{"id":10053,"date":"2020-06-25T05:25:22","date_gmt":"2020-06-25T04:25:22","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=10053"},"modified":"2020-06-26T05:47:09","modified_gmt":"2020-06-26T04:47:09","slug":"%c2%bfuna-guia-para-descubrir-%c2%a1la-simetria","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/06\/25\/%c2%bfuna-guia-para-descubrir-%c2%a1la-simetria\/","title":{"rendered":"\u00bfUna gu\u00eda para descubrir? \u00a1La simetr\u00eda!"},"content":{"rendered":"<p><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/_5YS_GtGxSDE\/TNYB9HxJaxI\/AAAAAAAAACE\/gVSjpYdffEU\/s1600\/planeta_rojo.jpg\" alt=\"Una gu\u00eda para descubrir? \u00a1La simetr\u00eda! : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La simetr\u00eda esf\u00e9rica del planeta Marte<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">La simetr\u00eda es una propiedad universal tanto en la vida corriente, desde un punto de vista matem\u00e1tico como desde el quehacer de la F\u00edsica Te\u00f3rica. En realidad, lo que observamos en la vida corriente es siempre lo repetitivo, lo sim\u00e9trico, lo que se puede relacionar entre s\u00ed por tener algo com\u00fan.<\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><img decoding=\"async\" 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\" alt=\"Diccionario - Simetr\u00eda | PortalPez, acuarios, mascotas, peces ...\" \/><img decoding=\"async\" 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\" alt=\"Los animales. Reino animales. Su clasificaci\u00f3n. 1 TEMA 10: Los ...\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><img decoding=\"async\" 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\" alt=\"Taxonom\u00eda y caracter\u00edsticas de los seres vivos\" \/><img decoding=\"async\" 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\" alt=\"Los expedientes Occam: Simetr\u00edas y seres vivos\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">En un sentido din\u00e1mico, la simetr\u00eda podemos entenderla como lo que se repite, lo reiterativo, lo que tiende a ser igual. Es decir, los objetos que, por mantener la misma geometr\u00eda, son representativos de otros objetos. En el Caos matem\u00e1tico encontramos esta concepci\u00f3n de la simetr\u00eda en el mundo los fractales. Sin embargo, la simetr\u00eda es mucho m\u00e1s.<\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><img decoding=\"async\" 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\" alt=\"Inclinaci\u00f3n del eje de rotaci\u00f3n de los planetas - AstroAficion\" \/><img decoding=\"async\" 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\" alt=\"M45: el c\u00famulo de estrellas de las Pl\u00e9yades |\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Galaxias espirales al descubierto | ESO Espa\u00f1a\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTnnQULLP-umzCSk71W04P5jmOjHSvbdDpLTg&amp;usqp=CAU\" alt=\"Supernovas, definici\u00f3n y clasificaci\u00f3n.