{"id":18379,"date":"2025-10-27T07:40:50","date_gmt":"2025-10-27T06:40:50","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=18379"},"modified":"2025-10-25T12:06:10","modified_gmt":"2025-10-25T11:06:10","slug":"las-simetrias-biologicas-del-universo-4","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/10\/27\/las-simetrias-biologicas-del-universo-4\/","title":{"rendered":"Las simetr\u00edas &#8220;biol\u00f3gicas&#8221; del Universo"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/culturacientifica.com\/app\/uploads\/2014\/01\/bose-fermi.png\" alt=\"La presencia de fermiones aumenta la superfluidez de los bosones \u2014 Cuaderno  de Cultura Cient\u00edfica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRXILWv96FSEbZsZZmMgEUvyBk4o7P-4_67iw&amp;s\" alt=\"Fermions and Bosons Chart\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En cualquier sitio que miremos nos dir\u00e1n que la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> en la f\u00edsica de part\u00edculas es:\u00a0Una simetr\u00eda hipot\u00e9tica propuesta que relacionar\u00eda las propiedades de los Bosones y los Fermiones. Aunque todav\u00eda no se ha verificado experimentalmente que la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> sea una simetr\u00eda de la naturaleza, es parte fundamental de muchos modelos te\u00f3ricos, incluyendo la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>. La <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> La\u00a0tambi\u00e9n es conocida por el acr\u00f3nimo ingl\u00e9s\u00a0<strong>SUSY<\/strong>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" style=\"text-align: justify;\" 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\" alt=\"Resultado de imagen de la teor\u00eda de Yang\u2013Mills\" width=\"398\" height=\"376\" name=\"D_H48FmwVtn5aM:\" data-sz=\"f\" \/><\/p>\n<p style=\"text-align: justify;\">La Supersimetr\u00eda tiene unas matem\u00e1ticas muy bellas y por esa raz\u00f3n los art\u00edculos sobre el tema est\u00e1n llenos de ellas. Como ha sucedido antes, por ejemplo, cuando se propuso la teor\u00eda de Yang\u2013Mills, tenemos un esquema matem\u00e1tico brillante que a\u00fan no sabemos como encajar en el conjunto de las leyes naturales. No tiene ning\u00fan sentido, todav\u00eda, pero esperamos que lo tenga en un tiempo futuro.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Teor\u00eda cu\u00e1ntica de campos - Wikiwand\" width=\"404\" height=\"263\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda cu\u00e1ntica de campos - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda cu\u00e1ntica de campos - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"19 - Curso TEOR\u00cdA CU\u00c1NTICA de CAMPOS [Funcionales] - YouTube\" \/><img decoding=\"async\" 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\" alt=\"1- Curso TEOR\u00cdA CU\u00c1NTICA de CAMPOS [Polinomio de Taylor] - YouTube\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">A pesar de constituir la pieza central del paradigma de la f\u00edsica de interacciones fundamentales basado en teor\u00edas relativistas cu\u00e1nticas de campos, las teor\u00edas <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> no abelianas presentan a los 50 a\u00f1os de su descubrimiento por Yan y Mills numerosos interrogantes que afectan incluso a su propia consistencia. La importancia de resolver alguno de estos problemas impuls\u00f3 al Instituto Clay a considerarlos como uno de los retos matem\u00e1ticos del nuevo milenio. El planteamiento del problema requiere elementos de las teor\u00edas f\u00edsicas de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial y la mec\u00e1nica cu\u00e1ntica al mismo tiempo que campos de matem\u00e1tica como la teor\u00eda de probabilidades, geometr\u00eda diferencial y an\u00e1lisis funcional<\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/_4dRZmCkDiks\/TOqifXZ9IyI\/AAAAAAAAATs\/6R3E1VeqzLE\/s320\/subpart%25C3%25ADculas..jpg\" alt=\"\" width=\"320\" height=\"240\" border=\"0\" \/><img decoding=\"async\" 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alt=\"Glu\u00f3n | Qu\u00edmica | Fandom\" \/><img decoding=\"async\" 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\" alt=\"Obstinados