{"id":4776,"date":"2025-10-21T05:01:48","date_gmt":"2025-10-21T04:01:48","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4776"},"modified":"2025-10-21T05:01:52","modified_gmt":"2025-10-21T04:01:52","slug":"naturaleza-simetria-belleza","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/10\/21\/naturaleza-simetria-belleza\/","title":{"rendered":"Naturaleza, Simetr\u00eda, Belleza."},"content":{"rendered":"<p style=\"text-align: justify;\">Siempre han llamado nuestra atenci\u00f3n esas figuras perfectas, armoniosas y sim\u00e9tricas que, aparecen en la Naturaleza, ante nuestros ojos, y, a pesar de que algunas tienen conformaciones complejas, se repiten con una perfecci\u00f3n que causa en nosotros\u00a0 un cierto asombro no exento de curiosidad. Tanto en el &#8220;universo&#8221; del microcosmos como en el del macrocosmos, existen estructuras regulares y armoniosas en espiral, esf\u00e9ricas o con forma de h\u00e9lice que nuestra innata curiosidad nos ha llevado a investigar para llegar a saber que obedecen a precisas reglas matem\u00e1ticas y biol\u00f3gicas en algunos casos.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.pinimg.com\/236x\/8a\/65\/b6\/8a65b6df572b486745fffe3d86c07747.jpg\" alt=\"900+ ideas de Bella mujer en 2025 | bella mujer, mujeres hermosas, mujeres\" width=\"549\" height=\"874\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Incre\u00edble: Explicaci\u00f3n de 10 ejemplos de simetr\u00eda en la naturaleza\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"_____Vida y Estrellas (Divulgaci\u00f3n Cient\u00edfica)_____: La naturaleza y su simetr\u00eda fractal\" width=\"286\" height=\"188\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSanyPF2jezG3H8SevKMWJlpE1kcjDHlrKrNA&amp;usqp=CAU\" alt=\"La importancia de la simetr\u00eda en la existencia de la vida humana. | Blog de Jose Antonio Martin\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRpqLWW8mPKvXCA0tbjzUhnEsGOXhqR1L5IZw&amp;usqp=CAU\" alt=\"SIMETR\u00cdA | Educaci\u00f3n Visual y Pl\u00e1stica\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/thumbs.dreamstime.com\/b\/simetr%C3%ADa-en-naturaleza-un-pato-mallard-extiende-sus-alas-belleza-y-la-como-estira-sobre-lago-azul-invierno-268850454.jpg\" alt=\"Simetr\u00eda En Naturaleza : Un Pato Mallard Extiende Sus Alas Foto de archivo  - Imagen de solapa, waterfowl: 268850454\" width=\"328\" height=\"219\" \/><\/p>\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<strong> \u00a0 \u00a0Simetr\u00edas por todas partes<\/strong><\/p>\n<p style=\"text-align: justify;\">Los cuernos de una cabra, la imagen de un cicl\u00f3n visto desde el espacio, una galaxia o una concha, la chica que arriba nos mira. Son formas que se nos viene a la vista, aspectos de la realidad que llaman poderosamente nuestra atenci\u00f3n y nos lleva a preguntar:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"La Cabeza De La Cabra Desde El Frente Sim\u00e9trica Con Grandes Cuernos Ilustraci\u00f3n del Vector - Ilustraci\u00f3n de elemento, cara: 208129589\" \/><img decoding=\"async\" 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\" alt=\"Cicl\u00f3n tropical - EcuRed\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Contempla a la bella galaxia espiral en esta foto del telescopio Hubble\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Una Concha De Peregrino Aislada Imagen de archivo - Imagen de cubo, mariscos: 37862155\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 se forman y repiten esas figuras una y otra vez, y, en cada caso, una es la &#8220;copia exacta&#8221; de todas las dem\u00e1s de su g\u00e9nero? \u00bfEs posible que el hombre, al contemplar tales maravillas comenzara a hacer preguntas y diera lugar al nacimiento de la Ciencia? Las matem\u00e1ticas comenzaron por el asombro que despertaban las formas geom\u00e9tricas\u00a0 y de la misma manera, nacieron los primeros problemas de la f\u00edsica cl\u00e1sica centrada en las \u00f3rbitas de los astros y las trayectorias de proyectiles.<\/p>\n<p style=\"text-align: right;\"><!--more--><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Erosi\u00f3n - Wikipedia, la enciclopedia libre\" width=\"529\" height=\"343\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Los 10 volcanes m\u00e1s activos del mundo\" width=\"527\" height=\"395\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La geolog\u00eda estudia la forma de las piedras y volcanes y la biolog\u00eda se ocupa de las formas de los seres vivos y de como \u00e9sta ha ido cambiando a lo largo del tiempo. Pero, \u00bfC\u00f3mo explicar los mecanismos que crean el aspecto exterior de la realidad que podemos percibir? \u00bfY por qu\u00e9 existen las mismas estructuras tanto en los organismos vivos como en el mundo inanimado?