{"id":10866,"date":"2026-03-24T09:39:35","date_gmt":"2026-03-24T08:39:35","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=10866"},"modified":"2026-03-24T09:40:11","modified_gmt":"2026-03-24T08:40:11","slug":"%c2%bfuna-guia-para-descubrir-%c2%a1la-simetria-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2026\/03\/24\/%c2%bfuna-guia-para-descubrir-%c2%a1la-simetria-2\/","title":{"rendered":"\u00bfUna gu\u00eda para descubrir? \u00a1La simetr\u00eda!"},"content":{"rendered":"<blockquote>\n<div><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 47px;\" src=\"http:\/\/2.bp.blogspot.com\/_5YS_GtGxSDE\/TNYB9HxJaxI\/AAAAAAAAACE\/gVSjpYdffEU\/s1600\/planeta_rojo.jpg\" alt=\"\" width=\"300\" height=\"300\" \/><\/div>\n<\/blockquote>\n<div>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 La simetr\u00eda esf\u00e9rica del planeta Marte vista por el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"L\u00edneas de Simetr\u00eda | CK-12 Foundation\" \/><img decoding=\"async\" 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29YNRKKawzuFjg90e0K3CWdtIDh5\/LPHswO2odGX6VbZuRHDMygBijnYWLNoIW\/c7AX9BS\/xrlzRj7dCdMkW7HkCg53HWlDOPaSzQNEYgJDzIJ0lQQQV6km1iOxriMmnhmq6pTj6sOn2vDEjL1WSQuvIu7DbYBmNgPparXHzk6Yxvfc\/3\/fKoPDCfd37bfpU3LYSWaZ7BehNY7nmTZro9tS+xhwRWNAg526D0qFm+aJGhu2\/b+tVeP4hjjBEdy3K\/wD33peiw02Mksov3PQfM9TVNel53zObNR\/THs8sZMVLpQFieQ\/qegpuyXKUw+6gSz9x7sd\/Wt+W8NtEhUSaS3vFRu3pc8hU7CwyRLpGhh33B+tc36pNbYPgU0Ye6XZnD4Eltcja36dl+Q6VJmxUcexNyfhG5qLIk77Aqo9L3\/OvCKIRqeNvVgdX7bisON3Ztzgyzzy7D7pD12LH0A5Ct2HyWJQboGJ5s\/mY\/U1rXOUO0aO57AfuTW9MTK3+Vb5uP+KnNkeFhIn2vvkQ88woglMekaSwcHrpNxp+Vwf0rsvstzOOXCFEJ+6dlsxuQrEsl+\/lPP0PauRcYo\/iqzpbUoC2a\/I8unern2a8QjD4tIyllmCxuQb3cMdLm\/8ANawr36JOVayeFqIqM2kd8oooq4oCisE14MgoD2TXkuKVM94\/weFuGkDuPgjIZuQPyH1paxfEuPnwcuNjVIYFBKAk63G4JNuR