{"id":7079,"date":"2022-01-13T05:14:46","date_gmt":"2022-01-13T04:14:46","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7079"},"modified":"2022-01-13T05:14:40","modified_gmt":"2022-01-13T04:14:40","slug":"la-supergravedad","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/01\/13\/la-supergravedad\/","title":{"rendered":"La supergravedad"},"content":{"rendered":"<p style=\"text-align: justify;\">La fuerza gravitatoria es, sin duda, una fuerza muy importante\u00a0 que act\u00faa sobre las part\u00edculas elementales que tienen masa. Es cierto que, la fuerza, cuando se trata de que interaccione con minusculos objetos, es casi despreciable, eso ocurre con los \u00e1tomos y mol\u00e9culas y todas las dem\u00e1s part\u00edculas de las que aqu\u00ed hemos hablado en infinidad de ocasiones. Pero cuando miramos a part\u00edculas considerablemente menores que el tama\u00f1o del n\u00facleo at\u00f3mico, se alcanza un punto de retorno. La gravedad act\u00faa sobre la masa de las part\u00edculas, mientras que todas las dem\u00e1s fuerzas act\u00faan sobre algo que llamamos &#8220;carga&#8221;. La diferencia es que la carga depende muy ligeramente del grado de amplificaci\u00f3n de nuestro microscopio, mientras que la masa est\u00e1 conectada con la energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/ed.fnal.gov\/samplers\/hsphys\/activities-spanish\/graphics\/collision_emc2.gif\" alt=\"\" width=\"514\" height=\"310\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">y si tratamos de localizar una part\u00edcula en un volumen menor entonces, de acuerdo con las leyes de la mec\u00e1nica cu\u00e1ntica, ah\u00f3 habr\u00e1 m\u00e1s movimientos y la energ\u00eda de movimiento (llamada &#8220;energ\u00eda cin\u00e9tica&#8221;) aumenta. Por esta raz\u00f3n, a distancias menores corresponden energ\u00edas mayores y, por lo tanto, tambi\u00e9n masas mayores. Cuando las distancias son tan peque\u00f1as que los movimientos se hacen relativistas (esto es, alcanzan velocidades cercanas a la velcoidad de la luz) los efectos de la fuerza gravitatoria comienzan a aumentar gradualmente en comparaci\u00f3n con las dem\u00e1s fuerzas; sin embargo, a\u00fan son incre\u00edblemente d\u00e9biles y tienen un largo camino por recorrer hasta poder competir en intensidad.<\/p>\n<p style=\"text-align: justify;\" align=\"left\">Claro que, todo esto, incluso para los grandes expertos, es altamente confuso y, nos viene a decir que, el l\u00edmite nuestras teor\u00edas est\u00e1 definido por las unidades de Planck. M\u00e1s all\u00e1 de ellas (El Tiempo de Planck, la masa y la \u00a0Energ\u00eda de Planck, etc.) nada sabemos.