\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">\n<p style=\"text-align: justify;\">Cuando miro en mi diccionario de F\u00edsica la palabra Simetr\u00eda, lo que me dice es: &#8220;Conjunto de invariancias de un sistema. Al aplicar una transformaci\u00f3n de simetr\u00eda sobre un sistema, el sistema queda inalterado, la simetr\u00eda es estudiada matem\u00e1ticamente usando teor\u00eda de grupos. Algunas de las simetr\u00edas son directamente f\u00edsicas. Algunos ejemplos son las reflexiones y las rotaciones en las mol\u00e9culas y las translaciones en las redes cristalinas. Las simetr\u00edas pueden ser discretas (es decir, cuando hay un n\u00famero finito de transformaciones de simetr\u00eda), como el conjunto de rotaciones de una mol\u00e9cula octa\u00e9drica, o continuas (es decir, cuando no hay n\u00famero finito), como el conjunto de rotaciones de un \u00e1tomo o n\u00facleo. Existen simetr\u00edas m\u00e1s generales y abstractas, como la invariancia CTP y las simetr\u00edas asociadas a las teor\u00edas <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/1.bp.blogspot.com\/_-xT7MahYMs0\/TBBz2N62OQI\/AAAAAAAABSs\/Q1EqCQCMqDs\/s1600\/Gnosis.01.jpg\" alt=\"\" width=\"607\" height=\"393\" \/><\/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 El Universo est\u00e1 lleno de simetr\u00edas por todas partes<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tambi\u00e9n podemos hablar de simetr\u00eda rota y de <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>s. Durante los \u00faltimos tiempos, los F\u00edsicos han elevado los principios de simetr\u00eda al m\u00e1s alto nivel en la escala de lo que podemos entender por una explicaci\u00f3n. Cuando encontramos una Ley propuesta de la Naturaleza, una pregunta se nos viene a la mente: \u00bfpor qu\u00e9 esta ley? \u00bfPor qu\u00e9 la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial y la general? \u00bfPor qu\u00e9 el electromagnetismo de Maxwell? \u00bfPor qu\u00e9 las teor\u00edas de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> de las fuerzas nucleares fuerte y d\u00e9bil? Claro que, una respuesta de importancia es que, las teor\u00edas hacen predicciones que han sido repetidamente conformadas con precisos experimentos, con diversidad de cient\u00edficos y lugares y que, siempre, en todos los casos, dieron el mismo resultado. Esto, por supuesto, es la base de la confianza esencial que los f\u00edsicos tienen en esas teor\u00edas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La constelaci\u00f3n y el signo de Escorpio \u22c6 Comprarunaestrella.com\" \/><img decoding=\"async\" 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\" alt=\"C\u00f3mo ver las constelaciones en el cielo: la gu\u00eda definitiva - 88 ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"LAS 10 CONSTELACIONES MAS USADAS POR LOS NAVEGANTES | Astrologia ...\" \/><img decoding=\"async\" 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\" alt=\"Constelaciones de primavera del hemisferio norte - Enciclopedia ...