5Ws3Mdb1DB1AOKiTZpCgLNKgCmzHUPKezW5fWvnbE8X46dtPiuNTbJH5bta3lt5gfke9bOKI5hHF4+CMJJv4jWJc6eV2u1+u7fSmScHasTx5l6XBxUbEfgYPc9gUvUWTjvD+F4gstwSBI6pqty0i+o3t2r58QX5Xv2qfhcllk8wAF+tt7VzKyMe2WQplP8UdKxftf6RYYf62vv8A6bVCm9rWIIGlIwTb\/LJ3685aVE4ck0kGTY2uAOdq3R8NKObk1TLVQXyaI6Kx9ovj7Usd2j\/9Mf8AyV7T2s4pffjU9\/uv\/tqiGQRr3rL4GNedcrVJ9HX8i12y1zD2ofaYpIJ8P5HW10JQ+8CL3c7bb86VUlV1IRveBCk2uLjzKQL9zY1PdcPyK3PYC5qjzFFR\/u7r1Iv1G4v0Brvep8fJ1Wnp3zzF9r6N+Cx\/go0Rvcnn6Eb1rnxck5CIDoFgAPdHQXPWsyKMQmpRZ1tcf33qRlmOS4UrYllG3K3W46seX1olHl45Ivi01tftfTJOW8NvJs5AHLVubDqF6X9aeMBg44VCRoAB17+pqJDjGsAkLm3ewH6mt6zT9IVH8z\/0FeTqLLLHh8L9TRTXCHK5ZOsTXoRVB1Yk9Il\/M1HxWFxLLbxAPQLa\/wBb1jVfOG0aN5PxOLjjF3YfLr9O9VGLxks6lIY2A6sdtuwrThwsB1SxsT+MnUP+qssLnkMh0hrHpfar1Wo+6Kzg5354ZqweMjiUI6NF0JYbE9fNVkkikXUgj0N62OgYbgEfpVe2Vpe6Fo27obfmORqpuMu+GWxyhd47kUNEQfON7el9q88Bok2PhL38QymQ8gtlRmsAOuq3pYVA4rVhPZn8QhAL2A079bVbey6RPt8K6LMFkAPdiCVO\/Kw2r6DSQ21I8XVSzYz6Brw7WF68zSBVLE2ABJPYAXrkGL4qkzTHDCRTNBhQXJZfelSPckk+6GsLDtz7VoMxfcXe0mLD6o4B4sm41D3FI66uTWPQX3HTnXLc44sxmKVkeVtDXuqkgMCSSG7je1uVrXvUDNsU8srs0jOAWVCT\/lhjpAAAAFugFqhH0qMnSQzcCYHBzymPErKX2MaobB7c0IG9\/W4W3Ose0LL5MNKselooWW8cRlaQKBa5tey722G1QuFc8bA4pJDq8MkBwoBZk38ov62rVxdxLJj5vEcaVUFUQb6VJubnqxsL1CTyGsGeC4sQ2LjbDRh5U83m90Acyx6DepHHOb4ufEGLEsl4WKhU9wEjcgn3j61DyHMMTHrjw0jIZba2XY2F9tXMczypkwPDEYW8t3c7kknmefqaptvjW+TRVp5WLgq+Gctj3eQjUOhpp1RKPeAFu4FLma5bHrEUCt4htezHSo7t61Y4XhmMf4hZz6k2+grz73GT3Sk+fg9SpSgtsV0b5s4gT4x+9V8\/EinaNC5\/SjNsLGhEUca+I3W17CrLL8sSNQNIJ6m1cba4JNpnWZyeMlR\/4qXcgIv1vXhsrW\/ncsavp5vhGw70vZvmYjBA96rK3Kb4WCuzEFmTIeY45YhojUau\/aqhEeS5ALG9+pJ+grGGgeaQIu7N17DufSnzLMtSCPkLgeZu9bJ2RpSXyYIwle2\/gRkV43LDa2xBFj8rEVMmjLASIBY8xyse4pgxuXq0KyEW1EMSOxbcnvsT+QqsxGCfCkBwSh3DdCOh9DRWb1mPfyaKGop1T6fX0\/gYeHs2kKBTYldjt+tX6Y9jzTUO6Hf6qeVKXDxCyMOYYa0Yc9iLqO+xB+hp5w00D++LMfitpb\/cKps0