{"id":26621,"date":"2021-06-12T06:15:48","date_gmt":"2021-06-12T05:15:48","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26621"},"modified":"2021-06-12T06:15:48","modified_gmt":"2021-06-12T05:15:48","slug":"las-dimensiones-mas-altas-simplifican-la-naturaleza-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/06\/12\/las-dimensiones-mas-altas-simplifican-la-naturaleza-2\/","title":{"rendered":"Las Dimensiones m\u00e1s altas simplifican la Naturaleza"},"content":{"rendered":"<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.\u00a0 Puesto que tenemos libertad para girar un objeto 90\u00ba, podemos transformar su longitud en anchura y su anchura en altura.\u00a0\u00a0 Mediante una simple rotaci\u00f3n, podemos intercambiar cualquiera de las tres dimensiones espaciales.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.disfrutalasmatematicas.com\/geometria\/images\/cuboid.gif\" alt=\"Definici\u00f3n: Tridimensional\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Alto dimensional - Urbipedia - Archivo de Arquitectura\" \/><\/p>\n<p style=\"text-align: justify;\">Ahora bien, si el tiempo es la cuarta dimensi\u00f3n, entonces es posible hacer &#8220;rotaciones&#8221; que convierten el espacio en tiempo y el tiempo en espacio.\u00a0 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.<\/p>\n<p style=\"text-align: justify;\">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>.\u00a0 El significado del tiempo como la cuarta dimensi\u00f3n es que pueden hacerse relaciones entre el tiempo y el espacio de una forma matem\u00e1ticamente precisa.\u00a0 A partir de entonces, deben ser tratados como dos aspectos de la misma magnitud: el espacio-tiempo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/14\/World_line-es.svg\/250px-World_line-es.svg.png\" alt=\"Teor\u00eda de la relatividad - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRjV1Jl03K4ehR4YwCkPj45s7q8HeMjjC28EA&amp;usqp=CAU\" alt=\"Teor\u00eda de la relatividad [Qu\u00e9 es y consecuencias] - Procest\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed han quedado unificadas las leyes de la Naturaleza al pasar de tres a cuatro dimensiones.<\/p>\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.\u00a0 \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.\u00a0 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\u00e1n que recalibrar todas las magnitudes del laboratorio que una vez dieron por hecho que eran constantes.<\/p>\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.\u00a0 Un autom\u00f3vil de prueba que choca a gran velocidad contra una pared de ladrillos tiene obviamente energ\u00eda.\u00a0 No obstante, si el veloz autom\u00f3vil se aproxima a la velocidad de la luz, sus propiedades se distorsionan.\u00a0 Se contrae como un acorde\u00f3n y los relojes en su interior se frenan.<\/p>\n<p style=\"text-align: justify;\">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 re-acelera. Pero\u00a0 \u00bfde d\u00f3nde procede este exceso de masa?\u00a0 Y \u00e9l concluy\u00f3 que proced\u00eda de la energ\u00eda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Misterios de la Naturaleza : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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CBRAgECCAQophFkwLxYDYsDRXIDVVIDo6WzoBqiBqqn0AbnADHiSAWspgaqbu4DpQTQCtzAFlIBsbAL5AgAcEwFT06YCvZgPKwABAIBEAQCFRBECoAQIEFAFAXTAZFgOhIDTXIDbRMDo1yygNFbA0ReQDF4AY+IFUsAPqtwBoUsgUnHsAreYF4XAaITyBYAgRAePgAKgRAIAUAQqBBCgBACEQKKAsgi8WA2DAfXIDZTIDfp5gba5AaIMBuQDF4AvzAiQF4ywA3xAKMCrQFoTwBprsAZkCZA8gAgUAiAEAgEKAQQqBECgEECAFMC6YDIsB0GBqqkBtpkBvqmBqrkA6LAuBaLAuAUBZAECADABUsAXVoB8QDypoKAAwEEAhRQECIBAIBAqAAIIUUEWQVeLCGwYGmtga6ZAbqZgbK5AaIsBiYF0BdAXAKAIEAgEYFcAEDzFgVAgEAIBCgEEAAEAAQCBUCIFWQReIDYAPgBrqYGylgbawNEGA5ANiAxBBCrIAgQCAQCAEI\/\/9k=\" alt=\"13 Relatividad\" \/><\/p>\n<p style=\"text-align: justify;\">El el LHC un hace de <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a> lanzados a velocidades relativistas, aumentaron su masa diez veces<\/p>\n<p style=\"text-align: justify;\">Esto tuvo consecuencias perturbadoras.