<\/p>\n<p style=\"text-align: justify;\" align=\"left\">\n<p align=\"center\"><img decoding=\"async\" src=\"https:\/\/fotografias.lasexta.com\/clipping\/cmsimages02\/2019\/04\/10\/A90B7568-FD25-452E-848C-2FE09D9A3C41\/58.jpg\" alt=\"Encuentran el agujero negro m\u00e1s cercano a la Tierra\" \/><\/p>\n<p align=\"center\">\n<p align=\"center\">Los conocimientos sobre el Universo aumentan<\/p>\n<p align=\"center\">Encuentran el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> m\u00e1s cercano a la Tierra<\/p>\n<p align=\"center\">\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Localizan el agujero negro que crece m\u00e1s r\u00e1pido en el universo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSa9gSfxueacJmCMJbhZqCTIPFNvnbjooKZSA&amp;usqp=CAU\" alt=\"Encuentran un agujero negro tan grande que parece imposible \u2022 Tendencias21\" \/><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/fotografias.lasexta.com\/clipping\/cmsimages02\/2016\/03\/18\/EA170CD5-9A2A-4703-9165-7527EE3FA1E6\/default.jpg?crop=1200,675,x0,y47&amp;width=1900&amp;height=1069&amp;optimize=low\" alt=\"El Hubble esp\u00eda la guarida de las estrellas gigantes\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En todas las regiones del espacio interestelar donde existen objetos de enormes densidades y estrellas super-masivas se pueden producir, en cualquier momento, sucesos de energ\u00edas incre\u00edbles que, son captados por nuestros ingenios detectando magnitudes de energ\u00edas nunca antes conocidas. Estrellas nuevas y masivas que irradian en el ultravioleta generando fuerzas que inundan regiones inmensas y ba\u00f1ando la materia interestelar de manera tal que, en esas estrellas nuevas han comenzado aquellos mecanismos de creaci\u00f3n de la materia que se transforma continuamente mediante su desarrollo evolutivo que, la llevar\u00e1, finalmente, al surgimiento de la vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Big Bang models back to Planck time\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero sigamos , seg\u00fan lo que podemos entender y hasta donde han podido llegar nuestros conocimientos actuales, ahora sabemos donde est\u00e1n las fronteras: donde las masas o las energ\u00edas superan 10<sup>19<\/sup> veces la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, y esto implica que estamos mirando a estructuras con un tama\u00f1o de 10<sup>-33<\/sup> cent\u00edmetros. Esta masa la conocemos con el nombre de\u00a0<em><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/em> y a la distancia correspondiente la llamamos <em>distancia de Planck. <\/em>La <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a> expresada en gramos es de 22 microgramos, que la es la masa de un grano muy peque\u00f1o de az\u00facar (que, por otra parte, es el \u00fanico n\u00famero de Planck que parece m\u00e1s o menos razonable, \u00a1los otros n\u00fameros son totalmente extravagantes!). Esto significa que tratamos de localizar una part\u00edcula con la precisi\u00f3n de una <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, las fluctuaciones cu\u00e1nticas dar\u00e1n tanta energ\u00eda que su masa ser\u00e1 tan grande como la <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a>, y los efectos de la fuerza gravitatoria entre part\u00edculas, as\u00ed, sobrepasar\u00e1n los de cualquier otra fuerza. Es decir, para estas part\u00edculas la gravedad es una interacci\u00f3n fuerte.