{"id":1267,"date":"2021-02-10T07:15:05","date_gmt":"2021-02-10T06:15:05","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1267"},"modified":"2021-02-10T07:17:11","modified_gmt":"2021-02-10T06:17:11","slug":"una-simple-pincelada-de-la-rel","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/10\/una-simple-pincelada-de-la-rel\/","title":{"rendered":"Una simple pincelada de la relatividad"},"content":{"rendered":"<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<blockquote>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El joven Einstein en Berna Oficina de Patentes\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El joven Einstein en Berna Oficina de Patentes\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El joven Einstein en Berna Oficina de Patentes\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">&#8220;En 1905, un oscuro empleado de la\u00a0<strong>Oficina de Patentes<\/strong>\u00a0de\u00a0<strong>Berna<\/strong>\u00a0public\u00f3 cinco art\u00edculos cient\u00edficos que sentaron las bases de la f\u00edsica de nuestro tiempo. Albert\u00a0<strong><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/strong>\u00a0ten\u00eda 25 a\u00f1os. A pesar de la importante repercusi\u00f3n de estos estudios, sigui\u00f3 trabajando como examinador de\u00a0<strong>patentes.&#8221;<\/strong><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Efecto fotoel\u00e9ctrico\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Efecto fotoel\u00e9ctrico\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<h2 id=\"1-Efecto-fotoel\u00e9ctrico\">Efecto fotoel\u00e9ctrico<\/h2>\n<p>Fue por esta investigaci\u00f3n, publicada en junio de 1905, que\u00a0<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> gan\u00f3 el\u00a0premio Nobel de F\u00edsica\u00a0en 1921 (y no por la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>).<\/p>\n<ul dir=\"ltr\">\n<li><a href=\"https:\/\/www.bbc.com\/mundo\/noticias-52815076\">\u00bfEs la luz una onda o una part\u00edcula? <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> respondi\u00f3 &#8220;ambas&#8221; y cambi\u00f3 la f\u00edsica para siempre<\/a><\/li>\n<\/ul>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Determinaci\u00f3n de las dimensiones moleculares por Einstein\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQk579qCofyfdfh6ym1cgz8VQgwoEWkBdaIRA&amp;usqp=CAU\" alt=\"Resultado de imagen de Movimiento Borwniano\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR5XFAAVcz1YoEEfA61QUb3S9klrWAIZBrNOg&amp;usqp=CAU\" alt=\"Resultado de imagen de Movimiento Borwniano\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS1wclvzNCsSX2lmMTOX9hlMLr9Q_CKhRwk5g&amp;usqp=CAU\" alt=\"Resultado de imagen de Movimiento Borwniano\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">El movimiento Browniano<\/p>\n<blockquote>\n<h2 id=\"2-Determinaci\u00f3n-de-las-dimensiones-moleculares\">Determinaci\u00f3n de las dimensiones moleculares<\/h2>\n<p>Este estudio le vali\u00f3 su doctorado en la Universidad de Z\u00farich, en Suiza.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">Varios autores lo consideran como parte del &#8220;a\u00f1o milagroso&#8221; porque <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> termin\u00f3 de escribirlo en abril de 1905 y lo envi\u00f3 a\u00a0<em>Annalen der Physik\u00a0<\/em>en agosto, pero fue publicado en enero de 1906, despu\u00e9s de corregir algunos c\u00e1lculos.<\/p>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">En esta investigaci\u00f3n, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> desarroll\u00f3 un m\u00e9todo de\u00a0dos ecuaciones para medir el tama\u00f1o y la masa de las mol\u00e9culas.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">Las ecuaciones se val\u00edan de datos sobre la viscosidad (resistencia que ofrece un l\u00edquido a la acci\u00f3n de fluir) y la difusi\u00f3n de part\u00edculas de az\u00facar en agua, para despejar las dos variables que buscaba: el tama\u00f1o de las mol\u00e9culas y el n\u00famero que hay de ellas (conocido como el n\u00famero de Avogadro).<\/p>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">&#8220;Su tesis se convertir\u00eda en\u00a0uno de sus trabajos m\u00e1s citados y de mayor utilidad pr\u00e1ctica, con aplicaciones en \u00e1mbitos tan diversos como la mezcla de cemento, la producci\u00f3n de leche y la fabricaci\u00f3n de aerosoles&#8221;, se\u00f1ala Isaacson en la biograf\u00eda del f\u00edsico.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\"><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2010\/05\/dibujo20100520_brownian_motion_measurement_using_laser.