\u00a0 Dos de los grandes descubrimientos de la f\u00edsica del siglo XIX fueron la conversaci\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, tomadas por separado, no cambian.\u00a0 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.\u00a0 La energ\u00eda total (y la masa total) antes y despu\u00e9s del choque es la misma.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\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 pod\u00eda convertirse en masa (un nuevo principio de conservaci\u00f3n que dec\u00eda que la suma total de l masa y la energ\u00eda debe siempre permanecer constante.\u00a0 La materia no desaparece repentinamente, ni la energ\u00eda brota de la nada.\u00a0 En este sentido, la materia desaparece s\u00f3lo para liberar enormes cantidades de energ\u00eda o viceversa.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBIRERERERIRERESEhESEhEREREREhARGBQZGRgUGBgdIS4lHB4rIxgYJjgmKy8zNTU1GiQ7QDszPy40NjQBDAwMEA8QGhESGjYrISs0MTE0NDE\/MTQ0NDQ0NDQ0NDE0NDQxNDQ0NDQxNDQ2NDQ0NDE0NDE0NDE0NDQxNDQ0NP\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAACAwABBAUGB\/\/EAEUQAAICAQMBBAQKBwYFBQAAAAECABEDBBIhMQUTIkEyUWGTBhQjUlNkcYHR4gcVF3KRobEWM0JDYrIkNDWS8HOiweHx\/8QAGgEBAQEBAQEBAAAAAAAAAAAAAAECAwQGBf\/EACURAQACAQMCBwEBAAAAAAAAAAABEQIDElETIQQxMkFhcYEzBf\/aAAwDAQACEQMRAD8A+ewhKEKel4EhCUIQgQCEJAJYEIgEICQCMx4yxpQWPqAJP8BMgQIQEJcTbtu1t3zdp3fw6wmxMvpKy8X4lI4ur5gABCAlgRqYXblUZh0tVYi\/VxCFAS6h7D1o+XkfPpCVD1AJH2H1XAXUKow4mA3FWC\/OKmj98HbAGpKjUxs3oqzV12gmv4QagBUqo9cDkWEcj1hWI\/jBOJgFYqwVr2sVIDV1o+cBNSqjnxMtBlZSegKkE\/Zcj4XUWyso9bKQL++AgiCRND4HVQ7I4RvRYqwVvsJ4MUy11FdOsBdSwIW0+rp19ksQKCymWMEFpoIcRTCPaJaFgBgmMIgGRY82tOg+wS5SdB9glz8fLzl9\/o\/zx+oYs\/pt939BFxmf02+7+gijP1tP0R9Q+I8V\/fU+5SSSXOjziEuVCEgsQgJQhCBBCAkEIQiwJ1\/g2wXM5LugGm1ZLpzkQdy9svI5H2icoCMxuy3tJW1ZTRq1YUyn2EGpmViam3q+\/CZ9hyZ3XDo9Ww1RcHNmxuhdXRr4UD0bJolrroOc2dcmLVlcmoyAYtON2pcO4PxlDQIJ8PI+8mczBrMuMoceR0OMMqFWIKKxtgvqBs\/xmhe1dTv7zv8ALvKhC\/eNuKA2Fv1Wbkpdzf8AB8JhVtTkfEm5u5xrmXKyuvBz0ERj6DBLqvGfVG4FyaY67Hjy5O7GnGTE6O6h8b5cJTIKrkoRz16icXNqMmQgu7uRuosxatzFj\/EkmPwpqHQlFzPjVO7JRHdFQNv2EgUBZ3V7YTd7Q624Nkw4XNJqdFp8RJPC5KvG5+xwvPqZpeIHG3xXocOk1Ryj6zkwMXB\/dAVPtQ+ucfFjyZmCouTIyqAAqs5VB0FDoBDCZRkZayDKxZWWn7xi97lI6kmzfruQt0c+s1KPp0wPkJOm0oXErMyOTiXwlPRYHzBE06bHjwZ9TqEbCiJmfFphlGR8bkt4wNiMSoQlbr\/GOZiR9aVOJTqyMYCNjQZfAK4QqOgrymLImQBUcOApcKjBgFa6YAHzsc\/ZIXTq5cZ02PV9xkcY2yaR8WRHdC+FxmK88H2G\/NTM3aLO+DT5M1nMz5VDv\/eZMChNjMTy1MXAJ9XsisWr1GIUmTLjAtKDOoBUklPuLE15bvbEZsjuS7s+RuAXcsx9gJMqTl2p1X1KJptKrZNWhOHJS4cgXGbz5PSF\/wDgl5HyZUU7smNsD6RM2nct3fFJjyID6J9a\/wCqwTzWXT5dYMdYzqe5AYeAZO7AJO4WOPM3EfGs+QY8W\/K4Uju0BZ6IHG1R5gdPVItuxqdep1LYg+oyltdjPy7DZh2Zzfdjcet1fHHl6lLnx5NWqd5qcrDLlKpqXV8RyBH2KBfm+0c+RqcfUY8uPJbrkTITvt1ZHLXe\/nm7847tHPqm2pqWz+TqubePWNwDffzKu4v49qnbIpfM7MrjKjFn8IHi3IeAB9nFcVOguBW1KZMhRceDSaLIxfeUL\/F8YxodoJovtugeA052ftLUZE7t82R0NAqzsQwHQN6\/vmZ8zsCpdip7uwSaOxSqfwBIHqEqW7ebGDky6hHR1z6PVHI+MMqDUrjHeqAyqRZKvyBw4nm7mrT6vLi\/u8jpyT4HK8kbSePOuIrU53yMXd2yOatnJZjQocywkzZVwWMswDCBYxZjDAMKAyiIRgmUhpToPsEuZxmI42j\/ALj+Enxg\/NH\/AHH8J+bl4fUmZ7PsNP8A0\/CxhjE5+0e0l5\/Sb7v6CKhu1knpfld+UAz9HCJjGIniHyuvlGWrnlj5TMzCSpDJNuRghCUIQkFiEIIhCEEIQlCGJkWBCAlCGIRAIwCCBDAgMwY1ZgGcIObYqzAfcoJnb0+XHi0+IlszbdVqCjYMndB6TTnkstjy8uOZwgI0MaAs0CSBZoE1ZA+4fwEzJE062ryu+nD4wVXJnzvqQlgLkZgUVq\/w7T4b4vd5x+PJkRNO7o+TKo1PgYsMh0RQKbPpKLZ9p8uT0nH0+fJjO5HdGqtyOyGvVYhjO+\/vO8ffd95vbffr3Xci7nWxo2PNxkyMmTR58mPeSMi4zp8m1HHrWj04qiKuJONnx6LaGcnJlTgFichyhtv20wP3zA2Z2YuzuztYZyzFmBFGz1PHEPDqMmMMMeTIgbhgjsob7QDzBudHtVS6OVBYHXa02oJFHuyDxNGhx4seEYMmREbUruyBkyMy7henO4Clo05vyecbDqciAqmTIinkqjsoJ6cgGA5LG2JYnqSSSeK6yF97dHUJmRNKid6roMykY9+4ZBqHBHh87mrWBgNT3fGo26X4x3dBwvdnv9u3y37N9f0ucoa3MAQMuUA3YGRwDfXi4hHZGDIzKw5DKSrA+wiDc6Oi73uDYZiM+A6QOC15w9sEB6jb6Q6Xs86g6\/GMgTKcj4seR8948u9xiyjYXCULKncvNWCCD0s4dRnyZDufI7sOAzuzkD2EmDqM+TIQcjvkIFAu7OQPUCTKbu1EOgBIB3AEgMAQGHro8xREaRBIlQoiCRGEQSJoKMAiMIgmAswSIZEEiFLMExhEAiaAmAYZgmAJgmEZRhQmVLklDBCEEQxILE06LSZMz93jXe5DMFsAkKLNX5zOI7BldDuRmRqK7lJU0RRFiEEmBizIRtZVyMwYEEbEZmBHkfCZoTQv4C21