navegantes en oc\u00e9anos de incertidumbre: SOPA DE QUARKS Y GLUONES\" \/><img decoding=\"async\" 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\" alt=\"EDUCAVICTOR : UN NUEVO MODELO AT\u00d3MICO (Quarks y Gluones) Nuevas particulas sub-at\u00f3micas\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hay otro escenario mucho m\u00e1s atractivo para nuestra imaginaci\u00f3n. Hemos podido ver que los \u00e1tomos est\u00e1n formados\u00a0 por peque\u00f1os constituyentes, los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">neutrones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">electrones<\/a>. Luego descubrimos que esos constituyentes, a su vez, tienen una subestructura: est\u00e1n formados de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">quarks<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a>. \u00bfPor qu\u00e9, como probablemente hayas\u00a0 pensado t\u00fa antes, el proceso no contin\u00faa as\u00ed? Quiz\u00e1 esos Quarks y Gluones, e igualmente los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">electrones<\/a>\u00a0y todas las dem\u00e1s part\u00edculas a\u00fan llamadas \u201celementales\u201d en el Modelo Est\u00e1ndar, est\u00e9n tambi\u00e9n construidas de unos granos de materia a\u00fan menores y, finalmente, toda esa materia, si seguimos profundizando, nos dar\u00eda la sorpresa de que toda ella es pura luz, es decir, la esencia de la materia.<\/p>\n<p style=\"text-align: justify;\">Yo he tenido esa idea muy frecuentemente, nadie me quita de la cabeza que la materia, en lo m\u00e1s profundo de su \u201cser\u201d, es la luz congelada en trozos de materia que, cuando llegan los sucesos, las transiciones de fase, se deja ver y sale a la \u201cluz\u201d del mundo para que la podamos contemplar.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSo8QtQ5NTrc1oNXflj7o-yZDhziucqIvp7GA&amp;s\" alt=\"La simetr\u00eda biol\u00f3gica del universo : Blog de Emilio Silvera V.\" width=\"478\" height=\"376\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Simetr\u00eda es nuestra presencia aqu\u00ed como observadores, la concha de un caracol, una galaxia, una flor y tambi\u00e9n las estrellas y los mundos, todo forma un conjunto arm\u00f3nico que hace ese todo en el que nosotros, inmersos en tanta grandeza, no acabamos de asimilar lo mucho que la Naturaleza nos quiere transmitir y, al formar parte de ella, nos cuesta m\u00e1s mirarla desde \u201cfuera\u201d para entenderla, sin ser conscientes que, en realidad, la debemos mirar desde dentro, ah\u00ed es donde estamos. \u00a1Dentro de ella! Siempre hay algo m\u00e1s all\u00e1:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxQPDxAQDxQUDw8PEBIQFg8PFA8PDw8SGBYXGBQUFRUYHCggGBolGxUZITEhJiorLy4vGR8zODMtNygtLisBCgoKDg0OGxAQGjcgHRwwLSwsKy8sLCwsLCwtLCwsLCwwLS0sLywsLDErNyw3LCwsLC0sLDQsNCw3LiwsLCw3N\/\/AABEIAJgBTAMBIgACEQEDEQH\/xAAcAAACAgMBAQAAAAAAAAAAAAAAAQQFAgMGBwj\/xABGEAACAgECAwUFBAUJBgcAAAABAgARAwQSBSExBhMiQZEyUVJhcXKBobEHFCNCwSRic6Ky0eHw8TM0dIKSwhUWJTVkg7P\/xAAZAQEBAQEBAQAAAAAAAAAAAAAAAQIDBAX\/xAAmEQEAAgEDBAEFAQEAAAAAAAAAAQIRAyExBBJBUWEFE3Gx8IEy\/9oADAMBAAIRAxEAPwD2vP1H0mlmoEnkBzs8gJt1HUfScn2h1+7W6XR4mbvGBzZAp8CYQeRIo+JipAPKuZ90C+PEE3BEO9z+6t19SegEGU5LVcyq46hAGr+bd39\/IyOdCHQorNjW6LYyA7nzBYgmvL517po0\/Z3EnRsv03hR\/VAgY5nx48m3O4IJ23vbwn+cCd3l16cxJObgmmzBS+LHkA8SkjdXzU+X3SVg0iYwQigA9b8Rb7RPM\/fNqKFACgADkAOQA+Qk3yuxafAuNQiClHQWTXqZsiuEqHCKEBwihAcIoQHCKEBwihAcJjHAcIoQHCKEBwihAcwcWR7hz+p8v7\/SZQgLItgj0PuPkfWYjNys9em3zv3TOUDdplXxPidQ3fhG525xEAKNwFly1CrF8rgX2JaHPr1J9585je1jfRvwb\/EV6fOVOTtCi5ERkba2NMhfmdu9HcCqrpjPnfPpB+0uEFfaKsGJfa20bQhK9ObU45CBbXub5L+Lf4D8\/lNk0aXOuRQyXVstEFSCpKspHkQQRN0BwiuEB3CKEByHxj\/YN9UP9dZLmrU4RkQobAbzFWKNgj0mbxmswtZxMSrMp\/kQv4l\/\/UCdDj6D6CV2DSKmMYvbUX7dNus2b5V1Ms1HKZpSY3n1ENWtlB4rq0wI2XKwTHjQszHoAJ5n2XTNxPU59cmTuk1GQKaCs+HDiYBMV3auVAbzHjPIzqf0g8Dy8ROl0qk4tN3hzZ8oI9lBSYwPNiXJ9w2WegBuOFcOxaTCmDTqMeJBQUdT7yT5k9STOjCScfgKA7fCVBHVeVWD75y+HLrRTuMniXvCtBlxuo7jZtHMq1jNys8m5HkD1VzneIdoWx6jJjVR3aAYxkKZNp1FDJt3+zWw9OtwFi1+tKbmxgHcEK905YDb4soBYFqN0tC5Hxa3Xg7QgZS+Uh8mPIHKnJl2Nt6AAd34SwNH0E7ZBcQbIqFgiOdmUFCp37udcnGw2h945zbj7UtzD40tcj4y\/fBcKkNnADMV8Ph07Cz+8VHnyDPLrdXiTIxVdqNkFsh5r+2Iy2X6eHH4f51WOVWnAda2fD3jmz3uZQwU49yLkZUbbZolQP8ADpKbL2yUBycdBQrU2RQ20qzEsADRG2tos8+dTp16cuny6QM7iuK4XAyuFzG4QMriuK4XAdx3MbhcB3C4rhcDK4riuFwHcLiuFwHcLiuFwMriuK4XAyuK4rhcCNxTUPixF8a72Ur4ACSwJANV587+6UScVdQi5tMHIZvYRxs2C8jKpU3eTE5WjzvH7wZ01wuBzGp4s\/iU6IlVCAqQjBhVAXVKF3H38r6TE69EGMto8eLvaQB6U7WyHHsNY\/a\/erpR69J1NzFlBqwDRsWAaPvECr7PavI6KMmJcI2Wox71VaCblKlRXNjXvo9JcXMbhcBx3MbhcDK4XMbhcDK4TG4XA5LN2hzDENW2XSYNO+R+702otMmbEjEFv1g5AqMVG4DYQLAJ6md0psCcbreypyYM+lTUZMWkz97eJUws+IZLLpjyMCQhLHkQSLIBAquxxrSge4AQNGr6j6TRc3azqPpNEBwihANo9w630HWBA90IQAqPcP8APSO4pG1+sXBjORzSj5gEnyAuS1orGZ4giMpVwucZi7cq+U41VW5+W89L3U3Q\/wCes7DG+5Qw6MAfWcdLqKaszFfDdtO1eWdwuKE7sHMc2TarMbIVS1DqaF8o4QOVHHs2PHiyZnx\/yjTPnGNMObajd0cqqmXdtyUqsCDtJ68ukl6jtUqZGx907kNtXY2Jt7d9jwkdaU7simibrrR5SWvZ\/TA33Q5BgFLZGTGGUqwxoTtxghiCFAEyXgWnD7xjG4OXHiyFVY5BlYhboXkUPyHXn1gadBxl8upGLutiDHmLMzKWXJjy92VFdR538xImk41lJz5Ml91hyaobVwhEZcTuqjv3yBQx2jqALscusuk0ONXGQKA47zxAke2Qz3z52QDzkduCYDvtDWQuWXflCEuSWO3dQJJJuuvPrAq8vawlWGLA75Vx6lzbIMSdwuIkliQSD3yVQs8\/rHpu0eXdmGTAxCZFRe7bHe46RNR3fNvESdwvkOa\/MywxaPS4i1bAzh1YvkLswcKHsuxJvu1v37ZqyZ9FpVDPkwYlDq4Z8q2XCDGptmtm2ALA0f8Am7Ed+1HfYTt27P2q7Up0s9DkcY+dc78ucNR2p7tnxtgyd5hx58uVQ2IrjTEuJyd27xblzJVfO6qaMGHHkUjR6JTibF3He6i9NjfFuZtqpRyFdzMfZHWwY04JnAYD9TUOmRGD49Xnd1ybe8DZGzAtexeZH7ogTdJx8vlGNsGTEO+GAuWwsBkOEZ15K11sIs+R5c+supEx6JBTFV37xlLCwO9GMY9w5\/ANv0kqA4RRQMoTGOA4RQgOFzGOA4XFFAyuExhAyhcxhAyhMY4DlgJWyyECJreo+kjzfreo+kj3AcIrhcBwiuFwMrlbxbWYF24tQ4TvOa7tyi+lh6oHn5mTsj7VLUTQJpRbH6DzMoDrtFxNRhY7+e5Uffhe66qeV8vITF8THb79pM445UnEuBPjzfyVF1BRUd+92qrBy4VfaF0qDz8\/nOv4SM2y9Q+N3NeHCu3Hj+QNkt9ZxOq4Bn1QrDQx482TDeRyF24tuJCB1NBOfnZadV2c7PpokO0l8j1uc+EGugVfIfjOGhpRS09tcQTe9rbrqEVwuepThFcIGGpylFLKjZSK8GPYHbn5byB8+ZkA8SzH2dJl\/wDsyaVB\/VdpZXFcCqA1mU+I4dInn3ZbVZiPkWVVU\/c0zPAcLc82\/Un\/AOQ75V\/6PYH3CWdwuXIgtwzCi\/s9PhP80Y8Y\/hDBpsata6dEI57gmNSPvAk65HzahKYFh4eoB8Q5+733QkGw5jR8P+MXfN8B9Rz+ki7XI8KbR\/OybGPzpQamWnNMFbej9QGbcrCue0+f06wJOPMT1Ur9SJtihAcIrhcDneM9pTiYdwne48eXusrkMFVroorfEPvnRyDxTSrkx0wsK276H3\/jIOqJ07LscsKDX5MDdjr8pnhV7FNOm1AyKGXofw+U2zSHCK4XAcIrhcBwihAccxuFwHCKEByyErLlmIEPX+0PpI0k8Q9ofSRYDhFCA4RQgOcjxPsQuXM2VMpxKxLnHsDU3XwtYoX8jXlOtmGb2W+yfymb0raN0msTyicAJOlws3tOveGuYtyXNH3eKT5A4Ef5Jpv6DF\/YEnSxwQcIoSqcIoQFkyBQWYhVUEljyAA5kk+6eHfpA1eHXcTwanTcTwYsWNca2TqA2nKsSzIAhDX168z6z1btyf8A0viH\/B5\/7Bnyzr9OMbhRZBxYX511fEjkfS2MD614PxrBrcZy6TKufGGKlkvwt1og8waI6++Tp5d+g\/TDCvEsSklU1GIAtV+w09QgVXafjX6jpzm2d6d6oF3bFBN82ajQ5e7zEj8CzjVDBqSpQZMRyjE3MI5aiQfMdSD8xLrLjDgqw3KeoPQzTmxldjoL2DaUHUpy5D5igZMTnnZqZr24xv7Z5NQMdnIwUE8ieSge4k\/55yjwdnF0+XVapcuV2zEZdmR2bHiKgkDGCfCPLz5cpO4djUDJucZAxra5ugL5FW6Hn0m\/JkGX9nj5p0Zx7AXzVT5k9OXSVlt1OtXHVhiWFgKpP49B95m7Bk3qGoruF0SpI+8EiZQk8hwihKFkahdXOb73fmffiZUFAAcgx8zLvXYFyBQzFKbcCrBWv5H+6RjwZSCDkytuYNZeyCB5cpJjInaQjaAq7QOgm6R9JphiBAZn3G7yMWI5AUCfLlN8ocIoQHCKEBwihAcIoQHCKEBy1HSVMth0gQuI+0PpIlyVxL2h9JEuA4XFCA7hFCA5i55H6Ga82pRCqu6ozmlVmVS59yg9eo9ZsYcjUCFwD\/dNN\/QY\/wCyKk+5E4YFGHGiMuQY0RNyEMthR7vX75KiOA7hFCA4RQgROMaBdVp8+nclUz4nxFlrcoYEEi\/PnPnHtrwFNPq9fiVmYaHHpEUtVvePEhLet8p9Mz58\/SR\/7hxv6aP8sMD17sN2fTR4nyozM2uGLOwfbSHYOS15cz1nTSBwL\/dNN\/w+L+wJOgOEUIGvLh3G+V15qGmxeQH+kIQKHtZ2lGgRKC5MrnkhNUo8+XPrQH+E5vgn6U8WVtmoTa24\/wCxO8KL5Ag8zXmR6Cc92zG\/X6sEftBkXaUW25Iu3kOZ5V6yjfs+2HJeXGNPmdQxVgd21udgdBf4es8ltaYmfh9\/R+naU6dInebbzvvj4e6cK4pj1WPvMDblB2kEFWVvcynmDFxriI0unyZ25jGByHMkkgD8TOI\/RdpBu1GQlmbGVxh97hWsG1ZQdrUACLHK\/nO64jpFz4mxuAykqaPskqwYA\/KxPRS02rl8rqNKmjrzTmIn\/VDxvsm3EMuHN3gXTHCrAnxZiW5nl0F2PkK6Sfwrh36ltxJkyZMTHbtysH2GuRTlyHy6TZxPWUVYXjNVtPhKkeQ8iPmOUNA2TKwZxSLzBIKlzVCh7ud39Jwp9TtfWnpr0mO3ifEx7eeeniI+5WeVrCY3HPUycIoQHCKEBwihAcIpWdodYcOA7TT5CMSnzBIJJHzChj9wgauL9pMWnDAft8wNd1iIJB\/nN0X7+fynBcU45qdQxL5DjXyxYiwUfLlV\/fcfEDt5DlyAlU710mcs5Sf\/ABTMibO\/zbRZA7xxXoZ7vp\/YX7I\/KfO2Ebi5Pl4fwv8AjPonT+wn2V\/KWFhC4n7S\/T+Mh3JfE\/aX6fxkO5VO4XFcLgO4XFcLgV3EuHNlyI6sEKjbZDFq3BvIgMOXRgfI\/WDi4A\/h7zMWKKiCu8HJThtj4+bMMTA\/0h+d39wuBzuHsyVpRlrHtxKQodGQJjRG2ENyLhaN+VV0gOz2UqA+pZn3BiaZVuiWKjca8bMwF8gQPK50VwuBo4fpu5xJjssVUAsbtm825k9TJFxXC4DuFxXC4ETieTKqr3Ch23NYY7QB3bkG6P74T1lDq+HDM2Vn0OHI2UBcrZUUtn2C0s+Y8K8z8vdOpuFwKvh2rzMwDYe6xKdg8iF2sQQLoAEBa8918uktbiuFwHcLiuFwHcLiuFwIeXRhHyZ8GPH+sZNgZ28JdV5AFh51\/CVvE+HPql26nT4cgViVIyujKPdYW\/r5fKX1wuTENRe0TmJ3hH4focenxjHhQY0HPavmT1JPUn5mSbiuFypMzM5lFHD8YO7xWWLVvybbJsnbddTNun064wQt8zfiZnPqxM23C4Q7hcVwuA7hcVwuA7hcVwuA7hcVwuA7nO9rW54B\/St6