2SCdPHGc1n8hnWVWifKrHcsPDa9FFdAVOu1am4knDC5jKQ5TiTZRovW5Gjk4Eh5o1IJAU1AFwAoT0xzJvRqyRtNkpeKi9qO0q8Y3JI6qOpHzpUVtJXZjKToxmcnJlpFbiq1y3QzRto1Nag76VGm+ox0JGbMZJ8yq25uWP2yq30kQJBdRuCSKMNtCRSoAT9DDiStlpFuy8i3Zjl+jABN400I8fOh0xPSM+Yhz3Gje2231eSJrl4YFFAruKaUYeII3GLMr0ZyreuquUktvRW9XmbujUlW+zufs6nq1dSzxzyNlprouEzR5dpFtMNNLWFNK05vBqnDEkS+qS5\/LxW3+zaNV5YCe0VJ2U6Aa6VpXbCkdudVI2ZfWFVY1ZvrkGgUnxA0HiBToMMQZhdAmUm5Zu1Hc3gSAhNaEb0NdCfA4kTyNE8i\/vf0bLbrIFoToe8KAU3IqNTgT251uHHG3GXly\/LrMBoFI6tTbx28MbnaTMKi3N61FGvNrdNoNPNgKU6kaamgIKxVyrR3R\/RM3NH1hfYEeR\/2B1phZsMTTLJ7ZeV\/rFXveY+PUfoLYYFrb3v8A04ph9q7l\/wBPlgixe9jU6yXNxFte5ruWhrXXTQDXpQU2xXB0KwJP\/pxnGiuKxJVj2cmkmjXMSM17s3MzHmpsRpTTbf5YjRLmI+M1yMvNItv0gHeUf16dcYZVVlVmXma27W1ddTpvTA1kkhkWZZOf3rq\/ob6YvSIbctklzPLw4VsTveMnxPX4bYpRCrNdI1rR92Mb7gb6CvXfywTMWye2hW1eXiL0jJ8PAE\/hthU4llIZyuYVboZlbgv2rd1PRh5j88DzEDQtb2l7SyK2kg6EfrTY0OmBYcy0nGj9Wk7Pajk6wnx+74j5\/EW9A9bFES7lXmZu7+t8NqVyl13PL2Wj6R+IbxOm2wPntTSerXRx8svZab3fJfD49cKr9nB0wrkhjNJzcZWuR+y3WvUHwI\/pTAK+7gmXnVeVuZG5WX+hHmMVPBw27VytzKy94YGvYlrTHctNHmIlyWYZV5v2WZtoXJqVY9FJ67AmumpwBMk3Ef1hWiWJrZLt6g9kDq2nw\/uKCHlZpOVF7TLv8B54ev8AX1WNVtmRfYrd9Ig7vmwA0PX8MCQN\/BrL+mI1bgyRfsjLw2iXtKOjKfeB1qdDqNjhbO5NstJzNekntIZlWgkB2NKmnw6HTzKuOhkMyskfqGZa2JmuhkbXgSHrpradmH8241lDC+hJpGk9U4bSxZlrZIV8tmGtAw1IOlNRUAnB\/Sv7Iq5LLtfC9szTqwpmfDUHsgjbxqTrsvmkb0crZVW\/aJP3hl2UHZFPUdSRoagagVN5HMrJF6lm+wzXQytoYH2rX3TpUfPQiuE1uy1L0XlfSccka5TP3NEvLDKurwV93xWpraadaUrio\/R+ZhzqQrLY0ftFzMbG1UGvEUjWlNdNdaUrphLNZaTLSvDMtrxtzL\/T5EUNfAjHfSZVyS+isxLZNPHxFmk0EFdRGxrUKdCeikgnSpUaoE7Fs3msv6XkaNfZTL7PLszBVmFdA52Vjrr2anWgqw5CtmMpPdzxTRN91oyP6YzPBJDI8ckbK6taytuuOtkgvpO1ZruLlluaRdePGKC2tRzAkUqaEGlQQAxRLZM6t2SfMZeNVefhNm415eCldCBTss2pI0FFGlwuSyDrmF9SmXtN7GTrC56fdOgI6b4n\/EJPW2zNqszNzRtW2za0jwpphuOOHLxy+kYbrGXh5ddzHI1aqT4gVNSNRTbBQWBzeZkymb4MfKuWj4FrKfbA6tcDuGJJ16EeAxn1aOOJ83C3I3s4eY1jc7g9NBXfcEEa1AHG\/rcaZeRvbItuXkbvDohPh7tdttNMb4nBVMuy3LbdmI+yddd9dQKU00rSmGkIyluYkWRWslVrpm15te2Kajz\/ABxieX1lmmVbZV5mVe8BsR5jr+PQ40FbK3TRtdy+zkXvV3qNegIIqd+uMTi6P1mHlubmVfqzvp5bf0xQgEsvEbid\/tN9rz\/3wNT3sHly0ka8SRbGuW2NlNZAQTcNKUGldR2hSutANhrQxhGVuW5f5sPw+juMvEXvXcqr2d9PLHHGOjkvSXBVla7stbb5gjG8MifZhkjKv4mpPRM3OvDZrY2k+QBJxzjE3u49J\/2f9OtDJmGkZVX1TNNHcobnCkjfzppjlT+kc1mGvMlf5AP7YUoxl0VByX3Cs6295bu8utV3qKHwp+eAVw1KFkuVWuePvL9YB1+NMK0xjI0iEy2YaGTiLa3dZWXRgdwR1BxvM5dVtmh+ik5V5q8M+6fPw8R88LjDeUPDVmm+hkW23rNQ90eR64S3ob1sDDDdd3VXtSNsv+fLGnktujh5U95u1J4V6fLp574Jmwy2r9Uy3Q27U6\/Ouhrr+WFT2fewnoS3sbjb1hVha1XX6GRu99kn+h6HTrhUjmtttbs24yuHR+1R3Ldxk\/8AdA6j7QHTqNtcPsOhS37vu2\/3wzlmujaOT6K65W6xk+HjXw\/2xmD2ivxGaxmVrruo206mhI+eMSyXcqraq9lf7k9T54FrYPZrMGRW4dtqx9lfjt8aihr54Cj2srKzKy95W108D0w1CVzCrDI1rr9Czf8AST0HUeGvjhZha2E\/kEdHMKudjbMrasyrdmo9BxNdXAGn3qeNepOMx\/sirM30zL7Nf4IPe+8eldgSd6EYyZ9XtzLXXK3s1\/iHbXxUdR12wTPpHMvrcN1kjWyK31TnWlfA0NOuh8MOhBcqGzcaRyfSry5eS4VkAoSjeP2Tp1BqCLWfSsmXkiT1eBk4cftuXsmtKnw101xx2mk7zXNcrXWiulaa7jfbbataCnTjib0mtysq5r67\/noO8absBv1IFdTWoO6G\/RJXNxr6zazZZrco0jKOMdSI2J3WuoB07ugbHCzEkjSvJIzcVpGaS7e+tTXzrhyVWzMi5bKryRK3D25upY+JJqfIUGwxuRfXYmkt\/aoF9t\/zkA7X3gBrTcCp1qSqHZaFfSMSwsv7XEtsLL9egHZI94U5SNxpuBUU4bKRJDG1s0jLPN9nqi\/IGvxPkMY9HRrxGzDXWZb2jbgse6tRsSRvvQE9MMZv\/vGN82v70nNmo1XWQfxABp96m3apSpwADzK+vxvmYY\/bR82ajj+s\/wCYo6faA2OugNAR8wuWZck3Nl1jtzC6cznUkdKjQA\/ZG1TgXod2y87Zvs+rR8TtEXE6AaEHU+HQHwOKz8Mci+t5e5kkb2kbNzQybkHxU7qfiDQjAIyMgqzorNfl7eIsq6CSMan4HSlDsTipX9bumb6ZeZv+YPHyI6+I18cFyrxx5Zo5mZUnbhq1usdACT40rSo6\/LCpikhlWNbldWW1lbqaUIPzBBwDoYV7o0ha21m4nLzMpOgZfw1HX8CE3VsvJb3vyYf3Bw3mO02Yy\/dbmVe7rQNQbA+WgJp4YkFvq2YZWS5YrVWSNTozBSFrtvUFdRQ+JwwFmVpOa661eW5tV0Gmp2pt8MBrav2e8vTxxYbltbu\/D9b4u9u9zK3d6efww29AYI93vYwcHK283aVve\/MeRGButv3cQMzdjQNcZP8ANi1amKToGFmduLcvKeX8gMbzEamNcwnLc5SRR3W8R5EYmJgXRL9EiiREXMS811\/Dj96m5J8PLr5dQzStI\/EY60r\/AIHgPLExMA0HysqAGGYVibmqN4zsCP7jrgU0Bjd4nADo1rU8QaHFYmB9C9g1F3ZwzlYGuZr7eCvEkZd1AIAp4mpH4+WJiYS7G+guZBmTjKLQshVo9KKTrUfgcJg4vEw5dkx6MjD0aesXSSbxisjdXGlPntriYmHDsUgEkjObjpbyqOigdAMNwiTKyWuoN8aXLdpIjUND+R8jQ7jExMJlmM\/kxDIthqkiJLG3W1hWh8xg0Ttk4EeI2yzhnVx9WgJFPiSuu4pTxIF4mAS7LzJuj\/4hAOEGfhTIuyyEFtOtpAJp0OmumOfHKUcTRsQ6m5WXQqR1HnUVxMTAM6\/pSG2GO21CzhpUVdmZQRTpbQjToa6YWaCTJLl83G\/Mxr\/v8sXiYQLoa9MQKmUy8kEfDizJeZow3ZYKpAH2QJAR15yOmOZk802XkZrQ6OtJo22dP7HqCNQcXiYaAY9KZX1eVYl+jEdI\/G3WtfOt34fDEyftlsG4V2jr5Amnl4jz+OJiYT7NF0Kq1GWVNtte94g\/HGmy0jZafNR04KmCJlahZbixotRprGdQQaaagkYmJgXRMuxO33j9r\/GNxNbyts2vw88TEwyS2HDcxyc1Go3y64EwZfZ3cu3ltoafA4vExIwY7X3sXbiYmAD\/2Q==\" alt=\"Modelos cient\u00edficos : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta ecuaci\u00f3n enga\u00f1osamente corta es uno de los mayores triunfos de la mente humana (me he referido a ella en otras muchas ocasiones).\u00a0 De ella emergen los principios que hay tras los movimientos de las estrellas y las galaxias, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, y seguramente el propio destino del Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcQoYxxyfM8GgZ11MjUfFBSD2nKSJkfScNuOlWfGfxxx_ip_tLhbiyLVbdD5\" alt=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcQoYxxyfM8GgZ11MjUfFBSD2nKSJkfScNuOlWfGfxxx_ip_tLhbiyLVbdD5\" \/><img decoding=\"async\" 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\" alt=\"La gravedad desde el punto de vista de la Relatividad General\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es curiosa la similitud que se da entre la teor\u00eda del electromagnetismo y la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, mientras que Faraday experiment\u00f3 y sab\u00eda los resultados, no sab\u00eda expresarlos mediante las matem\u00e1ticas y, apareci\u00f3 Maxwell que, finalmente formul\u00f3 la teor\u00eda.