VdkS96MVLglNyKSy2ATyIHZyZGyKuL+8IevDuG3Y2+1o2Nu7ijfqM26vFqET5R1rGwfYCu9drFFcgDoCdovkAgUBMrEdrVk7HzIN2z5MlguQsiIa3HcSxG0UpILV0l\/qrKFJKqtFeGyYxwxYBiS1AWtC+tirmrDp8jbiM6\/JsL3KhYqyBvECba1d6U2PA\/SDnOXGpyDMX3FLHhJ2MpdGdSbHVq4oEdbAktahmwdnZHLAKLUuu0um5nSrVVu25IFgVz1jW7MyqzI6bHVBkIZkAKbq3br2115vyM0Lhzqu5cyBcnjZixUhnVGazViy6A11NeokHk02ZGLd5jD921gELu2LvdAtUaHJ8ju87MlpRGDs127yyq92qM1sGFOpZTuWxRA635iHk7IzICXTZW297IoAO7ksTQorXJ6keuMGnzMQe8XdkTG\/LBSyFAoNfNAfb\/GhHabBqHBKOC250dNvmm0W4201nJ1PnyfWInbhnfsvKqg0pNkFVdGKneU5o0OVlt2bkG8HZaNRBdAa8XiIJ8K0pNtXE0HTahv8wFnu07wbjvAZgfLpks8\/4jD26g7CMiuMmRQrBgQxcsAWJHo8uKb1tx1g7cMb6HIiszBQFUPXeYyWUsqgqASSPF16deY7L2ZkVio2ttJUtuVACAxPpEcUrG\/ZND6bUOh3vaMgezwDjtGHJA8NENQ446XxCUZg4PeJeSqKhLyK61uqhu9Mdeb63XEsqOGP9WZtu\/YdnHiDIVo14rv0eR4untkXs9yAQENnaKdKLeQBumJ9QJmrudQee8Ww20eJbGQf5SmuK29B4ekPHiz2PlUUHIMd7lpMnA2VXDC644q+ahKjiXPGjcs6jaTjfYxLog3WQANxF3R4jP1Tnq+7Nbgt7krcSAB145IHsJqaFXOA7B1sqrvypddqlhxXpU27j1XYIMXsy+eRPJ23FSUsrW6xdEsnAsc89DRagg9mZtoc46RhYZnxqtVdkk0OBfPWC\/ZuQV4VtgTXeYwbBYFaJ5YbTwOek1ZNNqCQhYMznayhlLAkFqcjk8Bj1NUZbYtQrbTk2syuxLGgBu68iwTvPkD4iDBUcSxHs3J4aCEsxQDvMfp3QW91bjz4bvg8RK6HIwDBVoru9PGNqc+JgWtV4PJoTqKmq3KBkQMd+zxpTuhJcrxW5SDbevoTczsMyhU7zGFReaIpcdMQz8WykFuOevTnmlQxDs7IcmPHtAbJewblbwgkFztJO3wsb8wLFyP2VlAuhut12blGTcjOpAU0WNo3AszQdNmdnDuAwGXHTMCz7VOR0Wuo8X\/u+6G+DVq3dFyDsG0E1xv7sKpIsNufbY67utG5bIj4Y8nY2dSRkQY6DG3yY1BpHah4uT4G6dK5qAnZTsiupU7sZybb20gaiSzUo9fWb37P1LbgX8QPoBGFoUfc9Bb+eOlncT7SptFq1xtyNuNGVgoBYJbEozBf9LHk109YEttV8MSdkZm4CCyLQb0JfxolJR55da9Y6S8nY2dR4se07tu0vjBJoEbbNNd8BbPBmnNg1CeFsqgIdikOKLq1bAa5YHF58eEUeRa9cmfFe7ItJlXwoVUpk22h2KKW1UHj+sqdnIIgERhEozTJLCAwjmEUwhQGCYRgmFDJLMqA0QhIBCCwiCGolBYYEB+iRi\/gZlZUyOrJYa0RnoVzztr75v8A1fmdWc5N3yYdgzZixBHeBeVpyevBIBHJBqYtFjZsiqjbHNhDe3x0dq35WaF+2dhOx3ZUbvwyPvVGDHZyGPBsmjt8QodR15rMrEWXi7MylEyd6Be3ICGycABRuFD01BPToFPPEfm7OzgHdqUKXkJ3ZcjUCHJdkokFgG8ieaMUnZj2oOTJtJRKKOrIvhO3ILPd9RQ5BI9kZ+qn2oO8yGy\/AxuwI+T8WMX41JfluOFY1xzF\/FY+z86sNmYAjeqsj5+qWHUEL4a7uuaB2iia4PDpcxfIhzMADtcq2ZhktGYcAcgqDy1CjBfs10Fd41vkx491OuNgwduG\/wAdFeR5EkcwsXZ2Ri3yjqWYKxdMiHkI3ynPhJ3ihzZBkSvgTaLPjYJ3yjhn8GZyqsgUUa6MPCB5cDniOTs3KjEDOivYpkyvtO4OXLOOh+S59fHqiF7PtQ5ys2Pa6qdvICo5ApmoC0IoE8c8WI1+zXUB2ysG3bE3K4JdVYggk+h4TTe3pIV8CXs3MLrLjBUX\/esPMqtGq57v18BRdS8umz8lsxcI5W9+d6yrfA8Ngj19PbJl7OKguuU7Gyd2WalNM+076brZJrpXN+UpOznpbybHybx3bBloAru3ny4ZT0NyJ+GNosqMF71tqZFxqA2S03MdpHG3\/BdA8UPVwfxPOd\/y6kBvETmyANkUkbRuAsjZ16cDmJfQuFXxtRyIoGQNj2M5PLgnwmxfF8c+qEmgfxU7rdghkdCBW4hxfhB8utmD8GdHlLbTl3Mu\/bTZTym+qZgAKZWHUR2PRaggEagigQpbJmxhV3baG4AjxACq8vZMyaIs2wZfCaIJBAZmc4zYvjkHn1fwj27NyAk95kJWxwrNkrZu2gBuWqxQNe3mCPoj4rnJCDJ\/l2FDuV2EgFB5eXI6UvXiU2nzKoYZqCq+wB8ymlViwUFRt4Q9a6CNfstwAe8sG0pba1AY7ALst4PQ45I59S\/1eXr5Ry9lW3IxK87VJ5sKB6RPo8dYKnhQ7Oyll25BZCOCWyAjilawCLBsAA37KuJx6TLkG\/vDZBNO2UsRvVDzRHpEcE3x06S00j92rjIQCyEXuCAs2z0+m4Vz6hXXyauhKq47109A7WQoCCX9JSfCbQUfUQfZB+EPp8+PEcne7VKqxRcrrkKsRyV+1zf2n7ZM2j1GNC\/fALjJKquZ1b0VJZFNeT+y7PWTU6B1RyXYgMhZXDJbMzJvYE\/6bB6kG+IOXRsrlHyMFKM7blazs4vYT4ga8JvkeqUpTaLMocLmBsZDkRMmYFytbw1qAx8QHt3efMHL2bqCFdsqszBVCNlc5CN3hSjz6YoD119sJuzmFsMhIXeSyq1KUZgxY34RaHaT1NcDmoezSV8WcAnIwIG50LlVZW+9TZbnqBVgyrXwB9DqKGQ6hL8ZLd\/kLqED2xoFq8DgVfX1GJ+K5\/lflTx3iv48xGQIm9uQtVRsb6u\/tmj9Tu2MMuW07sZApPAD7qLLfgtQBxus2LrmKXs7hwuV2JI4RCTkVTlDALutmvEdo8wRdc1SYc0arILrJkG691ZHG6ySb55skn7zKfVZGG1smRl+azuV\/gTL1OLY7oSCVJFjoa\/p9nlEmVkBgmEYJmgBi2jTFtAW0CG0AwoTKlmVCtQEYFgrGCGUCyVCAl1CWbpcSu21n2Ltdi20N6KFgKsdarr5+fSdXJ2PjXcBnV28BGxFDMDvBCq7AN6Km93S\/ZONUMCSVuOHWz9mYVAC5huXvNxKpTBHIO0BjyVFgXz08xFZOzlVlVcgYuMhFhAGKpa1Tm1c8Amj14nPEMCSiZjh2MPZmHeA2YH54CooA3OvDbzZ8A4oekOZSdm4z4u92Kdm20Q2HZRQ8fO3d4rqq85yxCElFxw6un7MxOeNQB4VPixDcdwsAAObI5v1VOeyBWYAhgCRuHRgD1HsgAQhITMCEMCAIYkZEBCAgiEJAQhA104sUa8x6oMuECRBIhmCYAkQCIZgmFLIgERhgNKpZEBhGGCwlUoiCRDIgmaFQTClGAswTDMAzQExTRrRTQAaAYbQDChMqWZUK2rDEAQ1hkxZcoS4RIQgiGsyLEMQQIQgdXsbsTUawuNOqsUCl9zqlBrrr19Ezqj4C9ofRp71PxnY\/RP6er\/dwf1yT6TOeWUxNPRp6OOWMTL5APgN2h9GnvU\/GWPgP2h9GnvU\/GfVNXndNuzE2TcaNMqheOpv\/wCJjPaWbj\/hclkMdu9Loe0eGzxxfnJul06GL5yPgRr\/AKNfep+MsfAnX\/Rr71Pxn0xtXlvJWnYhb2Heg7zkdPVwSefVEjtHMQD8VyeoguoI\/wDP\/wAuSzoYPnQ+BWv+jX3qfjCHwL1\/0a+9T8Z9VxsSASNpIBKnyNdIcbjoYvlH9i9d9GvvU\/GX\/YzXfRr71Pxn03VJlO3unVavduXdfqHs84js5szUz5MboV42KyndYs8\/fxFnQxfOP7F676Nfep+Mo\/AvXfRr71Pxn1LUZGVSyoXbikBCk2a6nj2zCNfnq\/irg8Gu8Tzr\/wC\/4fZG46GL50fgVr\/o196n4wf7E6\/6Nfep+M+naLVZHJ7zC2KhfiZWs3VCptjcdDF8jPwI1\/0a+9T8YJ+A\/aH0ae9T8Z9ekl3HQxfHz8Be0Po096n4zJ2j8EdZp8T5siIqYwCxGRGIFgdB9s+1zgfDf\/p2q\/cX\/esRlKTo4xEy+JNAMY0Azo8oDKMIwDKKMBoRgmADRbRhgEQoCIBEYRKImgswYZEqFaVMYpmdTGKYZo4GEDFgwlgGsMQRCEygxLEoSxA+hfon9PWfu4P65J9JnzL9F77TrWHUJp+v25J7v4+3zV\/nOWXm9uj6IdOcs9j4j3nOTxsGbxsKIsAj1cH7+vUkwv1g3zV\/nJ+sG+av85mnVj7Q0mFHLZVyrja2bMrsURySTvA5Qee70RXJFCdDRaLHjJdCx3qOrllI62Pxi\/1g3zV\/nOdlynDb4mTCCbZHNYHJNni\/Ax55XzNkNFD0ck4i9u4yQBkwEkgADIpJJ8hzzNP6wb5q\/wA4HSnO0nyebLh6K958f2MflAPsY7j\/AOqJX6wb5q\/zmDtPWlQucKLwNvar8WIisi+3w+KvMosUO5nxB1KN0YUanMbQYkfFj+UO4ZgCcjHgq24NfX0zXqjv1g3qX+cyZtc3f4eF4x5zXPrxi\/5\/zih1NLpFx7tpY7iCSx3HgV1mmcLWdvJhKjIQu4gA7MjKNxpS7KCEBPALEAniXl7aYMUx4zkyDqACqJ++54HlwLbnpA26rLqFYjHiRxxRL7fLz++4j4xq\/LFjIvrvHAvpV9a9syM2TJznYMv0OPcmP7GN7n+8hT82bMer2KFRFVVACqo2qoHkAOgih0cZJUFgA1cgGwD5i5w\/hx\/07VfuL\/vWbf1g3zV\/nOL8MtWW7P1QIFFF6X89ZYjuzn6ZfHyYJkJgkzq8CGAZCYJMohgmWTBJhVGCZZMEmAJlESzKmgJEGoZlQqLDWLUw1MIcsYsUpjFMIaIQiwYYMyDEIGLBl3CPffoz6a79zT\/7sk9nPFfoxP8Az\/7um\/3ZJ7Wc8vN7NH0Qkkkkjqk878PM7LoMmLHzk1TY9JjXjxPmcIRz\/p3T0U43bPZWTUZ9JkV8appcjZe7dHbvMhUopJBG3bZI6yAtDgV1+LtpWxYtL8WGMZO6LFkIdWXYzABdied35evX2hqsuMKcWmyakkncMb4EKV0J3st37PVAxYdQcwfJlx90qttxY0dWZzxudyxsAXSgDk35CF2h2bi1AUZQ52EldmXLi61d7GF9POFI0naGpd1TJoM+FDe7I+bSOqcEi1Ryxs0OB5yfCDtQ6XCrhFdnzYcKo7FQTkcJxQN1ZNeoGVpOwNNiyLkxjKHSyu7VanIvKkG1ZyDwT1EZ2j2b3+XSOzDZpsj5im29+TYUQ35bdzH7ag7Ofm7fyI+sx9yijSYMeazkIVEKOxXJS+EhUXhbvdV0CRrxdqF20+NcYGpyadc+RWNrpsbbb3NVkluAvF7T0qZtR2Az4Ndj7xA+szd47lCVGK0UYiN1nwJsu+rEzQOzcqap9SmTG3eYMeHIuRGG0ozsrptPTxsNnsHigDny6jIgTJo3YM7jIEy6anRMngJ3OCFcAMRyQDXJNjs3BQEAAncaFmgLPrryhSokkkkCTj\/C3\/kNT+4v+9Z2Jxvhef8AgNV+4v8AvWI82cvTL5ITBJlEwS06vChMomUTBJhVkwSZRMG4FkyiZRMomaF3KuVcq4UVyrg3JcCgYxTEiGDCHKYwGIDQg0DQGlhokNCDQh26Xuig0sNMjs9hfCHPoTkODZeQIH3ru4W6rkV6RnY\/aHr\/AKv7n808dul3FQ1GWURUS9h+0LX\/AFf3P5pY\/SFr\/q\/ufzTx9y5NsLvy5ew\/aDr\/AKv7n80n7Qdf9X9z+aeQBl3G2DqZcvXftB1\/1f3P5pf7QNd9X9z+aeRuS42wdTLl679oGu+r+5\/NL\/t\/rvq\/ufzTyNybpNsJvy5eu\/t\/rvq\/ufzSf2\/131f3P5p5K5LjbBvy5et\/aBrvq\/ufzSj+kDX\/AFf3P5p5LdKLRtg35cvWH9IOv+r+5\/NKP6Q9f9X9z+aeRJgky7YXfly9cf0h9ofV\/c\/mmTtL4bazU4cmDJ3OzIAG2YtrUCDwd3snmiZRMu2DflysmATITLAhkJMEmEwizNCEyiZCYJgQmUTIYMKu5VyrlXAK5IMkCxLBkkgWDDDSSQLDQg0kkIINLDSSQCBhAySTIIQpJIRBLkkgSVckkCXJckkCXJckkCbpRMuSABaUTJJCqJgkySQBuEGkkmhTtFkySQBMEySQqoJkkgVJJJKJJJJA\/9k=\" alt=\"RELATIVIDAD ESPECIAL Universidad Nacional de Colombia Fundamentos de f\u00edsica  moderna Nicol\u00e1s Galindo Guti\u00e9rrez C\u00f3digo: 25472096 G1E09Nicolas. - ppt  descargar\" \/><\/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 E=mc<sup>2<\/sup>.\u00a0 Puesto que la velocidad de la luz al cuadrado (C<sup>2<\/sup>) es un n\u00famero astron\u00f3micamente grande, una peque\u00f1a cantidad de materia puede liberar una enorme cantidad de energ\u00eda.\u00a0 Dentro de las part\u00edculas m\u00e1s peque\u00f1as de materia hay un almac\u00e9n de energ\u00eda, m\u00e1s de un mill\u00f3n de veces la energ\u00eda liberada en una explosi\u00f3n qu\u00edmica.\u00a0 La materia, en cierto sentido, puede verse como un dep\u00f3sito casi inagotable de energ\u00eda; es decir, la materia es en realidad, energ\u00eda condensada.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las 7 dimensiones de Conciencia - Art\u00edculos - Comprendiendo al Ser mediante  el \u00c1rbol de la Vida Personal\" \/><img decoding=\"async\" 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\" alt=\"Cu\u00e1ntas dimensiones tiene el universo? - VIX\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRwmNLQ0vTDhv3AfktUFovNgzf1R0Iqe_VocA&amp;usqp=CAU\" alt=\"Hiperespacio - Michio Kaku\" \/><\/p>\n<p style=\"text-align: justify;\">Con dimensiones m\u00e1s altas se encuentra, de manera natural, la cabida para una teor\u00eda de Gravedad -Cu\u00e1ntica<\/p>\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.