\" \/><\/p>\n<p style=\"text-align: justify;\">Constelaciones<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Claro que, se deja fuera algo esencial: Los f\u00edsicos creen tambi\u00e9n que est\u00e1n en el camino correcto porque, de alg\u00fan modo que no pueden explicar, tienen la convicci\u00f3n de que son correctas, y las ideas de simetr\u00eda son esenciales para esa intuici\u00f3n. Se presiente que es correcto que ning\u00fan lugar del Universo es especial comparado con cualquier otro lugar del Universo, as\u00ed que los f\u00edsicos tienen la confianza de que la simetr\u00eda de traslaci\u00f3n deber\u00eda estar entre las simetr\u00edas de las leyes de la Naturaleza. Se presiente que es correcto que ning\u00fan movimiento a velocidad constante es especial comparado con cualquier otro. De modo que los f\u00edsicos tienen confianza en que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, al abrazar plenamente la simetr\u00eda entre todos los observadores con velocidad constante, es una parte esencial de las leyes de la Naturaleza.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\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alt=\"Ilustraci\u00f3n Explosi\u00f3n Nuclear. Hongo At\u00f3mico. Imagen En Color ...\" \/><img decoding=\"async\" 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\" alt=\"Hongo atomico | Hongos de Chile\" \/><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQVFKA20yKi-MU9nOp-psaYTvpPs3qUQnlrmQ&amp;usqp=CAU\" alt=\"estatua de la libertad, hongo at\u00f3mico, bomba at\u00f3mica, armas ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRleNkGHOK7bfcqCXyhbaRcjGcqIwOvZFAwcg&amp;usqp=CAU\" alt=\"El 'hongo at\u00f3mico' que puso a temblar a la ciudad de Pek\u00edn (Fotos ...\" \/><\/p>\n<p>Los hongos at\u00f3micos tambi\u00e9n guardan cierta simetr\u00eda<\/p>\n<p>&nbsp;<\/p>\n<p>As\u00ed que las simetr\u00edas de la Naturaleza no son meras consecuencias de las leyes de la Naturaleza. Desde nuestra perspectiva moderna, las simetr\u00edas son la base de la que manan las leyes y, siendo as\u00ed (que lo es), cuando un f\u00edsico observa una simetr\u00eda, agudiza su atenci\u00f3n, ya que, all\u00ed, en aquel lugar, podr\u00eda encontrarse alguna ley de la Naturaleza que siguiendo aquella presencia, se podr\u00eda descubrir.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUTExMWFRUXFxgXGBUYFxgaGBgVGBUWFhcXFRcYHSggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGxAQGi0lHx8tLS0tLi0tLS0tLS0tLS0tLS0tLS0tLSstLS0tLS0tLS0rLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAACBQYBB\/\/EADsQAAEDAgQDBQUHBAIDAQAAAAEAAhEDIQQSMUEFUWETInGBkTKhscHRBhRCUmLh8CMzcvEVkkOCogf\/xAAYAQADAQEAAAAAAAAAAAAAAAAAAQIDBP\/EACQRAAMBAAICAgICAwAAAAAAAAABEQISITFBA1EiYRNxQoHw\/9oADAMBAAIRAxEAPwAQYOSIygDsrNpo1NpWtBIo7BzsvWYPommv5L0G90qXxE6mDI0CUq0ei23aJWsQihxMksXoKaqgJV5RSGihQ3OXr3oRKZDIaisKiXcqlyZI12isHJRpR2FABFYIYerCoECLwrBqgcFdrTyKAI1iK1q8yFEYEAWaitKHlKu1pQMuWqkIgaeS9NIpAUBVgV5kheSgC4KuCg5lZtRABmojWoAqIlOogC9RkIRcj1KtkpUcgCOehlyo5yEaiADF6gqIBqKhqIEOCor9qkWuTDKRhAU2TwpwK8dgHbCV19KqCPJetcPy+5TyOlHHNwbhqCF47Bu5Fdu1odqAvThByUtlpw4j7sYSeIwxGy77\/jwFm8Q4WCLIo6jhXMOiUezZde7hFpJ9ySxPDuipEafRy1ViWeVuY3BEXiyyatJUYsSNRQORTRVS1BmVDl72qqSoCEAXaSU1RYBrCUGZFo0yTckDnqmKmqyswKzsc3YJF+BdY2g6c468l63AncpgNfeZRqJHNKNoAboudoCQzRYQmGAc1yz+IuqSKVmAwam8jUMbz6mw6obOKPz5Bdo1dJN+RPNIDr3VWhCOIbNzZYzMYLHXmDz+ivUqkjONJgxbL49EAjSbiAbWE7nZL4h4BgGeqVdUDnNmQAe8G7jxO+68quGugJhs681PJWFcXKSnVcc05RaQJ33E7lM4Wdalmub3HXgOm568kJrg4BkDX2t0xxHhhpBubMJuJ5JNfspP3BQ4mMxgwIujYeuXZoBhkSeh0I5hL06gIDYgk3d0RqDozNFQibEDeNJ5pukqewpxCG6qozDvcb252TjMGAqQmIQSvOyK0zRCXqtmWtIDvWPESmTRGoWtIBNzt\/NAjChadkduDbaRMbnXz5reo1cOMOWmnLzoeVtvopdRSj8GNgsGSZyyBEzYX0nxhDxFME3dHTNljyRn4ouBh+2S3Jp0PMJSmwCZMkmSep8dFMbQ+kd3RdGqfp1gVmGsCAVfDVQD0SN0bmHatOiyyycM9alGrZIbLVaaysSxadWss3E1AgSEqlNAr4fuyQmQ+9rq3EeItptA1dyiUnpIfFs5niWGzCwgLn8dgmN1eOq0uM1a1SC4loJiGzuCRMX2i25C57DYugGio+AQ4h7TctczYnbUe5Z\/yaKfx5hR9JgOsi8AmLC0odWgwju3PMX6bbWTbWtqZHvMBzZgxa097wmfRBxGFaADTdYkEEGImDM9VrzZg8ITZgs03HmvGYRuxM9SI80Si9wIpkZpuBBkuM6Aawm2YMPJDXtL7HK0iASdCSY+itb+yP4\/oXpYWTBMWJ9BsiU6cnui30F0XHNbSpltaqO6CWFoBzOAPda7XKZF1o4N9D7iamXO8OvDrAW19wjqj+XIfxaEKDicvZnvHXoQfgiYhrWMcXEk5oEaLX+yuLw5rHuGINyLdYE6bIX2uFNxPZQ1v4spJl3UCzfEqX8ngpfH5Mag1jx\/cZTN7PcBJ2ifipiMIaZaXVKeVwMOaS9ttjlCXyFv9RzZHLn1AA969xNAN\/qQwA2gEnLO5P7JNvl5GkuNhh8ZFR5DqRIg3YTDXDmRAunMIwlve7scoIHiNYRazQDDO9cXi\/MZdx80J73FsOY0mfbIkjpHNTt6\/wAC\/jzn\/M9ZUi4cDEnbTwlNscCGEkhmjtrnWBus2De0WJ5CJTtAvsyxO3PwV9teSFE7B5teJ7I5g6xaRNo1SbiSYIP7pzCtY6oMwy6BsGLhWxdFzyWS3ukiRrGsk7qlF0Q6+wWGqFhnS0X5a+qd4nxd9aMxzQIA5Jb\/AI1waDLZJIDZM208loMwraZlxbqBlEEzuLaGx1S\/Gdof5WJmdgcHUcYAmZgnaT8lp0cEaRkAF82m4gnlvC8xvFJd\/TsBMFrZtpBP0SOF4g8VH+0CLRoQI1B\/CPqk9peBrDY9jMa5rgS2dXOgWjpOiVOPqucwsaC0yDznS5OgQ8dUNQuAcWy2Lz3mjnyVKYaxuWAC0S5+bUa6SktO9+CnlL9s1as5A51mukdZ8Eu6jTbDpDSREzGYNtfe0oNHGH+y57TfMHPBDZ5W\/Df3IfEarX1M2bNIAsDktr7SutmaSQwcU10Cm7P+aJMDqefRBfUdmMuNvZjYaEIOH4nVbmLAwcoaBbYx5JN+Kc4l2fvSLAc9SpnVZVdiGakXg5eo21+JXrXRZxJPM\/slsKwuP9R1pk+HIc0c1WgmLCTHh1jdUiW\/tnZYetaExSqrn6ONHNNDFDUFNm+TrcFiVrUq1lxOGx4BW3hccCoaKNavWIStV06KtWuCEscSKbHPcdNFnvXFUeVeivEMX2cMZBe73DmsqnVAJLjI3cdSenRDdWs5zzciT0GoaFjYjF5rzI2XK2dCyHxnHBUhoJDS4sBEg5m9dtFz3E8GQwhjR4DxmSTqeqaHDpynMYDy+Oczb3p17d5tBEfApPQcTDp4fuFrqZfmsCdpInrsPRMYOjTb2dQ1H5RUe2qy9gHawfaGtx4bLXzNBMAxJIk3A5Ln6vE+0LmuLWgdx1iLwHuaHG0xIt+Xqmm9CaSNb7QcTw7nGnQGYNPt31IM7A6kRpCXOBrUmyGMjM0OeRMAkABw32iOSPgMFSc2s2znuiqHaEuGoj8sbWCHw3F1mFgc4ZZIp9p7DTOvhb4LbMaMtKMBxHCCo0F4MS0G8DKBENbykC4sYK3MM1lGh2TWQ0kd4kaWBhu5tN9z0QMDgHB73F5qWzh5Md3kGG4vYf5BdDiaDQ7I\/KMzQ4skAtED250JMkaLTjnSjMnvWXUKU8D3W1S58E+yQIOYRMNECwSuMwYc4kvLh6W1tl1Rao7Ts2ir\/SPs0ZF40BP5babryM5dTY+APyxldawzQY8ksp5tn6\/oWmtSX9\/2BxFGkWZg4gDW50OgaOcxZIYjBUw514aBeQQTG7pta\/1Txr1K7alN1Ih4gC\/ddaSS+NuXUImDw7yMlnENDZIAytBkmwurV1tP0v8Av9kOZzPbEsLhKeZpyZwdN5BFoKvW4M2IyECTA0E8rLUpmoCGCmI2qDS2s8pTbBA\/qOkxoOfktqmZRr2Y2A4UCO+xubKTc9zNPdnnzV8Hh+1pMqGJc1riBs6IMeYKeZis2UwGsgywiDM2JnaAbdVk8MdWbReA5oIqPczfuFznBvI6gW5JJtFPsj+DOJtJE6GCEQ8JcWm0WgkahO4bH1MzQWi+sSbRpOxlNvxjSCNNvK+qaf6Jaf2YmH4fSo1GBzC95Dncw2Ld49ZVqtBoENZF56X5BaFNlNpMSQ4QRJPIQJ0AgaK9alGXOQA4x4eKM9eQ06Y9KjDjBAmItGUzJdI1lAxsB+mYEkWiPZIDidYkDzK1cTj6JeKQIzNExvCWqOYOt\/Dr53Q0p0NN3sRon+k2me88WD7AmTMH1SeIDTByiYEk6k85W0DS7PM5172Ee0eXRZGKcwgQJMj3c+iT1F4Gsd+RbEFw289YWfVe4766LTZhJJ5Hbkm6GCawh9gWjfl4JpvyxTPo56k1x0N9Y6jRN4XDGwEncD3nVP0WiarnENkW0kRv5\/JUbiNI20O6Sr7Y3F0LBxDZLDBIgmdN4A3mEn90qHYrUw1cy5z4ieWvUdER\/FRNk132yX10ZtPE9U9RxQG659rXI7c3JDNss6alX5FaeBxhFiVxbHPGnxTdPF1Bt71MNamfRcHis1t0DjVWagZsy56xt6rN+yeIc95cbBrST5BeVMRJqPicz4no0T8YXF87b1Po1+PwYvGuJvDcm5dE9TdYTeKvpNa5oL82Y5eg3HIrYrw65vclK0GNcJyZdR