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, al igual que Faraday, hab\u00eda descubierto los principios f\u00edsicos correctos, pero carec\u00eda de un formulismo matem\u00e1tico riguroso suficientemente potente para expresarlo (claro que Faraday no era matem\u00e1tico y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> si lo era).\u00a0 Carec\u00eda de una versi\u00f3n de los campos de Faraday para la Gravedad.\u00a0 Ir\u00f3nicamente, Riemann ten\u00eda el aparato matem\u00e1tico, pero no el principio f\u00edsico gu\u00eda, al contrario que <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.\u00a0 As\u00ed que, finalmente, fue <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> el que pudo formular la teor\u00eda con las matem\u00e1ticas de Riemann.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJ0AAABnCAMAAAAt8bCbAAAAZlBMVEX\/\/\/+8vLyysrIEBAT7+\/vU1NTa2tqIiIidnZ3x8fH09PTr6+upqan4+PjNzc16enppaWmSkpLk5ORycnJaWlqjo6OAgIBhYWFQUFDCwsJGRkZVVVU8PDwsLCw0NDQgICAYGBgRERHjfzY5AAAJTElEQVRoge2baXesqhKGWyKTAgKKinam\/\/8nb9FDOulGi5Oz1z3Za6W+pa1Qr4z1IBwOv\/ZvTTMm6\/9axMlq+SBFezdG+R\/p+Woyjpw2n3\/xpFc\/qO5UT\/zth0ZZR7+4+PRUfn2FB0vPa0kN03teqai6jQxpGXaKaE4RqbPqFpp2i\/\/qW8VUrrj79b7A4KFLEKHaPa9UlGZO0T2nQ00MuBl+juiX7sO95mN1V0ukStEdog6e11JW\/a7bqSgtBdlXp+AlvJrY6a9GdfzSz7S3vL3rc8XqDrqm+26noqQRFaZOe0+Gs7rac+vP\/aWtrMgWWaTuINn+YL+oCxFTJyujZnqpJmGrc39hI7\/+Z60bMP2hjmVLOjk1F3U1pRuD4lLWqai6DvmWPUeskzrvXH+Ml8KqcTwHN0O4qJDGLsfjMRwOIUBb085kaqVuxQpOgz89lzG4kBsVMIMmN9uE4GtmWOr1jybjlCKSQy2U9x7q7vKAiuH8D9UzuYiIo+2Xpwlq0hiY\/TxhmSlFiq7vXl+chOdeaxarbMt61\/X921HoVJRnnmV7SZUivtt4qGOKyD6Gv1fP545Knq4d1i2EidfsS34Ku0CVLd2+E7z8CzfshSNefK68e850IE2eyJ268ejNeMx3tg9jz86TGQt7MG\/Cq+VhuN1ZvzTmYbI9WfWgTg3D0O\/PrTDE+2GYHFLB8BK2xC1AxE7lesajutjNNtxPffcmhR06s7\/GHVK\/m4YRWQpBA0RU2YiP6ipnMG2gzqn9hfWibiQedyOObkR8VCeWAW8yP8wdQVofjM3rWKE5mVsmkV+A79XVVPFxdEi\/85UbR46+xNlN7LtpEziUVdTvtAvMCDvvj9nYGVqNs0PUVSOlZFzCrpPkCiJOa8mYlUfLINVZ9tWJV+JlHNCJ7LlqfTXvzyj+pWc143OJuoavy2rHbD3fDJaeeejRliXgNvUbfepqckwROSlp2dq4aYLJZ3\/UQpI\/WY7OKJ7YqXfIjKJPEUk24uOY\/Un2q+779qvu+\/a3qgOEpr4+NLnU+GbaGyaB3On+at+AW9uafdq+RDzUHyn0tjrtlYMpEqHtNjphkuv+ygxuwVCEthsWBEk7C+IKYDvq2paMHiPGpvWc1LKtul032bKx0u0+baeIXAJ29QpVV2tYN1pMXV1rQGiUtutauijpPm1DxCik9KxA3QmhG5S2dRtZahRka037CHkDQtsHSaOmkdpQ4+poSlQwde1JFt1f6WHJjWlwbdD21WoDEQnni5Nb6hrTz8uyqITQMCo2aXsCJ9syAqNCmpAfFbp1A7j1OrmRbdq2KSJpo4BR4dle3Rlu7fI0VA2NBF54g7ZDZ\/vXFy69IeAArtkE3Yve2rejg3YlJNIN2o4Q8fg+Qb+sSNqk0B8v8ajuH9B2v+8EDX78V7SdUXembaQfldM2UwuW4HeL\/Ae0bacuu2fzyTxknxNHRiC8xDRZW0DbdiqnbQA4nLanucf3570bVhzKK4iY5\/scbVP8q4B0xBfszsM6UuBG3Nb6+6gubLLv57DTOhbR9lBE27aYtsPYjXn2vVkbOY7RibZ5B27776rPEYuYTDtVQtujAYzGaZtTQzqctilg2VBE24tlTRFttwW0\/RJLaLtjmpbS9jBPQNv7fSpO82pLaHsebIe4AW0DkvOiGQWypnXt87tpNwOMXqcRp201AeWjtM03I\/6tXPET7Ffd9+1X3fdtR51mrEVpu26Nl3WD0XbtqZcSXHfFnCMCbV9n2729ACVS5r5P243hil3AfM8tOkIp36ftWgaRMncZcNoG5wrn2UPjXVVLj9A21K6L2mPftlviCmk7rQgF6qQREWj7+jF\/282ZBqFtyLiIaEppm5IgC3g2mETbSBrnKwBLjLZrqlRDDSui7UPBTgV05VQhlGIpsHTxsPVt+yYvOonRdjfM86ykYRESB7ZB28GCE9B2QujGBJEdFQDlya3TzFC1TdumTxFJinimbbFH29PxaU2+jGrIM7K0rbrJvj2PEmYK6hvA5GzLtqGfpvcXrhll1CTXnLrIp+n4PsQUkYEurf4AbTdltO0LaJv8adrmkPTitP0qGPmztL32thMYbduptwW0PQBtcyyFFiliKKXt4+Bw2h4WW0TbS4\/Tdn8c8nyfUVdK26hTou2qwK1yW2t5hrbnLfb9HHYCjC6g7XXieA2L2YY8Az5QDwtdv8G+NwPa7joe0A3Pauw6txH5avoUUdwfYMuqO9G2mxDaNtwARuO07ahRKG1D9lJO2z1rKMdo+5l4HwdMnXuJ3hOMto8dRBzLaHscBttzZEaphnXqO4fNKOTstj+jtN0pYtGMAqnQjJ+WAYyeh+wC\/MWYWmf0tIyO41x+WuYn2a+679uvuu\/bX6xOMg08gx1R8y3wIMNOsgFCS4rQNkQ8fdv2OG2DGYF+24b5KgCoBmxlhpwrAm0jBzYPMcDk2JTQNsy5Pfpt+yBpp+oWo+1ENgA0CG1DVXQylXh12zsX4JVF1SU2DjVK20BHljRsn7YhougLv23LyMKEqmPGJ77TCG0DkE2qRWi7jUzYtoy2GXd2oRpRR7hLbMy2TpJfTHF+FFLv03aKuDJ1LnFDHWQz0zAMpKFUDKxm2a9wdav6dPK39dRYIY3aou1gwW3UnsaBA21n6w74PkWsJKVu8lDitEPbkAken5b082nMhg3aHoa3565NbBwbU6msuvQO6\/vzeNr2IkDc2XZIEV\/e5yTApDGr1faYdYvy4g2n7ahLaHsspe3XMtrmR2b4\/5m2WzPu0vbtjkBYO8hnMdqebGdHdPFjkPX2I5ZCixRRZHqGJJc7Arf7FUDbs8O++QJtH6cS2l4Xi6bQVf8yZ2mbhcv9CtZd9x2iMy16+htAijX4V2vPS9wA3fIRgUvPVXa71xPmHgVVaNmJl9G2K6Dttc8vwB\/3etKdqPPZt9An9t0vUsax75Ad9EOa\/FMXRpZ+zUSfpe26\/bgTdah5l66+aaFY\/FO0HRNt9wW0HXO03VQj\/+gV57t4ibalwWg7JNquVpS2j0W0PbLGZGj78128yz3GphsAkFHaXgfbjej+HTm7IbTdnyPe96Wv9xjPd0DbOC74aRmv1qXgtAwL84KeltGxWx5OyzzcAT1dgxyjrJMhYdNhxAKnQreMU7o\/e\/9Wl69oP8Dq9sdcg\/6r7X9Dwp+x0DyMDQAAAABJRU5ErkJggg==\" alt=\"Qui\u00e9n fue Riemann? : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Contracci\u00f3n de Lorentz - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Tensor m\u00e9trico de Riemann y la Contracci\u00f3n de Lorentz<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, como todos sab\u00e9is, se apoyo en otros muchos para formular sus teor\u00edas relativistas desde Mach, Maxwell y Lorentz hasta el propio Riemann. Sin embargo, fue \u00e9l quien tuvo la chispa de ingenio de ver con claridad el significado de todos aquellos postulados que andaban sueltos por el mundo de la f\u00edsica y supo reunirlos en una teor\u00eda coherente y unificadora que, a lo largo del tiempo, ha sido demostrada de manera m\u00e1s que suficiente y aclaratoria.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"46 - Curso de Relatividad General [Agujero de Gusano de Einstein ...