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"3 formas de organizaci\u00f3n de los seres vivos\" \/><img decoding=\"async\" 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\" alt=\"3 formas de organizaci\u00f3n de los seres vivos\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Observamos la Naturaleza y podemos contemplar formas armoniosas y elegantes, entendiendo que son cuerpos bellos y sim\u00e9tricos en todas sus versiones. Por ejemplo, a m\u00ed siempre me llam\u00f3 la atenci\u00f3n la simetr\u00eda por traslaci\u00f3n que se puede encontrar en la disposici\u00f3n de las hojas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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D3cyq0EZgDB3EiYPvXuo37enmLazDzGRrgXqUVlVm+Uso+vsalVZTCoPFuIGyFOQvmaDH2R1Ox\/Qe4qdRUIjjrzFaJUZbnrKgekaFiF1htN5194mDQnMKEqPLujMCdQgI1AEjN1n6nQS2lSsFxO1cuXbSMDctMFuDYglQyn3EaSOqsOhqdNUaePYDWKKKswQOJ8Wt2SoeYbMSREKFA1PXViqgDWWHvWi5zLYGYEkMsSpgGW0C77zp9Cdta64rwtlQxYABmiTGpjaT1iqNJo5R5nw4mWb0jMdBtKruT\/UPlsYOldg0TRUKePACuXa47ZaJzDNlygiZDjMp9GbLIkw0GASRGtdStfkL\/Ku87DeZn5zrNWRY8nPHHbEKQxgiQMrAwATMEAx+Oo717w3GrNxwiMSWEg5WgiSDqR0IjXrp3qYcMn8q7RsNu3yrIsKDIVZ7wJ2j8tKrkvg2UUVg1Zkh8Q4mlkjPMZWYkR6VUqCYJltWGigk9tqhcT4jhL1q5avy1tiyOpS4JKQWEgbg7QdxpqK6Fi+lwsIBKMVMjUEaHfaQZ9wQdjWvG4i1bNsOoi9cyTAy5yrN6j0nKV13JUdaybR5wnF7TOLSlidQPS0HIDOpHSNzv0muhUK7iLSXLaQM9wtlgCfSssx7CABPcqOteeJcTFpkTLme4YRQQCY1ZiTsqjUn6AEkAzJGs9E+ivOaitGcGWOlLLnfny4XNrCMUFtod9izKUMLmEhQwZTIhhG4NWXxG4+2Gw4W3HmXiV16IBLtBVg24WDHxz0ik5ctgIQuwERptptFKX3bcRXYKyzZhLtjS5E53N9v2fEfxD8Dxo+xIIGzamABELvV6Br57RyIiQd5G8jXQ9KdPJ3Gv2nDJcJ9YlX2+JYknLoJBDR\/UKmmv3rD7M02\/UXPaO3UbiWOSxba7dOVEEsQGaB\/hUEn6CpJpf+KmPv2sqI5Nm+jKywpAZGBJDRIJDDQn7GnWj2S2RbDNpJtle5w57v4jzrVooMPrlIR1uMog+osZgkE6BTGh6iulyp4g3RdVMXcXyYILlDmzCApJTuZkxHyqiX19Da\/ZOv0rYu\/wB9c5amWU\/kT\/5Mnh+Mn0MDRXB5Ex129hLdy8PU0kQI9EnJp09MCu9XUTysjjMMaofPXOzWilrDkHPbcs8wRmm2hWRuGDnWNh713Ob+aEwi+oSzIzWxIGYq6KVBP2obMB2VqTUmI7dv760tqL9iwuwdtuyPHbJfD+M30xCYjOWe3kTeM1u2I8skDRdwY+tO3gPEBfsWr2gLopIHQkajXpM0hMO0oD\/N6v8AUc3600vCbHqcM1ok5luHQ7wQpkazl137z0ihaa2Tm4sxTZKcnF+C71WOfOZlwltVgm5dzBB6hooGc5gNCMyx8+wNWZtqSfOnEjfxd45myW7rKgJ+Eqlq1dj2LW5\/HcmWL7NkMhZzUIuTOVw\/HXbd3zg7NdUq2diSWIBHr19Q0gjqD7mmr4f82jE2\/Ju6XrQRZJ\/ienVx7yDI6fKlFMNE7qf\/AEkf81KweJe04uWmKXF2YASJBB39jSNeolGSb6YrDUNSW58M+gKK5PK3GhisOl4DKW0ZZEqw3X9fkRXWrqJ5WRwwTFcTjPNVnDXls3SQWtPdka6IwBEbyRmI75D10rTzriwto2rijysQr2WuEwLbsh8sv\/8AjOoLT6Tl0IJIV\/MnFTiRYuXZN1E8q5Okm2+dHyzoTm\/1KdKFbZsRbxGO5lo5U8QcrXhimJUs9xGJ+EFp8oA6wAdOwB9qY9u4DsQa+egNCI0\/50j7qZXhXxp7z4lHBkst3NAAPpFqAOwVEA+X1IdPe5vDBVWb857L9Xm44AJJgAST2A3r1Vc5u4tbtjLchrcBcQvVbOI8y0Hga\/GsfItrTbeA0Vlnnj3OVqxYa8nqZbjWshOU+YrZWUkyAR8UdV9Qka1C5U59TEIBdHl3BmLagjKlsXDc6RMxl1iDqRrS54+LgvMt05rgI8wjRXZAQt4RoS6nMO+ZjpMVAwTwFGbKGUKSN4IE\/lSktQ1LAOVijPafQOEvh0VhsygjbqAelbqpnI3FzddhkgC2BbHVbds5czHozsSYj7Ma5at19CVIUwSCARGhOxgyKajLKyEa5KZzJxc4LHXLgHpxGGdiNIN2wrZCR3ygKT2C\/wAtc\/mnGi7gMMysSl2y3fN5tpFvq8DZ4t3FJ3\/edYrmc98QXG4XA4pYEF0dROlw+WxAJjQZGIkSQQRXLucW\/wDLYeyxny7t5x7A25Gp9jcFAlYtziXvWdrOlh+O3rlnEYu4\/wC8sWRZsuBs7P6W1kE5sjN0hBpGld\/lbHNjeI3L5+C1bCoOkSDoI6t6u8QKo9y8f2azZUSWuvccDfMAtu3+Bf76aHIfBxhcNNwgO5DOTpE\/CNazXJzaXhGIycsfH8lnorE0U0WKHxOxhbGMmsW1CjQiM3qJ1Yht\/iAGhj7M1UcXojEbgE\/cCasHPFrLjsRoBLyIj7SqZhSYnfudzBJFV7H\/AMN\/8Lfka5Frzd+4hbLN+PlG9jvV\/wDBzFEm\/a1gBWHYSSDGsDpS\/YUw\/B3CtF66RCnKg0iSJJO+vTp986a0i\/ycE0q+94GIaUfiXh3t4mfNZ7dweYttrjN5Z+FsqEwq6aEATqNYktyk74gcIaziWdrvmeeWdZb1rrBVgPsjZSNI06au6r0Mau\/62VbEmEJ6NA\/1EA\/Q7Vt+VaMVcygf4l+vqXSt4X5\/SuU\/Sv3Od+lfn\/wbPhdaujCZ7jMwczbDMTCAQIk6Kd4061baq\/hxg79vCgXiYMG2pIOROg06dY\/SrOa7VfoR1vAq\/FXH58StoQwtoWDA\/wA5AZe2hTvI1qlYhoVj2U\/lpXc5yI\/bbxWYaCwYQVaPUD0OsmRIgiuDihC\/MqPvdV\/WuZc91whc912PwbUWAB2EfdpV78IVHm32nXKgI3gawT7nUf5delUWYimB4Q2TN98mnoAbX5kf379qml5syTSc2N\/AwMYf3b7fCfi2266jTvrXz6iQANfrvt1Pen\/xJM1q4uYLKMMxAIWQRmIbQgbwdKQ160UZkaMyMVMbAjseo7HrTGu9KC6v0L8ka\/oUPTNB\/wAwYfnFbgevWtOLaFY\/yw3+k5v0r3HX+47Ug1mKYk1mKf5L54P4\/LdvYcx61W4uupYSrmP8ITX2pmUnvDNyMfaAnVLk6HaO\/TWKcNdbTSbrWTp1PNcWymc5cVUXLmExaAYe\/bm3eA+B1jRhJJKsA2YRGZRB1IVCgHLA2GhGmhEbfL2FNfxP4ffu2B5VpbgVsxOYi4hXUsoAIZSNCNxoRtIVVthp2iQfnS2rckC1cmorBi0dI\/qP+