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 relaci\u00f3n hay entre la gravedad y las otras fuerzas? | Actualidad |  Investigaci\u00f3n y Ciencia\" \/><img decoding=\"async\" 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\" alt=\"Y si el espacio tiempo no es continuo, sino que est\u00e1 dividido en peque\u00f1as  \u00abpiezas\u00bb?\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si la Gravedad llega a ser una interacci\u00f3n fuerte, ser\u00e1 un verdadero desastre. No se puede evitar lamentando que har\u00e1 de la gravedad algo tan dif\u00edcil como &#8220;la cromo-din\u00e1mica cu\u00e1ntica&#8221; cuando interacciona con los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Aqu\u00ed la situaci\u00f3n es mucho m\u00e1s grave. Cuanto m\u00e1s peque\u00f1as sean las estructuras que tratamos de estudiar m\u00e1s intensa es esta fuerza, hasta el extremo de que incluso los intentos m\u00e1s burdos para describirla dar\u00e1n lugar a resultados completamente absurdos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Teor\u00eda de la Relatividad: Las escalas de Planck\" \/><img decoding=\"async\" src=\"https:\/\/scontent.fsvq2-1.fna.fbcdn.net\/v\/t1.6435-9\/35650992_595237837515891_201987136495288320_n.jpg?_nc_cat=107&amp;ccb=1-5&amp;_nc_sid=730e14&amp;_nc_ohc=hkiB6IDUZuEAX8L1rtP&amp;_nc_ht=scontent.fsvq2-1.fna&amp;oh=00_AT9t0T-wAxuLtl6wBVBKRRno3L0PQa_OH2T0DUa5azTFJg&amp;oe=6204230D\" alt=\"No hay ninguna descripci\u00f3n de la foto disponible.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todo lo que conocemos acerca de la Naturaleza ser\u00e1 inv\u00e1lido en la escala de Planck, y nosotros que pens\u00e1bamos que conoc\u00edamos todo con gran precisi\u00f3n. La Teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> acerca de la Naturaleza de la fuerza gravitatoria funciona espl\u00e9ndidamente. parte de un principio muy fundamental, uno que pr\u00e1cticamente tiene que ser correcto: la gravedad es una propiedad del espacio y el tiempo mismos. El Espacio y el Tiempo est\u00e1n &#8220;<em>curvados&#8221; <\/em>quiero decir exactamente lo que sucede a un trozo de papel cuando se humedece: de deforma y no hay manera de alisarlo ni pas\u00e1ndole la plancha caliente. La guerza Gravitatoria es la responsable de semejante rugosidad en el espacio tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Por qu\u00e9 el tiempo pasa m\u00e1s despacio cerca de un agujero negro? Caso  \u00abInterstellar\u00bb \u2013 Ciencia de Sof\u00e1\" \/><img decoding=\"async\" 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\" alt=\"Miden una distorsi\u00f3n del espacio-tiempo a 25,000 a\u00f1os-luz de la Tierra -  INVDES\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Tiempo transcurre m\u00e1s despacio en las cercan\u00edas de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sabemos que el espacio se curva en presencia e grandes masas que tambi\u00e9n, llegan a distorsionar el Tiempo. Otra cuesti\u00f3n ser\u00eda saber el por qu\u00e9 de tan extra\u00f1o suceso que hemos adjudicado al funcionamiento de la Interacci\u00f3n gravitatoria de la que, sabiendo mucho, no hemos podido llegar a saberlo todo.