{"id":3019,"date":"2022-02-09T06:50:20","date_gmt":"2022-02-09T05:50:20","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3019"},"modified":"2022-02-09T06:50:31","modified_gmt":"2022-02-09T05:50:31","slug":"%c2%bfotras-dimensiones","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/09\/%c2%bfotras-dimensiones\/","title":{"rendered":"\u00bfOtras dimensiones?"},"content":{"rendered":"<p style=\"text-align: justify;\">Georg Bernhard Riemann lo empez\u00f3 todo. Es el responsable del descubrimiento del espacio multidimensional. Anticipando el siglo siguiente de progreso cient\u00edfico, Riemann fue el primero en afirmar que la naturaleza encuentra su \u00e1mbito natural en la geometr\u00eda del espacio multidimensional, y gracias a su visi\u00f3n inicial, pudieron <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>rse en realidad teor\u00edas como las de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en cuatro dimensiones, la de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a>, en cinco dimensiones, o la m\u00e1s reciente teor\u00eda de cuerdas de diez\u00a0 y once dimensiones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Espacio curvo de Riemann (II de III)\" \/><img decoding=\"async\" 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\" alt=\"R i e m a n n | Wiki | \u2022Ciencia\u2022 Amino\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Riemann al contrario que Euclides (2.000 a\u00f1os antes que \u00e9l), nos trajo la geometr\u00eda de los espacios curvos<\/p>\n<p style=\"text-align: justify;\">El nombrarlo aqu\u00ed es s\u00f3lo cuesti\u00f3n de justicia. No podemos hablar de espacios multidimensionales sin nombrar a Riemann que, nacido el 17 de septiembre de 1826, con su golpe maestro al dar aquella conferencia en la facultad de la universidad de Gotinga en Alemania, dej\u00f3 pasar un rayo de luz a todas las mentes cient\u00edficas, no ya de su propio tiempo, sino a las del siglo siguiente.<\/p>\n<p style=\"text-align: justify;\">\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 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Matem\u00e1ticas y sus fronteras\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Universidad de Gotinga en Alemania<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Bien es verdad que, de momento, nuestras mentes s\u00f3lo son capaces de percibir el universo de cuatro dimensiones, tres espaciales y una temporal, con las que cotidianamente nos desenvolvemos. Esto quiere decir que s\u00f3lo hemos sido capaces de reproducir las dimensiones m\u00e1s altas en la teor\u00eda de los n\u00fameros, y nuestras mentes (al menos la m\u00eda) por mucho que lo intente, no son capaces de <em>ver<\/em> un mundo de m\u00e1s dimensiones; no podemos. Tenemos que evolucionar para poder captar ese nuevo universo de m\u00e1s dimensiones que acoger\u00eda, sin crear problemas, todas las cuestiones cient\u00edficas hoy antag\u00f3nicas, como la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">Habitualmente ocurre que podemos tener un genio delante nuestra y no sabemos verlo. Jacob Bronowski escribi\u00f3:<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"SIR ISAAC NEWTON &amp; ALBERT EINSTEIN: From Absolutism to Relativity. The  Biography Collection. Biographies, Facts &amp; Quotes (English Edition) eBook :  Hour, The History: Amazon.es: Tienda Kindle\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u201c<em>El genio de hombres como <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> reside en que saben hacer preguntas inocentes y transparentes que resultan tener respuestas revolucionarias.<\/em>\u201d<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> era un hombre que pod\u00eda plantear cuestiones tremendamente simples, como por ejemplo, \u00bfqu\u00e9 aspecto tendr\u00eda un rayo de luz si uno pudiera alcanzarlo? As\u00ed de sencillas o de complicadas pueden ser las cosas, s\u00f3lo se trata de qui\u00e9n responda a la pregunta. \u00bfCu\u00e1ntos con mejor o peor fortuna han tratado de explicar lo que es el tiempo? Lo vemos o sentimos pasar ante nuestros ojos, transcurre incesante, nos trae en d\u00eda y la noche una y otra vez, pasan los a\u00f1os con el transcurso del tiempo, \u00bfpero qu\u00e9 es? \u00a1Hay tantas cosas que no sabemos explicar que, si lo pensamos, terminamos profundamente frustrados!