bB\/3GdDc5jtY37XCPdiyH1ZK\/smSUlxnGtSq2zEKqiyx5AStVrFjmDzuSteASQeY5decgZc4HIdZlG7Tjwt82b+7+E+hMHsL9kflPnrTGsQ\/5vzM+hdP7CfZX8pYWEHivtL9n+MhSZxb2l+z\/GQbmlZQiuEBwmNxwHCY3HcBwiuK4GUJjCBlCY3C4GUJjcLgZQmMLgVvEuNpgcIQW5jeV5jEpNW3rLNHDAFSCCLBHMEfKVXD9OqZ9UpFnIVyc+dq12OfldyJrT+oq2TCynF56d2oKTyBxny5npMd0xvL2fZpfFKf9bfic\/p0MJw+Ljmqz7mRlQJzICpXQmjuNkUOolth7VY+6Qv\/ALZuuNfCq86ss3IDzkjUrLV\/p+tXaN5848OikTiHEsenAORqJ6IPE7fRZUjiq5CA+px4txrZgNt9+Rhy+4CWWg02FbbFtZvPJu7xz9WJJmu7PDlbQ+3vqZ\/vlu0mvx5bCMCw6qbVx9VPOSZWZsanV4jQ3pjdi37xBpVB\/GWNyxly1K1jEx5hlCY3C5XNlCY3C4GUJjcLgZQmNwuBlCY3C4GU5DtdmAzH5YUHqz3+AnW3PNu0Wq36jObu8jIPsp4P+38ZJSVLnDOwVAWdzSqvNiT5Cdv2I7N9zjbLqca97kNBXCvsxj1Fk\/hU0dhuG8smpYdf2WO\/cD42H38vuM7LH0H0EzHOFiNsvLO1nCv1XUOiEDHkU5VAWtgZm8A51yr8p7jpvYT7K\/lPKv0kYuenf3rkT02kfmZ6rp\/YT7K\/lNIr+L+0v2f4yDcncX9pfs\/xkC5VO4XFcLgO4XFcLgO4XFcLgO4XFcLgO4XFcLgO4XFcLgO4XFcLgO5p1mfu8bv8CM3oJtuVPHWL93plNHO3M\/Ci8yfwktOIddGndeInjz+PLnNUpy48eUuzbz3e8sTb8v6oLVQ+Ey\/0nZfAi1kXv2PMtk5i\/kvQD1hxrTBcWnRQAqZsYA8vlfpLkH39fdOdaRnd7eo6q86deycROf3sj\/8Ah+KtvdY66VsX+6Rk0KYsy7VVceRWBSrXvBRUqOg8Ie69wllcwdASpP7p3D60R+RM6TEPFGrbzMoC6NS2owsFC5fGlKPCrKFYD6MCf+YTRiJxrjyhV34\/2OoVAFBHK3AA50fEPkxlq2O3VvhDAffV8\/umvuay7x0dNrDyJBGw\/Wiw\/wBJntdI1s7T\/eP75aNG2\/UZ3HMAY8YPlVbjXrLC5TcEyAHIAtJlyOyEdCFNEfLlzlxcteGepjF8eoj9HcLiuFzTgdwuK4XAdwuK4rgZXC4rhcB3C4rhAi8X1ncafLl80Q1fm55IP+oieaaXTtnypiTmznaCedDqzt9BZ\/1nVdvtTSYMXxuzn5hAKHq9\/dNnYLTImLJqWBbIzNjBPsqi0TVczZ6\/ZHumZTy6bS6JcOBUXkqhUUedDzPzMyuVC9ohmVGTHkZsmbJgTEwXE5KAlmIcjaKW+fPpymvHxTJlZXxITp8mm7xW2bnGUnkp8Q5jpt\/GWI8tTKL+kHBu0LOBZwur\/cfCf7V\/dPQ9N7CfZX8px\/ctqNGcecbXzYCjqBVMy0aHlzM7HTikUHqFUfhKiHxXTlqZRdciB1lZ3TfC3oYQgHdN8Lehh3TfC3oYQgHdN8Lehh3TfC3oYQgHdN8Lehh3TfC3oYQgHdN8Lehh3TfC3oYQgHdN8Lehh3TfC3oYQgHdN8Lehh3TfC3oYQgHdN8Lehh3TfC3oYQgHdN8LehkQ6ZjqNxQ0mKgdpslm58\/ltHrCEYarbGcNPHsDHAaViysrABWJsGTsAZ1VtrDcAaKkEfKEJPLpNs6UR6mWfdN8Lehh3TfC3oYQlcR3TfC3oYnwtVbW58uh8+UUIGjR8N7oKFDkJuALDnTNfOh16ekk903wt6GEIiMLa02nMjum+FvQw7pvhb0MIQg7pvhb0MO6b4W9DCEA7pvhb0MO6b4W9DCEA7pvhb0MO6b4W9DCEA7pvhb0MO6b4W9DCEDnu2fA8moxK+JGbLhJIWjbo1bgPnyBH0nJcBxaxNRhCJqAveKNjY8q41QteS7FVRJ\/wAiKEYR3D8CyKQ+JtuVNTl1Cl8TPj\/aAqyMoYE8m6gjmB9JO4Zw44MOPCA7DGgXcy0WPmxoVZNmKEKm4dKzEDaR8yCAJfgQhA\/\/2Q==\" alt=\"Resultado de imagen de The Scale of the Universe 2 - HTwins.net\" name=\"frpAveLyAuHfFM:\" data-sz=\"f\" \/><\/p>\n<h3 style=\"text-align: justify;\"><a href=\"http:\/\/htwins.net\/scale2\/\">\u00a0\u00a0 The Scale of the Universe 2 &#8211; HTwins.net<\/a><\/h3>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00bfQuieres darte una vueltecita por el Universo, en un tiempo razonable y entre las escalas de lo m\u00e1s inimaginablemente grande y lo infinitesimalmente peque\u00f1o? Prueba\u00a0<a href=\"http:\/\/htwins.net\/scale2\/\"><strong>The Scale of the Universe 2<\/strong><\/a>, segunda parte de un\u00a0<a href=\"http:\/\/www.microsiervos.com\/archivo\/ciencia\/escala-universo-interactiva.html\">interactivo similar<\/a>\u00a0que hace tiempo estuvo circulando por la Red, y a disfrutar. Basta mover la barra de desplazamiento o usar la rueda del rat\u00f3n, y tambi\u00e9n se puede hacer clic sobre los objetos para aprender algo sobre ellos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/turcon.files.wordpress.com\/2012\/01\/profundidades-marinas.jpg\" alt=\"\" width=\"472\" height=\"354\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0Todos sabemos de las grandes estructuras (inertes o vivas) que, en su inmensidad, transportan dentro de ellas o en la misma superficie, otras estructuras m\u00e1s peque\u00f1as que, no por ello, dejan de ser tambi\u00e9n complejas. Grandes pulgas transportan peque\u00f1as pulgas en su piel y, al igual que nosotros, llevan en ellas mismas a otros animaculos m\u00e1s peque\u00f1os, o, infinitesimales que, tambi\u00e9n, como nosotros, animales m\u00e1s grandes, tienen una misi\u00f3n encomendada sin la cual, seguramente nosotros, ni podr\u00edamos ser. As\u00ed que, tenemos que prestar mucha atenci\u00f3n a lo que creemos \u201c\u00ednfimo\u201d y que, en la mayor\u00eda de las veces, resulta ser m\u00e1s importante de lo que podemos llegar a imaginar.