41d+SONWsNaC21NzE4h8sdEC6DNG8anKN+4kGqRa0H1b\/casHJHCLuIxA8tmVV+NwYhe0jWSdNDtQqJNTeED08v8jWB0KdKWHPuNY3ro0FyzKMDtew95Uddx8Vu5poNCQ2sMKZ4pX+IeGN264Zct63JtxMXrRMgrr\/FtksrKNWEnaFHRtbUR3OE2ilByQJzQBlAJmFBJAXXQanT36Vrsn0rOkhdPurYB7zoNdJPbbSvFknKsHWB+U1yNzbz8nM3OUs\/KL54X3P37e49TTGZo9Kgdgitpp32Wr9xbiQsZC4IR2CFxsjMQEzDorH05uhIneQu\/Dxwl5NRmcRbWR8BhnuvoPiIWD1OWIUEhj8cwC37F6w0AXbb2ye2dSs11q\/QdVdLIp+OYRrGLvYNjFq8+e2xE5DcOa247iZtt1yqY11qvYjDXLd02rilWRoYTqG9I1I3BAEHtr9rTs4q++JwbveYC\/hLqoXPxeVehAra7rdAg69e5qdz7bW4mFxi7X7WRxMQ9vf\/ADEEg66ZB2pe1cNr+oHcvtbXa\/0c\/lLhIxDX3diq2rTOGH2GySGHuGE\/91fOWuOnHX0JWEs2keNv3rqczGDqFzZQu0kmSQsL3CY1rOEuIpg4h8p7+WgDMPYFmA16ZhV68H8HlsXbv875R8lEH8aumXKiiVzSSivYvMUVminMGsi38WOCtmXFrOWMlyBMAZmVyAug3BZmj4AIkUuccP3bz\/KfyNfRGMwq3EZHUMrAggiQQdCCOoI0I60r+fvDw2rN7EYd18pbbO1ttCoVGJyEaEbQukdzsVLdPmakgU6VKaku+CpYa01x0tqMzOQo06kx\/wB\/Q08OWOEDDYdLI3Gre7HfXr2+lV7kLlAWYxN6DdbUAbKCN9dzvr\/Yula09OxZfbNV1KtY8hVF8TOXrt4LcsWVdlHrZT+9bcKuUwGUSTvMwAN5vVEUecFOOGW0msM+dMUsOqkQwuQQdCCoYkEdxEa7V0eD8LvYh8tm01yDrEge4LdO3WmNzlyqcVi8KwtDywbnn3BlDHRRbU6ydM2saQBPSrXw\/AW7KBLShVHQfr3pRaVZWXwga00Vh56M8OwwtWrdtRCoiqB2CgADTttUg0UU6GyKrxMwjftHmAMwKgEizdAXqA12PLfrEHNrBGgNUnEicv8AiX8wa+ifLHYVQ\/EXk23cRL1hMlw3rYYIhKsGcDMyrsRp6vnPQhS3TbpbkBspU5KS7FxbtljABLHYASe2w1pzcicL8jCW1IYFhmIbcE6QdTsAOtbeW+WLOFSFUFzqzkCSfbtXardFH01nyXVUq1jyYcaUmueOXmwt9iBNm4S6lUKqmgBQgDKD19O+ug0FOaoPFuD2cQuS9bVxruNRPVTup21FEtrU44ZuUVOO1iFdcwK6Qwg\/I1rwTSi94g\/Mek\/iKYPEvC24DOHxC5ST6bq7AxsUI21+\/wBqg8r8h22xGKwl+4+awyMMsrmS6gcENv8AEXEg7ikVpZY2i60ktrjlE7wf4fmuXsTMqsW12InXMQQfprTLqJwvhluxbW1aUKqiB32jXual10K4KEVFDOFFKK6QUs\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\" alt=\"VALDEPL\u00c1STICA: DIBUJANDO HOJAS Y PLANTAS\" \/><img decoding=\"async\" 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\" alt=\"Jardines Que Me Gustan: El origen de la simetr\u00eda vegetal\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Si nos fijamos y analizamos como se van desarrollando hacia la extremidad de su rama, aparecen con la misma forma inicial. Un asimetr\u00eda que est\u00e1 presente en los organismos que cuentan con una estructura en la que se repiten segmentos iguales, con los mismos aparatos y los mismos \u00f3rganos, como el trilobites, f\u00f3sil del Paleoz\u00f3ico (lombriz y sanguijuela), y algunas plantas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: right;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/historiadoreshistericos.files.wordpress.com\/2010\/05\/trilobites-2.jpg\" alt=\"\" width=\"380\" height=\"394\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En cambio la simetr\u00eda por rotaci\u00f3n se encuentra en los p\u00e9talos de una flor o en los tent\u00e1culos de una medusa: aunque sus cuerpos roten, permanecen iguales. No debemos olvidar la simetr\u00eda bilateral que hace que los lados derecho e izquierdo sean iguales y se presenta en casi todos los animales, incluido nosotros. Pero es uniendo estos aspectos cuando se obtienen figuras realmente armoniosas. Si se trata de desplazamiento y rotaci\u00f3n en un\u00a0 mismo plano hablamos de una espiral, mientras que en el espacio ser\u00eda una h\u00e9lice, aunque ambas se encuentran por todas partes en la naturaleza.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" 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\" alt=\"Tipos de simetr\u00eda - Tipos De\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQC3OwHId4SZb5Q2UmmJIsfw9qeAs_FQx36Fw&amp;usqp=CAU\" alt=\"Hombre (informaci\u00f3n taxon\u00f3mica - Rama Bilateria) | Animalandia.\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Las simetr\u00edas se generan mediante las fuerzas que act\u00faan sobre los cuerpos, descritas por leyes rigurosas e inequ\u00edvocas, como una f\u00f3rmula matem\u00e1tica y dependen de la existencia de fuerzas distintas que act\u00faan en diversas\u00a0 direcciones. Si \u00e9stas permanecen en equilibrio, no hay preferencia alguna hacia arriba o abajo, a la derecha o a la izquierda, y los cuerpos tender\u00e1n a ser perfectamente esf\u00e9ricos, como suele ocurrir en el caso de virus y bacterias. Adem\u00e1s, cuando el aspecto no es el de una esfera perfecta, la Naturaleza har\u00e1 todo lo posible para acercarse a esta forma.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Colecci\u00f3n Grande De Virus Y Bacterias. Ilustraci\u00f3n M\u00e9dica Detallada De Virus Y Bacterias Aisladas Sobre Fondo Blanco Fotos, Retratos, Im\u00e1genes Y Fotograf\u00eda De Archivo Libres De Derecho. Image 75666135.