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<h2 id=\"3-Movimiento-browniano\">Movimiento browniano<\/h2>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">En 1827 Robert Brown, un bot\u00e1nico escoc\u00e9s, observ\u00f3 en el microscopio que unas part\u00edculas de polen llamadas amiloplastos se mov\u00edan aleatoriamente cuando estaban suspendidas en agua, sin seguir un patr\u00f3n definido. Pero no supo explicar por qu\u00e9.<\/p>\n<\/div>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">Este misterioso movimiento pas\u00f3 a ser conocido como &#8220;movimiento browniano&#8221;.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQhpzDMXUNs8UhWGlKaF34346489jrbJ_L2rQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Movimiento Borwniano\" \/><\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, hace un siglo, pensaba que era imposible medir la velocidad elocidad\u00a0resultado confirma, como es de esperar, predicci\u00f3n te\u00f3rica de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> (realizada en 1907). Raizen y su grupo han logrado demostrar experimentalmente el teorema de equipartici\u00f3n de la energ\u00eda para part\u00edculas en movimiento browniano, uno de los principios fundamentales de la mec\u00e1nica estad\u00edstica (el teorema afirma que la velocidad cin\u00e9tica de estas part\u00edculas depende s\u00f3lo de la temperatura y no de su forma, tama\u00f1o o masa).<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">En su investigaci\u00f3n, publicada en 1905, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dijo que\u00a0las part\u00edculas suspendidas se mov\u00edan\u00a0al ser colisionadas por\u00a0peque\u00f1as part\u00edculas del agua,\u00a0que a su vez se mov\u00edan por efecto del calor,\u00a0un fen\u00f3meno de la termodin\u00e1mica.<\/p>\n<div style=\"text-align: justify;\" dir=\"ltr\">\n<p dir=\"ltr\">Mientras m\u00e1s calor haya, m\u00e1s se mueven las part\u00edculas, que no ser\u00edan otra cosa que \u00e1tomos y mol\u00e9culas de agua.<\/p>\n<\/div>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">Esta explicaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> sirvi\u00f3 como una\u00a0prueba de la existencia de los \u00e1tomos, que en esa \u00e9poca todav\u00eda no estaba completamente confirmada.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/einstein1915-151230145738\/95\/einstein-1915-251115-9-638.jpg?cb=1451487510\" alt=\"Resultado de imagen de Electrodinamica de los cuerpos en movimiento en la Teor\u00eda de la Relatividad Especial\" \/><\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<h2 id=\"4-Electrodin\u00e1mica-de-los-cuerpos-en-movimiento-o-relatividad-especial\" style=\"text-align: justify;\">Electrodin\u00e1mica de los cuerpos en movimiento o &#8220;<a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial&#8221;<\/h2>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">Quiz\u00e1 este art\u00edculo, publicado en septiembre de 1905, sea el m\u00e1s famoso de los cinco que escribi\u00f3 en el &#8220;a\u00f1o milagroso&#8221;.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de viajando con un rayo de luz\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de viajando con un rayo de luz\" \/><\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> contaba que el origen de su trabajo sobre la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial se remontaba a un problema que \u00e9l mismo se hab\u00eda planteado a los 16 a\u00f1os: \u00bfC\u00f3mo se ver\u00eda un rayo de luz si uno viajara al lado de este a su misma velocidad?, cuenta Isaacson en la biograf\u00eda del f\u00edsico.<\/p>\n<\/div>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<ul>\n<li style=\"text-align: justify;\">Principio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>: Las leyes de la electrodin\u00e1mica y de la \u00f3ptica ser\u00e1n igualmente v\u00e1lidas para todos los sistemas de referencia en los cu\u00e1les se cumplan las leyes de la mec\u00e1nica (sistemas inerciales, que se mueven con velocidad constante).<\/li>\n<li style=\"text-align: justify;\">La luz se propaga siempre en el espacio vac\u00edo con una velocidad definida, independiente del estado de movimiento del cuerpo emisor.<\/li>\n<\/ul>\n<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Simultaneidad en la relatividad especial\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Simultaneidad en la relatividad especial\" \/><\/div>\n<div style=\"text-align: justify;\">El concepto de &#8220;simultaneidad&#8221; se vuelve relativo:<\/div>\n<div style=\"text-align: justify;\">\n<ul>\n<li>Sucesos que ocurren en el mismo lugar pero en diferentes tiempos en un sistema, ocurren en diferentes lugares cuando son observados desde otro sistema que se mueve respecto al primero.