\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=\"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=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Explicaci\u00f3n de la teor\u00eda de la relatividad general de Einstein - VIX\" \/><\/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 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=\"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 style=\"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=\"text-align: justify;\">Materia-energ\u00eda determina\u00a0\u2190\u2192 curvatura del espacio-tiempo<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"einstein-tensor\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/einstein-tensor.gif\" alt=\"\" width=\"123\" height=\"31\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Esta ecuaci\u00f3n enga\u00f1osamente corta es uno de los mayores triunfos de la mente humana (me he referido a ella en otras muchas ocasiones).\u00a0 De ella emergen los principios que hay tras los movimientos de las estrellas y las galaxias, los <a href=\"#\" 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=\"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=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcReGkPmzocrsIaK7MSk_abmdbHjWIPR-Q5Jig&amp;usqp=CAU\" alt=\"Qui\u00e9n fue Riemann? : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Riemann to Einstein: Re-defining Physical Space Time - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">El Tensor m\u00e9trico de Riemann sac\u00f3 a <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> del Atolladero y pudo publicar su 2\u00aa parte de la Teor\u00eda relativista, la de la Relatividad General. Su amigo Marcel Grossman le envi\u00f3 los documentos de aquella conferencia que Riemann\u00a0 hab\u00eda dado 70 a\u00f1os antes y, all\u00ed, se encontr\u00f3 lo que le fataba.<\/p>\n<p style=\"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<blockquote><p>\u00a1Qu\u00e9 extra\u00f1o ser\u00eda que la teor\u00eda final se descubriera durante nuestra vida!\u00a0 El descubrimiento de las leyes finales de la Naturaleza marcar\u00e1 una discontinuidad en la Historia del intelecto humano, la m\u00e1s abrupta que haya ocurrido desde el comienzo de la ciencia moderna del siglo XVII.\u00a0 \u00bfPodemos imaginar ahora como ser\u00eda?<\/p>\n<p>STEVEN WEINBERG<\/p><\/blockquote>\n<p style=\"text-align: justify;\" align=\"center\">\u00bfEs la belleza un principio F\u00edsico?<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"TEORIA DE SUPERCUERDAS\" \/><\/p>\n<p style=\"text-align: justify;\">La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> nos da una formulaci\u00f3n convincente de la teor\u00eda del Universo, sin embargo, el problema fundamental radica en que una comprobaci\u00f3n de dicha teor\u00eda, est\u00e1 m\u00e1s all\u00e1 de nuestras posibilidades actuales.\u00a0 De hecho, la misma teor\u00eda predice que la unificaci\u00f3n de todas las fuerzas ocurre a la energ\u00eda de Planck, o 10<sup>19 GeV<\/sup><\/p>\n<p style=\"text-align: justify;\">Miles de millones de electronvoltios, que como sab\u00e9is, es alrededor de mil billones de veces mayor que las energ\u00edas actualmente disponibles en nuestros aceleradores de part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">Ya he comentado otras veces que el f\u00edsico David Gross (el de m\u00e1s edad de los miembros conocidos como el &#8220;cuarteto de cuerdos&#8221; y autores de la teor\u00eda llamada la cuerda heter\u00f3tica) dijo en una ocasi\u00f3n: &#8220;El coste de generar esta fant\u00e1stica energ\u00eda, necesitar\u00eda el dinero de las tesorer\u00edas de todos los pa\u00edses del mundo juntos, y quiz\u00e1, no llegara.\u00a0 Es verdaderamente astron\u00f3mico.