{"id":10865,"date":"2020-07-08T06:48:23","date_gmt":"2020-07-08T05:48:23","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=10865"},"modified":"2020-07-08T05:49:19","modified_gmt":"2020-07-08T04:49:19","slug":"%c2%a1la-perfeccion-%c2%bfno-seran-simples-rumores-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/08\/%c2%a1la-perfeccion-%c2%bfno-seran-simples-rumores-2\/","title":{"rendered":"\u00a1La perfecci\u00f3n! \u00bfNo ser\u00e1n simples rumores?"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Bella Hadid es la mujer m\u00e1s guapa del mundo, seg\u00fan la ciencia\" \/><img decoding=\"async\" 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\" alt=\"As\u00ed luce la modelo de Ir\u00e1n considerada la \u201cmujer m\u00e1s bella del mundo\u201d\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"ESTA ES LA MUJER MAS BELLA DEL MUNDO SEGUN LA CIENCIA - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Bella Hadid es la mujer m\u00e1s guapa del mundo seg\u00fan la ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfLa Belleza? \u00a1Est\u00e1 en la Naturaleza!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esp\u00edritu de belleza, que has consagrado<\/p>\n<p style=\"text-align: justify;\">Con tus propios matices todo aquello sobre lo que brillas<\/p>\n<p style=\"text-align: justify;\">Del pensamiento o la <a id=\"_GPLITA_32\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> Humanos, \u00bfa donde has ido?<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 has desaparecido y abandonado nuestra existencia,<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_33\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>Este<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> oscuro Valle de l\u00e1grimas, vac\u00edo y desolado<\/p>\n<p style=\"text-align: justify;\">El Universo est\u00e1 construido seg\u00fan un plan<\/p>\n<p style=\"text-align: justify;\">cuya profunda simetr\u00eda est\u00e1 presente de alg\u00fan<\/p>\n<p style=\"text-align: justify;\">modo en la estructura interna de nuestro intelecto.<\/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=\"Himno a la belleza intelectual | el ambig\u00fa del yoga\" \/><img decoding=\"async\" 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\" alt=\"n\u00famero} {palabra clave} Fotos - Libres de Derechos y Gratuitas de ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El primero pretende ser un himno a la Belleza intelectual de Shelley y, en el segundo Paul Valery, nos transmite la idea de que, la belleza, forma parte de nuestro intelecto humano que, no simplemente valora lo material sino que, de alguna manera, deja un lugar <a id=\"_GPLITA_34\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la excelencia del mundo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/media.web.britannica.com\/eb-media\/87\/38487-004-4DDEF34E.jpg\" alt=\"\" width=\"433\" height=\"450\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Henry