<\/p>\n<p style=\"text-align: justify;\">Si miramos a los Quarks de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, por ejemplo, la mec\u00e1nica cu\u00e1ntica (esa teor\u00eda maravillosa que controla todo el micro-mundo con incre\u00edble precisi\u00f3n), exige que el producto de la masa por la velocidad, el llamado \u201cmomento\u201d, debe ser inversamente proporcional al tama\u00f1o de la \u201ccaja\u201d en la cual ponemos nuestro sistema. El\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0puede ser considerado como una de tales cajas y es tan peque\u00f1o que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">quarks<\/a>\u00a0en su interior tendr\u00edan que moverse con una velocidad cercana a la de la luz. Debido a esto, la masa efectiva de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">quarks<\/a>\u00a0m\u00e1ss peque\u00f1os, u y d, es aproximadamente de 300 MeV, que es mucho mayor que el valor que vemos en las Tablas de Part\u00edculas; eso tambi\u00e9n explica porque la masa del Prot\u00f3n es de 900 MeV, mucho mayor que la suma de las masas en reposo de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">quarks<\/a>\u00a0\/y Gluones).<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/_DBigaxGaCbY\/SqQaPesov1I\/AAAAAAAAAhg\/jgPVG7CKGjU\/s400\/%3Ca%20href=\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0S\u00ed, dentro de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">protones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">neutrones<\/a>, seguramente pueda haber mucho m\u00e1s de lo que ahora podemos vislumbrar. Nuestros aceleradores de part\u00edculas han podido llegar hasta ciertos l\u00edmites que nos hablan de Quarks y ahora se buscan part\u00edculas super-sim\u00e9tricas o\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>\u00a0traficantes de masa (como dir\u00eda Ton Wood), y, nosotros, no sabemos si esos objetos existen o si podremos llegar a encontrarlos pero, por intentarlo\u2026 No dudamos en gastar ingentes cantidades y en utilizar cuantos recursos humanos sean precisos. El conocimiento de la Naturaleza es esencial para que, el futuro de la F\u00edsica, sea la salvaci\u00f3n de la Humanidad o, en su caso, de la raza que vendr\u00e1 detr\u00e1s de nosotros.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/starviewer.files.wordpress.com\/2010\/03\/cuerdastheory.jpg\" alt=\"http:\/\/starviewer.files.wordpress.com\/2010\/03\/cuerdastheory.jpg\" width=\"706\" height=\"448\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Algunas Teor\u00edas, como todos conocemos, han intentado unificar teor\u00edas de color con las de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a>. Quiz\u00e1 los nuevos Aceleradores de\u00a0 Hadrones\u00a0 (LHC) y otros similares que estar\u00e1n acabamos poco despu\u00e9s de estas primeras d\u00e9cadas del siglo XXI, nos puedan dar alguna pista y desvelar algunos de los nuevos fen\u00f3menos asociados a los nuevos esquemas que se dibujan en las nuevas teor\u00edas.<\/p>\n<p style=\"text-align: justify;\">Los astrof\u00edsicos est\u00e1n muy interesados en estas ideas que predicen una gran cantidad de nuevas part\u00edculas superpesadas y, tambi\u00e9n varios tipos de part\u00edculas\u00a0 que interaccionan ultra-d\u00e9bilmente. Estas podr\u00edan ser las \u201cfamosas\u201d WIMPs que pueblan los huecos entre galaxias para cumplir los sue\u00f1os de los que, al no saber explicar algunas cuestiones, acudieron a la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d que, como sab\u00e9is, les proporcion\u00f3 el marco perfecto para ocultar su inmensa ignorancia. \u201c\u00a1La masa perdida!\u201d \u00bfQu\u00e9 masa es esa? Y, sin embargo, los Astrof\u00edsicos, incansables, se aferran a ella y la siguen buscando\u2026\u00a1Ilusos!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/m1.paperblog.com\/i\/55\/552938\/energia-oscura-existe-L-4mX5cY.jpeg\" alt=\"\" width=\"739\" height=\"415\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a1El Universo! \u00a1Son tantas cosas! Desde nosotros los observadores, hasta la m\u00e1s \u00ednfima part\u00edcula de materia<\/p>\n<p style=\"text-align: justify;\">Yo, en mi inmensa ignorancia,\u00a0 no puedo explicar lo que ah\u00ed pueda existir. Sin embargo, sospecho que, deber\u00edamos ahondar algo m\u00e1s en esa fuerza que llamamos Gravedad y que, me da la sensaci\u00f3n de que nos esconde secretos que a\u00fan no hemos sabido desvelar. Y, por otra parte, tengo la sospecha de que la Luz, es m\u00e1s de lo que podemos suponer.