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Viajes en el tiempo y otros fen\u00f3menos: la teor\u00eda de la relatividad - La  Soga | Revista Cultural\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda de la relatividad especial - Wikipedia, la enciclopedia libre\" \/>\u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQzXm2prJHY743Su44pXMUbvCL2jDn-hq60oA&amp;usqp=CAU\" alt=\"Teoria de la relatividad especial. by Hiram Tijerina on Prezi Next\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQi5usSYMPwTmiT7gv5V-tCuVkM8O-Mk_2dBw&amp;usqp=CAU\" alt=\"Las Teor\u00edas de la Relatividad, explicadas de forma sencilla en estos 8  v\u00eddeos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ya se ha contado muchas veces que, en 1905, disponiendo de mucho tiempo libre en la oficina de patentes, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> analiz\u00f3 cuidadosamente las ecuaciones de campo de Maxwell, le a\u00f1adi\u00f3 algunos ingredientes de Lorente y Poincar\u00e9 y fue llevado a postular el principio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial: la velocidad de la luz es la misma en todos los sistemas de referencia en movimiento uniforme. El principio de apariencia inocente es uno de los mayores logros de la mente humana. Algunos han dicho que, junto con la ley de gravitaci\u00f3n de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, se sit\u00faa como una de las m\u00e1s grandes creaciones cient\u00edficas de todos los tiempos.<\/p>\n<p style=\"text-align: justify;\">Muchos han sido los aspectos interesantes deducidos a partir de la teor\u00eda relativista especial, y el que m\u00e1s ha llamado siempre mi atenci\u00f3n es aquel que nos dice que el tiempo es la cuarta dimensi\u00f3n y que las leyes de la naturaleza se simplifican y unifican en dimensiones m\u00e1s altas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCAkNDBAQDxAJCRIKDQwNDQwMDR8JGAgMJSEnJyUhJCQpIS4zKSwrLSQkNDg0Kz0xQzU1KCQ8QEhAWj5PNTEBDAwMBgYGEAYGEDEdFh0xMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMf\/AABEIANUAtAMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAAAgMEBQYHAQj\/xAA9EAACAAUCBAUCAwYFAwUAAAABAgADERIhBDEFIkFRBjJCYXGBkRNSoRRicrHB0Qcj4fDxFoKSFTNDorL\/xAAUAQEAAAAAAAAAAAAAAAAAAAAA\/8QAFBEBAAAAAAAAAAAAAAAAAAAAAP\/aAAwDAQACEQMRAD8A7NBBBAEEEEAQQQ27hVJxyjaAUzqNyBDB1Sf3P5YrdVqjUUoKH\/yiA89idwSS2SB\/sQGh\/aV6WmuIbOrX4zT2igfUMRvttDEyfMNOY96fvd4C\/ncTVOzRFPFq9lr1PqWKMuW7+5BzDgz8m0V6Wj+sBey+KKT+bqKct0TF1galBSv3jNoDd36EDaJ2nnlcDGFwPTAXcqeG3BXNBCjMX+8Vo1BJrUGhUAgeb5h4zDTv9cLATi6\/ePbh3iErt1xXqeX7Q8hBHuICSCI9hpXAGT0r9IcBgPYIIIAggggCCCCAIII8JgPCRFXrpwAOSCxoVpE+cSB\/OKPUuDXpTA380BGmTCT+apxT+UNMeXNprbWgu+0eTCfc9wPTiMzx7xAZTCVpWDuuXZlDomDip3PWA0Gony0Us3IFGam2KbUeJOHI7Kzvyr5lU0+neMe+s1M03zn\/ABQpYWufNXqAMUismTbmd3NyqrFEpaJjbAD2gN4\/ifSDyZ5VYFx+tO0Ll+LdGGVJwSXftMVrx8kUqIwBExfw3ISXRVJBe69T\/vaEPqZk9rUkl81Lje0da7CA7HptRLmcyOk0fmVrg0SlIpXBytam2OPaHjWq0TLQupuW9Wo1vtjeOg8C8RSNUoV7UmVpcCLWrt8QGmSYOhGDkUxEpJotz1uGPTENFFM1zsSf5xJloT713JAaAdVhTFDTNw5Y9V2B6HOMiPVQr0rXArywl0N3X0i07NAPM5t7Y3iZKeoiAgUb3Gu4\/tEzTkUxX7wEgGPYSPrCoAggggCCCCA8hDMAOmIUYj6lqDqaigA9TQEfVzhty5Gx2im1EytfNvueW3\/SHtTM\/hHVac0VzMTmpNSwI6s0BW+ItY6SFRCytPLISpt5R+ue\/tGC1ep08prOWYaMGbzWV3zFvxqfPfWTWQ0aXektAbrqe0ZKbpNZMcl1tJahAIbm+BAKm6gnkQCZQWXW2m0\/BzDvD9LMZmaYCQiclwwrVjXeGvCwdFeaCSwUhbfKvxG0lcA0iywjKPcEeX5gOScUkTLUIVj+HayKVuHuKjpEBOIT8Bj+GiFv8tFCDOa4\/nHa38O6RjlUOLdsxnuMeB5DsTLtStwZSPT2gOVCa7zVLetlp\/DXeLHRahZc5ylzgFqEPbd7\/eLjWeDNQitZzGXlR0bO0UGp4dqtO3Ndawo2LbfaA674V4x+2ymV7i6BWqdpy7\/cRppZDdgf\/GOU+EOJT5AVVVnCOrraAtymgIPtHV1I6UNTuPzU3EA8GPWgr5R1j17bu1Dt0aEg\/Wpqe6wH2oa2g\/76QHlB8VFRXm+Ylacn3avUi2I9BXauFFekStMtK0r9YB8GPY8H1hUAQQQQBBBHkAhmAEVGt1XNQNtv6rosNYxC4pGa1DsW3BrkUEB7OcmvtioiK4Oab0a23ZmpiHantaOXrmETSbWAOyswPwIDnfE2s1EwMoY3XOxH4l31rEHQzZkyeha1EurQi0ssOJMmzJrklyzOzMRLuDfB7R4Zsy9a1JDKqsVtNwPSA6zwMj9nRti9poYsw\/zgbV8sUfD5hWQmygooHpuizlOH2qT7\/r\/WAlNMHzXb03LEadMJXetTs3ph5yFGa5CxDnMN6+5gImopQ4UEnpGZ4lo1mXcoN2WBGGjTOR\/DQd4rtbIuqVsFFrk2hoDN+C+HOuscGlslpiMob04I+kdFDinfCgEHyxgOCzdTJ4vMCqG\/GkUZD6mB3EbyRdTpUCtKd4CYH9xkqpA3+kPAKfLTI\/hP1\/tEaWPgEH\/7Q+gIA2SgpzcsA4pI3uHQ4uiXpzUHrEQk1p5fKc7MsSJL5Nd4CQDCoSIVAEEEEAQljCoZnPRT8QFRxTVG0hKVblqDd\/xFEXauen94naxxVqnc0Apby\/EV14r6iLt6eX4gJCGm1O9zG7pHg7nnAbakMo5APS7tvb8Q4HNOhxi0\/wC69IDlnH9PM0+smo16AuzIFJXlOQR7Q7wNG1GplIc3OmScKoFan5zGxSXxLVB506TL1OkmTJkn9kZA76eWMF1O4Nd85pEXhHhuXp9Uk+VMZ5a3MqTF5rjgZ6j3gNUjLQAKqhBSgNwVYY1XF5UpSQ6pQUGRW72rEltOzLy47ED22jP8Q8IrOJd5uoepYoqgIPcQFdr\/ABTqa1lPVZfnNcJ2qdhEF\/FGsID\/AIkpgDRwCHtxuAP5xX8U4K6NYC6pKuAl3YVju1O57wnQeGp72LQIZhsRGa0up3JHYDNYC74t4imSZcgypo1L6pFdFEm0W\/eM7O8S8QmtR5yOCdpfKE9ovvHXh4SJOneVfSTLWRMPl5aAV9j\/AHjHy9Bz2hQxmChB2++0Br\/Cc3UT9fKZKzPwkmJNZgf8uUds7jIxHSUlj941XIG6xz7wUhk6wJVSJkqYhKtdtQ\/XaOhIQKb7Z\/0MBJl1FuCwJwDt9YlIc96HqIio4rWuw2PLD6stM1r1NfM3tALcfS0\/wwpahqbZrCMsOvf+KHUBG9cGAkqTC4Qox3hWIBUEeQQBFdrJhBOahcECvL2ixMU\/E3NSoYgvkV9KwFBrQc1t5jt+WIOQTmlNs3Bu8TtYykEHJrU\/uxBa6uKGmAALjbALSatwBqOWmF9PSHg9NsBbcxGRrqHemK0uthYZ13IYHFaWwDfFOGavWNLlS3WTLRGEx1Yobia9O+MRLkSpkqRLR0mIZSfhKWYMZijZj8waafKln\/MQOrFqsgyq0\/WFtreHTapIcTGli5wWLMtT1r9oBUpwhBGCRXJxb2iWdQ3ZTjBEV6NVT5VFag+a1oUZyjfFQ3N9ICNM0kgzXd0lu0y1iaeoYAB7RP4VKRmZ0RFVTZdTy+wik1urvaxCFZ7VAJtt\/tFL4n\/a5MhE0utmac8zTJYa38Rj1BH8oDcccGnfTujlMhqgH2jm76SRmhRsYKNcG+nQxltRxTii3I86ZNuyWZixaHeCa6Wt4mFldriLjdf89oDZeHHKcRkKKtzMMn90x0FDkdfNmvljm\/hhhM4lJIIehmPQcwtAP+kdGle4tPMaV8qwE1ACKZIJrgW2t3h5FBFckMaZHmhEpT70pgmJCg09LCitTylYBxBy03p1p5YeQfOekIXb81cY9XvD0u2nT\/8AUA5HuYSDnrtX2hYgCCCCADFVxFG3AJq3mFKxaxW8VexKilea0Ha6Ay2t5WahVq9P6RBRn3NfVSohesdic5J8yj0wxLIqtf3qH93pAPELuPkUOVhwMN8Eb5+IZIXc0HKu3MIWKBsmtSxDDm2+YD0kVHMUptX0r8RVSl\/C4hOciv7RJVCwFtjAgj6YMWlBXYUHMc4aFSdGuokDUyKzueYjhR51BpUd6GsA3+1Ag0oKW\/8AcveKvXcQKNQ0K21JILWx48wS3tF3Yg7ttuIj8QsYU5gAP4RAU+v4zLQPVlV29QN1i\/1+IzfEONTJmEDPacMaqHi11\/Dpcw4pXmo1MrBofDrzeigA12tHzAZomdMrVJdWNVJe0p8AQwonS22cEFc1ujbTPDukl+V72HQHCtFdO0MtVO2N6nMBbeAhqZupLIlBLVVeY2yVOfrQfrHWZUse74ywjMeC+GHTcOUshlvqnaa6nlNpwAfpn6xqZIxXa7JAgJUu01AqKjFw8rViRLCjpuGzX1QzLI3xm2pI80PgjvQEb\/l+kAtab7VND+7DstqYy3c9IaU0GKb5hQcD461gH4UP5w3LPL9YcBgPYIIIAiv4pKDJsDQ1qfSIsIjasEofhjAYrXSgCaUB3ivQH7G6lM594tuJUubGxiuCCp+4qPM0AVPXPzs3zCgc1AAp0rn\/AIhWaDyCo2phor9fxHT6VWaYSSQ1iKbmmN\/b3gIviLXmRK\/DQhZmpDKRXySup\/pF3\/h9xLTvol0tRLmaVmojH\/3lJrUe4yCI5vqdVNnzXmPzlzUVOEXt9IckzSjKys6MhqGVitrdMwHXuL8E0mrywaW48s1KIbqfY\/WOf+IeC8R0a3Kw1UsHzoLSnyv\/ADFhwnxzOlqF1Q\/agtvOtFdF9+h+tDF+nGOGa5SsqbKmlhmU3I6\/Q\/0gORT+IzlYhjcet3LHv\/UmpRbUot2Db6ljUcf4PKZmKgIScqy3Bm\/pGS1HCFDbPKP5kNw+xgEDi+pbJJWmWJPlaN\/4S8Oy5kmXrNXfMaaWaTIKYk0OC3fvQxzrhulf9vRGtmpKKzGAFtzdAR80xG08E+JD\/wCqz9K7l5WramnLG4S9QBsPZqH6iA6YoB+m9fTDgXIANamortEdWIagAFcC70xIQt2GOZaH9ICRLI6knGw3WHvqvYAnzQwCPv0Iz7wtFDV2WgUgn0\/HvAPIadx5qV9UKYtTtW00zDYNN6mnRtoVQGhz3pASNOcUMSBEJHtPpESwaiAXBBBAFB94Y1JovU0DGH4Ynjl7jrAZTiqgtdtU5irMwBjdyAZrXCr3MWHiXVSdOjF2pW4ha5f2Ec64hxWdPJXmlywaBFObehJgLTiviBluTTUchqNOpcF+B1+Yy+oabMcu5d2J8zEte0OliNskDJ\/MsJIFKnrkQEVQVbIIJ5l\/qPpDhQAZJI3an5Y9ZCRQ1xzDNt3v7QmQ5yGFGXDL+ZehHtAeUNtaAUOzVq2N4rde7WB1uJGVZSVMlu46xZzCPLS3Nd\/pEPUqK9qHv6YDyT4q4pKkoHdNWCGIM8GYVXoK7xd8L4rptcjFlWQ8oXNLLYde4J3H8oyhRSwvJe3yg7K3ekRJ9XYC0q11qv5Q3YQFtrdcshG\/DIMzUNczj\/41Pb6UEVOnmzFdXVnQoysrKbSrA4NYZea93NkqaEEeqEI5r02rAdO8P\/4gatLU1SHWyyczlIV5fv2I+3zHSOFcT0Wtlh9LMSdyrenkZPkbgx866bUW\/Tavpi50Ovmy2V5bzJTrlHlt+GU+ogO\/iYBQ5y2RSJCMAOpoKk\/mjl3Cv8QtYi2alE1ZVaJMu\/DN3vTBjScD8a6TVTllTk\/Y3drZb33o7HAB6isBr1claiq0Fcc36QByO22Lf5QBds+YtXMLZOoye3SAZRz05vMYmaWZc3U+Y0iFaa+UCmKeXmiw0iAL36YgJIggEEAGKziXEpMkFfOy7qNlJ7mJmqnCXLLVC+lSdrjtGM4g4YmpBtuYsfS1Tk02gM14n1MydNZySxK+VtlXoPaMq6MWNM19P5ot\/EGpmKzUtfoxUZVu8Z9NdLqCM9\/3fvASSlo3HYgbQl2xTDVtIoP1hQmyyKj1jNB5oamOrAemmPy3QBLJp6am6p8v++kR9Qr23rh0HJUXCYp6H2iQiDrUUVhS3F3zBOBK29O\/X7QFM3ENSho0lu1Q1wPxHkrVTJzKn4TJeasScJ7xLmBTQYPWhB5ocWWiUZuTNWPRfY+0BBnSyRzfptbEfUS5jSwgtqrK6seUrFpPVGAtIepqApuu\/wBIbs5c1bufMLYBWl8HcT1KFw0kMRcQxw2MZHWKLiHDNZpGKT5bySDQE5DfBGDG+8L+IBo3XT6k1kTLfw5lAx0THqe6n9Inf4gaFCkpiVYTCxRhzB1IGQYDlSsa\/XES5c0gClBjNPmPZmmF2xoD05TDM6qU23yPzLAWSzjS483anKGidJnk2na33yqxQy5hoMsOnssTJUw++eXfEB3TwTx79u0tjkmbo1VHZmzqJWwP941CuaDP\/d5bmjh3hHiMzSa+RNu5Wf8ACnAm0NLOCT\/OO11ANMEAsRzXWwDpUntnFa\/rE\/TgWikQZRF2bVLG8rU8sT5XlGwrnEA7SCPYICDxRlEhqgsD29Mc64rLXnCs6GaGJIFoZu0dG4iT+C3LfTZa+aOe8YuzVqAGoWnlbqDAYnVz9RLe17nS1SCwtNtN4qdVKlvzSyEJOFOzL\/SNHq3VwQ\/MAGGPy9xGX1JmSHNvMB2Fw+sAvTmYqhW+K1wvtD6hiw2FfST2iomOxa9CyEeZDs\/xFhppsy0MaPjYfm94CeS13U5pTy2wmY5t6A1yboaSfXsDbUGvpER9TOBoDTzZDbXQDsy\/vgrXA+DHgUsrA1JI2rcLTDYdSuCpoFAPm+kEtxvg2nb5gIc7hzJzynaXXdejQIdegAZZcwU3BtMTpxup5EBOCRC2U0\/NTqD5qwEEapHexlaWaUCty3fBMW2n4jqJ2lGlf\/MTSOzyWJuMtSKFQe3Udoq9RIVsGw4atRn6dj7wcElus90NXUpyknKLnBgE6tJaKznFmBjzxSG5+Zt2NYm8Z1gmzSiGsuW1Fp626mIwJC9MnvdANU+mYlac+5z2htUrjruf3o9UENj92sBdaBxbRiN2OfTWO1+DuIHU8Ollm\/EfT\/5TkHLU2J67U+0cIkzAu9Qa97uWNl4B43M0utRDd+DrSsqYp9DdD98QHYZa0Pqrc1S35T0iy09bev2it09TMoamsW6qAKZgFUgj2CAamLcpHcY\/ijnHHZM1JjrQLW6hANFbqcx0oiKfj3D0nSmbZlFLqeVYDjWo1LSzR0l813NXCxVTNRpzWhuPMaW3W\/6RceJuEzKsQwoDQVqtzd4xmp0epl1OCF\/IfKv9oD3XvKIqhUU3QcsI0E8hHDFjQ1HeIE57t6G0UupCdO5DZ2IyOkBodOwtBGR1HWGncO9MmmK0hmTq5dtAALRUH80eaaapySN2wPVATGflpj3pvCCWuzgALAHWmM1KmlO8OFK7UXtiAEyNraG7PNdCXnMD0XFABtCpKsR17bfpHj6YtTbfp\/WAUmnNpPNVhdtcPqYhT5zSw9KgzJbLUelqdItU\/EVbMUpsRdb9YgazTkkeY4oa\/lpSAoJdT2HSsTZcsHtntzR7L0vfvSmeVomS5RAAwa5DEemAY\/AI+gUfxQl0pUYJ6GLAp9MVxyw1Okk0ahNNgRAQad+WmR+80W2nnFbbKiwqwoPUM1iuOnmfxV6EZ+YveC6GdQGqEHZWW65sQHf+EMkyTKmAqwmypbg081QItRGe8FVHDZamh\/DLqM3WrWoH6xoYD2CCCA8jwgHehr0MKjyAwfi\/wtMnszygzBxW0eho5hxTw7xaRUKr74u236x9FERTcX4HL1KmjWFqwHzPq9DMWt4SURdW31fSK1UNe\/uI7RxfwDqasVtNcknm+0Zl\/BM+7KPvm0W3QGJZCqdVuG5FsKkSJjGlKUO43joT+EJnKLD9eXmj2X4WZd1OMmnpgMtpdGSvzkE\/6ROl6V+gArjH5o08rgLr5VOy4PMGrEiRwVw2UORzUq1re0Bl5eimbEVpkkDPTpCxonoMEZyKXXVrtGyk8GYrtUKaGu7dxDqcEPS5sqbuq9xAYuXojTZsiu3liPquHswwoyKA09O0dIkcGWgquVOBS65QNjjbrHs7gBr5bQopUDz\/AG2gOVjhrVqQRdzbYZvaHl4cTSmKbKw8q946UfDxKsLaeoDraeghv\/piZXClaDDE9+tIDALw4gbD7emJEnhqkeUnH0tjcnw7NUFraclK0u+1PeFS+BzFNSG5yqsSMtj\/AH9oDKabgiPm2tDgdfaL\/hPAwaVRcZ5h5m+kXmj4WwYKFBrzNXltrv8AyjSaLQJLpUeULTN1pgE8H0jSJVpAUNRgo9P0iyjwACPYD2CCCAI8MEEAGEwQQBQHfMN\/gyjuqH6QQQCW0sjexCab0hs6HTsMqud8bx7BAMvwvTDYWbbQDhmnqMHO\/vBBAKHDpKggVzXpCzpJaim++SIIIBa6aWDsOXbELEtMig5t4IIBRRabLnfEK\/DXsv2gggPGRaUoDU5qN4DLQ7hT9IIIAEpBsAIWIIIAgj2CAIIIID\/\/2Q==\" alt=\"EL ESPACIO EN CUATRO DIMENSIONES (Minkowski), MASA Y ENERG\u00edA: E=mc2\" \/><img decoding=\"async\" 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\" alt=\"Espacio de Minkowski |\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Fue <a href=\"#\" onclick=\"referencia('minkowski',event); return false;\">Minkowski<\/a>, un antiguo profesor de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, el que, al leer la teor\u00eda de \u00e9ste, introdujo el concepto de cuarta dimensi\u00f3n referida al tiempo y super\u00f3 as\u00ed el concepto de tiempo que se remontaba hasta Arist\u00f3teles. El espacio y el tiempo quedaron as\u00ed irremediablemente unidos como espaciotiempo. As\u00ed pasamos de un mundo de tres dimensiones a un universo de cuatro. La mente humana pas\u00f3 entonces a tener una visi\u00f3n m\u00e1s amplia del universo. Tambi\u00e9n cambiaron conceptos como los de la masa y la energ\u00eda, que resultaron ser la misma cosa. \u00bfY qu\u00e9 decir de la posibilidad real de frenar el paso del tiempo al viajar a velocidades relativistas? \u00a1Son tantas maravillas!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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Q\/M1z5CV16ZUkMLEcQZYcb6mVUhzq12Y9qopA+s59S1eXOp+1QiInB2IiICIiAiIgIiICIiBLZFmIpPuvrSf1XHZyI6EHWdGaYA0nKg3U6o3xKeBkDLNk1YYin9mY2dbmix59UPfynXC74\/jnnNcotG1hwRMqiEEgixGhHQwvAyku\/I8yehUVl4EqGB4EX5yb2zwLGs7qLgnXs0B\/WVNTrLbtNjmpYkNxV0TeU8CCB9Z0wv03bnlPqliHzIH7LR7GcSPw1MldOJ49gHCWnG4GnVw6btQKgdmueV+IEjXxuHoqBTU1GHvNwv1m2c8kvGo5MPl7vwFup4D6zbUp0afttvt0WcOLzSo\/FrDougkeZFyk6V432ksRmrHRAEHZx8ZxF972jr1\/eaokXK3tUmhhaJkr8jrPWTmNRMawnVgMweiwZGIIminTZtACZIplO6N6s4RenFj3CbJe4y66qVOKoYyyuvo6\/JlHque0CYbcU\/RU8Jh7glKbM1vidv+JFvm60wVw67vV21c93wyIr1mc3YknqTeM85Zr2Y4WWX01RETi7EREBERAREQEREBERATZTqFSGBsQQQRyI4TXEC24wDEUvtK+2LCqvbyYdhkKs9yPNDQqBrbynR1+JTx+ck87y8U2Dod6k43kbsPI9oneXym\/wCuOvG6\/iLZeksW2nt0m60qZ\/sWQCLeWPaakXGFI96kg+gErHqpy4sQ+andp0af3Sx72MjG6dJ35696xHJQFHyEjrzMvuVj0TEzK8zpoCbE2ma2qtMTpp4beNlv8xJVcpCreowROp4nuETG1NykQarfhJLD5aVG9UYIvbxPcJ5UzOnT0oLc\/G3H5CROIxDObuxJ7ZNsx\/apjb+kvVzlUG7QW3324nuHKQ9euzm7MWPbNUSLlauYydERElpERAREQEREBERAREQEREBERAS0bNYxaiHCVTo2tNj7r8bX6GVeZK1jcaWlY5au2ZY7mkxicO9N2RxZlNiP1lrxNPeXBN0p3P5S37TgYjG4f0g\/7ikAHHN1HBrSSVwMDSc8Upuv97CenGc7nTy53r89KTjX3nZurHzmrdvqOEyHjJXBZFUcb9QilTHvvpp2Cc9W3h13JOUQE7f1kthMjYjfqkU06sbEjsE31M0w+H0oJ6Rv9R+HyEgMbmFSq13Yns5DuEXKY\/tsly\/Sbr51SpDdw67xHvsPqBIHFYt6jbzMSfoO4Tnic8sre144ydEREhRERAREQEREBERAREQEREBERAREQEREBERAkMnzJsPVWovLQjkVPEGfS8bhKWIwiGk6pTYFiTwF3JcdhBuLT5KZs9K27u7x3b33bm1+tuE6\/H8njuXmOefx+VlnFWytmeFw3q0F9M4\/8jeyD2Su5lmlWub1GJ6DgB3CcN4mZfJbw3HCTl5EROayIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiB\/\/Z\" alt=\"Un paseo por el Cosmos: \u00bfPor qu\u00e9 no podemos ver dimensiones m\u00e1s altas?