Poincar\u00e9<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Algunas veces, los f\u00edsicos te\u00f3ricos, como los artistias (uno se siente tentado a decir: como otros artistas) se segu\u00edan en su <a id=\"_GPLITA_35\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>trabajo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> por preocupaciones est\u00e9ticas tanto como racionales. \u201cPara hacer ciencia, es necesario algo m\u00e1s que la pura l\u00f3gica\u201d, escribi\u00f3 Poincar\u00e9, quien identificaba este elemeto adicional como la intuici\u00f3n, que supone \u201cel sentido de la belleza matem\u00e1tica\u201d. Heisenberg hablaba de \u201cla simplicidad y belleza\u201d de los esquemas matem\u00e1ticos que la Naturaleza nos presenta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Cu\u00e1l es la ecuaci\u00f3n matem\u00e1tica m\u00e1s hermosa del mundo? - BBC News Mundo\" \/><img decoding=\"async\" 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\" alt=\"La teor\u00eda de la relatividad general de Einstein \u2013 Losbakerstreet\" \/><\/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=\"Cuestionando fundamentos, los 100 a\u00f1os de la Relatividad General ...\" \/><\/p>\n<p style=\"text-align: justify;\">Usted tambi\u00e9n debe <a id=\"_GPLITA_36\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>hacer<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> sentido esto -le dijo a <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, la casi temible simplicidad e integridad de la relaci\u00f3n que la Naturaleza repentinamente extiende ante nosotros\u201d. Paul Dirac, el f\u00edsico te\u00f3rico ingles y enorme matem\u00e1tico, cuya descripci\u00f3n relativista del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">electr\u00f3n<\/a> est\u00e1 a la altura de las obras maestras de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y Bohr, lleg\u00f3 hasta sostener que \u201cm\u00e1s importante que nuestras ecuaciones se ajusten a los experimentos es que sean bellas\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_bKZFz3sICn0\/TBIgXSHf-2I\/AAAAAAAAAxk\/hpkm_Df6oMY\/s1600\/173382943_ed805b5bdd.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La est\u00e9tica es, evidentemente,\u00a0 subjetiva, y la afirmaci\u00f3n de que los f\u00edsicos buscan la belleza en sus teor\u00edas tiene sentido s\u00f3lo si podemos definir la Belleza. Afortunadamente, esto se puede hacer, en cierta medida, pues la est\u00e9tica cient\u00edfica est\u00e1 iluminada por ese sol central de la simetr\u00eda.