\" \/><img decoding=\"async\" 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alt=\"Seg\u00fan Stephen Hawking, los agujeros negros no son tal y como los ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El condensado de Bose-Einstein \u2014 IV | Cuentos Cu\u00e1nticos\" \/><img decoding=\"async\" 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\" alt=\"La Paradoja EPR, el tal\u00f3n de Aquiles de la mec\u00e1nica cu\u00e1ntica\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>En definitiva, podemos decir que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos trajo una nueva f\u00edsica y puso los cimientos de la Cosmolog\u00eda, algunos de sus logros est\u00e1n arrina en las im\u00e1genes y, adem\u00e1s:<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/35\/62\/0c\/35620c1bbf4d99fa98d80526468fc8d0.gif\" alt=\"Experiments In Processing. | Emoji fondos, Ilusiones y Opticas\" \/><\/p>\n<p>&nbsp;<\/p>\n<div data-url=\"https:\/\/www.publimetro.pe\/actualidad\/2014\/03\/14\/albert-einstein-y-sus-cinco-principales-descubrimientos-21245-noticia\/\" data-titulo=\"Albert Einstein y sus cinco principales descubrimientos\">\n<article>1. El movimiento Browniano:<\/p>\n<p style=\"text-align: justify;\">\nEste descubrimiento, llevado a cabo en 1905, explica c\u00f3mo el movimiento t\u00e9rmico de los \u00e1tomos individuales puede llegar a formar un fluido.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/29\/Photoelectric_effect_in_a_solid_-_schematic_diagram.svg\/250px-Photoelectric_effect_in_a_solid_-_schematic_diagram.svg.png\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">2. El efecto fotoel\u00e9ctrico:<\/p>\n<p style=\"text-align: justify;\">\nTambi\u00e9n descubierto en 1905, explica la aparici\u00f3n de las corrientes el\u00e9ctricas en ciertos materiales, cuando estos se ven iluminados por la radiaci\u00f3n electromagn\u00e9tica.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda Especial de la Relatividad\" \/><img decoding=\"async\" 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\" alt=\"El principio de constancia de la velocidad de la luz \u2014 Cuaderno de ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>3. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial:<br \/>\nSe trata de otro aporte expuesto en 1905. Demuestra que la velocidad de la luz es constante, mientras que la posici\u00f3n y el tiempo dependen de la velocidad del cuerpo.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"E:MC2 LA EQUIVALENCIA ENTRE MASA Y... - El Evangelio De Einstein ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>4. Equivalencia masa-energ\u00eda:<\/p>\n<p style=\"text-align: justify;\">\nPodr\u00eda decirse que 1905 fue uno de sus mejores a\u00f1os. S\u00ed, el descubrimiento de esta ecuaci\u00f3n (\u2018E = m x c2\u2019) tambi\u00e9n se dio en dicho a\u00f1o. La misma muestra c\u00f3mo una part\u00edcula de masa posee una energ\u00eda en reposo, distinta a la energ\u00eda cin\u00e9tica y potencial. Se utiliza para explicar c\u00f3mo se produce la energ\u00eda nuclear.