ynykVzcqZbX\/AJ9kVMxiJ0liD2YW\/epSOh91ga34rKmtdNEy\/gcDV\/pbkT86q1wsDnw9LRSfh3RvoORrBZp9vwWRuyTZIAw3Fwao5uE8OW1AMp7A2BqbJl2Jj3jl1j8L7H8+VahnLxm2IjZP4rXB+orlRnBexlm5N8o8HCyRD7s+Io+Bjvb+E961DPI\/DdybMnvIdmv2qzTFRupdJFIG\/PoO4rmmayCSSSQKSpNr9Af7FWaWhXN71jBNtyrjmJrzLHNLI0ltOvp6D\/mn\/wBkOTq8j4kpbwh4akm+qRt2Nullt+dc\/wAPhZNUXh2Z3s0aqQzXDWF16G63tXfeCMpbDYZUksZWZpJCPxubnoOQsPoK92MVGOEeRNtvLKz2tYmVMvPg3GuRFkI2shDE79ASFF+zVyXIEwn20nEy\/cKHYuNSB3tso07qpJNvlvX0TmGBSaN4pFDRuCGU9RXC+Pcklwfhw3D4VS\/gkKAQzbkSMN2fna\/S+1DkT8ShVr2AVzqUXvZCfLfsbdDvXsMFHrTDm2YIMBHgvsbxzRMrySMBezdT181wAD0qnzHJnw8UMrPGwmF1AcFl5bOOhtvQ7i8HSvZ1wph3w4xMyRzSS3srAMqLy02\/F1J6Vy3N4kGIlEYATxHCgcgurYCrXB4PFq4w+Fl1vMnmSGTUoHUSN7qnvv8AWqbF4CWKVoXjPiq2koPMb8\/hvc\/KucMhvnkd+HcEkcYawuevU1rzzM2ZhBAbu3Mj4R1pOfFzxkxsXQjYqwKkehB5U58MZcI49Z3dwLn07V5t1XpvfN58I9ai31FtiseSXlOXiJN93bdmPMn515znNBClxuzbKKk5jjUjQsxAt+voKXcnhbESNNIp0j3AeVZ4R3++fRpk8e2JY5BhW0mST333ueg7D0qXjMQFFv8A9rbicQEFgRb+lJOe5sXOlTsOtdV1yunn4K7LVVH7N2b5za6IfrVBHG8rhVBd2NeY42dgqgknaw3NP\/CWCWKM3W0l\/Oeo7Adq9CycNNDK7POip6iXPRLybKEw8YUAFyPO3UnsOwoztiIxGOchC\/md6t0XrVPOPExirzEa\/qRXkRslZPdL9T0XFVx2xJGZIFhUDkCqn5Ha1XfD0KTwtHKobTddxfl7v6VWZ6tsK57WP5Gp3Dknh4gr0lQEfzL\/ANGtWlmYr4inisr8BVlj1aVsGHPQeRN\/w3FretXWAcSpqHMbEdjV3lkIbxFZRYSSKQdxbxGO4+RFLGe4VsFiFMRIjk8yL8Nh76HuBzHofSvReYvK6O65LUQ9OX5Lp\/2LNXdDcMR9TW98ezjTIAw\/iH7EbirLAxpiIllj5N07MNivpvUfEZaR0qzbGXJglug8PsqRjZYWump4z8BbVYfwtzHyNWeDziGYWB0sOavsR+exFRZMKRUSbBI3vRqfpYj5HnWa3SRn1wWQvceyDnMEeIkVIykZ1HU42AHrp59\/pS7muXNE7RxyGWMFSGAsCx2HlPM32FM+HyFQfI7qL30nzDnyvzppyXI4lOpYxqvfUwuRf8N7hfpvV1VXprBxZZveTxwTkzIpmlRRPKdTEKqlVsFVRpAA7n510LDpYCo2AwoUcqsAKuKmeJKVM+jDAqyhl7MAR+RptIqqzHCaqEI5TmWSwuTePTvclNr2\/EvIioWJyZGkaRREt4zGE8OyAlSocAN74B5350747LtztVVJgj2qDoR8rynEYfxZUn8J4lJXSGYyW6LpBHLvVdg5ZY749Z1EySW0sfvCWU3ex6C9jXQWwxqvzDKo5Vs6