<\/p>\n<p style=\"text-align: justify;\">Cuando m\u00e1s cerca estamos de la Longitud de Planck m\u00e1s fuerte resulta la necesidad de aplicar las leyes de la me\u00b4canica cu\u00e1ntica a esas arrugas del espacio-tiempo. Mientras las arrugas sean peque\u00f1as, sabemos hacerlo y as\u00ed obtenemos una teor\u00eda conocida como &#8220;gravedad cu\u00e1ntica&#8221;. Esta teor\u00eda predice la existencia de los ya tantas veces mencionados Gravitones. esas &#8220;part\u00edculas&#8221; elementales con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 2 y masa cero.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_Fb0x6TGTbPs\/Sd1HduDVN8I\/AAAAAAAADis\/_6eRaEkl5bI\/s400\/LA+TEORIA+DE+CUERDAS++EL+SUE%C3%91O+DE+EINSTEIN+THE+THEORY+OF+STRINGS+THE+DREAM+OF+EINSTEIN++%E7%90%86%E8%AE%BA%E5%AD%97%E7%AC%A6%E4%B8%B2%EF%BC%9A%E7%BA%A2%E6%A5%BC%E6%A2%A6%E7%88%B1%E5%9B%A0%E6%96%AF%E5%9D%A6+02.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Explic\u00e1ndolo brevemente, la Longitud de Planck hace referencia a que cualquier part\u00edcula que mida menos de esa longitud, dejar\u00e1 de tener una geometr\u00eda cl\u00e1sica, es decir,\u00a0 un objeto sin las dimensiones que conocemos, las cuales son largo, ancho, y profundidad.\u00a0 Cuando hablamos de espuma cu\u00e1ntica, nos referimos a que el <em>tejido<\/em> del universo, se halla sobre estas longitudes. La <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> es de&#8230;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/1\/d\/9\/1d991b20a261541cf226c1ae66631717.png\" alt=\"\\ell_P =\\sqrt\\frac{\\hbar G}{c^3} \\approx 1.616 199 (97) \\times 10^{-35} \\mbox{ metros}\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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lScwUgCiq5kCzq6V10MSsNJzIK60Nbhtx1DB48Q6mYFRBAyBy\/Qi7aW1jP9Sn9vYRpjlKClBRcA5TUsSGqBZiGNqwREtaVJUTQuQAeUUKdaBmd7Rb4lwz4mVjLcJAylaUkMMxQAdQ5DDba0mbw0JQnMoFSUnkF0uVXYuRQW38YGsdcuuymKHBKyZqpALKKgamr18B594DhUipAJFiRdLm9thfrHSzsOqfhAZcsPLAM1QHKxJAUlq1Fz3iHhsqUtmqTXLQt\/q7OxbsKQNYtUmin0VOCLnVcp+EaELYoGgOUlwaJYgPfrAVcJz83xpaP+pLkeLRNmyi9QWqU8r5iGbw69IKvETLhOYmpYUB28mPjDOaXTRW\/wAk4Vj1o2lSibQyvCKAqI6WPHTnbXYtS36J6jFDh+GzqAhRUqsVuD4hKFOaGE+LgqbdX\/gyEnSTNsfhDLDHwhKTOYuNI6HG4Bc6oP4aOfxOFKFZTHR2MzTU1tLoqjGrXLbY3gWJDM5vFTgklHw3WKfWI\/EcSnOQBR4tUvQ9vU7pjM3hasqViqT9doWxskp5Nn+xftBeHcWUgioIBfLVj0Mb4vE5yVMwJLHZrg6\/1GLI4e\/yL5y\/QLAS2CidBTu4s1j+YPhpBILE9XOht0irwZElQCFFQzahm3sY34lg0y9cwu4YA7O2nQQWKNG5YI4bZz5kCoqdST8otq9fSPFY2Xl+GUlaHenKXvTpBsec7Fw2wcB9wLtC8\/CJAJABs5Jt2aM\/keO6fRhrG1viuhFJlmrFLDcH+o3Rhyp1AgpZyrKp0gWtApswpLJLJ1YX3d4MvHLMspdw4pcJp96xy7XGuL+wlfsGlaEsQ5IuSlwXvR4FMlqUQd+3e\/aNkLB5WroDXV6ERshRFdA7jrYONDF4+L9lMBMcCrj0jSXUu9vODhQJs1S1j6R4hAINWOwBqe9hEztU\/iUjCCplNmehs4PnHuKlZVBJ0A0IvX7+sFw+KKQy+