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR275OolhIQaBs5Jf19-8dLmsqm_p9ZbtalNg&amp;usqp=CAU\" alt=\"Fotos de Renderizar, Leche, Saludable, Muesli., Cerrar - Imagen de \u00a9 cuteimage1 #50227301\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0En todo esto, y, para que as\u00ed ocurra, tiene que estar presente la Gravedad. Veamos:<\/p>\n<p style=\"text-align: justify;\">Par\u00e9monos un momento en la gravitaci\u00f3n y generalicemos el concepto de simetr\u00eda, ampli\u00e1ndolo a las f\u00f3rmulas matem\u00e1ticas. Veamos\u00a0 la f\u00f3rmula de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, pero expres\u00e1ndola con palabras, de esta manera: la fuerza de atracci\u00f3n entre dos cuerpos es proporcional al producto de dos t\u00e9rminos: el primero es la masa de un cuerpo dividido por su distancia al otro. El segundo t\u00e9rmino es la masa del otro cuerpo dividido por su distancia al primero.<\/p>\n<p style=\"text-align: justify;\">Con s\u00edmbolos matem\u00e1ticos escribir\u00edamos:<\/p>\n<p style=\"text-align: center;\"><strong>F<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.iac.es\/cosmoeduca\/gravedad\/varios\/signo.gif\" alt=\"\" width=\"15\" height=\"13\" align=\"absbottom\" \/>(M\/d) \u00d7 (m\/d)<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Es la misma f\u00f3rmula de siempre, pero la hemos puesto as\u00ed para visualizar que la gravitaci\u00f3n se puede expresar con una f\u00f3rmula bastante sim\u00e9trica: los dos t\u00e9rminos de la derecha de la ecuaci\u00f3n son &#8220;casi&#8221; sim\u00e9tricos \u00bfno es verdad?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El n\u00famero de oro y su influencia en el marketing \u00bfMito o realidad?\" width=\"376\" height=\"263\" \/><img decoding=\"async\" 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\" alt=\"Academia de arte | Barcelona Workshop \u2013 N\u00famero \u00e1ureo\/ Golden mean\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00bfHas o\u00eddo sobre el n\u00famero de oro o proporci\u00f3n \u00e1urea? Parece una f\u00f3rmula m\u00e1gica para dise\u00f1ar elementos que parezcan m\u00e1s est\u00e9ticos.\u00a0El N\u00famero de Oro, tambi\u00e9n conocido como n\u00famero \u00e1ureo o\u00a0zona \u00e1urea (entre otras denominaciones) es una muy interesante relaci\u00f3n matem\u00e1tica que se presenta en la naturaleza y que crea interesantes\u00a0armon\u00edas visuales.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR0h6zsbp1UEjUbWs_J-jCKj3JFhJCPAENH3w&amp;usqp=CAU\" alt=\"Resultado de imagen de proporcion aurea pintura | Pinturas de vermeer, Pinturas famosas, Hist\u00f3ria da arte\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQmw9TCdcBoLzTlTVHm71GHa6Mwdw4fel1ySg&amp;usqp=CAU\" alt=\"Proporci\u00f3n aurea en la Gioconda y en Las Meninas\" \/><\/p>\n<\/blockquote>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.esferatic.com\/wp-content\/uploads\/2012\/11\/gioconda_rostro_200px.jpg\" alt=\"Arte y matem\u00e1ticas: n\u00fameros escondidos en el Parten\u00f3n, la Mona Lisa y la  manzana de Apple \u2013 Esfera TIC\" width=\"459\" height=\"542\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Si bien no podemos asegurar que, por ejemplo\u00a0Da Vinci\u00a0us\u00f3 la proporci\u00f3n \u00e1urea para pintar la\u00a0Mona Lisa, basta un b\u00fasqueda en\u00a0Google\u00a0para darte cuenta de la cantidad de obras que parecen coincidir con esta proporci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/png;base64,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\" alt=\"La sucesi\u00f3n de Fibonacci\" width=\"309\" height=\"192\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQNpdvhPW-aJ2x9T8ORH-oAFLG8fj21_ha6Ww&amp;usqp=CAU\" alt=\"Blog TECNOS: Sucesi\u00f3n de Fibonacci en la naturaleza\" \/><\/p>\n<p>Se trata de una secuencia num\u00e9rica. Veamos si identificas la relaci\u00f3n entre estos n\u00fameros: 0, 1, 2, 3, 5, 8, 13, 21, etc.<\/p>\n<p>\u00bfEncontraste la relaci\u00f3n?\u00a0En esta sucesi\u00f3n, un n\u00famero es el resultado de la suma de los dos n\u00fameros anteriores. Por ejemplo 3, es el resultado de 1+2; 8 es el resultado de 3+5.<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Este concepto m\u00e1s general de simetr\u00eda es muy profundo, porque nos lleva a pensar que la Naturaleza y las leyes f\u00edsicas que la describen tambi\u00e9n obedecen a las leyes de la simetr\u00eda, igual que la materia, en sus manifestaciones externas, las obedece en muchos casos.