<\/li>\n<li>Sucesos que ocurren al mismo tiempo pero en diferentes lugares de un sistema, ocurren en diferentes tiempos cuando son observados desde otro sistema que se mueve respecto al primero.<\/li>\n<li>Sucesos que ocurren en el mismo lugar y al mismo tiempo ser\u00e1n simult\u00e1neos para todos los observadores.<\/li>\n<\/ul>\n<\/div>\n<div><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAP0AAADHCAMAAADlCqUFAAAA4VBMVEX\/\/\/9\/fHv39\/fa2dl6d3bMy8vAvr61tLLo6OekoqHW1dX7+\/v29vby8vLT0tEAAACdm5nh4ODf7\/qVze+npaS+vLysq6mMioiVk5HExMPr6+traGbf3t6DgX9mY2F7eXdbV1UwKyhzcG7mcQA+OTcAj9xfXFpJRkQlIB0TCwYLAABAPDsjHhsdFhJSTkz549Lvp2f118TneQDyupD6697qjT7vqnHsmljnexrpgirzxJ310bbslk7acxn99ez0yKnFZxXXagDIZwDzs3mx3PQonuBxhpJpuui13fQAiNrU6fdSq7X8AAAJB0lEQVR4nO2dCX+bOBqHBRgQFuJoweKwgu164iNNst3OtpndnZk95tr5\/h9oAdttnWBAGGEH8f+pSZ2QFz3oRTcvYEYlUUVngAJxRYF06SxcUNJAL6wGenE10IurgV5cDfTiaqAXVwO9uBroxdVAL64GenE10IurgV5cDfTiaqAXVwO9uBroxdVAL64GenE10F+XfLO7czHTo\/SfzCUruVkEF3yMF4qVPnIwcAM+eaEYQMOy+BgvFHPZEws4Op+8BDqYTPiYPiFm+pCao4hPXhQCYpeP6RNiv+9vVU6ODzDVRpxMnxB7nT9Zcrsz9bXCy3Sx2OnhLZeMZLL4mS4WO73Br2LyOFWnJ8VOz9E5XcTPdqGur6\/XpQZ6RkWYR0YAmPIxW6YG9InHIyPAnXMxWyp2emw\/cCl8zzZ4mC0VO32y5ZJNd76569z3menV99vtPYeOfmJvbHL1LZ7qJCOHQ5vvOA\/GpJWJDcsxjBf3JraKrmyDWi8MG2WqUklLdkjg6zl9yrtz0vSTQosqqwb0mnZe7k4ItTW+I+O0FtERUENICHFNh1ADxCun4NA+0huqChMMqCKNkbWIHizTUce0qK7qI33iOKahTYl7G2rhrUVMoE0gKZqM7CN96vnAXehadGOpqj5NuTUPkqIatY\/0Go4QWMQRIqocJlFW9oYw9BolBIKxn01A0yDCPgKKirWWWrxrpz8yWv7rftNXLbv0mv7xLyKX\/Ye\/ikz\/8d2H8gP6TP\/93959Ki\/8\/tI\/fvz89PTDp7\/\/VHJMX+n\/8c+nd++efky\/\/PD5+5NH9ZUe\/PTh589P\/\/rx08+PJYXfW3og9n2f6uO\/H8sP6DX9h\/9UzD73mv7xvxUHXDv9ebO8uKKjf8X0YzU913k7Jaav1\/PdBQA3fDfvcaDH1hcpDJl\/6fl0WrRFCI\/rm4+69\/yQ6nv5I4Zlj5f0Y8lTS81LVfeFW3F5eNB\/Xe1gWfQpqPVWUsF9G\/pf\/uudu3+KF72cL6cE59FrRatGOX2ko0ivpocXKnsoZeBn0hebz+jHFPteNf2lPF9aZruNudHfLgM3umLPJ9nK0Tn0b96cMJ97fpB1g6627DGB4Dz6X359W9jRy+ndfGHqau97dno5eXOkt9999+vbgvaahb5K3OgpM\/1vb4\/0e0r\/+58F5nN6mpXq1Xo+yLean9Pe\/\/G\/IvbUfH767NrW8Pzu+3oqNQ6iDPuQntP\/+Ue1+XF984Xi3M9neIKnbovH0s+\/gOc3FI91vAuMchqKyxpuhfpN\/4pnN1rQ4Pll6je9IrTnY5HX7yvVb\/reen5Up5fbR8\/PkaRz+\/i5kVdIb4VAt2o9HDTuoedDSV2gWgt8Zg89H\/jblp6LepX0k2XNeQOrh56vEBjXmzjoo+dPpsBvJwbAtdGzzAaVWssvz+vyfHd229aC\/WqR1g1VLcMV0Usq2WxXodqOlvYmqLw9uqCX0xKoLlJEnff2ZjXR29F8Y6919Qo8XyHI8yuPSj3fNOZtPeGM7u4MVLnnqRPPdzxaXZnltZ7bzsOoqTUP1jiqE3o4rzEk4THCVSsel+6m7B1SfdBrmt1g2UWoEhRUX7HXQh8CoLNkNcIAVz+x3y49lrLtXjw8X1fm9hzITEKVR+ARo8lSwaU9m1bWoE3o39v392tp1K6S0V3SornF+n5jS1X4TeiN2N7MXaVljeM2TarLrU2hxsHzQ6Dc3LH+VaVQO7EX9sWNV6MaDX7DOh8VbCE9U+3UeoednPUyeEWjnHPpcdqzleOjnnLIxfMbSn9QTvcTzqBfGZmXqwQs1Dr9269qQK\/rKHJlCPMUZcndJSxP86SkyczSWD5Kim6viTXNI2pNAXKzJENgwqw7gCMSQRPmyY12Cbv4OJnRPslZDg6ZiO7sh0kEsTPyAERZnLo0HU5zlNz9WZHblF6JYzpaSItv00iKdyn5mm6k5ym+2Wzs+QSAcZaQAtAUmC7AaYIAkng0ojtjh5TEaUoOSRrFSXriXTo6\/fze3o5UpG5kMEUg9S8lDwM4Bmq4P9k+KfuzytNm9GPHSbPbcBiq2Q9esevLKkmvB8z9lv1RnNV9bGWbYwPWeKds9NjwXODRgDYLsxaSEwFjVUdPCywJspARVvVUwHMlWr5z0wMjxslOJnqfpv6kU4wwaRRc80SpRsTD2ZxeJMuhZDrsjemujU\/rfJNxdoCBXg2yUpEf8g8zttOUKNLzLb3AyZuSQI06DDVWmx4Gk7zxnMb5xwVb03JafrAra0TymkjvNJR0TXrskX1Nh3cxb2\/bKSGXaoc5Lye\/Zx1OIcyKVYteDr+ZHHay2IJGK9Gk3Ynz9Ua1sm6aNeIUtLNYdegt8m1EfxQsAiloYfIRecdbuMMbQpJuQ0lX08PAeObluHraoFrIevE0Xdq76zi4YhV9pAdcgrpbBp\/IrGyqoPeJyqM4cOB1Gyj\/hErpp5TLYFb2aVvt5ZkqoXc9h0sFHDp8Jgga6DS9F3AJbwupzunFEw1UQJ8OuQEaJ62\/ISGLDx95NVZ1ulMBvT6TedTI+HaCfKfL98FU6yU9Wm7iCYdayd\/MScjpPUNN9ZKebu83HDIZrTdbXi9baawX9Np6Pb8virx7phb2er3q+JUolXpBD6eu67ZfK6PULKx6NLJzdfnmiKjrV6JU6oge46oN7Y1lYgwc9hk7zjqilxYP7a9Q5cLBYmZdW43\/3PPhiNsQE9dZVexax\/SEU9FnpjudsqqpI3qfQ0u3l351bX2mb+nhUg05DbvdVRheuedDX9c59UcifqbP0fCmKHE10Iurgb4bmb5RosvM+XRHD4k1PiVlcpm1jQ7py3p7VrfvQD6oS\/p8BPV8JBFBELlAFYQ+PnyOvHzAG3pgoglCj8LlZLdABHcjKry4CXUoCD2As2y7pql7sTPJXuCDDALTb4LQ7z0fEhXu5k533ELRI0fSdD1fHA\/Fo9d9eJg3D\/OWXgB6LJsmoukX7Jr5wzNm+lnVs5+GfaePiJPJcI5l5D+gfadP+zUl6nSj2hcNYzxxNdCLq4FeXA304mqgF1cDvbga6MXVQC+uBnpxNdCLK9Hp6aWzcEFRMKOSqKKz\/wNfT5Tc64svOwAAAABJRU5ErkJggg==\" alt=\"Resultado de imagen de El concepto de sistema de referencia en la Relatividad Especial\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El concepto de sistema de referencia en la Relatividad Especial\" \/><\/div>\n<div><img decoding=\"async\" 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alt=\"Resultado de imagen de El concepto de sistema de referencia en la Relatividad Especial\" \/><\/div>\n<div style=\"text-align: justify;\">El concepto de &#8220;sistema de referencia&#8221; produce efectos en el espacio y en el tiempo:<\/div>\n<div style=\"text-align: justify;\">\n<ul>\n<li>Un observador de un sistema encontrar\u00eda, a partir de sus propias medidas, que los intervalos de longitud de los objetos que se mueven con otro sistema se acortan (contracci\u00f3n de la longitud).