9Y8VCfRo6P4TiDajQ4aEeY6FEFadJ8VgvoupPdVZJzRLdiB12PJNYbijajczDbQg2IPIjmk8+0Cf2aD+9IzHSNlicaFFlJtE2mwdEkECMxH4jePNOVK5Srq+YjMA7KQRI0I3CeemGu0bGF4dUFLtQRFOmGOIsWuNgNLmd+S84nxZ\/Z0sO3IG02sdpJL5lzy47GXEAaJNnEahHZ5j2TiS9o3IaY16x6LKrcUqNqinlNwA1w0k3mOm\/grw4yNqrydDQpOrgVGNAAPOZmCCdzBAv0XjTVYWOfTcS5wEl1yPxEzqYG6BRrVKUOY1pa+e42bOABJA\/CHSFpYzj\/AGtJp7NplrmnMYyPgxUZ+YQDbmF0PVmkjnS4t5bNThfB2Z2Go9jRUa+0y7SCL+IuqYkNYezbAYNLEZ2zJk8lzeI4k3NIADwP7lwTA0hRuJLxJ5ak6KuPFNtkXk5PB02FyNJLaoaAZAIygbD13SlPi7ZaWtzFwcC4GWsjUTyOyxKlcZSDppCphK2UZW2AB3j06rTJno3GcUe5wYzScrnEGGneOsfEJp1Vw1MXAvMxMF3huuYp4twkCQNo+aYpVcU7vXLQA0QRvE21kHQ9Um2nX7GkmpPBu1cPDruktaYAOrSW95w12AvzQsBw8NGVtQgl5N7iIb3W+\/1XNOoVWVXOZVYHFhEuBkmQSDB1j4IT62JNbMXZW5S2zpE8yCL3U839FcF6Z2NeqGZubRtc+U7oFXFDK5zGhrwSO\/IBI28I3C53FcRhsPJEiM7ToYuY2gqjKkWc91R0NbmMASNxyJm6t6\/LyQkuNZuUMTlp3Ja50uMxIc4yQNraKmJ4tAk+An4D0WLWxpzFsXHp6q2KwT4YXkQSYAdJa4CTI2Nwh6XoXF3srU462THd75Fx+KEGpiqrwS2THpqm63D6bsuQGMgL88f3NTlj8OkK\/wBzDbA+Yke5JtyIpS0zOwdUAzEjQwDFwZBWw18xm106n90piQMpEkSCJGom0hZ9QllM5C4wOZJ8QTdX0iO2bdTHNZbXmN+oS\/3tz3Bk5ZOpNo69FlYRxLGlxJdrJ6o1WsfxH+BLtj6Qeo4Tc6GJBtE6gLytiwDDLtjfU+KRfiAgOroguQ1UxP8ApBOJKBmUlMQ01yM1yG2mUVtNI0CtciNchtYUVrUikzovsvWysqnmI8iiOxbWUmgxLg93mdFmcOqZabvEfApfjDiRhztlcPQj6ri+Rfmzp+N\/igdLEtMX1mOsaoxuIWaMMJYSfZJI2Em0+9Xdj2tcGbn+XWbX0a0cDbRtpr8Vy\/GWOo1BUp2J15HoR810JrJDimGFRpG+yeHGTrtGUMS8APdUuPwaWOvQ\/umv+ToOF3kEi4aCfQhZQ4bVdla6co0B2CcwPDxTzTHRa64kZ5DdPjdMFrQx5tBJ\/l046s2oILIHUib8o0KQeGjZUNVZ1ei1fZ1eB47hKNSg4scMrCHwZHaWbN7kZRMDmvcVVa1zbZ2uEteT7TD3gZ53MhcXXLSCXE90HKBa5IB1Wu173BnZhpaSWtcTIAHnbe3Ra4zO0ZfJr00P4hwMkRBOg1VmMY4gNnSXSBAHTmvKGGgATMb8zuijCjkt+LOfmhU0mEkZnbwBqfEHRDxFIQSx7wYsCBEjWT8E7TwTQZgkphtAH8MxpOkz\/NUnnXpjzrHtGYylVa0uc5sATttdHZWrsbNMOMiTebnQtAuNlpuDi3LtMxt8OiuaZI1i8yLH15Ia01ATxaYeGxL88OADm3DHCZcZgXvMSvHBznP7rhcjugwCRMchC3K2FDtdfzES4HmCd+qJSwobe8nfn4xZHHXtg959I52lgXOkSJFiHmD4qv3N\/aBoqU5iS3ML+ey6V1Bs5o70RPRV+7NJnKJ5wJVcWRyVMLD4F7gQIF7uJjfQdU4zh7hclp9StoYUjXxUNFEgWmRWzvOoMNA22sBYJc0H7keq2XUEJ1DokiqYpwj+YKpWwJgRA5m5n6LXNIrw0kxGF9yP5vcquwX6lrupIT6SszMl2C\/V7lQ4Pr7lqGkqmigDM+59Sp9y6rSFFX+7pBCzaCI3DrRAYIlwHmiZ6YtI56qeRrDNFBEFBMV8dSaYLoPUH3GEOpxGnbI4TycDHmQlyHxI5uVjjyg+h\/dIcQqE4djhqyoQfB4PzA9Vo0e0eDmAggghpkQRr4LI4cZNSg+2YEf+zdD6gHyWG+9U2x0oVo1szZXj6bZzQJFgd1nXjJEEOEjcQduspigCM0mxcSOem6zkNrRlCrVItrOiAa0Wm5UoVRE6nSfkFMADiX1GNc5wBHjptdVpGwBMkazz+qviqzXdzWdQDcAfwJfFxrpHwG\/iqAM8gDzGqUxdZrbnYafNHp1AROqRxoBBExNkJdgyuKeCPei8Sfka1kkZWi36jqfFJ8Op9pWAJ7re8fBu3mbJrDMOIxLGa5nSf8Rc+4e9aJGWmdzwjBltGmDrlE+Jv806KKaa08lcNXSmcjQq2krtopmOis0J0UAikrikmGogCdFBYUgvezCYhSEAL9kF6KSPCiBHlzr4K\/ZBRhRZUaReXBZ1BT7uOSPKuCoaNEzNr4a+iCMMtSo5VDU\/QujJr4WdAlamFI2W\/UCE9itWENmAcOvG4cLUfSVMgASbATNADRRtEJghQoAzm8GLnA91x3OUfMrSpcMZtHU6N8SEF2DeCHCs\/LaxDfomKrLRnJ9B02CzNgv3Bg0g8wB9Vd7mQAG97qPglcjoA7ReNpuGrz56+SIAzTcQPoFyn2toGlVbXboSA48n7HzFl0gpby71VMTg21GOY8uLSIubJNDThyHFO+BiWXBgVByOk\/zfxQaeJEapeliH4Sqab+\/Tdvs9uk+PMK\/EMDEVaJzUzsLlvMEcuqzaNUzypiATEH0VxAAcD3Y8rapCk\/M6Z0ERt4zuimpbKfZ3\/ZJotMpSpd81JN9uQMe+wRazwG33Qqldmzj6JTE4oO8v5KIw8BRiwLaD+aBI18YDohPdmgNBJ0A5noN09RoDDw+p3qp9ln5Op6\/BUskPXoJUb2FPJ\/5H3f0bs3+dV0\/\/AOfcLyg4h49qzP8AHcjx+S4\/A0zWqZnzlnvH5BfR8BjKJaA1+WLBukDorSMtM3845L0