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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9Vjv3cJJ+StUPTcj7ZH\/FYFH5OIUyF2K7tQDp1XmPgOSNKkGVHezG5BIPC2nVJJECiLYAdWkrEQESolICIiAiIgIiICIiAiIgIiICIiAmJtT6F\/wAJ90y5ibU+hf8ACfdA55jOU1Wm9npva1ybEAAdpjD8uqJ0LFe8GSXnUOhsZp9pbAwtUEc2qsfrIoVgeu43+e8DMwe16VUXVgQZeZFVbAkE7je6nstwMgZ2FUoOTqVGgZdNOsgG4mx+dsE1c2tugbbElHJRrBhxB0Nv1HESQ8iVtScXBtUIuN3iLOdoRfTib7zxnQuQy2oP+M\/2JAksREBERAREQEREBERACVMpEBERAREQEqZSICIiAljG0s6Om7MpHsl+IHEalHalltSxN+P+2b4JnYTHbQRArYPEuS46XzdwVXTjluePDqnYIgc8FXEOt\/m1cN1Gi9vPpNDjtn4pn0w1YC97Ci9r9mm6dhiByfAbFrixejV\/+T\/tJ9yYoMlNgyMpz3sylTbKutjN1EBKiUiAiIgIiICIiBUykRARPlbwrx\/luK9Zq\/FJjh9kbZZEf5\/UBdqap\/vnynnFqkguH8dWpBcoBuXHUYHeJULOB1NkbcWmznGVgFQ1GX5+5ZVWmKrXAfeFZfzCRvae3Np0KtSi+NxOemxRrYqqRmU2Njm1gfUFoInyr4WY\/wAuxXrVX4o8K8f5divWavxQPqmJ8reFeP8ALcV6zV+KPCvH+W4r1mr8UD6pifK3hXj\/AC3Fes1fijwrx\/luK9Zq\/FA+qYnyt4V4\/wAuxXrNX4o8K8f5bivWavxQPqmJ8reFeP8ALcV6zV+KPCvH+W4r1mr8UD6pifK3hXj\/AC3Fes1fijwrx\/luK9Zq\/FA+qYnyt4V4\/wAuxXrNX4o8K8f5bivWavxQPqmJ8reFeP8ALcV6zV+KPCvH+W4r1mr8UD6pgT5W8K8f5bivWavxR4V4\/wAuxXrNX4oH1VaLT5V8LMf5divWqvxTKw+3touLjH1xqRZsa6nSx+s\/b7DA+n4nzM+1dpC4OPrghstvnlQm5NtLN\/ljH+r7Rtf\/AFGqN+\/G1BextpdvPfcRA+mYnyzV5UY9SR8+xJsSLjFVSDY2uDm1E8eFeP8ALcV6zV+KBpZPKfyoYtQqilh7Llt0aotlVkFrVOiLMRZbC2lrXBRA9YT5R6rORXp0uadWSoERyxV6SUiFBqjetJeI8Zuy0U5Q7QGIxVeuoIWrUZwp3gMxIBtxtEQNZERAREQEREBERAREQEREBERAREQEREBNrg9qoiqpw1ByN7Orlj0r6kOBu00ERAuLtlACPmuHNyTcq5Iuxaw6e4XsOwCVG2UBJGFw+ttCrmxCqDbpbiVJt94iIgaqq+ZibAXJNhuFzewvwEtRED\/\/2Q==\" alt=\"Retrato surrealista de la mujer hecho de diferentes piezas de fotos. Collage de arte. Simetr\u00eda de cara de efecto. Pensativo, ocupado, personalidad dividida. Salud mental, rutina diaria. Arte contempor\u00e1neo collage, emociones, sentimientos\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"19 pinturas surrealistas explicadas - Cultura Genial\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Algunos ven hasta en el surrealismo la simetr\u00eda<\/p>\n<p style=\"text-align: justify;\">\u00bfSer\u00eda posible que la simetr\u00eda\u00a0<em>material<\/em> tuviera un paralelismo en la abstracci\u00f3n\u00a0<em>intelectual<\/em> que son las leyes f\u00edsicas? Desde luego hace falta un esfuerzo mental considerable para pasar de lo material a lo intelectual, pero cuando se profundiza en ella, la conexi\u00f3n aparece.<\/p>\n<p style=\"text-align: justify;\">En la naturaleza existen muchas cosas que nos pueden llevar a pensar en lo complejo que puede llegar a resultar entender cosas que, a primera vista, parec\u00edan sencillas. Me explico:<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Girasoles: todo lo que debes saber sobre esta hermosa flor de verano | Architectural Digest\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"&quot;&lt;\/p\" width=\"292\" height=\"194\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-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>&nbsp;<\/p>\n<p><iframe loading=\"lazy\" title=\"\u00bfQu\u00e9 es simetr\u00eda?\" width=\"500\" height=\"281\" src=\"https:\/\/www.youtube.com\/embed\/beq1odpZXdg?feature=oembed\" frameborder=\"0\" allow=\"accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share\" referrerpolicy=\"strict-origin-when-cross-origin\" allowfullscreen><\/iframe><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-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>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/matematicasparaticharito.files.wordpress.com\/2015\/09\/11_1-95.png\" alt=\"Resultado de imagen de figuras con simetr\u00eda\" width=\"478\" height=\"301\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.biologia.edu.ar\/animales\/images\/simetria.gif\" alt=\"Resultado de imagen de Simetr\u00eda en los seres vivos\" width=\"478\" height=\"231\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Distintos \u00e1ngulos de simetr\u00eda<\/strong><\/p>\n<p style=\"text-align: justify;\">Cuando miro en mi diccionario de F\u00edsica la palabra Simetr\u00eda, lo que me dice que 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/m.media-amazon.com\/images\/I\/71nPemnku3L._SY522_.jpg\" alt=\"Dictionary of Physics (Oxford Quick Reference)\" \/><\/p>\n<p align=\"JUSTIFY\">\n<p style=\"text-align: justify;\">Cuando miro en mi diccionario de