<\/li>\n<li>Un observador de un sistema encontrar\u00eda, a partir de sus propias medidas, que los intervalos de tiempo entre los sucesos que se producen en otro sistema se alargan (dilataci\u00f3n del tiempo).<\/li>\n<li>Estos efectos aparentes no existen para el sistema propio de cada observador y van desapareciendo a medida que la velocidad del movimiento disminuye respecto a la velocidad de la luz.<\/li>\n<\/ul>\n<\/div>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Los cinco trabajos que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> escribi\u00f3 en 1905 y que public\u00f3 en la revista\u00a0<em>Annalen der Physik\u00a0<\/em>tratan sobre problemas relacionados con tres grandes ramas de la f\u00edsica de esa \u00e9poca: la\u00a0mec\u00e1nica cl\u00e1sica, el electromagnetismo y la termodin\u00e1mica, dice Dennis Lehmkuhl, editor cient\u00edfico de\u00a0<em><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> Papers Project<\/em>, del Instituto de Tecnolog\u00eda de California (Caltech), a BBC Mundo.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/elgpsylateoriadelarelatividad.weebly.com\/uploads\/5\/3\/9\/5\/53950097\/457136666.gif\" alt=\"Resultado de imagen de Equivalencia masa y energ\u00eda\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<h2 id=\"4-Equivalencia-de-la-masa-y-energ\u00eda\">Equivalencia de la masa y energ\u00eda<\/h2>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">En esta investigaci\u00f3n, publicada en noviembre de 1905, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> present\u00f3 la\u00a0f\u00f3rmula E=mc\u00b2, que es tal vez la ecuaci\u00f3n m\u00e1s famosa del mundo, aunque no necesariamente sea la m\u00e1s f\u00e1cil de entender.<\/p>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">En una carta enviada a Habitch, entre junio y septiembre de 1905, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se refiere a este estudio, aunque reconoce que duda de sus resultados.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<figure>\n<div dir=\"ltr\">\n<div dir=\"ltr\"><figcaption dir=\"ltr\">\n<p style=\"text-align: justify;\">&#8220;E&#8221; es por energ\u00eda, &#8220;m&#8221; es por masa y la &#8220;c&#8221; con un dos simboliza la velocidad de la luz al cuadrado.<\/p>\n<\/figcaption><\/div>\n<\/div>\n<\/figure>\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\" dir=\"ltr\">\n<p dir=\"ltr\">&#8220;Una consecuencia del estudio de la electrodin\u00e1mica (<a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial) cruz\u00f3 mi mente. El principio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, junto con las ecuaciones de Maxwell, requieren que la masa sea una medida directa de la energ\u00eda contenida en un cuerpo. La luz transporta masa con ella&#8221;, le dice a su amigo.<\/p>\n<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\">\n<p dir=\"ltr\">&#8220;La idea es divertida y seductora pero hasta donde s\u00e9,\u00a0Dios podr\u00eda estar ri\u00e9ndose de todo el asunto y podr\u00eda muy bien haberme tomado el pelo&#8221;, a\u00f1ade.<\/p>\n<p dir=\"ltr\">\n<p dir=\"ltr\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQSGgVwlNWWxepKPWHuR_eMJG3lJTD8m9Yn1A&amp;usqp=CAU\" alt=\"Resultado de imagen de Equivalencia masa y energ\u00eda\" \/><\/p>\n<p dir=\"ltr\">\n<p dir=\"ltr\">\n<\/div>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">Sin embargo, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ten\u00eda raz\u00f3n. En la f\u00f3rmula que propuso, &#8220;E&#8221; es por energ\u00eda, &#8220;m&#8221; es por masa y &#8220;c&#8221;, por la velocidad de la luz (300.000 km\/s) al cuadrado.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">El aumento de energ\u00eda causa un aumento directamente proporcional en la masa. En otras palabras,\u00a0al viajar m\u00e1s r\u00e1pido y aumentar la energ\u00eda, la masa crece, y mientras m\u00e1s masa tiene un objeto, m\u00e1s dif\u00edcil es acelerar, por lo que nada puede alcanzar la velocidad de la luz.<\/p>\n<div style=\"text-align: justify;\" dir=\"ltr\">\n<p dir=\"ltr\">Esta f\u00f3rmula complet\u00f3 la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial.<\/p>\n<\/div>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">&#8220;El brote de creatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en 1905 result\u00f3\u00a0asombroso&#8221;, escribe Isaacson.