\" \/><img decoding=\"async\" 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\" alt=\"Gravitaci\u00f3n invariante de (A)dS en altas dimensiones - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Para ver c\u00f3mo dimensiones m\u00e1s altas simplifican las leyes de la naturaleza, recordemos que un objeto tiene longitud, anchura y altura. Puesto que tenemos libertad para girar un objeto 90\u00ba, podemos transformar su longitud en anchura y su anchura el altura. Mediante una simple rotaci\u00f3n, podemos intercambiar cualquiera de las tres dimensiones espaciales. Ahora bien, si el tiempo es la cuarta dimensi\u00f3n, entonces es posible hacer \u201crotaciones\u201d que convierten el espacio en tiempo y el tiempo en espacio. Estas rotaciones tetradimensionales son precisamente las distorsiones del espacio y del tiempo exigidas por la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial. En otras palabras, espacio y tiempo se mezclan de una forma esencial, gobernada por la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>. El significado del tiempo como la cuarta dimensi\u00f3n es que pueden hacerse rotaciones entre el tiempo y el espacio de una forma matem\u00e1ticamente precisa. A partir de entonces, deben ser tratados como dos aspectos de la misma magnitud: el espacio-tiempo. As\u00ed han quedado unificadas las leyes de la naturaleza al pasar de tres a cuatro dimensiones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT0JoY7fOtS5u4XMleOpVh5fkWigocyA_nFfQ&amp;usqp=CAU\" alt=\"En qu\u00e9 consiste la 'teor\u00eda del todo'? | Tec Review\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQlCRCUGAxYlTexzH2rk4M42ZF5tUAIEnrDZ8I8cLWE34Ul5wfRLh-1iYK-EhHyEUnNhb0&amp;usqp=CAU\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El sue\u00f1o de unificar las leyes de la Naturaleza en una Teor\u00eda del Todo<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La discusi\u00f3n de la unificaci\u00f3n de las leyes de la naturaleza fue m\u00e1s bien abstracta, y lo habr\u00eda seguido siendo si <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> no hubiese dado el siguiente paso decisivo. \u00c9l comprendi\u00f3 que si el espacio y el tiempo pueden unificarse en una sola entidad, llamada espacio-tiempo, entonces quiz\u00e1 la materia y la energ\u00eda pueden unirse tambi\u00e9n en una relaci\u00f3n dial\u00e9ctica. Si las reglas pueden contraerse y los relojes pueden frenarse, razon\u00f3, entonces cualquier cosa que midamos con regla y relojes tambi\u00e9n debe cambiar.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, casi todo en el laboratorio de un f\u00edsico se mide con regla y relojes. Esto significa que los f\u00edsicos tendr\u00edan que recalibrar todas las magnitudes del laboratorio que una vez dieron por hecho que eran constantes.<\/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 \u00a0<img decoding=\"async\" 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\" alt=\"Alto impacto: un auto perfor\u00f3 una pared tras chocar contra una chata |  Rosario3\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En concreto, la energ\u00eda es una cantidad que depende de c\u00f3mo midamos las distancias y los intervalos de tiempo. Un autom\u00f3vil de prueba que choca a gran velocidad contra una pared de ladrillos tiene obviamente energ\u00eda. No obstante, si el veloz autom\u00f3vil se aproxima a la velocidad de la luz, sus propiedades de distorsionan. Se contrae como un acorde\u00f3n y los relojes en su interior se frenan. Lo que es m\u00e1s importante, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> descubri\u00f3 que la masa del autom\u00f3vil tambi\u00e9n aumenta cuando se acelera. Pero, \u00bfde d\u00f3nde procede este exceso de masa?, y \u00e9l concluy\u00f3 que proced\u00eda de la energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">Esto tuvo consecuencias perturbadoras. Dos de los grandes descubrimientos de la f\u00edsica del siglo XIX fueron la conservaci\u00f3n de la masa y la conservaci\u00f3n de la energ\u00eda; es decir, la masa total y la energ\u00eda total de un sistema cerrado, tomados por separado, no cambian. Por ejemplo, si el coche veloz choca contra el muro de ladrillos, la energ\u00eda del autom\u00f3vil no desaparece, sino que se convierte en energ\u00eda sonora del choque, energ\u00eda cin\u00e9tica de los fragmentos de ladrillo que vuelan por los aires, energ\u00eda calor\u00edfica, y as\u00ed sucesivamente. La energ\u00eda total (y la masa total) antes y despu\u00e9s del choque es la misma.