F\u00edsica la palabra Simetr\u00eda, lo que me dice que 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>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.ytimg.com\/vi\/nakoiiamr7U\/maxresdefault.jpg\" alt=\"Las Ecuaciones de Maxwell ( Maxwell Equations)\" width=\"539\" height=\"303\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Las ecuaciones de Maxwell<\/strong>, que describen la electrodin\u00e1mica cl\u00e1sica, tienen cierta simetr\u00eda \u201cde <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>\u201d que se manifiesta al escribirlas en t\u00e9rminos de los potenciales el\u00e9ctrico y magn\u00e9tico. En la segunda, destacamos que se puede deducir las <strong>eM<\/strong> requiriendo invariancia <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>. As\u00ed, descubrir la interacci\u00f3n a partir de la simetr\u00eda constituye un cambio de paradigma que ha permitido deducir correctamente las leyes f\u00edsicas para las interacciones d\u00e9biles y fuertes que \u2013 junto a la electrodin\u00e1mica cu\u00e1ntica- conforman el llamado Modelo Est\u00e1ndar de part\u00edculas elementales (ME). Hay argumentos convincentes para pensar que la teor\u00eda que generalice el ME a energ\u00edas mayores tambi\u00e9n ser\u00e1 de <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, no as\u00ed para la que unifique el ME con la Gravedad.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT_xnod5iTB0q9L7IY8PSnJb2gxue3iUMJlvw&amp;s\" alt=\"FACULTAD DE CIENCIAS TRABAJO FIN DE GRADO Grado en F\u00edsica Teorema CPT y el gran problema CP Autor\/a: Alejandro del Pico Nicol\u00e1\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La invariancia CPT, que postula que la f\u00edsica es la misma bajo ciertas transformaciones (<strong>conjugaci\u00f3n de carga, paridad y tiempo<\/strong>), y las simetr\u00edas asociadas a las teor\u00edas <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, que permiten describir interacciones fundamentales como el electromagnetismo, son conceptos fundamentales en la F\u00edsica moderna.<\/p>\n<p style=\"text-align: justify;\">La invariancia CPT postula que las leyes f\u00edsicas permanecen iguales bajo la combinaci\u00f3n de tres transformaciones: conjugaci\u00f3n de carga (C), paridad (P) y inversi\u00f3n temporal (T).<span class=\"pjBG2e\" data-cid=\"7c79256b-329a-488f-bf13-3794a61a6bae\"><span class=\"UV3uM\">\u00a0<\/span><\/span><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" 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;\">\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<strong>\u00a0\u00a0 El Universo est\u00e1 lleno de simetr\u00edas por todas partes<\/strong><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n podemos hablar de simetr\u00eda rota y de super-simetr\u00edas. 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.masscience.com\/wp-content\/uploads\/2018\/05\/6584072d12d52e06afb9cf0beddce775-1080x675.jpg\" alt=\"Resultado de imagen de NIng\u00c3\u00ban lugar del UNiverso es especial\" width=\"736\" height=\"460\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Las observaciones nos llevan al convencimiento de que en todos los lugares del Universo rigen las mismas leyes, pasan las mismas cosas, y, est\u00e1n presentes todos los objetos y elementos que lo conforman<\/p>\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><\/blockquote>\n<div style=\"text-align: justify;\" data-item-id=\"CgSzt9kWaXwI2M:\" data-ved=\"2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoA3oECAEQFw\"><a href=\"https:\/\/www.google.com\/imgres?imgurl=http%3A%2F%2Fimages.gofreedownload.net%2Fthe-explosive-fireball-series-psd-43642.jpg&amp;imgrefurl=http%3A%2F%2Fes.gofreedownload.net%2Ffree-psd%2Fmisc%2Fthe-explosive-fireball-series-psd-94289%2F&amp;docid=q7WLJDKgrjC9AM&amp;tbnid=CgSzt9kWaXwI2M%3A&amp;vet=1&amp;w=425&amp;h=425&amp;bih=694&amp;biw=1137&amp;ved=2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoA3oECAEQFw&amp;iact=c&amp;ictx=1\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSSrlj27_DnSddU3sA0q9KxXbKiRTVzHUw1dBEW2qx9oDvWd-ZD\" alt=\"Imagen relacionada\" width=\"380\" height=\"380\" data-iml=\"1553931727376\" \/><\/a><\/div>\n<div style=\"text-align: justify;\" data-item-id=\"APiqTW8JKuruVM:\" data-ved=\"2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoBHoECAEQGA\"><a