<\/p>\n<p style=\"text-align: justify;\" dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/AS0Dkab8DK3LABDcTQSfi7OOR0uo_jnZrewV7ZKr3bJ2gNtSIsOjUy0zUlW79OmIXmv6RHwqwcvCtUU0cIReQIOCCMhwn9fNvMKXGJwzO65mV3UzeTSAOTYeITSezn9ZPLkO1fvdOkCNEA\" alt=\"Resultado de imagen de Equivalencia masa y energ\u00eda\" \/><\/p>\n<p><span style=\"text-decoration: underline;\">La teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>:<\/span><\/p>\n<p><a href=\"https:\/\/proyectointegradomates.webnode.es\/news\/historia-de-la-astronomia-albert-einstein\/?utm_source=copy&amp;utm_medium=paste&amp;utm_campaign=copypaste&amp;utm_content=https%3A%2F%2Fproyectointegradomates.webnode.es%2Fnews%2Fhistoria-de-la-astronomia-albert-einstein%2F\">https:\/\/proyectointegradomates.webnode.es\/news\/historia-de-la-astronomia-albert-einstein\/<\/a><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><span style=\"color: #ffffff;\"><span style=\"font-family: Gisha, sans-serif;\">La ecuaci\u00f3n<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRodaPeomFajeE5_0lD8iohfHyFDqhx74ZFow&amp;usqp=CAU\" alt=\"Resultado de imagen de Equivalencia masa y energ\u00eda\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRTPiVDmD9Wwq1D7dzWX_csLX--6JB0cE9faA&amp;usqp=CAU\" alt=\"Resultado de imagen de Equivalencia masa y energ\u00eda\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT7K6mfJvD3GXXrNDrN2kuqos81daHBXGjfRw&amp;usqp=CAU\" alt=\"Resultado de imagen de Equivalencia masa y energ\u00eda\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQtmnKacJJGPJKtgcBH0Ifkgza70KXF6h8WJQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Equivalencia masa y energ\u00eda\" \/><\/span><\/span><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Cuando <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ten\u00eda 26 a\u00f1os, calcul\u00f3 exactamente c\u00f3mo deb\u00eda cambiar la energ\u00eda si el principio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de ;materia - energ\u00eda en la relatividad especial\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, quedaron unificados.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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alt=\"Resultado de imagen de ;materia - energ\u00eda\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRT36Nx7_-mfE__thprrP-W6cAOVEo6Cg2rlw&amp;usqp=CAU\" alt=\"Resultado de imagen de ;materia - energ\u00eda\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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XwIRNdwASSABqSdAAOJJmQbSV2aMFjqVYE0qiuAbHKb2PYRyMmUXHRlKVaFWOaDTXcba9FXVkdQysCGVgCCCLEEcxEZOLTW5oVuzqjUank1Riy5S1GoxYkop61N2PFlutiTdlPMqxm9RKpHtI77Nd\/Vdz9z8UQtNDc+2sOLgVkYjitM9K3P5iXPI8uUp2FTmreOnxF0e\/tRT5tKueXyNVL\/fA9Z0jsnza9ULnp2gw\/8AjV\/VSPsD3MjIvzL9eQuYvtmkvn9JTH0qlOtTQemoVyjxMnsJvaz8GhcmUK6uoZGVlPBlIYH0ETOUXF2asSbJAEAQBAOS34PWpeh\/es0pmczn6bzUoSabQSbQ8gk2KZBJsBkkHC7bxjYDEZ3QsruXRhwJvfKbISCPTOecdTaLTRc7r1XxFapjTT6NagyqpzXNjq2ttNOfGXpx5lJvSx0t5sZmJaCDWzwDQ7QCO9SCDotyz8r9j80yqGkDppmaCAIBoxOMp0\/lKiJ\/Oypw48ZaMJS2VwRxtrDHhiKTdyOrn1LeXdCot4v0IuihobXu1SktboaaVXLV2Gp6Vi4WlmXKLF9Wa4GgAN7jslQSUZtZm0rJd2l3bXlsVub8UuBqI1Ly1c7qbFsSarDXzgjPawJGgFuAmX8QvxZLL+23yM61KFanKnLZqxV7G2X5JUqnyx6td8oyYVEawQMR0gbMFvmOrFR2HWW\/FU\/FOKt1d16dfK5y4HAxwkXGLvctqmKxygdKqrTOa9SghrVlHzS1K5A045ek15AawoYd+w7vo3ZeT+uU79TZX2LQxVHMtU1m86nVqN06iop0PR+YBcWZQBpcaSscRUozs1Zc0tNPHfwFky02TihUpA5chF0dOGR1NmXlpfgeYII0MwrQySte\/NPqiUyZMiRAEArMXsrrGrQIpVeJIHUqG1rVkHn8ut5wtoeR3hW0y1NY+9eD5eGxDXQ37Mx4rLe2V1JV0uGKMpKkd4uNDzFjMpqKk1FpkkyVAgCAcdv6etR9D+9JpArI5qm00M2iQlSCSRTa8Em9IINgMAyvIsD0vJsQedJBBgzyQaWeCDSzwDRUaQDptxz8t9j88zmaQOpmZoc9vxvF5BhRVCgu7imma+UMys2ZrakAI2g46DTjMq1Ts4Zjv4bg1i66pN2W7OX3F3rr7UrPh67hBTXpP8PmpGoMwXKz5iygE36tib8RbrThMVeLvHX3en19Dp4xwyODkskrpnf4XZ1KmSUpqGbzmtmdv5nOreJm8qs5aNnjWJUoSctsfaKUqmJSz1Kj16jinT6zEZjSF72VAOg4kgcO3X0K1KVSEJPRJWu\/Xz3KJ2uWTYGrXB8ofIhv8TRJFx2VK2jH0LlHLrTDtIU\/9NXfV\/JfW\/kWtfcxp7KwirajQVbcPJr0eAsOvTKjgBxPKHiK0necr\/3a\/G4sjR5PjR8k2UaWGJqJVHE3zBKeY6W\/eS+bD3\/Gv\/FW+Lt7iNeRExmBxqVRWRaIbTO2HDHpdDcVKLuqsL5bNmLgXA79YVMO45JX7r8vBpP0tYizIWzdsVfKbNUp0alUhKtN6FZB0gX4qqgeoC6sBkzcdKYIm1bDx7LROSWqaaenNOydmt7eLIT1Oh2j5YlKoyPSdgpKqtJ0Yn6t6hBPZfnPIrNdm+zTzW0u1b4G9JRzrPtfUod0No474w1cPXelcZekslYE3zBVqZc6cOenAX4Dk4aq04NV3Z8rr6fQ6seqCkux9x1eB2hTrXyNqvnIwKOnc6NZl8RO+pSlD2l9PU4Uz3aOfon6MXe2gvYntAPIkXE48VGcqM403aVnYtG19TkcLiWrYul0NJ0ZCOkJUplp\/OV7jmBYDtt2afKcHweKpYnNJNLnvY3qSi0RPhyw1U7KNejUqU3oVEcmkzoSjHo2Bynhd1b7M+zOc+Xbv74Vl3d2ghxFU1hXohHZ3LgV7XCsTcdXD1OHaYB13\/p4p16y4nFVq9aoLrRpipUqOAQM9Q2Y2vrT9sA+oba2GmKKlndct7Zcuua3G47pKlYhq5Xjc2l\/Fq\/g\/SWzsjKZjdGl\/Eqfg\/SM7GUzXdamP3lT8P6RnYymwbtU\/wCJU\/D+kZ2Mp7\/Zyn9N\/wAP6Se0ZGQ9G7tP6b\/h\/SO0ZOUf2dp\/Tf8AD+kdoyMiPP7OU\/pv+H9JHaMZEeHdun\/Eqfh\/ST2jGRGB3Xp\/xKn4f0jtGMiMTupS\/iVPwfpHaMZEYndGl\/Eq\/g\/SRnYyIsNj7HTDZsrM2a181vm34WHfKt3LJWLKQSQds7Jo4ui1GvTDo1tLkEEcGVhqCO0SGk1ZmlKrOlJTg7Mptxd38LhaOajTy1G6lZmLO2emSrLduAzAmwsDcHsl50Y0pNR23Xg9i9bFVcQ71Hc6YmVMCmq498RpQfJR54iwYt9XDgizH65uNdA3LqVONLWory\/L0\/u+m\/WxW99is2ZRGGx7UUBRa1MurPd3ZlIuCxJLG5qMSxJ6+s6K0nWw6qPVxdu5fTktFyIWjsdMMMvzrsfr6+IHAeAnnZmXMsViFpoXc2VRcnU+zn6JnUnGEXKWyLQg5yUY7sqMPvZhHV26XLkIDK4YML3sQouSNDqOwznjjqEoZ82h0SwVeMsmXUuMPXWoodGDKwurKQQQeBBnUmmro5mmnZkPbWykxNIoyoWFzTdlVzTqW6rrcGxBtN6FeVKV03bnruuaZVq5hsrEM9JGHVYjVGuQHUkVEB4ghgRzGnCKsFGTX67gmTlrcmGU9\/A+g8\/f3TK3Qkj7S2alax82ovydVbZ0PceY7VOhGhmlKtKnpunuuT\/XXdENXMdm7QD4cVXKrlDioQeqr0mZKuvYGRvVFWllqZI91vPVe5hPQx2KrMjVWDA1mLhWuCqWC0xY+aciqSORZpNeyaguWnnz9\/uCM9ubOXFYath24Vab0yezOpW\/pF7+ExJPxpWepSWph2GX4xS6niKlLpEHq6RxAP1Z8FOx\/JNkYWmRZnTpXuLHNW69iO0BlX7MA62AIAgCAIAgCAIAgCAIAgCAIAgCAU+PQ4eo2JQEo1jiEAubKLCug+koADDiygW1UA9NO1VKm9\/6X8vB8uj8SHpqRuk8usQf8Kb5QDbyixsWcjhR5ZeL8+ro13H7s7P2\/wD1\/wDrv5eO0bl5Soga8T28AO5RyE5G7lir3nw3UTEAHPhW6YZeJQAisg7c1MtYdoWdOEm1J0uU1bz5PydvK5WXUtcPXWoiujBlYBlYaggi4InPOLhJxkrNFjkvhJ2k1KgKd8iVQQalr2ZbEKL6A8\/DThPJ4nWqQioxjdPc9Lh1KEpOUpWa2PmiuS9M60S62dnuQwtcEX7dCJ6T4Zhq9CnBxybPv7\/U+QXHMZg8TXqxqdqrtJcu7ba3cdn8G9TEtWsgPkyBlc3Jpl9CvRqTcPdrm2nG\/ETkpYSeHrNRnmhbT6H0NPHrGYaM508lS+vf3n0mdpmVNOn0eIenqFrA1UI+bUWy1QOy90bvJedEnnpqXNaPw5fNehHMsaZzAhgL8GHL\/wDCJg9CTTiagoI1QtZFF2DcgPonke70AWloRc5KK3ZDKLZYbFKKRBFJWd6\/1qr1GqHC3GhVC1n5GwXXrTsq2ovNz0UfBK2bz5evQqtTqJwFxAPyJ8IlJRtnGKAADiH0GnnNc+0mAfrpVAFhwEA9gCAIAgCAIAgCAIAgCAIAgCAIAgFPjh5TVOH\/AHSWNcj55PWSh6CLM31So1DGdNN9lHtOb27ur+S77vkQ9dDxdnup6fDsqs\/Wek1xSqX1B01pvb54Bvc3DaWdqpLJU1S2fNfVdz8mhboSsFtVHbo2BpVedKpYMQPnIQbVF71J77HSUnRlFZlquq+fTzCZOImJJyuwT5FeifkFqGlzIoubGly8x0emT9FyeTaejiP4j8f9Vr+K5+aafivDWi0LHejYz4qmqpUCMpv1hmUgixBHI9h9PbOOlV7N3OPiGBWLpqLdrO5xlTcXGB1RXpFV16ckgkFbMhTjrqvG1j4TxK2Bq1MRKrn0f6se9hMRQw+EhQyez3LV9TpNytg18KazV3T4wrZKZZlBXNdySBqbgaDgo8OjA4WWHg4t3K43FRxEk4qx1M7jiK3bvVRK3DoaiuTyCHqVSe4U3c+Am1DVuHVW89170iGbdp4tKC9K7BQLDtLfVVRqzcbAa+uVpU5VHlig3Y51FrbSqBjmo4VDdQCM9RgxAIYG2ltCLhb3BLWZO69PCRtvN+i\/Xv52Wjr7R09LCrTVVpqqhQAFGi5RwX\/zy9d\/PlNybctblzdTe4v7OwjiJVqwMoB8p3g+Bani8ZVxRxzoatQ1MopKwW5va+bWAfVoAgCAIAgCAIAgCAIAgCAIAgCAIBjUfKCTyBPqkpXdgQth0StBS3n1PjH\/AJ6nWI9AvlHcomleV5tLZaLyIRJw\/VAQ8QLDvA0uP95m9dSTzGYSnVXLURWHGzC9iOBB5HvEmFSUHeLsRYgjDYij8lU6ZNPi65IcDTzKwBvpycEk\/OE2z05+0rPqtvT6eg1RU7RxoNUqyGi2IptRZcQoKZwHNFiwJpuNXUgEnrJe06KdOWS8XfK8yt05965P1KtnM\/BXsDamDxFdsczCiy2CtVFfPVDLaqLMcoyhhc2vcdmnTxXFYXE5XQjZrfSxEIyW59RnjGggETGbSpUjZ6gDHUILvUbgOrTW7NxHATSFKc9UtOvL12IuU+2NsMymitA3qKwAqC7spBByUFOYjkS5pqL+dOmjQSedy26beb29Mz7iGyJsHYjYhFq4t2dhmplGIOqMabq5AAy3TzEAU8y\/Ga4jEqnJxoqy3v46q31evSxCV9zp8ILAoBohsOXVsCoA7ADbwnnSd3cub5ANC6VCO0A+gg2ufSLW\/lMnkDfIAgCAIAgCAIAgCAIAgCAIB4xtrKTnGEXKTslqwaqOIDHQH06Wnm4Hi1LGSapRlZbtrT4l5U3Hc3T1SggCAYVUzKR2gj1i0lOzuCJsSvnw9M8woVhwyunVdSORDKR4TSvHLUfr5PYhbEx0DCxH9do7DMk7ElDvhUxVLBu2Fzu4y9VVD1Atxm6MW1Nu4nxnRh3SdRdrsdGE7Ltl23s8yLuFisc+EzYym2fOwXpPi6pp6ZS6ECxvmGtjYD0xiFS7R9nsTi1SVV9lsXO1MP5RRek1J7MLX+JbKRqrAFrEggHwlKU3Smpp7eJyvUi7Fe9EBaTU2S6VEUp0auvnKqkmy63FgLqR2zSurTu3dPVPnb69e8hGWKbEJlValBQxICm5c6cKQYgX9Nx6JWMqP9V7hshYnE0VsK1fFVX4iimbObaH4rDAEi51z6DnabwjOWsIxS6vb1l8gbMIhIIp9DhFJuwXoqmIYniWOqq1+3P4Ss5RXtXm\/NL6v3At8BgKdIHoxq2rOSXdzyLudW8eHKc9SrKb\/F6cl4IlKxq2cMtXEL\/xFcDXg9NL+t1qGTU1jF91vRv5WCJKfKN2WUePWJHqK+uZ8iT3ylT5vWP1esPE8B4mLMGVJLEk8T7AOA9\/rMMGyQBABkPYFb5Y\/d6p+eS+0mOUmk16HX2MTbTxLFWPZa09TB8ZxVXCV6srXha2nUpKnFSSPcLiSzWPhL8E43WxVd0q1tVdWVtiKlJRV0Y0MSxYA2t\/4mPDuOYqvjY0ZtZW2tuiZM6UVG5jVxTBiNNCeU58d9oMZRxNSnBqybS0LRpRaTM8PiWYm9uBM6+E8ZxWJnNVLaRbWnNFalOKSsahi37vVPLh9o+ITeWNm\/7S\/YwNlDGEmzW1npcM+0dWpXVHEJau11pZlJ0UldGWKxRBsPEzfjfHamGq9hQtdbt9\/JEU6SauzSMU446+nsnkQ4\/xDDyTq6pq9mrXT6WNOyg9jfiat0BHPt\/runu8Y4hn4dGtTStJrR+enqjKnD8dmMDUJuNLDs0mX2axs66nTaSUbWSVt73JrRtZml8Y1zw49k8nEfaPGRqyjFqybS07y6oxsSMHWLXvynv8A4nVxsZ9ra6a200ZlVgo7EmfQmQgFXidnulQ1sOVDN8pTe606thZWJAOSoAAM4BuNCDZSu8asZRyVNls+a+q7uu3O8W6GY2sFJFWlVpka3KmohAPEVEuB6Gse6R2N9YNP3P0fyuLmX7aw3+poeNSmD6iZHYVfyv0Yuh+2cNewxFEnsV0Y+oGHQqLeL9BdHh2vTJsgqVD\/wAOnUdeF7F7ZQe68KjLnZeLX\/IuVWIr4inWFZaK0krZKb9MwYrUOlKqUp3HMUz1tbpwsZ1RjSlDI3drVW5rmrv1WnXqQ7lTvXubisZVDeU0rEAEsrIaeUkg0gL3431a9+fZ4mLwvbVo1IO1uW552KwEq1aNVStY7DD7Op01tTQJ3oApJ5lvpG+ut53yqSl7Tv4npJWNpLDiAw7tD6jp7fCRoSaSKPOmAe+mRr6bSfxdSCDTpp5U+VCc1KnyddVepqWPEdf2TVt9kr8m\/el9BzLClgUA1RCSbklRx8ewWHhMXNkkqVAgCAIAMiWzBTKbEHvE\/I6VRU8Qpy2Ur+jO9q6J1WsGRrX5cZ9vi+JUcbw6tKkmrLn\/AMs5owcZq5CpvYg9k+IweIeHrwqrk\/8An3HTJXVjZhfPHj7jPR4K0+Jwa6v4MpU9hmOI85vSZy8V\/nav9z+JaHsompXDAgA6DnPuMNxahjKU4U001B7pdPE5pU3Fpsg0XswPZPhOHYiOHxMKs9k76HTNXi0ZUlLOLDnf2zqwNKpisep04u2fM+5XvqRJqMdRivPP9cpHHX\/H1fFfBCl7CN1WkGy9ZR1Rxnt43h9PFxpS7aMbQirN67X6mcZuN9BXS1IC4OvEeMrxPDqhwiFNSUrT3W39Qg71GxgDbN6P1lfstLIq8nySfxFfkRkW\/qJ9k+dw1J15yvyjKXom\/ibN2RI2eesR3e6e\/wDZSpbETh1jf0f+TKutCwn3hyiAIAgCAIAgGrE4daiMjqGVgVYHmDxloycZKS3QIOyMQwLYeqxNSnwY6dLSPmVO8\/Nb6yk6Aia1op2qR2fufNfNd3mQuhZzAkQBAILD\/FLYcKT3P8zplH4Wmv8A0n4r4MjmTpkSIAgCAIAMiWzBTILkDvE\/JKMI1MTGEtnJL1Z3t2RPrUQqNbu98+6x3D6GD4fWjRVrrXW5yxm5TVyCq3BPZb2z4alh+0oVKi\/py+juvodTdmkbMJ54\/rkZ2cB\/3Cn5\/BlavsMxxHnN6TMOK\/ztX+5\/EmHsonLQCgkdk+8o8Mw+EoznSVm4u+rfI5XNydmQcOLsAZ8JwqlCrjKcJq6b1R1VHaLsENnFu23heaYaTw\/EUqbtadvLNa3oRJXhqe4rzz\/XKTx3+fq+K+CFL2Ee4hLWPaAfZaX4zh405U5p+1CLfol8hTd7ozb5Een9Z21v9jp\/3\/ORVf6rPMMbK\/o\/WZcHqZMJipf9q990KivKJqpPY8L6EeueZgMWsNOUnG94uPqXlG6M8GbOP65Tt+z1XJj4d917vqVqq8C0n6WcYgCAIAgCAIAgEHauBNUKyELVpnNTfjY81btRgLEeI1AI1pVMjtLWL3X65rl9CGj3Zu0OlzKyGnUSwem1iRe+VlYaMhsbN3EaEEBUpZLNO6ez\/Wz6oJk2ZEiAV2EObE1m5IKdLn5wDVG9lZPVNp6U4rrd\/L5EcyxmJIgCAIAgAyHsCs8kfs9on51L7O4\/M2or1R19tE2U6DWYEcQLajtnpYXhGOjh60Km8kktb8ykqkbqxlh8OQGBHETXhXBa9KlWp1lbPGy18ROom00Y4fDsGBI08Oyc3CuCYzD4uFWpFWV76royZ1YuNkY1cMxYkDmeYmWP4Dja2JqVIRVnJtaomNWKSRnQoODqOR5idXDOE46jVk6uzjJb31a0KzqRa0MaGGYMCR7pz8M4HjKGKhVnFWT11RadWLi0h5M2a9ud+I7YXAsZ987XKrZ77rbNcdrHLY2YvDEnMviJ28d4HVxFXt6Gre68OaKUqqSszT5M5GvLQA24Ty3wPiNempVN4pJJtbf4NO1gnobWoN0YW2t+7vnqVeE4mXC4YZJZlK+\/LX6maqRz3MEw7BWFuNuY5GcmH4JjaeFrU8qvLLbVcndlnUi5JmWGwxB6w5dxm3B+BVqNWUsRFWytLZ6kVKqa0MKWGcEG3AjmJyYPgWOoYmFTKrJp7rYtKrFqxYz745RAEAQBAEAQBAEAg7Q2atUhwzU6q3y1ENmAPFWB0dD9FgRzFiARrTquCs1dPdP9aPvXwIaNNPaNSmLYii9xf4ygrVqbW5hVu6kjWxGnC54yzpRlrTl5PR\/R+vkhfqfM9\/N8sSuKdKVarRFMjIAvR5hlBzMri7XN9CLWnq4XB0JULy1fifR4HBYaeGzy1k\/cfRNya7VcDRrODnrA1XvzZyTcdi2tYchaeTXd5tdNPQ8CpBQm4rqXkxKCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgFftHYeGxDK1fD0arL5pqIrkC97XI4d0tGco6Jl41JR0TJ4EqUPYAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAIAgCAf\/Z\" alt=\"Resultado de imagen de ;materia - energ\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de ;materia - energ\u00eda\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que era un pacifista y nunca quiso participar en proyectos de \u00e9sta \u00edndole.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de ;materia - energ\u00eda en la relatividad especial\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de ;materia - energ\u00eda en la relatividad especial\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> complet\u00f3 su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> con una segunda parte que, en parte, estaba inspirada por lo que se conoce como <a href=\"#\" onclick=\"referencia('mach principio de',event); return false;\">principio de Mach<\/a>, la gu\u00eda que utiliz\u00f3 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para crear esta parte final y completar su teor\u00eda de <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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><!--more--><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.revistadyna.com\/Recursos\/Controles\/Imagen.aspx?Ruta=\/Documentos\\Informaciones\\d8e2ac07-5d45-4fe9-bb08-2a0ca512fbd0\\Cuerpo\\Sint%C3%ADtulo.jpg\" alt=\"Resultado de imagen de LaCurvaturadel Espacio-Tiempo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRnR4GzADq_3C5974O7hA7-_Pzz0sGrL1lOQw&amp;usqp=CAU\" alt=\"Resultado de imagen de LaCurvaturadel Espacio-Tiempo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTpRPAMUoMyMe-j_mLEzESqX-FHQCMff_UlaQ&amp;usqp=CAU\" alt=\"Resultado de imagen de LaCurvaturadel Espacio-Tiempo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ6sc3v6P5g_o9Xu10k6UpHqvoQff01DiUXvw&amp;usqp=CAU\" alt=\"Resultado de imagen de LaCurvaturadel Espacio-Tiempo\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La presencia de grandes masas curva el espacio y distorsiona el Tiempo<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Esto, a su vez, puede resumirse en la famosa ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, que esencialmente afirma:<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">Materia-energ\u00eda determina la curvatura del espacio-tiempo<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"alignnone size-medium wp-image-401\" title=\"einstein-tensor\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/einstein-tensor.gif\" alt=\"\" width=\"123\" height=\"31\" border=\"0\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Es curiosa la similitud que se da entre la teor\u00eda del electromagnetismo y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTsTQl7UtdSe5ZZJezz1p5_H0ELwraoFkihtg&amp;usqp=CAU\" alt=\"Resultado de imagen de El Tensor de Riemann\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS4D_OzCEFKzJzzDv_jUr34oClbJRdro1xanw&amp;usqp=CAU\" alt=\"Resultado de imagen de El Tensor de Riemann\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El amigo Grosman de Einstein\" \/><\/p>\n<div