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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MkceiIumpYxKUtlA8cN2bvfFawwuml8izvJVaZo5I5LTMmJBQC50YZAyf3R1FPyXTuUqkyxwJlp9RxAyidJCgWI3g5glOClJuKnJf3dsdT0yutkn8NzydTmySltJpfyYVS5aalAloSBbNBKUhN2Uatq0F4AyP+Il\/qzP3og9Hja2ChmlFfD6H0GhvuY27\/6eoGOKmj8rq\/2sv+Fp47WONUPyur\/ay\/4WnjnHzRbn\/KFeSqd1R1tHKAEc9yWwjo6ZcU5p3I5xRqJtAh4YGHigtIKQDAblbk4KBIEG4itLho6jJpkNWeczpJSWMV2wf5epbS4gPTyStQSN8eniyJxtmGcalRnKYYiNlbSqlliIytFimnujlpp0yDQmibQ7R1aFnMfSWY8xKOql+4qPgkeuBEpD4jXynMvmrUD5xHoTsj90WcnS3fH9cI9jGuHGjyNRl3bB3KVA6AQnTD9nbAY0quEeh85LsKVpIcas4Ec7NpgNNIqg1kbtNf2c6bWSppoCS6Mggq019EGvo\/amegq6L5zuIO8xUJWGO4t6D\/5eJS5bKHoi14o8LRbky8UWmEa2cFqdKbWUps5tUXAPdn1xIUpUk41BjVJpOxzBqjo7kliAptlKixU2oT1j3RmyamOJJI8uWZ2lBWcMqTkdoi+klbSe8fvaN1ckBQAZhcxHAwqFgoKbAyfRGrvLhaNMsrcbNc2gMDqmmaOsK5c4BEp1HAUojU8EjXjkxRXclFB2gfTGLHq0nUtn0Mccs4P3vDpy+ZxNRS37I1OnfA2dQqQVJUMgsd+RHWGnsmpGCygRwgfygg3rJDEqUSNMkk\/zjXtOXkenh1L5I5vmDGuiowou5weGsa+bgrJobQ2nGJ7uMXbLsuq4YmGXLYxqUHAyQHZiXbiY0CSA+IrBS+dO7fHd2Ynk4tzPOQBPks2RO0\/5XjBGBk636xJtPmzX\/wDrgnHzOu\/Xl5fQ+l7O\/wAePn9WenoXHJgfldX+1l\/wtPHQpW0c3LL1NWf\/AJZf8LTxXF7o05lcQxRzWgxIqwI5QzrVRb9cxrFOSO5MHsdXP5elSg8xRbsST7hAuf8A7R+TpfTmzE99PNb1hDRzFfPu1MAaqmCnBD+iKnE72Z6FJ\/2l8mrwiZNXwtppxf1IjByl\/tOowE83NUHci+lnZt1bRxxjyef9GgVlSZihl2Zx+8RvRS1YQJaJ6LRuVKQRnXccxy78CEjo6\/8A2jImazlF9BLpHBbeFTJiYEK+m6kkGWsuD5\/NIDf5FKMRpvoLNmDnFzpAPASCAP8AKgpT6WjpOTOR5ksuuoCx1UygkHhcVFSjnOCIshCUtr2K5tR3OZX9Jpkwlalk6aTitOH0AQOJ3wSkfSZeHkKUN9suYVHtGCPdHVsYYiNEdM48pMqllvmgXS8sJmfm1Uk9srHrUUxrqZtktS+qkq9Q0jSEwH+k022Q3XUlPoG0f+n3xt08G5pN2ZsrSi3VHKomHR9de2CHJzlTAkd0DpZgnIrUISLU7QbJ9+mc\/wA49zLfD7qtnh5U2qSC83k5ZyoKYb1EhvXiBMwMyW09+YM+UBUJumTcp8wAJA4WgYP74oRRlZJZuzcI83HqHjtZXVfCkYuNRbTul1BqZIuPAxYrk92UCWL7sONziNP1bBUE4HqEbUU5SHIKUlnb+sxObWpU4sSzNcmQoJqklJtSW3F2Pqi7lasBQ6UWF9yyQDxAIcRvruTDJTziVApIGQAQX0wd\/AiBNZNvBcDfgdr+MZscllyKdbHFOMveVeQGK3AHCJS1gAj+sxBcuHRKJMe3tRpdNBj6P16pKipIGQzqS7ZwR2+MGFVfOG6YpZLFtl\/UMACAnJ0nPHj\/ACjq6NdL56ZiTxOR8OfdHh66cVktLczu8j4OJJdG6RyHKErafc0DKmX78+6Dn0iUi8iWTbnPHaOfU0CFru\/rhHqaWbljTZdjThs3ddDPSS0labuiMq7hmOgRTFYK0hk7h2cTHPqIYiDdBygbEoe1sOAXPqiNSp7SiRqFJpNEZhSlJBSSTu3MO2AkwQdrLWYEn0EfvEBFx3p3asjTvYyJH5RK\/Vm\/6IMQGT\/xEr9Wb\/ogzHg9ofry8vofX6D9CPn9Wd8lcAaU\/lFX+1R\/DU8FiYDUKvt6r9qj+GkRTHmjRk\/KSr0tmMJmwWnpuDQFnptMTOJXBiWuM64cqiBiuiwrtjRTy8xBIjXIRBRDkGKZeGi4iKKVDCNEaccKRmyStkWhNEoUWlZCOV+l1R9pLl9VJUe9RYf9Pvjq2jheXJoXNWRuVaP8uz\/Ixr0cLnfQz6mVRrqD0qixK4yBUTQuPXUrMEoBNGjpctk40jbJ5UmJS2oOHI49sB5cxtXbsMTE8kM5bcHxFeTDGe0kn\/JmliUuasOyuVtgptGXDud8XL5dmKSEMi0AAbOcb3fWACVxNMyM34HDd18SruYq6XMM+U1KCUrJKUuyQWZ+DwhPSTgkd4ZoEpVBimkiwPr4wnix41aVFOWKW7M6wCe+LkSgDmHTTBSlMcDRsaaxnnKKFMDp6YlS4vdi96OOfupheiUUqDauNz5cbt8GZvJ1QvKgrvZKfWwEcnK5QUNw72zB+XyvMqiJapgH6OEgsNe0x5Osw5E+KtvmFjik+O\/gl\/YFr5e7VtD+8PApaDHRrp+cURLBKRv63b3RhXSu7JOOGkatNrYRioy5jHk4VTA6ZRg1yYlA6SVEYBtbHf74rl07AKILHfrG405l7aFdr7iO0cI71OqjNcCe7JyZk9jTXS5HNEy5rkapKSCBx0AMcksO5gnynynzjAAJADFido8S50gXNTa4JzuYuI0aPHKEfe5vwZfijXhX8GVJ\/KJX6s3\/AEQYgKg\/lEr9WZ\/og1Hi9of5EvL6I+r0H6MfP6ncLTASgT9tVftUfw0iD5LiOereR53OrmSqtcsTClSkCXLULkoQhwVpJ0QmM6dOzVOPEqQRKIzVFIFRgPJlZ\/iCvYyfkhDkus\/xBXsZPyR33i6FSxyQ0zk8iICiVwiZ5KrP8QV7GT8kIclVf+IK9jJ+SOeJdDrhkWS6Axup6MCMCOSas\/3ir2Mn\/twlck1g\/vFXsZPyRKml4HLhJhxMsQiiOfVQVg\/vBfsZP\/biP1Ot\/wAQX7GT\/wBuO++XRnPdM6KyG5uOdVR1n+IK9jJ+SKzJrR\/eCvYyfkh3y6DuWdBVrEuWuYdEJUr8IePMUzS7nU698dLVUlWtCkLrlFKgxHNSg47wh4F\/7sq+8H8CfljXptbHEnae\/wDBRm0kp1VAyaQ7iGSYJn6NL+8K\/An5Yb\/dtf3g\/gT8safauO\/ysp\/AzrmjCmLUmNg+j6x+cn8CPlhHkBf3k\/gR8sdrtbF+1+hw+z8j8UZwcawgYu8hTPvJ9mj5YXkSZ95Ps0fLD2ri\/azn2bk6r1JyMkCDQmMCeA9+6AsvkmaNKpQ\/5aPli08mzz+dn2cvwirJ2lil\/q\/Qz5Ox8s3zXr9gtKUEpz\/XEwKnTnJPEwlUNQQxqy37OX8sUeR5v3pX4EfLEY+0cUW3wv0OYdjZYtttev2LAuJiZFHkab96Ps0fLDHkmb95V7NHyxY+1MX7X6FnsnJ1Xr9gzSctLQCkMR2jI9Ii6n5WSlLFJ7WIgAnk6eNKo+zR8sR8mzvvJ\/Aj5YxTzaSd3B+WxXPsSUtm16\/YOeVgEW2vrkntJG6GlVIWgpUshnZI9fp7oBnk2cfzlXs0fLDeTJv3k\/gR8sdLUaZL3YtO7vYexJLk118fsTWuKlLhzyXNP5yfwI+WG8kTPvB\/Aj5Y2LtXF0foaF2XkXivX7FUg\/lEv9WZ\/og7Auk5LUiYJippVaFAApSOkz6AcBBRo8fVZlkyyyR5bfQ9bBjePGoPwOxlTYvVmByVQqtBmS1ywzqDZZtQcuCN28HuMV2XmpYip4GL5On4KVJASBannCAk82UlrEJADscAak7gIZdJUGwGbohIWQoglQ6RDDecv2tEWAsFRFUBpVLPTMCjMDXOvaU6gNMMwDEht2Igmhqbruf85Ll\/NBUW6Om0dnt1wIiwGwuLUzX1jn00M4EnnNckc4rJHNhibcbKVh2892xEFUlTaWnuojUqUA5US4YYxb6jxMLB0MxMZlCBMuXUqveYUdIJJU4JLbdrMzOw3QpPJs5BcLGSkkXnQIQlujoLdAwMLATJiCw8CpnJ88pQTMAWkLF1yiBepCknIy1rOcxE0lQw+2y4fafASkAPbxuJxnD9iwEVRUoRjmU00KWQoWlK7Ugl71EkFjjhntigU093MzDdG89ZwHtckDfv0bfEWQEDEDAyZRTySq9L2hINxdg2XbBOT6YS6Ob\/AO4CdcqPSBcHAyNzboWAlDPA+XSzQSVLBNikpNxwVWNu\/ROdc9kKnppiQsFeCNkXHZPez8c9vZEg3mImBqJM8hP2jMQTtOSN4Ozu9\/ZEp1NNJJTMxt4ubUm0aHdaMaMeMRYNzw4VAtdHOKkqKw6AptpWqrs6aB0hv0YmunmlKRzgx0su5CnSxIzgl33gQsBJ4gYEiimu5WnNj5JwjLFxtZYueHbFwlzmQm9yLrlFWOkkh8bWLhCwEboTwMRTTgA6wTeCdo9AHTTOHGYkmnmXKUZjuFhGdLykjdhrW38