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/2.bp.blogspot.com\/_4dRZmCkDiks\/TOqiC4IUXRI\/AAAAAAAAATo\/zoagzVo1a74\/s320\/organizaci%25C3%25B3n+de+la+materia..jpg\" alt=\"\" width=\"500\" height=\"375\" border=\"0\" \/><\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\">\n<div>Todo lo que nos rodea es materia, incluso lo que no vemos est\u00e1 formado por gases que tambi\u00e9n son materia y que forman parte de nuestra atm\u00f3sfera. La materia est\u00e1 constituida por \u00e1tomos y mol\u00e9culas que determinan el tipo de compuesto que forman, as\u00ed pueden formar parte de materia org\u00e1nica o inorg\u00e1nica, o pueden ser parte de materia viva o inerte. La materia existe organizada en una gran diversidad de formas y a diferentes niveles,\u00a0 la materia y la energ\u00eda son dos cosas diferentes pero se encuentran unidas, la una no puede existir sin la otra.<\/div>\n<div><\/div>\n<\/div>\n<div><img decoding=\"async\" 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\" alt=\"C\u00f3mo se origin\u00f3 la vida?\" \/><img decoding=\"async\" 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alt=\"Historia de la Tierra - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Una colisi\u00f3n planetaria hizo posible la vida en la Tierra\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnuPwpwtOnpqJxnEsA8NDTLY7H48IwWIAoqQ&amp;usqp=CAU\" alt=\"C\u00f3mo se origin\u00f3 la vida seg\u00fan la teor\u00eda evolucionista? - Teor\u00eda evolucionista\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">La vida, al igual que otros acontecimientos que ocurren en el universo, posee una historia, es un producto de la evoluci\u00f3n de la Tierra en su conjunto, la vida es el resultado de una serie de procesos, a trav\u00e9s de dichos procesos la materia se fue organizando de acuerdo con las posibilidades que las condiciones ambientales y las caracter\u00edsticas que los propios materiales participantes brindaban; as\u00ed se originaron estructuras cada vez m\u00e1s complejas, como resultado de esta evoluci\u00f3n gradual debieron aparecer las primeras c\u00e9lulas, present\u00e1ndose de esta forma nuevas posibilidades de desarrollo en el\u00a0 mundo biol\u00f3gico.<\/div>\n<div><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/ieti.org\/graphics\/dna_embr.jpg\" alt=\"\" width=\"463\" height=\"471\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRO5MZUQJm89O4wn3guqv5kXbldj_bNUAUK0Q&amp;usqp=CAU\" alt=\"C\u00f3mo se form\u00f3 el ARN en el inicio de la vida? - Quo\" \/><\/div>\n<div><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">S\u00ed, no s\u00f3lo el Mundo, nuestro mundo. Tambi\u00e9n el Universo entero es Biol\u00f3gico y en el, rigen esas fuerzas y constantes que conocemos y que no hemos llegado a comprender en todo su esplendor. Pero, conocemos lo suficiente para saber que,\u00a0<strong>\u201cno sabemos\u201d\u00a0<\/strong>pero que\u00a0<strong>\u201cdebemos saber\u201d.<\/strong><\/div>\n<div><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.scielo.cl\/fbpe\/img\/infotec\/v22n5\/art12-2.jpg\" alt=\"\" width=\"304\" height=\"193\" \/><img decoding=\"async\" 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\" alt=\"52 - TEOR\u00cdA CU\u00c1NTICA de CAMPOS [ Yang Mills: SU(2) v\u00eda SUMA MOMENTOS ANGULARES ] - YouTube\" \/><\/div>\n<div><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">&#8220;Se analizan las interacciones electromagn\u00e9ticas y nucleares d\u00e9biles utilizando el principio fundamental de simetr\u00eda en espacios abstractos denominados teor\u00eda de campos de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a>, tambi\u00e9n conocidos como campos de norma (<a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> fields) y el mecanismo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>. Los campos de norma act\u00faan como mediadores de las interacciones, cuyo alcance est\u00e1 determinado de manera directa por la masa. Por este motivo los campos de norma se unen al mecanismo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> que genera masa a los portadores de las interacciones, manteniendo la teor\u00eda invariante bajo una transformaci\u00f3n de norma. Esto se logra a trav\u00e9s de un rompimiento espontaneo de simetr\u00eda para finalmente aplicar esta metodolog\u00eda con la finalidad de unificar las teor\u00edas de las interacciones considerando el modelo est\u00e1ndar de Weinberg-Salam.