lang=\"es-ES\" data-md=\"32\" data-hveid=\"CAUQAA\" data-ved=\"2ahUKEwip67v50d7uAhWOahUIHXcqBegQ4dMGMAB6BAgFEAA\">\n<div id=\"media_result_group\" data-hveid=\"CAUQAQ\">\n<div>\n<div data-count=\"1\" data-hveid=\"CAgQAA\">\n<div>\n<div data-h=\"130\" data-nr=\"1\"><\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div data-attrid=\"image\" data-docid=\"oTk1ZnGlGE38tM\" data-lpage=\"https:\/\/astrojem.com\/nuevos\/grossmann.html\" data-ved=\"2ahUKEwip67v50d7uAhWOahUIHXcqBegQzkx6BAgJEAA\"><\/div>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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 \u00a0Marcel\u00a0<strong>Grossmann<\/strong><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> desesperado al no encontrar la manera de expresar su Teor\u00eda de la Relatividad General, escribi\u00f3 a su amigo Marcel\u00a0<strong>Grossmann, al que le pidi\u00f3 ayuda, y, \u00e9ste le mand\u00f3 una conferencia dada por un tal Riemann 70 a\u00f1os antes.<\/strong><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Cuando <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> comenz\u00f3 a ojear los documentos, su sangre se le hel\u00f3 en las venas, all\u00ed, delante de sus ojos ten\u00eda el Tensor m\u00e9trico de Riemann que le solucionaba todos sus problemas<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Faraday y Maxwell\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Faraday y Maxwell<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.\u00a0 As\u00ed que, finalmente, fue <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> el que pudo formular la teor\u00eda con las matem\u00e1ticas de Riemann.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Einstein comprendi\u00f3 el ingenio de otros para reunirlos y hacer la Relatividad\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 Supo comprender el alcance de ideas dispersas<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Relatividad Especial\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRsPZxAlAuKoNiTTvvATRisFIKSQvKu45GI9A&amp;usqp=CAU\" alt=\"Resultado de imagen de Relatividad Especial\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">La obra de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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 sencillez 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=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRXgQSljP3n9CQA4uEtQbZxRtvCN9NT4vcVPw&amp;usqp=CAU\" alt=\"Resultado de imagen de Relatividad Especial\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/7a9899148f22f70776b3f197ee668d7ea9cbf58a\" alt=\"{\\displaystyle {\\text{G}}_{\\mu \\nu }={8\\pi {\\text{G}} \\over {\\text{c}}^{4}}T_{\\mu \\nu }}\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/2f9f19fea5a91223828cc4aa67bc8671d21172cc\" alt=\"{\\displaystyle {\\text{G}}_{\\mu \\nu }=R_{\\mu \\nu }-{1 \\over 2}Rg_{\\mu \\nu }+\\Lambda g_{\\mu \\nu }}\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/01\/Costa%27s_surface.gif\/480px-Costa%27s_surface.gif\" alt=\"\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/16bf9392bfd912735727b2eebcfad5f186bddba1\" alt=\"{\\displaystyle R_{\\mu \\nu }-g_{\\mu \\nu }\\Lambda ={8\\pi G \\over c^{4}}\\left(T_{\\mu \\nu }-{1 \\over 2}T\\,g_{\\mu \\nu }\\right)}\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\u00bfQu\u00e9 tienen estas ecuaciones? \u00bfQu\u00e9 mensajes nos env\u00eda? \u00bfQu\u00e9 secretos encierra?<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Con ellas naci\u00f3 una nueva cosmolog\u00eda.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<p style=\"text-align: right;\"><em><br \/>\n<\/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%2F2021%2F02%2F10%2Funa-simple-pincelada-de-la-rel%2F&amp;title=Una+simple+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; 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Albert\u00a0Einstein\u00a0ten\u00eda 25 a\u00f1os. A pesar de la importante repercusi\u00f3n de estos estudios, sigui\u00f3 trabajando como examinador de\u00a0patentes.&#8221; Efecto fotoel\u00e9ctrico Fue por esta investigaci\u00f3n, publicada en junio de 1905, que\u00a0Einstein gan\u00f3 el\u00a0premio Nobel de [&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":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1267"}],"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=1267"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1267\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=1267"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=1267"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=1267"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}