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/OQA0X381OSY\/mqdefault.jpg\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>5. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general:<\/p>\n<p style=\"text-align: justify;\">\nPublicada entre 1915 y 1916, describe la aceleraci\u00f3n y la gravedad como aspectos distintos de una misma realidad. Esta teor\u00eda, una de las m\u00e1s conocidas y aplaudidas, postul\u00f3 las bases para el estudio de la cosmolog\u00eda y la compresi\u00f3n de las caracter\u00edsticas esenciales del universo.<\/p>\n<p>&nbsp;<\/p>\n<\/article>\n<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.abcpedia.com\/wp-content\/uploads\/2015\/08\/biografia-de-albert-einstein.jpg\" alt=\"Biograf\u00eda de Albert Einstein. Vida, obra, teor\u00edas, fotos. - ABCpedia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La obra de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> est\u00e1 revestida de grandes \u00e9xitos en el campo de la F\u00edsica y de la Cosmolog\u00eda, y, hasta tal punto es as\u00ed que, el Cosmos ser\u00eda otro sin la teor\u00eda de la Relatividad General de cuyas ecuaciones -arriba rese\u00f1adas- a\u00fan se est\u00e1n obteniendo consecuencias mucho m\u00e1s all\u00e1 de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n esa simple ecuaci\u00f3n que, se est\u00e1 convirtiendo en uno de los mayores logros de la Humanidad, por su sencilles y simpleza en contraposici\u00f3n con su profundidad y complejidad en cuanto a los mensajes que encierra, como por ejemplo, el hecho de que dichas ecuaciones de campo de la teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/08\/11\/una-simple-pincelada-de-la-rel\/?preview=true&amp;preview_id=1267&amp;preview_nonce=78fe396103#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> emerjan como por encanto desde las profundidades de la Teor\u00eda de cuerdas. Sin que nadie las llame, all\u00ed aparecen.<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 tienen estas ecuaciones? \u00bfQu\u00e9 mensajes nos env\u00eda? \u00bfQu\u00e9 secretos encierra?<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<p><em><br \/>\n<\/em><\/p>\n<\/div>\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%2F2020%2F08%2F15%2Funa-pincelada-de-la-relatividad%2F&amp;title=Una+pincelada+de+la+Relatividad' 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%2F2020%2F08%2F15%2Funa-pincelada-de-la-relatividad%2F&amp;title=Una+pincelada+de+la+Relatividad' 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; 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