&#8221;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Teor\u00eda de cuerdas heter\u00f3ticas sin supersimetr\u00eda - La Ciencia de la Mula  Francis\" \/><\/p>\n<p style=\"text-align: justify;\">Siendo as\u00ed, de momento estamos condenados a no poder verificar experimentalmente este motor (parado) que har\u00eda marchar el veh\u00edculo de la F\u00edsica.\u00a0 La teor\u00eda deca-dimensional est\u00e1 paralizada en\u00a0tres sentidos: el econ\u00f3mico, el t\u00e9cnico y el matem\u00e1tico.\u00a0 El primero por falta de dinero que\u00a0 nos pudiera construir aceleradores tan potentes como para descubrir la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> e incluso las cuerdas vibrantes, esos previsibles y min\u00fasculos objetos primordiales que conforman la materia.\u00a0 En segundo lugar, las formulaciones matem\u00e1ticas complejas que, seg\u00fan parece, a\u00fan no se han inventado.\u00a0 Parece que hoy, ni siquiera Witten o Perelman, conocen el secreto de los n\u00fameros m\u00e1gicos que nos puedan llevar hasta el final del camino iniciado con <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Compactaci\u00f3n (f\u00edsica) - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Bonnie and Clyde? No, Kaluza y Klein | Cuentos Cu\u00e1nticos\" \/><\/p>\n<p style=\"text-align: justify;\">Particularmente opino que la teor\u00eda de cuerdas nos dar\u00e1 muchas alegr\u00edas y que en ella est\u00e1n las respuestas a muchas preguntas que no sabemos contestar. Yo prestar\u00eda m\u00e1s atenci\u00f3n a las funciones modulares de Ramanujan y a sus n\u00fameros m\u00e1gicos repetidos una y otra vez en los teoremas encontrados en sus cuadernos perdidos.<\/p>\n<p style=\"text-align: justify;\">Dentro del mundo de la F\u00edsica, los hay de todas las opiniones: en contra y a favor.\u00a0 Es famosa la postura detractora del N\u00f3bel Sheldoy Glasgow de Harvard, no quiere ni o\u00edr hablar de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> a la que califica de f\u00edsica de Teatro.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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CAN4MGELVCM7BzASM0IXNAuYrsVxLKKX9evGIC8UompLkW2rVn+sBaYjiP3U+b\/ABiv7L8VUjiUoByJmdCg+hGcaXBQn\/VEZMxklVa02YbnnFXgsZ7PGYaZomeipOilBKvIKVbX4h31ExJjn\/2qY\/DyZaQZYXPmA5WOXKkUKlkVIegGpfYxvDKrSOEfapiyvHzXshKEJPJIzFv6lK84DGTgtQzE0rqHpel2re0df7GY6XicMChKUrQyVoTQA6FI0SoVHiNI5LgSpRUEpBUQ2Yh8osW5kUeNj2IlzMNN9ohJKD3Vp\/En5Zgajy1gOmy8PEhOHaJWGCFoC0qCkmxHkfEFwRuILFd0dYDmH2lY0Z0SBtnX4uE+QzGu4jGSz69fXl0iV2kxftsTNXoVEJ\/yp7ob+kP4xAkdKtqT5jfwt8ICaBSp0fbT1\/NimAZhswIoXL+r84LPSm1\/08fCETaKFqgE151qaetbwEhK2IYtXTp1IenrR5GxLMam7XD2Z\/01NIioUG8LBvn4fvtJROLE21L8nLWajfFqigCbhlsClRLeBtba\/p4lSZgBYXoGd2Bs5FDa1b6xU5rpzAMXPTn4i+r60MOJVQnM\/wC3ixFeQrVq5gvMPjyEgd7wVRtNDo2sHFIZ6d1fHSkCA6NDajDhMNlLwCVGEqLBzaCmr0bxivm4xwajrz+sBKm4tCQXJ2cX8tIqcTjXJS4G4bS\/rwhidiMxYkeTOdSat\/EQs7DMKg9NL29WgHlzanvPyqetYcQV0BDgv5aub7RDQjOcpdq32d78z84kqWO8alWgc0Nb1pYQBYuYBS3O7b9OnOKDiqiooAPecJFgxeluenR7Rc+z1NSR3iA9AadQH1210o+IryrS4LgpJ8C9v4gPSOFmZkJU90gv4R507W8XVipyynvIM1ZlJAFcyyAQRVRVS76R0bt3x1WH4VKlpLTMQAhwahATmmEeBSn+qOPzCUhIFCkBm0IqIDQdg8ImZMXLW4IAUAXBLHKseBb4x1PDYFISEpAAEce4TxpScXJnryhiELIGXMlTpUpWj1ejDuiO84OQnW8BUdnUrlrmJHuKWstscxqPrEnjuNCJE2Y\/uILXbMe6lt6mLjC4QByKOSfMkxhvtGxSUSRLQsHOspUEsCMneIJ6lF9xAcsxCDRvGr3clj0A2gkglmd\/Avu53texhxnVXW7k9b\/zeDRKe5IBsW+VaiAYm4oILBlKBtt4nXnfpBYcKIK1Fy9PnQ6VNv2h6bhytTMM6bNqHJ+ZvpAQpg1q18jcPbrt4AHUrcWdv0s1fQq94fWouCWBsbu+rkO5p1e+hLS0Elgdmv1ofCjV22hwrLPSw0NiKfo3VtgClT6BwGYBhtXk1if2q4Mwsz1vlBAravi1960NIUxbkGlmFGsz101+HKHVK7pKn2YZbgihF2Ymm+rPATEzQCQXFbBVLDYQIgCfzV\/qCPg9eusCA628QMXicparatEtSmrGS4hiiHKTYlTfHygJ+LxIU7k6AXdoYE0MSksBXTZgYhqngs9A9C5IMBSkuqtSWtoP5q8AlS3BN6hunMu1YamTQ5YdKDS9OsMrWa+WlK1ILQEuwAHN6H4m0AoLKU5hcbD5jrTzh\/DzFlBUtICsrFi7FrfloQb6gXheHkgMX6WHVRGrUA5nWAtVTl00YuCRVzoWd7dWrAMKzkAEEOSNzaweli7\/ACio4gRmAFs7C+9fp9YuylgwD6aXpblW3i21JjPeCvzD1z6wGv8AtDkqnLwctBBUJYCUlQS6pqiAAVMn\/wAepGm8c9nKqbHpUeBFxHSO0\/aUSkpkjDy1L9mhaJykgqRmCmKdlAEts8czAq2kA0qPQXYjiSZ+Fkrck5AlRN8yBlU+\/eBjgCxWkdP+yie0uYgk91ZI2ZSU\/UGA6pPmBCFLNkgmOD8flj2qyS6lKK1nYqqeYam9hvHYu0+JCMM342Hgb\/COK45eda1KJ76vICp12YehAVxJFSGrlcW\/NRvrpD8sJOpL\/FuXU\/DeAhSQSTuxZ67gilOoeohMuQUF3LaJ1e9hcNALkoDe6WCSXq78qFiBWg0MVoWVuXcEuKPR9vKnyiRxWblSJdMyiVKoKOenUODvTdjCyy1G+Dc3flrzgJskFmdzfWrNber05tQ1ImzlBwws7hn6uN+W1GNyUCKFyKbtvWlOl9uTE8nfTnWx8KtoAG6QBAsxqDrcb6+v0khTB2I8hSvkAP2sYiSAXoFV6jQ2aH1v3Rpo7Db1WzbiAYyk1\/QfB4ENd3X5A00qQ9oOA67PUyVHYGMRjJgDgFgaF6tpeNvPSClQNmMYDELCSxFH\/j5wCZM4EMDYt1503iwM5k90De9XqWtTTyihkzsqj+ao6dfpFwhRyAsdTpqRbfSAanKehPNhy+O7wrANVxQ2ua6U2\/WIc2cCprUZ6D4+W0WmBICQoquaDpakBJlrZKWL1U70rUs9wPhCUIzKUQwcBgA9gxp9QH2aFyFJsAxz0ALgWHg3TW8EgqJy0NCCbgsGZmr8RXXUEzCCFElh1ub1Jox\/S9jnOIKYgNY\/XpW\/okxoZpAJIr9GuxfrrvzEZvjKQkONjvoKVJd68vBwICd2sxJViVHZCEjwlo\/WHuzHDMPNlTjMxXsJrMlw6Sjuly1T3gxD7XiJ2kSP7UsCwCAPCUgRXhoCTxMoXOWZQGQMlJSgICglIBVkHu5lBSmNRmbSNV9n6wDPA945AP6u79YouzvCZmJm5JSAspTnUkrSl0ggXUdSQKbxq+yPDlSJ3spiVImlKFzEKKTlrMSkDLvlSqpsodSF59oWNYIlgsya+NB9Y5zNQCfD\/TY1DUuBtGn7W4r2k5YBoL3snp1bxjMXctye7A1NtGcPS9RAIJIykBvMHvahtWAt5QeRKO8o91AzOSA5J7oDlLmhLOLQsmpLahmfq1tt30uxiF2gxLASk61UxuPugsz3tWwaArSVTVlZHvHmANgHJb94nBDXIyg1b4fVn\/UQ3hpICXNLO4e9RQX+VaatLKrjatPN3oRb4E6GAbmPkFaMCRsxOnV\/5BBr5ho3Jn9eTeESsSvV2ubNflpptoNEmIExb1\/X03rWAmSKNWtx7ztUV029GHcQlg5Y1PO9KnU0fyN7pwKaXY2vUtZvhX6QnEnvFyRvptQtR3+LwEBamLUgQiYa6\/CBAdlxZ7i2\/CflGBxvecihq59WjfzDd+cYbFuAaUfSnOsBRYlwpJYDTz3i+KyEIyuDlDa7fv5RQ49Tjl8BF6SVISzE5BrZwG8RAVpQSpyNDyFN4vMMvuClvCjDblEOUlwX8Gr19c4mTimoCaZakPSzPreAdwxzJW9WKSkAEks\/ndOm0OzFsQdAWo33ip93o1351oGsMllMahVNKsxoCOQoYCvdcVDFLvtcl7vtdtqQCcQwDgi7d4WFiT8PLS0Z\/jSachTXZ6cqj+L6CagEZTYVB2Nw1gSRYV+sZ3ioBYgv+9fqet9XgJnaCQEmSvve0my0rUCUkZMqUSykAOMwSTU7bxWDSGZi3Vm\/Kj4ISPkInLwSglawUlKClKjmAOZYcAIPeNlVZu4awDGHxa5SwuWtSFD7ySQelLigpyjSdhcdln4iYtRKvZlZUS5OU1JOtxGSnLh7gc4iYoD76FIPR0qPwTAaHELJAUT79VUqHqbVU9BZqaXiFMVRg9rKP3r6lzRrPe0Spq8x724oGAOmod6nY\/RtCM1wS5oD+I37rsDlOo0u0AqUyO+o5QkZnDBy1MrDqqgPSKCQFTVqWQ5Nbf6QAGfQc\/OJvaDEMUyU6VUzir6VtyIo94PDIyoFCxJJLPpy1Z\/Mg8weUh3YB3H4XAsS9iTqd3fLV2J92fSl9a2rqL7mtal7ErFSTY6Mx36nStaEH7pMJazUBRqz2Lm1\/E26VvANYhdBXp8ta1\/mpEREH169Vhxa9PX7a9awmUmz+tIC0lLZJu3lowpzNH0+MR587wY\/EM7HTpow1h1CCzkWDjZm23c\/FizxDxBqo0PMP9WJPPxgIizWBCV3gQHZ1K97xjG4tfdIdiXFt+cbJSbxz\/GzMpY+8D4ULQFdjsKpFFeni5ljMlADe6nfbX9XivxkwKTZyP06RKw5FKt3BvsBATJSGS9CKk7sC1iKvy2MOIAVUgbBga+esJyVBNUhho1fDYDe3OHZAS+Vx3jsdsr9LwD0oB05hZSQ4qS\/jU8tqQoTHLDQl2ykDUEUqGLuz6tqBiEAJego9C1RUer0gSyXCiaKSCC4Hu1LM+pFvr3QbXycO4DOCDtS172sQNRm+KpDWL5j4OSW5dP0pqZpALuBU3B2LsGLgtz2YgRneNgl1XcCtNKXegcnqQowFbhZ+RaFgAlBQsA1ByZSxGziL\/tP2m\/tmXLJlyhRS8iQFLWkKSkrVdQSFKAH5j4ZsWSd0\/IqH0g1qgI881i37NYYnOvfuJNbmqmpX7v8RIl4DDHDom\/2llJOZcpaQp1WKUp55aE6F6RO4fKEqSh0nMUkks4c1NqO6rflGhgG0g52YElyBUu5CR1ok+ZhydiUyUlZNgcopUquQS9BoQaFy2kFh5OgcAUBpRnJd9QnkHZutN2gxpWsS0khCKNUAnUkdXNdSd4CJhJZmLdWt6AfINFzNUcoNaCx6XZ9ga3\/ABOwiNw6XlS51tu3d0dqv6CocnBgBWwLU1duptW4o7hQYGZ5KmSgEqLJCUgqJUSwABqS5SA2rCrAxuOGfZbNVLC8RPElarSwgLIDEd45wkKqKBwBRyWa3+zfslkQjHLYzFpeWDVKEKDJUzd5ZS7HRKmrpq8dj5iVAFlpIqycrF2Z3NerisBR8b+zzDrwXscKlKJ0vvJWpsy1WWJitlN0SQlgAGjjK8KuUtUuYhSFoJCkKoUkfzTQg8wY9FYbHZgCTSzkMQdiNtOXyzv2i9n5WIlGfnly58tNFLUEJWkVyKJpvlOhcalg44FMNKjcMWFmIrcfDcxDxCC5JHPfXXxpE6bLSgd9YJq6EB2IsFqoBq7PQHWgh4rF53CUBCHOVKRZ9yaqLbwEGBBtAgO0quRHOuKzGmKSagEgUqKx0hQcmOfcew4M1dQ71gKmclklQOoDa1c9GDN4iLDALBQgh3qPifpFYhJAKbj5RL4KoMzVSrfQ+jAXWULYsBXxvfbXWF4YDNmBNHerjVg2zfSG1JZSiBQDUOA92pfaJOFWwZg2lxXmKhrmAbnnMGFQOgLNYG1vkIXhlkoS1MqigsDY1rTTMN7gtWG566qYkHMdSPKun1iLwuaO+h3LBQLPbulhr3SKWIHSAs8TNDZaAKoS7ijEmoN7G+l80UHFRmD6bu7ltTra9aJvWLVcwkA3IqWe1czBg1Arlr3spir4qsVcijjK50pbQ0BI5M+gCpKO4g\/5x5EH\/lEZa4sMJh1TEJQlKlKMyiUgqJBS6mAuwST4QxjsAJaCokpPtFo9mpJSoZAFOomjspFAPvaUcIuElZ1oToTXpdXwBjYLmaB+7Qhnt3lOA+bmWNrCKLgGEVmM0pORKaEg5STsWawPnGhkICsyiBkFVb6rAFvuhZ1cpZ4CJxLF+ylqUwC1AITqQHKu8ApnsX\/KKNGXwsvMoc\/AeOw5\/pD3FcYZqyrQUFAL1Va4KnIfQ6RK4WgAObVF6WN9utvAKgLIIyguwZgHbVwNKa8g6jQgiI89iFI9ohKgLFJDUe3iW1DncMucsC2hehPI0B821o9QYhGUkkvXuuPPfbmX+IYOoyftIwsiSiTKlTFJloQhLlAHdASA5UdrnxINIpcZ9qBUc0vDpCjQ5lKVmGgKUhNba0c3ZjilyUAUCXHIF\/xUHVqcmckmEJUkEMavs5PTQlnL2294MF5ie3WKXmKMqFLDEoSA4fm5sQL6A60o8Rjp85TzJilHdSt+ZNBflpZobAP3U7aKGlOTEOzFyHGxg2LhyA+1Tppb8NqWLUqDJQAxDkvc020Pj8djDdD6+cOzD1Nx3rtYOkGn053LazARzBwrLAgOzK949YwvaL\/GmdIECApMJr4xJ4d\/iL8PnAgQF3N99XQ\/Iw8Ln+qBAgInEfdV6+9EPBf4\/wDV\/wAhAgQE+T\/gr6L\/ANhip4tdf+c\/8IOBASOxf\/cyf\/af\/rmR1RP\/AHaPH\/hAgQEX7V7YX+v\/AIRzbjX+BO\/9h\/3pgQIDKS7xeYH3B\/mgQIBrFaePzXBTvf8AP\/dBwIBhXuK6D5mJWAuP6f8AeiBAgEr+\/wCPzXEFNh1HyXAgQCNvWghU315QIEAgQIECA\/\/Z\" alt=\"Tres quarks para Muster Mark!