YWDcoRExip5Uy4lSsZDO\/mtwzlsnOz2xD6rNACRMwLc3Fw2o03\/yiAbjCgeaac\/8AaYY+cXy7bt0XIlzLVgqyXtL6e7H8oA1QoxJkTHyvGMXEuR6NN3brCXImlRImADNuTvW+Q3VJT6BAG2E8VUyFBACy6s5d8OWydcMItgDo3iqqQVotBY3IOpHRWlTOOLNFhMU1AUUkJLHDZbeHDsWcOH3PHZJRLk1Tf2ofZDFRZmXeXCQXJKCOGnfUOTalIBMxBNy1uFEC5SVAksnLlXYzY1iumRVbBVMAawrci45JUCLWGCE41Z8RdzNS67ZgF5LG\/IZmIFnBw27iYggv5MkzELumqC9hKcF3IB80gAZ7c9kExPQ72nDNsp\/S1L9o9UAaqjqlBY5wAG8IAU2FEBNxCXGy+m8wplNUFJ+0BUJhUnLMgoUlsD9LT3xRkwKbtt8q5kp0dB9YR1Do2idxBG\/s9O+A3KkqapSjLUEgjZBURabydADubL7oyzqWeSlaVi8S0JJfFwJKyNnALjRnaHRTVD\/2iQNcEZYFh0MB9ePZpDFgUG2m\/N2G7GVIqXH2ga3O0QSq98G3AZhEU0tQNnndm0hrnyymd08SD3Y3CLauROK70KCQUJBD5CgVEnokHCiO8vuiuZKqCkNMAUEgHOCdtzp2oz2H03kEplFPKrhMDArt2j0SzBrWG8Pu7cxNEidthagQpICdom0sQScdo04RnRJqHRcsbLOQpiXO0WtZ2x78RYqnqSD9qOzI6qrj0cOq0jh6MgZRQTQEpSUpCQCwIG0FO7IQkHHZlu8mM+knKQlBX5q0r2tbgbchOWxw9MalSagIWCsFTItIIBLDbHRYP3erWKUSqi5BUsWh7hvUNx0xjDRAKTSzjgzHFwIZTMEqSpsJ3tpu0yDEl084pA5xlAK36l0b24BfdcOESky5wWCpYKNpxvOrE47vV2tGYU9QHaYMjjqrAJe3Qtu098QB5tNPKVJ5wG4EZVxtzhPYoemGlUs4Jt5wMyANok7JTcXI3gL9Yhc1UEE85adtgSOuG83AsBA737mmU08hucGr66ELuB6OQEhIbjADKlTwGvfOruckA4bcLi\/FsROqkzSSULADgpDs2yQQ7cW9Z0iKKeaQy5jv26MUENjXC\/WIZMqofKw2y2d4BcnZzlsYgCo0c5yQsDbK9TvRaw2dk6+t90XzJM0lP2jC1AUxYkhQKyMbxiFTypwBvmAllAbwDi06B2zFPN1BBZYGVM5BLXAJHR4Al+2ALFyJrghYBKAFF22gMnTv9b7oUyTNIDTGICAWOHF1xyO1HqI3w86XNuVaoWlmBLNjPm8cxXIlzrsqFrEZ1KrekzZDtADfV5x6Sw1ySGUQwSpKiNMux7u4w4kTsHnN6cO+Bdd5u90n0NFfMT8OsEhz0vOZQGicjI9UWGVNwbxczHOMFTHTtT32kb4AcyZ1oHOMoBW\/BJIYnHB4rmyJynN4BdxtaAvsjZ789vZEZtNPUAOcSdHc7wA\/m9YEw5kTwcLGSXzrsgBtnHvbtgB1SJ5u+0G9mO+4a4xsgjvMWy5c0JWCoOQbVO7FsOG4\/uiK5MyxIBAUlTuVO4IL5b9Ls0h1om4ZQe1L5YFXneb6fRpAEUU8xiFLdxvLs1jbuxfe4idMiYFOtQItIZ3y+Nw3RBEmbtlSg5Cghjo5DPjsi2lRMBVzigXtZt2M7u6ANMKFCjoHQGKakLKFBBZW4nv8Hi2ImJJBaJdW2VpfGcM7By1uR0sdo4ZskoqQt7hYXcEpJ\/s2DkJGbgM8PfvhniKBiXKqihBExPOATAS+NpaSjDMWCWP898qyVUXky5gCSrALMlNiAMW9a86nd6NqVxO54UAKimqkkssBJUtRFwKmVue3pO2dPUxSKaoD\/aBjcS5CjlS1J83tA\/dBZRiJMKAMRJqgemGLFW0HJxc2ywdsY3+vZTIKZaEq1SlKTl3IADvFzwxMKIIlUOiY0VqMRuiQa7nitaYpSto0JW8QSZVpisxqWmKFpgQVvETCMM8AMYYw5hjADQxhQ0ANChQoAURhQoAUSiMKAERCh3hoAUKFCgBQoUKADxiJgt9TR1fefGGNHL6vvPjCybBJiJMFzRo6vvPjEfqaOr7z4wsWCnh0qgn9TR1fefGF9Sl9X3nxhZANUXiBMFhRo6vvPjDKo5fV958YWAQqIEwY+pS+r7z4wjQy+r8SvGFgCkxAmDf1GX1fiV4xH6jL6vxK8YiwBnh0raC\/1CX1fiV4wvqEvq\/ErxhYByVvEVpgomhl9X4leMWmjl9X3nxibBz60xURHRKoZfV+JXjEFcnSur8SvGIsHPvDPB08nSur8SvGG8nSur8SvGFgAmGg\/wCTpXV+JXjDeTpXU+JXjEWADEYP+TpXU+JXjC8nSup8SvGFiwBCg\/5OldT4leMLydK6nxK8YWLAEKD\/AJOldT4leMLydK6nxK8YWLAEJ4P+TpXU+JXjC8nSup8SvGFiwFEYPjk6V1PiV4wjydK6nxK8YWLAEKD\/AJOldT4leMLydK6nxK8YWLP\/2Q==\" alt=\"Superar la velocidad de la luz significa viajar en el pasado? - Quora\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Respuestas (XC): \u00bfPor qu\u00e9 la masa aumenta con la velocidad? \u2013 Ciencia de  Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em><strong>La masa de un objeto aumenta a medida que incrementa su velocidad y de d\u00f3nde sale esa masa que se suma. Como la velocidad de la luz es el l\u00edmite que impone el universo, si el objeto se acerca a c (la velocidad de la luz en el vac\u00edo, se ir\u00e1 frenando y, la energ\u00eda cin\u00e9tica se convierte en masa (E = mc<sup>2<\/sup>\u00a0)<\/strong><\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sin embargo, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dec\u00eda ahora que la energ\u00eda del autom\u00f3vil podr\u00eda convertirse en masa (un nuevo principio de conservaci\u00f3n que dec\u00eda que la suma total de la masa y la energ\u00eda debe siempre permanecer constante). La materia no desaparece repentinamente, ni la energ\u00eda brota de la nada. En este sentido, la materia desaparece s\u00f3lo para liberar enormes cantidades de energ\u00eda o viceversa.<\/p>\n<p style=\"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 <em>E = mc<sup>2<\/sup><\/em>. Puesto que la velocidad de la luz al cuadrado (<em>c<sup>2<\/sup><\/em>) es un n\u00famero astron\u00f3micamente grande, una peque\u00f1a cantidad de materia puede liberar una enorme cantidad de energ\u00eda. 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. 