<\/p>\n<p style=\"text-align: justify;\">La simetr\u00eda es un concepto venerable y en modo alguno inescrutable, que tiene muchas implicaciones en la ciencia y el arte, mucho despu\u00e9s de que el f\u00edsico chino \u2013norteamericano Chen Ning Yang ganase el Premio Nobel por su <a id=\"_GPLITA_37\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>trabajo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> en el desarrollo de una teor\u00eda de campos basada en la simetr\u00eda, a\u00fan afirmaba que \u201cno comprendo todav\u00eda todo el alcance del concepto de simetr\u00eda\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/4.bp.blogspot.com\/-zwvHDKttJ3k\/TWJHwVOvr8I\/AAAAAAAAAKk\/E1t6MtZJvo8\/s1600\/fibo.jpg\" alt=\"\" width=\"640\" height=\"480\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Secci\u00f3n De La Simetr\u00eda Del Nautilus De La Estructura De La Perla ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQhgZ4HSHcum7XyMJEL_P3H_aJARtiZEqychg&amp;usqp=CAU\" alt=\"Simetr\u00eda perfecta: Simetr\u00eda del universo, secuencia de Fibbonacci ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Debajo de las manifestaciones visibles y audibles de simetr\u00eda hay profundas invariancias matem\u00e1ticas. Los esquemas espirales que se encuentran en el interior del nautilus, en la superficie de los girasoles, por ejemplo, pueden ser presentados por aproximaci\u00f3n mediante la serie de Fibonacci, una operaci\u00f3n aritm\u00e9tica en la que cada miembro es igual a la suma de los dos precedentes (, 1, 2, 3, 5, 8, 13, 21, 34, \u2026). La raz\u00f3n creada dividiendo cada <a id=\"_GPLITA_38\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de la serie por el n\u00famero que le sigue se aproxima al valor 0,618.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcSdSTE9wc2rUsUgsA67fRoCofzb6dBCB8xzrnRR5AqbEYVipteCvd4pLxTX\" alt=\"\" width=\"259\" height=\"194\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No es casual\u00a0 que esta sea la f\u00f3rmula de la \u201csecci\u00f3n aurea\u201d, una proporci\u00f3n geom\u00e9trica que aparece en el Parten\u00f3n, La Mona Lisa y El nacimiento de Venus de Boticelli, y es la base de la octava que se emplea en la m\u00fasuca occidental <a id=\"_GPLITA_39\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>desde<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> el tiempo de Bach. Toda la fecunda diversidad de esta simetr\u00eda particular, expresada en infinidad de modos, desde conchas marinas y las pi\u00f1as hasta el Clave buien\u00a0 temperado, deriva, por lo tanto, de una sola unvariancia, la de la serie de Fibonacci. La comprensi\u00f3n de que una sola simetria abstracta podr\u00eda tener tantas frust\u00edferas y diversas manifestaciones deleit\u00f3 a los sabios del Renacimiento, quines la citaban como prueba de la eficacia de las matem\u00e1ticas y de la sutileza de los designios de la Naturaleza sabia. Desde entonces, otras muchas simet\u00edas abstractas han sido identificadas en la naturaleza -algunas intactas y otras , \u201crotas\u201d o estropeadas-, y sus efectos parecen incluso extenderse hasta los cimientos mismos de la materia y la energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.cienciateca.com\/partenons.jpg\" alt=\"Partenon\" width=\"302\" height=\"200\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.cienciateca.com\/composicion1s.jpg\" alt=\"hombre de Vitruvio (Leonardo) - Cruz - Planta Catedral\" width=\"302\" height=\"200\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.cienciateca.com\/manos.jpg\" alt=\"manos y simetr\u00eda\" width=\"600\" height=\"150\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El Parten\u00f3n de Atenas. La Grecia cl\u00e1sica , fuente de simetr\u00eda y canon. presente en todas las im\u00e1genes de arriba<\/p>\n<p style=\"text-align: justify;\">La palabra simetr\u00eda en griego, significa \u201cla misma medida\u201d (sun significa \u201cjuntos\u201d, como en sinfon\u00eda, una uni\u00f3n de sonidos, metr\u00f3n, \u201cmedici\u00f3n\u201d); as\u00ed, su etimolog\u00eda nos informa que la simetr\u00eda <a id=\"_GPLITA_40\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> los griegos tambi\u00e9n significa la \u201cdebida proporci\u00f3n\u201d , lo que sugiere que la repetici\u00f3n involucrada debe ser armoniosa y placentera; esto indica que una relaci\u00f3n sim\u00e9trica debe ser juzgada por un criterio est\u00e9tico superior. Pero en la ciencia del siglo XX se puso de relieve el primer aspecto de la vieja\u00a0 definici\u00f3n: se dice que hay simetr\u00eda cuando una cantidad medible permanece invariante (lo que significa que no cambia) bajo una transformaci\u00f3n (que significa una alteraci\u00f3n).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"SIMETR\u00cdA AXIAL Y CENTRAL Para Principiantes - YouTube\" \/><img decoding=\"async\" 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alt=\"Simetr\u00eda geom\u00e9trica Aroa y Nayara \u2013 GeoGebra\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"3.1. Campo el\u00e9ctrico de una carga puntual | Interacci\u00f3n ...\" \/><img decoding=\"async\" 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OoI9PMH1B2+VfMWVuubi+h9vTbG2CnHkzYqBYKAj8PSVLu4VtbRSBJY2JJCvgxyRjPQYRGAHvtQGxxLjdrb\/288URPQMwDH0VepPwFASOI8emmikSwt7pnZGEczIsCI+Dpf8ArGCwBx0Ug0Brfk34jxS5g7fiAiVGA7IBCkjD33GcKD4DAJ67eIHYUAoBQCgIllIst9OdC5t40iD5YtmUdtIhXoBp7A56nO\/QUBboBQHNc\/3\/AGdqUHtSsE\/09W+4Y\/1Vv2dVv3ZfTicva93Z6dxXOXD7nz2zjrtTZ8zVEuWcVZJyOhXEuWkNY5yOhXEtWkFZZyN9cDalkCjArNKRurrON5v5uNnJACnaJJrDY9oadGCvgfaO3w3rPbbuNHmovWnccrKef4Pzi\/EZnt2Nts7r3deUK6upIIyCB4eeK8lJuPA3WVzlS3UuLXDPDBpckXky2kazYOFBQg6iYyMqCPMdPsqNUnurJToK7P8AHTn7vQ2eAc5fnN29ukbIiRsxZ8hiwdFxp+iO8eu\/TpUoXb0sGevUK651xWMLrz5rodtBOGGDWlSJ2VmG6grRCRhsgRruGtUJGCyJDvIq1wkc+yJDvI62QZz7YnX\/AJNb7McluT7Dal\/wv1A+BGf9VczaleJKa6\/wdvYd2YSqfTivf\/fmdpXKO6KA5rm\/hCzSWkjEhUmKSYlaAmKaNl0B0ZWOZhAdIPexjBoDzZw2kFxHBZwwxdp2uuRI8NqjAGRIRhiCSDnVuPQ0B44L+cXMkVwbiVUj7RZIBoUrIGUdlONPeIGTkBfMbGgOqoBQCgFAKAi8rziRZ5QqrquplJUY1dg\/Yam8ziIDPkBQFqgFAfO\/yk3GqeKLwVC3zc4\/BRXb2ZHFcpeb+n\/p8ztuzNsYeSz8f\/CLZJWqbMFSL1klY7GdGpF6zjrHNnRqiWIxhc1kmzo1ROM525oksyhEHao+2oPow3ukaD1HTfwNZLbXDoW36h6dJ7uU\/b+CfPNFdRLJIqNlCNiH