\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Steven Weinberg is a principal architect of the Standard Model of... |  Download Scientific Diagram\" \/><img decoding=\"async\" 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alt=\"Edward Witten (1951 - ) - Biography - MacTutor History of Mathematics\" \/><\/p>\n<p style=\"text-align: justify;\">Otros muchos, la mayor\u00eda, como Murray Gell-Mann, Steven Weinberg (ambos Premios N\u00f3bel) o el mismo.\u00a0 E. Witten (Medalla Field), opinan lo contrario y ven en esta teor\u00eda de dimensiones m\u00e1s altas el futuro de la F\u00edsica.<\/p>\n<p style=\"text-align: justify;\">Ya sabemos que en f\u00edsica toda teor\u00eda debe ser verificada, una y otra vez, en uno y en otro lugar, experimentalmente, obteniendo siempre el mismo resultado, es la \u00fanica manera de que sea aceptada por la comunidad cient\u00edfica, mientras tanto, la teor\u00eda no es fiable y queda a la espera de ser comprobada, verificada sin ning\u00fan lugar para la duda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El origen del Universo\" \/><img decoding=\"async\" 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\" alt=\"El LHC logra un hito al recrear las condiciones del Big Bang\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSrakWuvRAgeEV4FVBS0XRRJpkrJcZI2tLTkQ&amp;usqp=CAU\" alt=\"El origen del Universo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSItOprnutjm5iBohOryxwoO6gK5ecoPEoYhw&amp;usqp=CAU\" alt=\"Estamos tratando de recrear la creaci\u00f3n! : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, estamos tratando de recrear la creaci\u00f3n<\/p>\n<p style=\"text-align: justify;\">Pero, \u00bfSe puede recrear la creaci\u00f3n?<\/p>\n<p style=\"text-align: justify;\">La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> trata de eso.\u00a0 Quiere explicarnos todos los misterios del Universo a partir de ese primer momento, \u00a1la creaci\u00f3n!<\/p>\n<p style=\"text-align: justify;\">\u00bfCu\u00e1ntas y cu\u00e1ntas p\u00e1ginas no habr\u00e9 le\u00eddo y escrito sobre estos temas fascinantes de los secretos del Universo, las fuerzas que lo rigen, la materia de las Galaxias y de los objetos que lo pueblan?<\/p>\n<p style=\"text-align: justify;\">No podr\u00eda decirlo.\u00a0 Sin embargo, hay una cosa que s\u00ed puede decir: \u00a1Cu\u00e1nto m\u00e1s profundizo en estas cuestiones, cu\u00e1nto m\u00e1s conocimientos adquiero, m\u00e1s fascinaci\u00f3n siento y desde luego, mi capacidad de asombro, m\u00e1s crece!<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a 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padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=Las+Dimensiones+m%C3%A1s+altas+simplifican+la+Naturaleza&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F06%2F12%2Flas-dimensiones-mas-altas-simplifican-la-naturaleza-2%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Para ver c\u00f3mo dimensiones m\u00e1s altas simplifican las leyes de la Naturaleza, recordemos que un objeto tiene longitud, anchura y altura.\u00a0 Puesto que tenemos libertad para girar un objeto 90\u00ba, podemos transformar su longitud en anchura y su anchura en altura.\u00a0\u00a0 Mediante una simple rotaci\u00f3n, podemos intercambiar cualquiera de las tres dimensiones espaciales. Ahora bien, [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26621"}],"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=26621"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26621\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26621"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26621"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26621"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}