OCSY4bOJ81aPFMkaLgrsbOiT80yK7Gi7gE6KBsiGShdu06OnwBQ3VBqZ9L+ipMmDHbFEp1AehSXbAXh3\/AFPzQ3439MeJA+adFDTIXhKzaGOy6n0BITjK7HbpcmPignaQiCogOcNlXthzhJ6Y+KGe2HNedtyKWLhzCq4x\/pKjgwXlXpu5pQFBdV2lFoQ0COqq89Un2xH+whvrSFa3FDPiXeZOoVag6oIdfZemp5JNjaLCmhuaVfOI1QDWHNHIOIJzus\/VHpxufJLMaMoOk8oN51I5o2TKJ7pg+0be8bqDUOaRkEEgDrb91c1v1eUT\/pKDEkAGCRyMctQN0D\/kQ8nu+Y7sHqAZKANAYk3slcXiM3d92nvVGzA5m4aferVCS6CL3U6Y8ozuI4FlVmRwtqCNQdJC5ulgsRhzLXSCY3gjqNiurdUGaSdPRArHOIAzA7g\/HYqaaQ56rkqHvMNN+7m6E9Rp8EqeG1L5XtI2mQfRauIwzmm4PigOpjeUCMerw+o4xax2cERvC2j2nDwF\/im61cCwKAKg+qoRZmUEtpDLa7vxeR2SruHSZcSfifNPZhtCoXICAGd2wAjkiF5FwvHv6KrJ8U0S0aWGx52cQeV1pYX7QvZrcLnKYy72KKFaRJ2dD7T0nRIM+E3WqzGsLcwB\/wCpPwXDcLptc6HD0W\/hD2ckAgciiCNd+OH5XehAHUyq\/fSTDWZjucw8uqpQxwcLD4K76oIINvA\/REF2TE1nADuPcd8uWB4SUt29v7LzPPJr6rww7RzrbSUTtJTgqytPGQO93CdGxJ8yFb7\/AE5ifUEfFBqQ6xugwW2zSORE+Vk4FH24hn5gB43JRO3nf1\/ZZzqwG2m2vuVmcRHr+kpQEzSFebGFYP8A5t+yROJA3jyQzjDIyzG8\/RKFUfLnf61VYKXdWHL5Jd9ZwM5jHL90oFHKj90u\/EECYcR4FLVcZAtr+okhetrBwkuH\/qZHvRGFD08SHaEHz+aOZhJGqbZcsdfoArVac\/ijwSBjDvRCIG8oNTtdnC3MBCc6pzHoEwpnfdqkWrPF5sRYfqmU60Fol1V5nnAzRvA1RaUN71S1iQCCZnTTQdVSk9z3buFrxt8kigdXEgukuJvu4RA00Va1en7TT6GfeE3UqAHuiBvznSwj3L2qxjBd7TeDsQT8UAXovDw05ZFtZsRvzTTpAMm+0WafHUrymKLxZw6tix6jdGocQoMDm94vNibkATra4KllIzu6TqJOom3LdXa9rbC\/h08Uy\/LUc1rWggjXLBzaSSRdNcU+zxa0EOLSYmDKiFpmU6ru5st5RusnEYPOJpiObTePktQ4U6ZmPHUOB+KMXwNht\/NVNhUpx9bh+U95rvkquwoGx+C7Woy3eIE8\/os3FYemfYF41kAe9UtNieUcyKI5keaq5vK\/ktR2EfIsSPMfJBqYf9J9LiFcIpmuHNMUKRjyRhSaIIIJOoO3iFp1uHVGBrnDK1wsYF\/RVCTFfTOkfzryR6VEAj3zp5LosH9malSmXAyFnjhgp91xIPuTUJYKhAJDbT71Y4kN1MztdOOw\/smwHiPdZCxmHbZwnNytCroXZSpjXAtDWkT6JnDVXk3JB5THxC8oUC4g5h4yLLV4bhHh0ucC3o4fNJgZ1Rx0Lo6WPwQcRV2iY3MLbx2Iawx2YnQlsGZ3Wc0scTDRbmB9EoOibK7w2SQORmfcEJ+KIO\/iLfErUc2m4ZYaHcxr6oVFlNpLTTc93O0qiRRr3e1Jg6w7TyTLZLSc4Ec5CjGEEkMEHwBHiVfspb32wDzIIH\/VOBROnUcbyDtMx7ijUR1M85VcRgwyzSI\/w18TMwhUcDuMrf1R8JKKEGKteLFpPVBo4oAyWnxkkI\/3AD2S2+pgn5qraYHdOV3+II9QjoUYHEY1hMZM58dEMuEgxHmf9LRAbOUNv0ClemGzItzQBkvEmc0enxRadUgTmMjmZRnUGuEgecn5K4wgGk\/RJqgBqY58ANv1LbJariKpPtR5LQbgQ68mepPyQ\/uTt6jfQoXgTLurAwZtaJ0EbdTb3pqs8ZpYYDhMA2EnR3PZRRZmwalQGYvDiTabgaCZvruLouLrl+ogDctF43gKKIAUa+oLSMsG2X0NrJ\/FU5DILTMEx3SBsZNvRRRADBAAnNLpsGmdPDRMP7Uz2pyiLX2tuVFFLKQPswW5gGwNPzGL+STrPc2TkDrSegPxUUU8aXReSYd3gTaDMf8A1ZNHKBBaARuQPcooq4InmxGp2Zd+IHmYy+g1TbKZdaHO6AwDH85qKJz0TWKY2qwHKKLRAi7SY65rQm6dEmm01HWFmgPBPkAF6ol2VQuAOUEU3PAIggn5bIR4a0kmTPIuBv4qKJ3uEzqi1TD0mWeNZ35\/DxQ206JiM0DeQVFFcJB1atKe6HeYH0upSxLXG7ssbQ33qKIrElS7MW1pMkwRNj+yHT7I7z0IN+klRRGHyVD5M8XEGNNpIhgno4qzcNDpAAdvc28b2UUTfTgkuqeOpuzEzmtMyY8tlHMdNiD5GCoolRwBiKLrQBJ+PRK05Ht2AuAdZPgoogEEpVeR02+fim6VUEEwPHdeKJZ76E\/soabtdP5sENusEum+k+VlFFcgWnj3Bp9o9RJ+ija4t3pnqfeoogTDtqCLZSfH5FD7U7hvlKiiIB\/\/2Q==\" alt=\"La Entrop\u00eda lo destruye todo : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"La Entrop\u00eda lo destruye todo : Blog de Emilio Silvera V.