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\" 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alt=\"Teor\u00eda M - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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c2SZG0cMlewRMHad1voPLQjcbm2m4ff39rDO6Wz4\/YWvhQ1ofU9WGb9EGaL1ziLZCR54XXnupAw0MAGjaYA+AosnQ3OCWVANC2VpYewmdOu\/5CfK0JdluY7W0GnggcwbMjCmDK8NGYJ8az4VX3FSBqiWk+Ul7EJsh7XyrPGUoNXTloBjFG1Vol9I434xymC4yJvYb+n1UQbySpBqA2UArKSbRVIoIvWPHgPsNH55ADDTt\/K2Lgi\/JUETWwff4LMQns9C9y7wlVlhdxHurXLrdzHf4\/YlWr8SGZZr9Myt8CYwXzXgWfs3CxKPTfXW7TxK3p3vr8fh5nxyTRLeJMPRtYus6bcYHtuJIAe6n5CT7g2yOD6+ik\/tAbajgfmfr7k1znt8BjHrWlItH1a6xkiGWeBY\/jDBOdiZNT1w4KaFBS5Bqi0x9qZOsk22Y0BbfSfr80FoiCtv2tJNo2AK7eYWqTfkwhfYvGM6H9cMgS490MAe\/Bz5Tb4pGMoIkAnn13voArDOnCNdSgigV8S+d+u2sT0AynDpUkEfW1U+lOC4DL+QcYTOXtNYQj2zBOgxSQGZazO3Sd+LNt\/sc1nooTvljHdF+cDyUd9xoXc3YoViDbpbSmwbnfhuHfjEl\/5XL7vfFaLRVY59LjGXzmu1rKqq9rbq9cGzNKZEuCka0ZL9RmwXH\/PHyQ4MfyAxfSnsSmUQkVSg9OVlWDXerAjmmL+xadIHJN3H0L5J78JwTrYHam\/2xcVf63QcIoPRj6RBlsiafrhGtjkgJYP2TWc9xItHHj7HWBLyXk3GYroMfCoA3QUBeqtwbRNT6iCmBIvenWM1A71+hrNkmKy6oeu6TGvxPDqhW709LBSbuu6vz23EX1yFVsk+ZqFg83wES9zMn9EAzEIx1+C3HR+WnRymDE1NuSVBb6+7IME1oxpuqUry6hgDVBcikcjP15dgp0\/Ge7sbcG0NUxorfXj26dWxBoFsfBmn8wqJmjVqSJ4kZHhNyUvT6SJthA5wQ54gGOAu34F1GT7O3PXzEHJMX75x5jZGmT9z5azBw8PDw8PDw8PDw8PDw8PDw8PDw8PDw8PDw+Nq8X\/5J6O04YJhVQAAAABJRU5ErkJggg==\" alt=\"Los or\u00edgenes de la teor\u00eda de supercuerdas II: la primera revoluci\u00f3n | La  f\u00edsica en el tiempo | SciLogs | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"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. 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=\"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 otra. 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, claro que en contra del criterio de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, que era pacifista y nunca quiso participar en proyectos de esta \u00edndole.<\/p>\n<p style=\"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 un segundo trabajo, que al menos en parte, estaba inspirado por lo que se conoce como <em><a href=\"#\" onclick=\"referencia('mach principio de',event); return false;\">principio de Mach<\/a><\/em>; la gu\u00eda que us\u00f3 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para crear esta secuela final y completar su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcROV0IkSIpLZMavKBSnndaQEaES4WEjCnKVdw&amp;usqp=CAU\" alt=\"No lo parece, pero en la Estaci\u00f3n Espacial s\u00ed hay gravedad; hay  microgravedad: qu\u00e9 es y por qu\u00e9 es tan importante para hacer ciencia\" \/><img decoding=\"async\" src=\"https:\/\/www.textoscientificos.com\/imagenes\/gravedad-cuantica\/Espacio-Tiempo-Curva-Observador-17.png\" alt=\"El Espacio-Tiempo se curva entorno al Observador | Textos Cient\u00edficos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"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. \u00c9sta 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. Esto, a su vez, puede resumirse en la famosa ecuaci\u00f3n de campo \u00a0<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, de la Relatividad general.<\/p>\n<p style=\"text-align: justify;\">Una\u00a0ecuaci\u00f3n enga\u00f1osamente corta que es uno de los mayores triunfos de la mente humana. De ella emergen los principios que hay tras los movimientos de las estrellas y 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>emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F09%2F%25c2%25bfotras-dimensiones%2F&amp;title=%C2%BFOtras+dimensiones%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F09%2F%25c2%25bfotras-dimensiones%2F&amp;title=%C2%BFOtras+dimensiones%3F' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/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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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Georg Bernhard Riemann lo empez\u00f3 todo. Es el responsable del descubrimiento del espacio multidimensional. Anticipando el siglo siguiente de progreso cient\u00edfico, Riemann fue el primero en afirmar que la naturaleza encuentra su \u00e1mbito natural en la geometr\u00eda del espacio multidimensional, y gracias a su visi\u00f3n inicial, pudieron plasmarse en realidad teor\u00edas como las de la [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[22],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3019"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=3019"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3019\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=3019"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=3019"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=3019"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}