&#8221;<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"48 - TEOR\u00cdA CU\u00c1NTICA de CAMPOS [ Yang - Mills: Transporte Paralelo ] - YouTube\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 El lenguaje de la f\u00edsica, no son las palabras<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relatividad general I: conceptos \u2013 S\u00f3lo es Ciencia\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0Esta ecuaci\u00f3n nos trajo una nueva cosmolog\u00eda<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">Claro que, lo que nos dicen algunas teor\u00edas y que a\u00fan, no hemos sido capaces de verificar, no quiere decir que esas teor\u00edas anden por el mal camino, hay que perseverar y llegar hasta el final para estar seguros de que, lo que auguran es cierto o, por el contrario, debemos desecharlo y tomar otros caminos.<\/div>\n<div><\/div>\n<div><\/div>\n<blockquote>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBw8PDQ0NDQ0NDQ0NDQ0NDQ0NDQ8NDQ0NFREWFhURFRUYHSggGBonGxUVIT0tJTUrMC46FyE\/QTgtQygtLi8BCgoKDg0OFQ8QFS0ZHRktKy0vLS0tKystKzA3Ny0rKy0tKy0tLSsrKy01MC0tLisrLS0tKystLSstLSstKy0rLf\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAADAQEBAQEAAAAAAAAAAAABAgMABAYFB\/\/EAEEQAAMAAgECAwUFAgkNAQAAAAABAgMEEQUSBiExExRBUWEVIjKBkXGhI0JSYoKSk8HTByQzQ1Vyc5Si0dLw8VT\/xAAZAQEBAQEBAQAAAAAAAAAAAAABAgADBQT\/xAAiEQEBAQEAAQQCAwEAAAAAAAAAARECEiExUWEioTJCcQP\/2gAMAwEAAhEDEQA\/APydmMY9B8bAMYksFACMYyGlCorKKiaaUOgSh+C0gKMwE2sAUHgKRJZIpKFSKSVKKZFETQyZSTcA7RpY6Qhz1BOoOtyJUBjSuRyL2l6kVyRi9R4FaLNCNGwpNCNFGhWiVRNitFGhWgJGDgfg3AtpTIPAOBAmMDkdDMBmDkm1WGYGMKzURjADwBZDJASKShg0ZkrKBCKJHSRFopBNwYQUKQeApEUhwFIKQyQMCQyQyQeDMwUbgZIQyKyTSHkqJp+AORpG4KS56glUnW5J3IKlclInSOikSaJ6XKi0IWaEaIUk0LwVaBwZk+AcFOAcF4xOBWivAlIzJgDQGQqByYxgJwBDwXiC8GSG4CpNjayRSUaZKzJUibRlDpGUjpFJKwcFO0ZQDanwMpKqBlAY2oqR1JZYx1jNg1DtGUl1jGWI2Dyc\/aHtOj2RvZhjeSCQeCvszdgxtIhkHgKRUA8CVJVIFIQ5MknPUnbckMkk2LlcrQrRakTaOeL1PgDRRoVoZDqfBuB+BWimIxKHZO2FaJ0ALFZFXGMZGAqpDJB7QpHaRyBIZSEZGApDyhUPIg6GQqYyZmOkOiaYyoBVUh0iSodWYYqkPKJKx5oyVkhlJOaKTQsZSHsMmOjAvYB4yqDwYa53jB7M6e0HaMbXN2gZ0OSbgW1z1JG5OxyRuAxUriuCdI6rkjUk2LlQaF7SrQrRlak0JRWiVAU6ZJj0ybIq4RijMBKoxjG5MzrMLyBs7uJxkyXcNyGtiqYUyKYyZtbFkxkyKZSWGtiiOnT1MmanOOe7tl3dNqYxwvW7p+Ur6s5U\/wD58z2Hi\/S+z9XR6ZPlmzYZ3+oUvW8tNrHjb\/kx215fN8hevafLSPLTLb4Xm+eFx58v6DVDlualzS8nNJzSfyafofT8L6O5l2cWTQxLLnw5JyQneJfenz\/DdLlE+v7mbPu7Oba7PeKyucyx8KFcJRxPDfku3j4m31xs9NP0joO5t9z1NXLnUeVVCShP5dzaXP0N1jRetm93pXOSMWB5ptcOc1Y5q0vonXH5H2fDuXqew9bDr3s4tLFkxY693qsGCZT5yU6TXdb+835tg8S7ebZxPLtxcbWvuXi\/hJ7Mj1sqrJjivn2uaSfyojyvljZMedTHTESGR0c1FQ6sOnq3mtY8U9116J1McvlLjmml6tH1I8L7z2nprXb2JmbuFeNzjmvw91c9q5\/aHlI3ja+arOnV17y93s573E97hNd7lerU+tcfHj0LYPD+3e1enGvT2MT4yRzKnH6cOq57UvNfHz5I7GHPp7Li1WHZ17T8mm4tcNNNeT9V+o+W+w8c9yKg9x93xj0+UtTqGGVGLqOFZaiVxOPYSXtEvkm3z+p8LR1MufJOHBjrJkr0lcLy+bb8kvqx56lmjrjLiulrPNljFLUu213VzxKSbbf5JnJyfZwaGbU2tjHsR7PLr6ezkc901+LC5l8p8eto+O8VqJyOLWO25jI5ax1S9Uq9G0M61rzhRKQ3IGykoXJzWj6vT9KtjPh18f482SMcv4LufHP5ev5Ho\/FXUq6fue49P7ceDTnFOSXEV71mcqrrM2vvc88ceiI6vrk93Tmem14RyTpHsfH3RMWDJrbWrPZq9R152cWNemKmk6hfT70tftZ5G0HN8psVdlxz2QsvZCzVURYjKUhGc66QjFYzFAgYxjFfkHJuDHVzYZMUKBjoIEMkbGFDyKkFEh39H4e3qqvwvZ11X+77SeT2X+WNv7avn0911+P2fe\/v5PAy2mmnw1w016p\/Bnt\/H22t\/F07q2P\/AFmutLbS\/wBVuY267X8u5W2voib\/AClV\/Wr\/AOTWVgnqXVaXloadTifzz5PKV+7j+kfH8HdG+0OoYNa6fbdVkz0nxTxyu6uH836fmdXS\/Emvh6Rl6fWtkyZsm2tl13zODJ29vYsn8ZpOV5Ljnj19Tg8M9bvR3sO7Mq3FV7SPKVeOlxUr4Lyfl+xGy\/lRs\/GPQ9d6qsu1v1iSx6fTdfLp6WGF248dXXsO5L5vnJXP0R8bZz2um62LJXd358mXCn51ODHPYlz\/ACXdXwv5r+Z9LqGPRnXrLOxmvDu7t7M4VhePYePGmvYum+1cVlr73n6ej8zz29uVmyd9KYlTOPHjj8GLFK4nHP0S\/XzfxHmDp9WOhY2k\/tTpq5XPDyZ+V9P9GOuhYv8AanTf7TP\/AIZ8JDovL8o2fD0fgnpaz9W1sP3bjFmea6XnFRi+8qXPwbUr8z0XT9n7R6\/M43\/muHZybdteSzVi8pyV81yolfJftZ5fw11xaS3KWOqz59atfDkTSWHu\/FT+fpP6D+HeuLSw7yjHT2NrB7viyqklhl89z+fPmv