YCwNDq1dBB5yhMLpBKhQuaq7H3aAUphdaM4cgpWCAzhjVrgAgNHk1Neb5SBW1QB78YrcLweagCkkWB7lwD426R5isOSoJykEilC75dtI7GPxJcDVipzyOXMs1NwIpSQlId3KgwFqdXt5x5Nw6pYOhdjr1FNNYVLk1L7RljC8N9CRhcjlJFN399IVQgAkGrbW+kNJWWv4RqrClTEEOaN29POD8jH6tLtBUeEglId7dPesbSMpXylqHqbfiBiXlLGjVL6OzU\/u0NYPC1UQSXdNG1veMdZHT7Iu2Pzsf8ADQlEtkUSVsXzFqnuwto5gCcWsLSp+Z76mlHhfEYbV+jMxHbeFUKJUl\/segpDfqLXomx3CrdZzHLmT8wuGDa2d4pyEJzZwEkUeZMVlQKBVE0zKv1cG0JcMkFSVHKVUomrGovqe1KtBOI4k5MswrTlbKFJAB1ygAfLQXg4tudsrSS7KCv+SfBUkSA7sFGZzBYs2Vmy1PlpqojiCp8xv8eWz0TLQUjVVFJNiaV3hCViUFIIypUxdRQ5v8oFi7k\/WE587Mhk5mB5jQAu2W1tYXeTi+W\/\/COmzo+H8JVOUVplrlpTRSiRkAzczvVJYgDSEhOkIKk\/AUvmPMVJc1bbpC\/DsWvKpKFKcIXlBNMrhR7ln0hMYspoUy31zJOYdDEWRNbL2g2AJcACsdjL4cPhham\/MczwNH\/kHSPoEzDmZKypGkdnLbnSNfjz8ThcZhUuQkeMT5+HykGOynYHImqWYRzX+KpcwpIN4bFqkVkxp+kU+C4okVFG1idxV1LJAi7gOGqBKMvK1414jwpqJd2cn7QKuVQdQ3OmcgrFqAyvSFFzCTDeOwpQawk0Z\/Jq10jnVvemGkOSB7eHpqmfoLbCl4DJsw0boT+Kx6VqDJO7wrFD4\/IJbXopYDFHKS7Fmf8A1TqfG0Fl8SJKkMC1nYsBT9+MSUrys4cbaRqDXMKanU37XjSqcyF9W\/yPiYCrmv700jeZzAAW\/HsQgrFOuvNVupv6wb\/Jypykl26ezpCXarfZsxeROuLF8dhyAAe\/SsLIWlI7gPu46e7w7NW4fw7awlMQDUNff038Yw+Ri38kZsvHl0ZKluxSx6bGseYQALdZITXNu2vjA0AMSXH3OkYJua\/to566aQs2KkhQISd\/m8tIYmBKUhQSolVX2Y7t3jzC4cKB3FR6702jebNUlgXPQsw6DYNpGlYK48ia6ECoqU\/9bQwiSXDO5HXV7NpGi0g2fftDMlD3sKgk2bQH6eMJxzquyizwvGqSQxJY6iOr4vipRQmYlRSosCyXqxcRwU3F\/DORH8TcsS\/6irLxRXLCC5qSK1BAHRmLx3cNzS+L7RuweRMzxoJPw6CDlNTV6UH\/AOrfqFF8OJUWBG9gC2tKNaBTsQV2ctdr+Ld4b4XikpcFKiGBZ6DwofIw2nNdtbK1FXoWOAI5Wr+2hOcgJcEH30jpZy0LQ2ZIVu\/U0c9I5\/GSF7PR6EWjNkTSGZphT0TC2cM7Pqxq9IZmYkBAuFdGHrpGhwaqEsBf7WFY2xCCqwCU7XNHuY5VY67aMHpB5U3Ml799fzGJlFyq2pN8vr0hTCkjQnbv32vDmNmF6VbUVHZvvBytz8itjknHfDWhtdWtWp+9oBxsLCwpWZQVUFVQUMGINw+zWaE5eJK1B7lQtymlAXJYG19o3xmIUAkJdIA3cO2h89dYJ0nP6L9oApC1p5U0BFQKVfVukYMOAiqgSTYEUZ\/qC\/lDGIVlQF5QrMo2cIByh+UUdjpZzCkhGrsUjMAbGtR5HyEZ3pPvsENIxIQAWIL9woMQz6XPptGHGSlVXLKju5tprAUkEEEsGYUoS7gU1qa7QSXhlkOEBQ33glktdIhV4VjEoIUdI6Dhf\/I0pW4B+0cUhbhhFLAySBm10j0tRNrs0YctPSR3k7iKSCXFRaInD5QVNzE620jnMXi1hwCWgvDMdMdgYUsXFNSP+tLrifX8FhZYl5iR+IjcXxSGzJyuPWOcmcWWEEKUzC9fKOaHFVnlctGfH4rVbpjLyzOkC4qsrWTExKC8UhLzFyaQziEIQl0gd2d6WjRlS2jDknk+RPSlvGnvyhr4GYA9me\/ukLGaCzjcnr+\/zDMubtAbU\/0FhXJ6NlYcZTUObC\/v9RqnBFqlKOqixa9oMpBN42+CTQfNXx6fWKWRN60a78Va2T8RJQVBlBmqWIq0CxkxLj5XCdPlubDe9ztB8UhJokhO5rX7tYWhXKnKQQ7M\/wBKH7Rg8mqT0ujnUtMVMwlw\/wBoEVmG5cl+ZJoL3d941EjOHToLG\/U9Y59u9eygc8lkl7j6UgUq\/SGlYRRSGFQ7hwT5PBsJgVKclJGWr6HTzdqQES3aZBhICEj\/AGNTu2nrXrGnws1oM6AHXmKnZILAAf8Ab8QxImjUA9NGro7C+keh1NQh2CeT0yPOlZY1lzCAkNrQ9dIqYnDOWFRTYHsesBxSAlKcot81Be1z0Husc\/J4ld0iss8X0LZQqo+b+QbXcecUsIgpSFK5Q7ubVoAGhFCDRgGNd3sCW8hD2PxeVCZeUZQAel9zXNf2IdH\/AMYdCV72J4hQSohKnYkOaeI8jDMnFlsqglL\/AMk2J3JftEvEB1FT0fue9Y9kvfShhHj+RXPTL5Oe0Ozb\/OG2qD5eMKJUSaXdrx5i5eVTaGr7i4r2gXxTmf8Afm8TNmfLsjpsqylJAYlwWzGtGZgOn6g6MOj5lKZrs7mrX0NREILq7w1LxH8STlN29+PhDYzy59BxelpjCsYkgpQnLvZjfY\/i0ASsXFA3RusaApSbWIINw3UAwBaCnlNixjFeSl2wfZRkSkPzTQkKpygrL2s4YkEiG8RMkqCZSUzORRcqIBLl2A\/iTapiRhJGYhLE5iPLfteKa5stAMkl6h1BubpmFco9TvFzTc7a0XIfFYtHwwlAJCVUzVyMNKsdvO0QphJUSVEvV70\/qLODKEKyoAL6qYKAKXAVRjUA36QHDyfiqIUnJlq6U8ubQEG2tN4KsfNJfcpvsjT5ZScp0\/uDyJxAZvT9xRSlCl\/CXlTlKmVcClSoAVtdqNaBDAp\/+2X5P6tCPouX0yabDYPBEnpBsVOycqbteAGflUQKiGJsoKDm7R6nQ+dcWoJv+Q94PhV1pCc1DGMlKINIXNtVpmabc12WMbiFFLecIoRR3Yw\/hiFpY36wlPll2Dw00Wt\/L2DmTm5bxTkS+QOaxOODU7isHTNUABAOXXsHHtN8jdWH5nG8FlSjcsPEW8YRXNJ1gC1qGvhGbL8eglkUvaOgSgM5IA30PbrA8XiEsyS1KqBv3r3iKme4azX6\/nSMWslNHNOm+14XzlLaHf8AXudHisruT5ekay8vNXl3NL+YDs0Lly9I2SCQUip9b+e3lGDP5G\/SMH3DqUEsHJFRRm\/Zr9IGqSQ9dtW9I0SG5TUfQ6+MVRhiQkt8yX2sW+0VixLItsbEunonykcpLWsdt\/fUx5hgcwKQxGvqe0U0JANqGh6tf8x4BLBbmbcAAt57t6xonw0tPYysOvuDxcsKGdLnQ9Dqez\/aBy3jZKSXCXYV8LfcQylQFiPzGtypCwRttms2blQFD5iCLaOPW8TZ63bf3+RFTEklCkqo1m5gH1p5P1iOiUpVWcCh+1fdoy+RnptSheXaehrBoILlgK1NNHFN\/wBRrilZ2Lso6Vt3g8iU5y+2Z9LQnMXVntToReJk1McaEdi08+Ht4Z4coFYCnbp+\/GFyK1rB5IynMKaBnJHv8RzFNTfJBBsRMB5gkpHy3v8ArpAUoBoeUfXqYNPcqp1PX+unaCYcN8yQe\/2Ab0jpYoWV\/IHXfQI4XM7EEtpd+zd4LhcAQo5qEAsDuN4LKxZQoMlIe+7dXr1eFcVOUVlWYkF61Pauu0I8lTD+IS1oN\/iJB+YbhmU2tWOjwzK4dKKSszkZUguAecmwZwx+zO0TUSyKsxbY+6CPJGKKk\/DUQEnpY6Gnl4xlWSd6aL9Df+UnIUIHKbuOawdlOWJZ6aDzVCkAkkEhwwsSPf3jMqQ6SGLkMQdU5QddawJMpRVlVQddB+KiJV110UOYeegrCgkpyguHBcWuRy3YdTpB502XkzS0kkFyC\/KC7GhtQA+EK4PDKCmD1SxLHUEjbYQOdL+ESAoZ0kg3bbUXY+kEqqZ2\/wBkGMRlWUrJqpJJupiC9H6k0hJE2mnvxh2XhjMkpynmSr5RU5SA6gNnYHaBjCzLBJIGoBI3v4wNcn2kWMYTDZgTBlL\/AI9KxZ+CmWm1hrHN4nEHMSI9QqWh9JY5QWaEqDAVhFiIrcEKFLZesMcaw0pJ5Df0gXpsXWPnPJMjSp5FopYeWVsYloAeOj4ZjENlDBtTrE20i\/H7emzSYhSUFtKxEnzy72i3j8eS6L9o52eok1irtzO2F5FfgwLjAoEwB42F7xzb8lO0mjMm9HucvQw\/hZIuPAt1iesuGu0P4FbJfZq+\/dIRhr5tD8Kl12az5SQSOt4GFBDHMVaENve9+8NTUFUITMKXieRDfaQeTE09yj1MpDhlX8G6xUlzClA1DVYje4NWMSvgMIZwsvMCnWhbtDfG5Q9a9iUnLGsXMbKEn+IJU19fLvE1c56X9Io4g5EhGV1MHfSJoJ2HlWH+RTWkmSubZR4Sps+ZwkoUD0Onr9YHM1IVV3ZtN6QZA5A38qEbM1vOFsbLUnTLr3Gnh0g8kv6a19g\/lMgFKUVVpW9B9oZTLyKYGinNfFoDLSSkApNHIJe1LeX1h0IIlnd6bilRvZoRhxb+T9gz32xFKS7jSpOw90geZzRhQ9KVP0eMmrJvR6bCPUBIJJqwDNSvo+tIxeTk3WgPuYhiW+t41nT2LJsA3fc\/TyjafONGYUoBd9z1hcKB8NYTebc8UWNoQSQAaKsXLtsd4YXOqQ5U9BoNB3tCyFBs4cEBiRTcA01b8wB8xeg9BSG4vIcIoNLIzHUVe3k\/lAZkwkigFma3l2g2KIQcrXYvq2zwASwQCD3FHhOa+b0vZBvDqISVgk97j20TFqckw\/hZhSF5VAOC72I0gAw9a0LOKiE1Leiw+YFCTRwOYE3uAoDcD3ePJs5lUF0hyWJLh3rTrG6JagkimUO6qV1AD1uPrCQBJap3D+UMqnKWvZRURNkpTmyrCmcOQx8AAXo7ggRmIxktbrUnnNNSHo6q3szfSJs9BBYu4p9vtHolFiSC2\/Xy8Wi\/rVvWiF\/DfDyESpjFJKw6VulklyLghwkVOsP8DxEn4ZzJrmLstSQCwoAEkN4xzfCFj4iUkfNy66hmI1BLR0uEwsuSCiaQVuSeYBtGIId6Rpinc79BLoDxjFqULh9I5pYOsUMfjc5sITmLBF47la4l57VV0zyTPKSCNI9xGKUsuYWKo2TGacrp8UxHJpaMS8MJWQIFYwVQcRoxzpNbJO\/aD4fEXfaAzxmLiAiNku8FXynTC5trTPFSdw3nGqUNDExRasBC70jnZMMzX7LaSBlBg+YgC\/8AesaZo8U13rATg4N0icvwVMAty3S28EWEmo31idKxagFZWs1AAWszjuYEZj1FtnH4rDP+iGtIfPkUlopzFpNNPD7dYf4HIBmcoDkUP8etD0eOeBPWHsDNWgEpPhfv9IfDVPsOMu69DOLkssgu76wOVhX06w1\/lWCwFPqwd9PCukMSFliEhNQfleljVzSJWP5bN2PhYCWkJQSCktZw7EjmPeJc1BVck+sWpuFypSTqHb97WqITZNSrlAB7vZh3MFUtpCssQumKS6G5DMQQA+ghhfEcxShQTQuCQMznctC0zEBiUpAbV3MTp5c2HhGfPm4TpMxXpdSbzwpRJDsHLOVNvWPcNmD8tC39+RPnBZSyBkVcnzc2fbrCljlZiHB7+Whjj1\/LkxQ1PwrAFTO1B\/XhCKFkRWQELSkKOUhOpcHQ3doWxWBUljoQK77N5Wirh18pLaF5c0tlFjfvpWN5GFUVZbNfdtW31hnAYJJfOpgzMBc9DFBaVUDZUtb\/AFFnO6tY0YPErIt0TQhj5OY501s+pe31EJBFw1oooWoJXlOoctelu8BlZKuwDV1HjFZMSVFCyZI0IJ60A3qWBMHxskBWUKDhgQkkgf8AVzsR17wMy0qZg7OToCB9IwqSUgM6hqDck676awrWtrXsgdUrKhJLAkkgOCSRYtsWa+0DweGUopGUqD6AlT7Df3aNUzEAKCwVFwBzMQzuzggB291hiRiySE5lJYf7GgDkm7OX8+8SeLa2QYxyEBa0nLyls1AVEHsxNtN94nKxAAASTTWrn7bRiZgU4UwYVZNLipY1PWBITmoAC\/n9Yu732iFfgPNORlykgsQtqDQpN3DCzmKH\/JeDLOIUULEwU5nAc6u5cl3rHPYQFKyflKHc7KLgEkXY\/SHJC3SCqYpz1WfV4bhtNdovYnOI2hVaoyMjpedTU9C\/ueCCJjIyEeIVR60UMHhlFi1IyMjpYl7GYJTrs2x0gA0aFlIKYyMhrDySts1mqpZ+0KZo9jI5Hl0\/qIWzbNGpXGRkKy5HxBPJitta+n9x7JBNIyMjDg7sYvZVw0m1w9DDCJdGNhGRkdqTsYsMcV0Gw6EuczkdL+fu0OpUhKSQ4JegLUtXc38oyMjQqfEuZS3oVmY1JlqSpNAxTluCbg+USMViAo0SWH41brGRkZ8+WuJy89PkBYljW+pDUpC5RWlRfwH2jyMjjZG3rYkOicCwIsKdx67ho3XMQTmUFZnNP1p+oyMgE3r\/AEgzIkA5Sdja1HoetfMxmJmZXDdk6J3s3sR7GR1lCWLogPDTSpQYADYCnl2EPEAzASVJDsCEsCHoPtGRkXjyNY+ijfGrQlIloIJY5nDDNY2cecSVYWY7fDJaltNK\/eMjIw5O2EM4dEpKSJimUbBPM3QsYRlLZQKah6VapsRqD1jIyE1T5IoyZhlj+JAqoFQZ079RWNp6jkCggJCnSS12INz3HpGRkS5U71+CCIDmkbZmowjIyMyLDyZedWVD1aj1PR2Z4JLkqIcO3a+5jIyH4+yH\/9k=\" alt=\"Qu\u00e9 es la espuma cu\u00e1ntica? | Muy Interesante\" \/><\/p>\n<p>\u00bfser\u00e1 as\u00ed la espuma cu\u00e1ntica<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cuanto m\u00e1s cerca estamos de la Longitud de Planck, m\u00e1s rugoso se vuelve el espacio-tiempo, simplemente porque las arrugas m\u00e1s peque\u00f1as se hacen m\u00e1s pronunciadas que las grandes. Las incertidumbres usuales, t\u00edpicas de la mec\u00e1nica cu\u00e1ntica, har\u00e1n que las arrugas sean m\u00e1s borrosas. Y si tratamos de ir m\u00e1s all\u00e1 de la Longitud de Planck, todo funciona mal. La curvatura y la incertidumbre llegan a ser tan grandes que la noci\u00f3n de &#8220;distancia entre dos puntos&#8221; deja de tener sentido, porque no hay reglas para medir que se ajusten a este espacio. El espacio y el tiemopo mismos se vuelven magnitudes in\u00fatiles. La definici\u00f3n matem\u00e1tica de lo que &#8220;significa&#8221; el espacio y el tiempo depende de la definici\u00f3n de &#8220;distancia entre dos puntos&#8221;. Esto probablemente implica que antes de encontrar una descripci\u00f3n \u00fatil del mundo sub-Plankiano, tendremos que cambiar completamente lo que sabemos de f\u00edsica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRBZlnclF1-gf9f-d6z17sSoiLsURuARYFHjoHtW663lKJEhxIbqlD5t2yLxI3xIdRQyQw&amp;usqp=CAU\" alt=\"Reconocimiento a los padres de la supergravedad | En perspectiva | SciLogs  | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<div>\n<div><img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/faviconV2?url=https:\/\/tecreview.tec.mx&amp;client=VFE&amp;size=32&amp;type=FAVICON&amp;fallback_opts=TYPE,SIZE,URL&amp;nfrp=2\" alt=\"\" data-iml=\"36619\" \/><\/div>\n<\/div>\n<div>Qu\u00e9 es la super-gravedad, la teor\u00eda ganadora del &#8216;Oscar de la Ciencia&#8217; &#8211; Tec Review<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La \u00faltima parada antes de que tal cosa suceda se llama &#8220;super-gravedad&#8221;, una construcci\u00f3n matem\u00e1ticamente complicada que consigue combinar la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> con la fuerza gravitatoria pero, \u00bfqu\u00e9 es la super-gravedad? Meternos en esos berenjenales matem\u00e1ticos ser\u00eda algo engorroso y (para muchos) aburrido.