\" \/><\/p>\n<p><img decoding=\"async\" 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\" alt=\"SEMINARIO 2: Videoforum \u201cEl paso del tiempo\u201d | Roc\u00edo Moreno Navarro\" \/><img decoding=\"async\" src=\"https:\/\/static.ideal.es\/www\/pre2017\/multimedia\/noticias\/201701\/05\/media\/olivo.jpg\" alt=\"Con 1.702 a\u00f1os, as\u00ed miman al olivo m\u00e1s grande de Espa\u00f1a | Ideal\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>M\u00e1s all\u00e1 de su papel en dar forma a las leyes que gobiernan las fuerzas de la Naturaleza, las ideas de simetr\u00eda son vitales para el propio concepto del tiempo. Nadie ha sabido encontrar todav\u00eda definici\u00f3n fundamental y definitiva del tiempo. Sin embargo, es indudable que el papel del tiempo en la constituci\u00f3n del cosmos es llevar una especie de registro de los sucesos y acontecimientos que en el universo ocureren: Nace una estrella, se forma una nueva galaxia, explota una supernova, muere una estrella masiva y surge un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>&#8230;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 41px;\" src=\"http:\/\/1.bp.blogspot.com\/_99Yabbkccm4\/TLz97QUsOVI\/AAAAAAAAAAg\/mB0F2aGevl8\/s1600\/manchair.jpg\" alt=\"\" width=\"468\" height=\"312\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">S\u00ed, todos fu\u00edmos j\u00f3venes y el paso del tiempo nos transform\u00f3 en m\u00e1s viejos pero, no por ello m\u00e1s sabios. Eso s\u00ed, con algo m\u00e1s de experiencia y m\u00e1s prudentes a la hora de decidir sobre las cosas importantes que siempre, aunque de joven no le prestemos atenci\u00f3n, trae consecuencias.<\/p>\n<p style=\"text-align: justify;\">Reconocemos el transcurrir del tiempo al mirar y ver que, las cosas, no son iguales hoy que lo fueron ayer. Con el transcurrir del tiempo todo cambia y nada permanece. \u00bfSer\u00e1 el tiempo otra simetr\u00eda? Debe serlo, ya que, ning\u00fan cambio le afecta y, su transcrrir queda inalterado por mucho camino que pudiera haber recorrido y, eso, lo hace diferente de todo lo dem\u00e1s: Todo cambia excepto el 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=\"La simetr\u00eda\" \/><img decoding=\"async\" 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\" alt=\"La ruptura espont\u00e1nea de la simetr\u00eda electrod\u00e9bil y el bos\u00f3n de ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ5otobmoyiIvWAGt-4YTkSJF3gUltZ-usbCQ&amp;usqp=CAU\" alt=\"XI Carnaval de la F\u00edsica: El neutrino y la violaci\u00f3n de la ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT6nlVd17TGrE8iAwy5CE_wmxFo8DFScZofOQ&amp;usqp=CAU\" alt=\"FisQuiWeb. Premios Nobel.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">As\u00ed, tenemos que llegar a la conclusi\u00f3n de que, el concepto de simetr\u00eda es, para los F\u00edsicos, indispensable como punto de referencia en el descubrimiento de las teor\u00edas que m\u00e1s tarde, llegan a convertirse en leyes de la Naturaleza al comprobarse que, son inalterables: Otra vez la Simetr\u00eda. El desarrollo de la moderna teor\u00eda cosmol\u00f3gica, por ejemplo, tiene mucho que ver con la simetr\u00eda. El signioficado del Tiempo, su aplicabilidad al universo en su conjunto, la forma global del espacio, e incluso el marco subyacente de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, todo descansa sobre fundamentos de simetr\u00eda.