href=\"https:\/\/www.google.com\/imgres?imgurl=http%3A%2F%2F2.bp.blogspot.com%2F_kMhTsBOviqw%2FTF2BexJnnII%2FAAAAAAAAA9g%2FzI8T5nfCpvs%2Fs1600%2Fbomba_atomica1.jpg&amp;imgrefurl=http%3A%2F%2Fislammdp.blogspot.com%2F2010%2F08%2Fpor-que-la-segunda-guerra-mundial.html&amp;docid=dlsrG6wP6JgY1M&amp;tbnid=APiqTW8JKuruVM%3A&amp;vet=1&amp;w=518&amp;h=388&amp;bih=694&amp;biw=1137&amp;ved=2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoBHoECAEQGA&amp;iact=c&amp;ictx=1\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSp3_iwOrR8frAvQfZQ3J39NpqPrEZ8QscHolPPIQzBggZuQXEh\" alt=\"Imagen relacionada\" width=\"380\" height=\"285\" data-iml=\"1553931727363\" \/><\/a><\/div>\n<div style=\"text-align: justify;\" data-item-id=\"VpY7NG1ulfOUPM:\" data-ved=\"2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoBXoECAEQGQ\"><a href=\"https:\/\/www.google.com\/imgres?imgurl=https%3A%2F%2Fdumielauxepices.net%2Fsites%2Fdefault%2Ffiles%2Fnuclear-explosion-clipart-chemical-explosion-702432-3800765.jpg&amp;imgrefurl=https%3A%2F%2Fwww.miifotos.com%2Fim%25C3%25A1genes%2Fexplosions-dumielauxepices-nuke-bomb-clipart-23.html&amp;docid=5KeZ_Z--fceeIM&amp;tbnid=VpY7NG1ulfOUPM%3A&amp;vet=1&amp;w=1024&amp;h=1024&amp;bih=694&amp;biw=1137&amp;ved=2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoBXoECAEQGQ&amp;iact=c&amp;ictx=1\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRmrKXilqSQFo67Ba4skUTUn8jy9KbpKxmdZuAqnfwKGBK2cXVt\" alt=\"Imagen relacionada\" width=\"378\" height=\"378\" data-iml=\"1553931727356\" \/><\/a><\/div>\n<div data-item-id=\"VpY7NG1ulfOUPM:\" data-ved=\"2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoBXoECAEQGQ\"><\/div>\n<div style=\"text-align: justify;\" data-item-id=\"VpY7NG1ulfOUPM:\" data-ved=\"2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoBXoECAEQGQ\"><strong>\u00a0 Los hongos at\u00f3micos tambi\u00e9n guardan cierta simetr\u00eda<\/strong><\/div>\n<div style=\"text-align: justify;\" data-item-id=\"JZo_vbJiCiejYM:\" data-ved=\"2ahUKEwigx4nlrqnhAhUGtRoKHTHICr4QxiAoBnoECAEQGg\"><\/div>\n<p style=\"text-align: justify;\">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=\"https:\/\/wl-genial.cf.tsp.li\/resize\/728x\/jpg\/b9d\/8bd\/d90ac4546cafb222b369e8511b.jpg\" \/><\/p>\n<p>Nada lo puede frenar, bueno, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial dice lo contrario, si la chica de arriba hubiera viajado a la velocidad de la luz, se mantendr\u00eda todav\u00eda joven. Tambi\u00e9n parece que si nos acercamos mucho a un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>&#8230; El Tiempo se frena.<\/p>\n<p style=\"text-align: justify;\">\u00a0Nadie 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 ocurren: 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; Las cosas cambian con su inexorable transcurrir.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/_99Yabbkccm4\/TLz97QUsOVI\/AAAAAAAAAAg\/mB0F2aGevl8\/s1600\/manchair.jpg\" alt=\"\" width=\"468\" height=\"312\" \/><\/p>\n<p>Siempre nos gust\u00f3 jugar con viajar en el Tiempo<\/p><\/blockquote>\n<p style=\"text-align: justify;\">S\u00ed, todos fuimos 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 transcurrir 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;\">En lo que se refiere a que el Tiempo se ralentiza si viajamos muy r\u00e1pidos&#8230; \u00bfNo ser\u00e1 una simple percepci\u00f3n del viajero que fue mucho m\u00e1s r\u00e1pido que el mismo Tiempo y tuvo la sensaci\u00f3n de que este se frenaba? \u00a1Qu\u00e9 cosas!<\/p>\n<p style=\"text-align: justify;\">En fin amigos, 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 significado 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><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/culturacientifica.com\/app\/uploads\/2025\/02\/NoethersTheorem-crKristinaArmitage-Lede-2048x1152-1.webp\" alt=\"C\u00f3mo el teorema de Noether revolucion\u00f3 la f\u00edsica\" width=\"608\" height=\"342\" \/><\/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 <strong>Noether.<\/strong> 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>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcTttEhMlt2e10d-sW6vFs7QZs-pPTiALSR5fM50DxkQh9cFgrwDZeLYb-f9SlEHqxKkl5Ob6JvqY94RTEQsHKWW2A\" alt=\"Mathematician Emmy Noether Should Be Your Hero\" width=\"496\" height=\"370\" \/><\/p>\n<p><strong>Emmy Noether, la matem\u00e1tica que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> calific\u00f3 como un genio matem\u00e1tico<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">El teorema de <strong>Noethe<\/strong>r revela que\u00a0<b>las leyes m\u00e1s poderosas y trascendentales de la f\u00edsica son, de hecho, meros reflejos de una profunda simplicidad oculta bajo la piel de la realidad<\/b>\u00a0. Como lo indica el t\u00edtulo del excelente libro de Lee Phillips, <strong>Noether<\/strong> descubri\u00f3 su teorema cuando era, en efecto, la \u00abt<strong>utora de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/strong>\u00bb.