<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 pasa entonces con la super-gravedad? Aqu\u00ed, al principio las cosas parecen mucho mejores e incluso al nivel de tres lazos nada parece ir mal. Los entusiastas afirman que esto no pod\u00eda ser una coincidencia y que la teor\u00eda final de todas las fuerzas podr\u00eda estar a la vista. \u00bfUna teor\u00eda de todas las fuerzas? \u00bfPodemos imaginar una cosa as\u00ed? \u00bfSer\u00eda posible una formulaci\u00f3n exacta\u00a0 de las leyes de la f\u00edsica? \u00bfSe podr\u00eda encontrar eso alguna vez?. Claro que, todo esto nos lleva a &#8220;universos&#8221; insospechados, lugares cada vez m\u00e1s peque\u00f1os en un <em>reino donde el espacio y el tiempo dejan de existir<\/em>, ya no podemos hablar de puntos y, nos vemos obligados a tener que hablar de cuerdas vibrantes.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/guillegg.files.wordpress.com\/2010\/06\/strings1.jpg\" alt=\"http:\/\/guillegg.files.wordpress.com\/2010\/06\/strings1.jpg\" width=\"500\" height=\"363\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n sabe? Como dec\u00eda en alguna ocasi\u00f3n, tambi\u00e9n en esta ocasi\u00f3n, los te\u00f3ricos podr\u00edan haber dado en el blanco y, con su intuici\u00f3n \u201cinfinita\u201d, haber descubierto que toda la materia del universo est\u00e1 formada por cuerdas vibrantes y arm\u00f3nicas que se conjugan de diferentes maneras, produciendo con sus pulsos, nuevas part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">\u00a1Es todo tan extra\u00f1o! \u00a1Es todo tan complejo! y, sobre todo&#8230;\u00a1sabemos tan poco!<\/p>\n<p style=\"text-align: justify;\">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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F13%2Fla-supergravedad%2F&amp;title=La+supergravedad' 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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Es cierto que, la fuerza, cuando se trata de que interaccione con minusculos objetos, es casi despreciable, eso ocurre con los \u00e1tomos y mol\u00e9culas y todas las dem\u00e1s part\u00edculas de las que aqu\u00ed hemos hablado en [&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":[7],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7079"}],"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=7079"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7079\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=7079"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=7079"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=7079"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}