0OfXNtquepJHodLP8AaHXJxY3\/AJtG3e5ntPhZqxeaun8ZXEQvp5\/FnlvEfUPet7a2f4uXNTj\/AIa+7H\/SkdvhPrmLSW57TFkyVsaz18dYqmKjn1836fDzXPp6Hxs199tqJl00px454lfBTK\/T6srnjOv8HXWx7PrXn4X6Y6\/EtulPPy\/h\/wC5HxfAus9jqOtrumsV5Zy5Z+GRYU7mX8\/NHZ4021GDp\/S5afuOFVscea96tec\/0eX\/AFjzvSeoZNXZw7OFr2mG+5J+lL0cv6NNr8w55vhfvTbJ1PrH3Ov71Ztrrmw\/5mrH0n3iJS\/q4qZ83b2sv2bpYLtvH7xt5sWN+k4\/uSn+zveb959XfvRy4Nnam9nFO3u4rya6xRVzkiMlXji+7jtbyp8teXyZ5\/qG281qu1Y4iJxYcU8ucWKfwyn8fVtv4tt\/EeJ7ensO77+vu69frOvETFdN08lTKmsl5NlVbX8Z8ZEuf2FPt3W\/2Vo\/2m1\/iCa\/iTdxxGOM6mIlTK9hgfEpcJcueWUfivf\/AP0L\/l9f\/wAC\/G\/H7qfKfP6jq8FZ4vrWnkWOMUVmrtxw6cQ3jpJJ02\/X5nH465+1uoc+vvFfpwuP3HzvtLN7wtvv\/h5yzmV9qld8tNeS4XwPueI3r9R2VvYtrX1lsRj97x57c5NfNMqacz65Fwk12\/uC+nW\/Rl3nPt9Px7wui+Hpf4\/dpr69vsMf\/dH53Z6Lxp1+d3PjWFVOpqYZ1tWa8qeOVw7a+DfC\/JI83TN\/zmc+rdXekLRC5OmiVoqmOakSZekRoiukqbFHYhCgMYxivwbgpwK0dsciDI3AyRsJpQ6FQ6MnQCgmSCxtFI7+ndQvCskLtvDmSnPgyJvFlS81yvVUn5prho4kh0gxtUX\/AL8SkonJSCsSvea6nHNVzOKXGNeS7Zdu2v61N\/mBSBDI2DWQ6YOA8GGnTHTJpDIQojq0dysNPJjmfar\/AEeSly8T\/lSvTu+r54+ByIdDidauW22222223y2\/m2L2jpB4NjarefnXx4FLXZlzZarnyp3ONLy+ns3+pz9pQWmMmDSNE2NVEqo1MCmRujXRGqJXI1UK6FqhGzKwzYlA7hXQElELK0yVsmridCDsUhYGCYGdYDcm5O7mHAUjBRgKQwEOjAEh0jJDyjM0yUUmlFEjYm0FI6Rkh0hGjKKShUOjYnRSGSMhkOAO0ZIKCYMkOkBGdCxgNiOydZAbFKslVk7yEqyBaqRS8hGrEqydUTq5yNUTqgVRNsnVyGdCOgMVs2nGbFbCIzaQbEpjMRgxWKMAFAEweQwq8m5E7jcnVGH5GTJchTNrYsmUTISyksU2LoeSMspLMFpKIjLKJimqIdE0MjJUQyEQwgyYyonwYQsmOmRTDyZlnROrFbJ1QHBrISqxaZNsmqkNVCOhWxWyavBbEbA2K2CozYjCxQLCsJuBwFYrHaFZWMRisZiMKQAYwFjG5ByDNybkBuQ0m5CmKZDK1iiY6ZJMKZWpsdE0UmjmVDzY6nHVNFJo5ZopNCHXNDJnPNFFQpxZMdMimMqMlZMJJUMqFlAiKg9xgzJ0PyKzMlROitISkC5UWKyjRNonFSkYrGYjDFAwMwOQwiMKglJoMSh2JTEpsRsahGTTGAYBGqEwDAWMAwEeTMxigweTGECqHVGMIp5odUYwxNUmys2ExSapNDKjGFI9wVZjGGD3jKzGMxu83JjGYGxWYxmJSJ0jGAxNonSAYyiMBjAoUw8mMMBWxKYDGMI2IzGIqoBjGIqgMAwF\/9k=\" alt=\"Cu\u00e1l es la ecuaci\u00f3n matem\u00e1tica m\u00e1s hermosa del mundo? - BBC News Mundo\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\">Paul Dirac (\u00bfRecord\u00e1is?), se sinti\u00f3 muy inc\u00f3modo cuando en 1931, a partir de su magistral ecuaci\u00f3n para el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">electr\u00f3n<\/a>, vaticin\u00f3 que deber\u00eda existir una part\u00edcula contraria, es decir, una antipart\u00edcula del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">electr\u00f3n<\/a> que tendr\u00eda carga el\u00e9ctrica opuesta. Aquella part\u00edcula no hab\u00eda sido descubierta y no quer\u00eda perturbar a la comunidad cient\u00edfica con una proposici\u00f3n tan revolucionaria. \u201cQuiz\u00e1 esta part\u00edcula cargada positivamente, tan extra\u00f1a, sea simplemente el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u201d, sugiri\u00f3. Cuando poco despu\u00e9s se identific\u00f3 la aut\u00e9ntica antipart\u00edcula del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/23\/la-simetria-biologica-del-universo\/\">electr\u00f3n<\/a>\u00a0(el positr\u00f3n) se sorprendi\u00f3 tanto que exclam\u00f3: \u201c\u00a1mi ecuaci\u00f3n es m\u00e1s inteligente que su inventor!\u201d.<\/div>\n<div style=\"text-align: justify;\">\u00a1Qui\u00e9n sabe lo que estar\u00e1 por descubrir!<\/div>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V.<\/strong><\/p>\n<\/blockquote>\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%2F2025%2F10%2F27%2Flas-simetrias-biologicas-del-universo-4%2F&amp;title=Las+simetr%C3%ADas+%26%238220%3Bbiol%C3%B3gicas%26%238221%3B+del+Universo' 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; 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Aunque todav\u00eda no se ha verificado experimentalmente que la supersimetr\u00eda sea una simetr\u00eda de la naturaleza, es parte fundamental de muchos modelos te\u00f3ricos, [&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":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/18379"}],"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=18379"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/18379\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=18379"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=18379"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=18379"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}