0awNSq2Ouw326VBtSWWdSmmvUVqUknleuM8+JpW91IE0SHLDK6veA2DH1Ixn1zUE3jibtPRPs92zmuGfPyfvPFrM0UIjjw7IgVc7AkDAJ8hRPCwiK006dOoQ4tLC6ZZv8KjihXWdOoKdUrYUtqOpizeRbf0qccIzf4sKY5fNLi316vL9TPyjzfJdTNELfQqDLydpqA90AaBnPx6ZNe1WuTxg49OqlfNx3MY65z\/B3o7y1sgyNsSXeR1rgzn2xIN6lbK2c61EG9StkGc21GzyPcaL1R4OrKfs1D71qGvjvUN+WGXbKnuapLzTX8\/wfUa+ePrRQEXnG3D2kmWVOz0ShmOlVNvIswZm8ADHvQGqnL866ezuECoZjGTEWYC4ydyJADpJODgZAHxoCnYcNKTS3DFdUoRSFBVf0WrDHJOWOrGfIKPDJAo0AoDx2y+8v2imTzI7ZfeX7RTIyO1X3h9opkZInK9+DZiVyg70zEKFXbtpD7K4GcePicnxrzOA2kb3BuNW12naW0iyL446r6Mp3U\/GvIzjJZRGFkZrMWUKkTPlvO75vn9FUf8AEH+NfQ6BY06958jtV51b9EYLIVKZXUX7IVjsOlUX7IVimdGpFC4OFrJI6VSOM4pxS1eX82LI7jv6fa0lCCCT0BBxt1rNKUW8G2uymU1U2m+ePLBDu4Iw5kTusfa0nAb1YDYn161U0s5OrRp6+07SPB9cdfVEi7usVW2deuvJ5tbvNEyU68FWGGN2VpBq09FJ7ufPT0J+NWJJ8zkanTVzkpT446dPXHLJbtuKWsMoR2SN5d8nYMRhd26Zxgb1apRTOVfZTXPdbScuPr0O1smyPlWiJjuRrXorXA5tqIF6K2VnNtIF6K2wObaavA303kB\/7qj7Tj+NWXrNEvQq0j3dTB+0+v18yfamrxHiEMCGWeRY0HVmOPkPM+gryUlFZZGUlFZbJnE7qC74fMVcCOa2kAZsjCvGw1FevTfGM14pJrKEZKSyilw6dTFGdat3F3z17o333+2pZJZNjtl95ftFMnmR2y+8v2imRkdsvvL9opkZJP8ARTh37Hbf7afyqvsoeSK+wr\/avgP6KcO\/Y7b\/AG0\/lTsoeSHYV\/tXwH9FOHfsdt\/tp\/KnZQ8kOwr\/AGr4EXlnluzmtAZLaDWTKhbskBGmWRAengAKOqD6IOit\/wDK+BV5Y5StLFf0CZcjDSt3nb0z4D0GBSuqMOQqphX4S9VhafLOdVxfSeoU\/wDED+FfQ6F506958jtVY1b930MNkalMrqL9kax2HSqL9kaxTOlUb9yMrWSR0qmcBfcoWazdssajIIMZAKEt0IU9DnyrJKqOc4Lq9Bp+032vd0Js9vBE3ZxrGjMM6VABIHiQPDeoNJcEdnTLT0z3IJJvoubwSby3Jqto7dc8GC1tinw\/D\/6okeWTx6fT8FqGKFysUuhie8qtg59QD161NJPgzk6t0WNV2Yb5pP6ooR8o2csiu0agIMFFwqsTg5fG528KsVUWziX7P08pqW6ljouHxPoHDYlRQqgKoGAAMAAdABWqKKLcJYRgvTWuBzrSBfGtlZzbSBemtsDnWmpwVc3cA\/7q\/cc1Ze8Uy9CjSrOpgvaj7BXzJ9sSuYOXrW9Ts7mMNj2WGzIT4qw6fDpUJ1xmsMrsqjYsSRFu+UeH29lIHihPZwPmdolZwFRj2hwMkgb7eVRjTBLkRjRXFLgjf4fypw\/so82tux0L3jEgLd0bnI8a97KHkj3sa\/2r4Gf+inDv2O2\/20\/lTsoeSHYV\/tXwH9FOHfsdt\/tp\/KnZQ8kOwr\/avgP6KcO\/Y7b\/AG0\/lTsoeSHYV\/tXwLNWFooBQEflppdMySlyVupgpbO6NIXQKT1UK4UY93HhQFigFAfOPyjQabmOTwePHzQnP3MK7mzJZqcfJ\/U+Y23DF8Z+a+hJsmrTNGKpl6yesdiOjUy9ZPWOaOjVIrruuKxzR0apHDc98EvLnQlu8UaKdbFmcMXB7uNKnYdevX4VkuhKXInqK7rko1tLHHrz6dDUj4asMeXCq2nVK2S2ogd5izd4j49Kju4R2NLu0wy8J82\/PzeXxJ8ETOnaMunVkgeOn6OfUjf51BLKybdPqZTr35LGeXp0z7cHmCMvEJYlyWTUqttnIyAcdK8SysoPVuyjtK1xayk\/obdtaxzRhtIdGGrQfaUjqVxuCD1A3HhvsbElJGKydd9aeMp8ceX2aM\/JfAr6GZpJZIZYpRk4eR2BA7jKWXfbbr0x5UqhOL4nHoqvqnJzkmn7W\/Tmj6Ig0rWyKPLZEy9etcEc62RBvXrZWjnWsg3rVtgjnWsy8lwa72M+CBmPyGB97Co66W7p37eBPZcN\/Vp+WWfVK+dPrxQEXnTszYzpKzIsqdiSoDMDcEQjSCQCcuB18aAsquAAPCgP2gFAKAUAoBQEfh8ciXl0GDGORYZUYkldWlopEXPTAijbA\/8A6Z8aAsUAoDlfyiWOu2EoG8TAn\/C3dP36T8q6OzbN23dfU5G2ad+jfX\/L+RwdnJXYmj52qRds5axzidCqRctJayTidCuRatJqyTib65me4hDDIrPJG+uw4Tnflee6kgETCNU7TtHPgG7PAC\/Szg7dNt6y21OTWCGqpnfKG68Yzn34MnF7eWG2Z0HbOiZOrulgPaPdGM43wB4V7JNROhZfOuluPeaXx+BpckpJLaRs6BABpQjcsqjGs58yD9lRqTceJTs++b08d5YwsL3dT3y3ypcQXrzO\/axvGwDbKQzSI2Co2GcE5G3wpCpxnlmWmidV7m5ZTT+bT5Hbw2pj76jI6sv\/AMl9fTx+PXUkWWWGSa5BGVOR4VohEw2TI95LWqETBZIh3ktbIROfbIh3kla4I59sjqvyaWW0twR1IRfgN2\/FfsNc\/alnGNa9TsbDp4StfXgv5O4rkHfFAROY+zd7W2cOe0uFcaSBj82zcBnyN11xoMebCgLdAKAUAoBQCgFAQ+NwFLi1uwVAQvDKWYIOzuAuPaO57aOEAde8cUBcoBQGO5gWRGjcZVlKkehGDUoycWpLoRnBTi4y5M+O3lo1vM8L9VOx8x4H5jFfTwmrYKa6nxFtUqLXXLob9pNVM4miuZZtJ6yTib65li1uKzSiba7Cpb3NZ5QNkLDYIVqpcTTG0xtaA+VQ3S5XHmHh6IAqgKoGABsAB0AFFE87VJYRmCqtSUSuVphnuKujAzTsI15IQSyePtL01eo8m\/Hx8xfGBknYS57oMMg\/w+RHgfStUImK2ZIu5q1wiYLJkllaRxGgyzEADzJOK0pqMXJ8kYmpWSUY82fXuD2C28KQr9Fdz5k7sfmSa+Zutds3N9T7XTUKmqNa6G5VReKAh2rpNfSvo\/VUEKyaj7c+mSVNPTZVg73XvEUBcoBQCgFAKAUAoDU4vYLcQyQP0kQrkdRkbMPIg4I9RQGHgV52kQDOryRnspioZR2sYAfAYAgE7jzBBGxoDTfm+xE\/5qZT22vR2eiQnUT09n7+mN6r7WGd3qVO+G9u54l2rC05XnrgRmj7eIZkjG4HV06kfEdR866Og1PZy3Jcn8mcja2i7aHaQ8S+aOAtZ67M4nzdcyva3FZpRNtcyrb3NZpQNkLClBdVRKBqjYbsd3VTgaI2mdbuobhYrQbum4O1MMl3UlArlaaU11VsYFErCdcXNXxgZZ2Ee8l3LL18R4H4+vrWiMPIyzs6MlT3IP8A+6ehrTWsmG2WDr\/yf8CP65KNztED5HYv8+g9M+YrnbR1P\/yj7\/sdrY+ix\/vn7vudzXIO+Qr\/AJvsYJjbyylJQQNGiQk6sadOFwc58KrdsE8PmVSvhGW63xKHGOIpbwSXD5IRc4HVj0VF82ZiFA8yKsLTxwK1aOFe0VFlfvzaBhTK+7kfP8KAoUAoBQCgFAKAUBgvbyOFDJM6xoOrMQoHzNeNpLLPJSUVlnFXl3MLg3MAktbe6aOKWeRR7YDLHOkTboWykWt\/+33SBmoZlLlwK96U\/DwXn+PuXLDlC1iuReDtHlCFS0jGQsx6yEn6WnK7YABwBRVRUt7qeRpipb\/U6CrC4UBwPOXKxUm5tl26yRjw83UeXmK7Oi1qa7Oz3M+d2ns1pu6peq\/lHKW9zXRlA40LCnBc1nlA1wsN+G6qmUDRGw247uq3WXq0zC8qHZk+1BvKdmO1MT3dSVZB2mpLdVbGBTK00Z7qrowM87CbcXNXxgZJ2FflflZ7gi4kGIx7IOR2uPA+S+v471j1mrVXdh4vp+TpbO0Eru\/au709v4+p3HEL5x2McGFd5ghUgdxVUu+oeWldiPMY61ws5PqEscEUrZHCKHYOwHeYDSGPiQuTj4UBI43yra3U0VxMra4lIBUlCc7qSy4IKnJBB2JquVUZNNlU6YzkpPoR5jfxXKp+murSDvswCiV2cOqxnoJ1j9o4CtnR7RBp3o+0970F5\/X8nU8N4lDcLrhcOM4PgVI6q6ndWHkQDUoyUllEozUllG3UiQoBQCgFAfhNAQ5OOtMTHYIJiDhpmysCEde8N5SPdT5kVXv54R\/BV2meEOPt6GWy4CocT3LtczDdWcAJH\/4Yh3U+O7ebGvVDq+LPY18cy4v+8ije2kc0bwyqHR1Ksp6EEYIqZYTOD38glks7gASJl4mAbTLAWwrAsSdS5CMM9cHowoC1QCgFAcjzHyYkpMttiOTqV6Kx9PdP3fjXT020HDu2cV80cXW7JjY3OrhLy6P7HC3EcsLdnMjIw8D+IPiPUV14uFi3ovKPnpxsplu2LDMsV1UXAnG02Uu6rcC1WmUXdR3Cfag3dNw97Uxvd1JQIO01pbupqBVK011Z5GCRqzsegUEk\/ZVjUYrMnhFScrJbsVlnY8vckbiW8wT1EQ3H+s+PwG3x6Vy9TtH\/AJq+P2O7otj479\/w+53CqAMAYA6DyrkZyd9LHBGGe3yQ64Djo2M7e6fMUB6gm1ZBGlh7S+XqPMHwP8cigNDjV+VxbwsguZVbsQ4ZgNI70jhQe6uR1wCSq5GqgM\/BuGJbQrChLYyWc+1I7Es8jnxZmJJ+NAYOJcDjlbtkZ4JwMCaLCtgdFcEFZF+q4I8sdahKCfHkyEq0+K4PzNT\/AKvNbbXyDR+1RA9n8Zk3aL47r6jpXm84+L4kd9x8fx\/vIuRSqwDKQykZBBBBHmCOtWFqeT3QCgFAeJoldSjqGVgQykZBBGCCD1GK8azwZ40msM\/Y0CgKoCgDAAGAAPAAdK9PT1QCgNHjNgZ49KSPC4IaORfouu4LL0dfAqdiCfiAMfCuJF\/0M3ZpcogaSNSSACSA6EgZU4+WcHegKVAKAUBr3tjFMuiVFceRGceoPUH1FTrsnW8xeCu2mFsd2ayjk+I8gRne3kaP6rd8fAHYj55rpV7UkuE1n5HGu2HB8apY9j4\/35kK55Pv06Ksg80Yfg2DWyOvolzePVHPnsrVQ5JP0f3waL8HvV628vyUn8KtV9D\/AOkZ3pNTHnBn4nCb09Leb\/1I\/GjvpX\/SPFpdS+UH8Dct+Ur9+sYQebsB9wyfuquWu08eufQvhsvVz5rHqy5w\/wDJ+OtxMW+rGMf8j\/IVks2o+VcfidCnYa52yz7F9zrOG8LgtxphjVPM9Sfix3Nc226drzN5OxRpqqViuODcqovFAKAk8w8RSBVbDNMx0wRpgvI530AH6O2WJ2AGdsA0B74VwzQzXMozcSqokOdYQKv9lEcDEYbUemSWJNAU6AUANAYra2SNdEaqigkhVAUZYkk4HmST868SS5HiSXBGWvT0UAoBQCgFAKAUBocS4TFM0cjalkibVHIh0su41LnxRgMMp2I9QCANXhPFZS5t7uLsplGQ65MMq5ADxufZOSAUbvAnbUNyBscwX729vLPGiyGNS2lnEYwNySx8hvUZycY5RCyTjFtEf8nvFbq5gllvAVk7dho0mPQoRCFCnfG5O+TvVdMpSTcirTzlOLcueTqauNAoBQCgFAKAUAoCFzvezw2UstuSJVKaMDVkmRRp043yCR86rtbUG0VXylGDceZ+8m8XnurYTXESwvkqQrZyUOliVO6HUCNJJIxSqTlHLQpnKccyWDYv+MKrm2h0yXJQssWWAGASpmdVbslJGASN\/DNWFp+8F4dJGGkuJTNM5y7bqibYCQpk6FHzJ6knwAp0AoBQCgFAKAUAoBQCgFAKAUAoDX4hYxTxtFMiyI3VT6HII8iCAQRuCARQHG8SjnVxZxie\/ghdZZ1LJ2oTrFbhmwJjqGshiGKqoJOreuXee6VS78t3y5\/Y67h3E4pgChIJXV2bq0cijJXLxuAy7qRuPCrC03KAUAoDV4nfRwRPPKcJGpZj8PAep6D415KSissjKSim2anLPG4722S5j21DDLnJRhsyn5\/dg1GuanHKI1WKyKkirUywUAoDT4pxSC3XXcSJGCcDJ3Y+Coo3ZvQAmgOTmkuVuVaAm0tbwoTIyZkExTOlY3AEJcBVJcHvL0y2ar8MvUr4Ql6\/X8nXWPD4YdXZIqa3LuR1dmOSzE7k\/HoMDoKsLDaoBQCgFAKAUAoBQCgFAKAUAoBQCgNHjXERbwtKQWOyog6ySOQqRr6sxA+eajKW6skZy3Vkx8B4cYIsOQ0rsZJn96R92I9BsoHgFApCOEeQjur29T1xXglvcYM0YLL7MikpIn+CRCGX5GpEzVntL5G1W88UiYA7KdTkYAHdmQ53wSdStuetAehxiZZeyks7hVL6VmXspYyM4DMFfWnmcrgb70AtuZ7N3EQl0uSVCSJJCxIznSJFUnoTkUBiuuIcNvI2iM9rcKQW0iWNwdA1ZwreGM\/KoySawyMoqSwydyNc2EFlEUkt4yYFkm\/SINwg1yPvtjxJqFMUoIroio1rh0Kac28PYO0VzFMIxqYQk3BA1BdliDE7sOg8atLj9j480iM1va3MhBAAkQ2urUSCw7fScDGTt0OwNAfgt7+ZMSyR2ZLf3B7dtGPZ1yoAGzjfQfL1oDbsODwxaSA0jrqxLKTLJ3zlu+2SASBsMD0oDLxWwS4ieF84YdRsVI3V1PgwIBB8xUZRUlhkZxUlhmry9xB5Yyk2BPC3ZzAbd4AEOo911KuPRseBryEsrjzPK5ZWHzXMq1MmKAUAoBQCgFAKAUAoBQCgFAKAUBAg\/rV0ZOsNqxVPJ7gjDv6hFJQfWZ\/Kq13pZ6L6lS7889F9fwX6sLRQCgFAKA1JrGHDN2cedJGdK5wQQRnHiKBknkuxhFlbMIowTbx5IVQTlBnJxvVdXgXoVU\/px9EdAqgbAAVYWn7QCgFAKAgcb\/q0y3w9jAjuf\/HnuTH\/AMbMcn3XbyquXde98Sqfde\/8f77C+KsLRQCgFAKAUAoBQCgFAKAUAoBQA0BgsbOOGNYol0oowBuftJ3JJ3JO5zXiSSwjyMVFYRnr09FAKAUAoDxN7LfA\/hRnjJPJv6ha\/wCXj\/cFV1eBehXR+nH0RZqwtFAKAUAoDxLGrKUYBlYEEHcEEYINA1k82tusaLGmQqKFUEljhRgZJ3O3nXiWFg8SwsIy16eigFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgPE3st8D+FGeMk8m\/qFr\/l4\/wBwVXV4F6FdH6cfRFmrC0UAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoDxN7LfA\/hRnjJPJv6ha\/wCXj\/cFV1eBehXR+nH0RZqwtFAKAUAoBQCgFAKAUAoBQCgFAf\/Z\" alt=\"Campo de distribuciones con simetr\u00eda esf\u00e9rica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nosotros, casi todos, hemos conocido la simetr\u00eda en sus manifestaciones geom\u00e9tricas, o, en el Arte. Cuando decimos, por ejemplo, que una esfera tiene una simetr\u00eda de rotaci\u00f3n, lo que tratamos de indicar es que poseer unas caracter\u00edsticas -en este caso, su perfil circular- que permanece invariante en las transformaciones producidas al hacerla rotar. <a id=\"_GPLITA_41\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>Puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> hacerse rotar la esfera en cualquier eje y cualquier grado sin que cambie su perfil, lo cual hace que sea m\u00e1s sim\u00e9trica, por ejemplo, que un cilibro, que tiene una simetr\u00eda similar s\u00f3lo cuando rota alrededor de su eje largo; si rota alrededor de su eje corto, el cilindro se reduce a un