<\/p>\n<p>&nbsp;<\/p>\n<p><a href=\"http:\/\/universitam.com\/academicos\/wp-content\/uploads\/2011\/07\/symmetry.jpg\"><img decoding=\"async\" loading=\"lazy\" title=\"symmetry\" src=\"http:\/\/universitam.com\/academicos\/wp-content\/uploads\/2011\/07\/symmetry.jpg\" alt=\"\" width=\"300\" height=\"300\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Durante el \u00faltimo siglo un concepto muy importante en F\u00edsica, sobre todo en Mec\u00e1nica Cu\u00e1ntica, ha sido y es el de simetr\u00eda. Uno de los resultados m\u00e1s bonitos de la F\u00edsica dice que all\u00e1 donde hay una simetr\u00eda hay una cantidad conservada. Es lo que se llama teorema de Noether. De este modo, las leyes de la F\u00edsica pueden ser iguales bajo una u otra simetr\u00eda y para cada uno de esos casos se conservar\u00e1 algo. As\u00ed por ejemplo, la simetr\u00eda de traslaci\u00f3n temporal corresponde a una cantidad conservada: la energ\u00eda. Tambi\u00e9n ocurre que las leyes de la f\u00edsica son las mismas bajo unas transformaciones de rotaci\u00f3n en el espacio tridimensional y eso significa que se conserva el momento angular.<\/p>\n<p style=\"text-align: justify;\">All\u00ed donde veamos presente la simetr\u00eda, debemos prestar atenci\u00f3n, ya que, podr\u00eda ser el indicio de que algo importante se podr\u00eda derivar de esa simetr\u00eda presente que, en f\u00edsica, como hemos comentado, es un principio de gran importancia.<\/p>\n<p style=\"text-align: justify;\">\n<div><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/c\/c8\/Taj_Mahal_in_March_2004.jpg\" alt=\"\" width=\"477\" height=\"393\" \/><\/div>\n<div>La simetr\u00eda puede estar en todas partes y, si nos fijamos bien, en nuestra vida cotidiana, estamos rodeado de ella. En este universo nuestro, casi todo est\u00e1 implicado con cierta dosis de simetr\u00eda que, por otra parte, nos viene a decir que, en un universo que gira sobre s\u00ed mismo, es l\u00f3gico que pensemos que todo lo que contiene, se comporte de la misma manera.<\/div>\n<div>emilio silvera<\/div>\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%2F2020%2F06%2F25%2F%25c2%25bfuna-guia-para-descubrir-%25c2%25a1la-simetria%2F&amp;title=%C2%BFUna+gu%C3%ADa+para+descubrir%3F+%C2%A1La+simetr%C3%ADa%21' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F06%2F25%2F%25c2%25bfuna-guia-para-descubrir-%25c2%25a1la-simetria%2F&amp;title=%C2%BFUna+gu%C3%ADa+para+descubrir%3F+%C2%A1La+simetr%C3%ADa%21' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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En realidad, lo que observamos en la vida corriente es siempre lo repetitivo, lo sim\u00e9trico, lo que [&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":[107],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10053"}],"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=10053"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10053\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=10053"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=10053"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=10053"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}