<\/p>\n<p style=\"text-align: justify;\">En f\u00edsica cl\u00e1sica, el teorema de <strong>Noether<\/strong> establece que\u00a0<b>existe una corriente conservada para cada invariancia de la acci\u00f3n cl\u00e1sica bajo una transformaci\u00f3n continua, interna o de simetr\u00eda espaciotemporal de los campos<\/b>\u00a0. Este teorema tambi\u00e9n permite un m\u00e9todo iterativo para construir acciones invariantes, denominado m\u00e9todo de<strong> Noether<\/strong>.<\/p>\n<p style=\"text-align: justify;\">Este es el teorema de Noether, que establece que\u00a0<b>la conservaci\u00f3n de la energ\u00eda se cumple en un sistema aislado si las leyes de la f\u00edsica no cambian con el tiempo<\/b>. Este resultado se obtiene bajo un lagrangiano est\u00e1ndar que se aplica en condiciones de convexidad (cuando se cumple el teorema del hiperplano separador y se considera lineal).<\/p>\n<p style=\"text-align: justify;\">\u00a0Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>:\u00a0<strong> L<\/strong><b>a se\u00f1orita Noether fue el genio matem\u00e1tico creativo m\u00e1s importante que haya existido desde que comenz\u00f3 la educaci\u00f3n superior para las mujeres&#8221;<\/b><\/p>\n<p style=\"text-align: justify;\">Entre algunas de sus aportaciones destacan sobre todo dos:\u00a0<b>el desarrollo del teorema de conservaci\u00f3n conocido como Teorema de Noether, as\u00ed como el trabajo en \u00e1lgebra abstracta<\/b>. Concretamente, el primero le sirvi\u00f3 para poner fin a uno de los grandes problemas que presentaba la Teor\u00eda de la Relatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00ab\u00a0<b>Mis m\u00e9todos son, en realidad, m\u00e9todos de trabajo y de pensamiento; por eso se han infiltrado en todas partes de forma an\u00f3nima.<\/b>\u00a0\u00bb<\/p>\n<p style=\"text-align: justify;\"><strong>Emmy Noether Emmy Noether naci\u00f3 el 23 de marzo de 1882 en Erlangen, Alemania, y muri\u00f3 el 14 de abril de 1935 en Bryn Mawr.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>Pero sigamos con la simetr\u00eda, y, 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.<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT07RzsUeu5Hy9fEnWpT2E1eD-bpJCQDzl8MhC49IyAEdeeQIVa\" alt=\"Resultado de imagen de La simetr\u00c3\u00ada en la vida cotidiana\" width=\"295\" height=\"209\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de Taj Mahal\" width=\"317\" height=\"210\" \/> <img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cdn.eso.org\/images\/screen\/eso1042a.jpg\" alt=\"Galaxias espirales al descubierto | ESO Espa\u00f1a\" width=\"292\" height=\"215\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Artificial o natural, por todas partes nos asedia la simetr\u00eda que quiere alcanzar la perfecci\u00f3n y la belleza. Desde las galaxias a la vida, nos muestran la simetr\u00eda.<\/strong><\/p>\n<div style=\"text-align: justify;\">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><\/div>\n<div style=\"text-align: justify;\"><strong>Emilio Silvera V.<\/strong><\/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%2F2025%2F10%2F21%2Fnaturaleza-simetria-belleza%2F&amp;title=Naturaleza%2C+Simetr%C3%ADa%2C+Belleza.' 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%2F2025%2F10%2F21%2Fnaturaleza-simetria-belleza%2F&amp;title=Naturaleza%2C+Simetr%C3%ADa%2C+Belleza.' 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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Tanto en el &#8220;universo&#8221; del microcosmos como en el del macrocosmos, [&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":[27],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4776"}],"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=4776"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4776\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4776"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4776"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4776"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}