c\u00edrculo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"Korai\" src=\"http:\/\/sobregrecia.com\/wp-content\/uploads\/korai.jpg\" alt=\"Korai\" width=\"497\" border=\"0\" \/><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcQK15L_V-H8Aa_G7nPhejA6boPNCC3DSkxKNT2gD-BKWBMXA6fK2CHy-dyPrw\" alt=\"\" width=\"191\" height=\"264\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las simetr\u00edas son comunes en las esculturas, empezamdo por el desnudo humano, que es (de modo aproximado) bilateralmente sim\u00e9trico cuando se le contempla de frente o de atr\u00e1s, y en arquitectura como en los planos de suelo en <a id=\"_GPLITA_42\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de cruz de las catefrales medievales, y aparecen en todas partes desde el tejido hasta el baile de figuras.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/stepenclub.files.wordpress.com\/2008\/12\/21590_2.jpg\" alt=\"\" width=\"420\" height=\"305\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay muchas simetr\u00edas en la m\u00fasica de Bach, en un pasaje de la Tocata y Fuga en Mi menor (mo he podido encontrar la partitura) traslada arrina y abajo del pentagrama peque\u00f1os trios de notas <a id=\"_GPLITA_43\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> tiendas de campa\u00f1a. Excepto con la ocasional diferencia de alguna que otra nota, la construcci\u00f3n tiene una simetr\u00eda de traslaci\u00f3n. Si quitamos un tr\u00edo cualquiera y lo pusi\u00e9ramos sobre otro, encajar\u00eda perfectamente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/farm3.static.flickr.com\/2653\/3972348757_5c3f008b59.jpg\" alt=\"\" width=\"500\" height=\"500\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nos encontramos simetr\u00edas en el Universo, en el mundo que habitamos, <a id=\"_GPLITA_44\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>tambi\u00e9n<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> en nosotros y, nuestras Mentes, no son una excepci\u00f3n y en ellas subyace una simetr\u00eda m\u00e1s profunda que trasciende a lo material.<\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F08%2F%25c2%25a1la-perfeccion-%25c2%25bfno-seran-simples-rumores-2%2F&amp;title=%C2%A1La+perfecci%C3%B3n%21+%C2%BFNo+ser%C3%A1n+simples+rumores%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Esp\u00edritu de belleza, que has consagrado Con tus propios matices todo aquello sobre lo que brillas Del pensamiento o la by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#&#8221;>Este oscuro Valle de [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[297],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10865"}],"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=10865"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10865\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=10865"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=10865"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=10865"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}