gHowA1A\/80IE\/McqmeD7fLKr+I9iC4Ml7Hcrztt+1bMi4h8IaH3W23p2qTm\/D1hH4cYFtpJA7Ne598oR5ABzteqrGyp4ceGEceuKRiZka\/iA8h6jtVc642LEiyu2Vbyi1gY46a\/KKPe3z\/7prKhFsNgBSDlGZthXbYEEbjvvtVvmvEqFAI92PPa1tqwX6ebkope09KnUxUXKT5InEma3Phqfnal2ONmNgLk8gKybsb96euFMh8MeJIvnPug9BWmU46ev7MijLUTz8G\/hjJhCmtx943P0HYVYYJdTOw5Fzv8ALatmPn\/yk\/xG\/wDap5k1tyyILGoHS4+uo3rxrbJSTlL5PUrrjDCRtxMwjQu2wANVGQuJJJZOrMfyA2rGOBxMoiH+Ghu579hXvBhY8UyLsNAIHyBH9K6hBRg18tHM5Zl9FvnCasLIP4a0M5VYZh8BjY\/ynZv0P6VYyJqjde6n9qhZYniYVF7oUPzAIpTLCX6lFkctl3hBabEL01hh8nUb\/mDWM9wAxMDx2u4BaM9Q45W\/p1qHwlivFc394wqH\/mjfR+z1eyxEGvehzE83LjPKEHgLOjBNocWWRgjg\/A4uA3P6H\/qutyYFWFwBvVNNksWIjdWRQzDZgACD329QKj8L5q8Un2LE38Rd0fo69Praoj7Hh9Gu3Gohvj+S7Xn7LLE5QD0qukyfflTja9YMQq088VMNk+\/Kr7BYIKOVThGK9UJBRXqiihAV5Zb16ooCDPgwelQZcqB6Vd0WoBVmyf0qsxOVEdKeylaJMMD0oTk5pPgiOlVUmXqH8RbxyWIDoAG3537\/AFrp2JywHpVHi8q9KBHIZ+FpQ5OpXXc3B0nf0NVOJymWO5eMgDe9rgDbckcuYrrk+XEdKWuLBLHh38MkK9kcW5oTcA\/6gDUdE9ixwhh45JwHsdIuAep\/5FP2LxSxpqPyUDmx6AVy5GkhkXytG4t0KtbvY+lPuVy\/amE5BCJ5UU9T8Tn9vpXla+tuSnJ+09PRTW3auyflmGYXkk999z6dh9BVYuOkCyJGhezN5hyAv361bZnifDj23J2A7ljWzA4bw41Xrbf1J51gjNY3SXfRtcecIjZLhgsat8TjUx+dL2cK646MqDvptbqN7\/pTLlLfdr\/CSv5Eio+dR28OYDeNgTb8PX9K6qsxa8\/ZxOGY8F7huVqrOGmskkfWORx8rm9T8M4+hFx8qqMLiBDiZ1I2cK6+psQbVFSclJfJXPCabJ\/Di+DmhTksqyFf9Vmt\/uUV0R8IDXJpM2Q43DSIT926qx6bsBb9a7RFyr3tPn01lHlXJbng0YeDTVNxTkP2hNaeWZN0fkbjexI6Ux2rF6tlFSWGcV2uuSkuxd4Vz3x1McgKzR2V1PfuPSmIUm8T5VJFIuNww86e+o21r6\/KmDJM1TExLIh2I3HUHqDXEG08M0aitNerX0+14Za0VgVmrDIFFFFAFFFFAFFFFAFFFFAeStaXgB6VIooCpxGXg32pazjLVKsjLdWFiO\/1HI+tPRFVOZYXUp2oDhHGWXSAtNJI8p8ioWuSqgHysR26E863cL59HFGIpSFA3VuYIO+9utPmcZcHRkcXVgQf6j1rm2dcMtEuqPzhb6tjqt30jr3tVN1MbI7ZF1VjrllDJLjI554VjdXC6nNjf3RYfqavFNcjXxIpAA4RrDzBgRYjbzLcH++tWi8T4lV0a1NttVrn868+7+Ht4UXwj0K9bHD3Dxle3iL+GR\/pc3H71NnVWQhiNJBBvysdq5th8\/nQtZwTIbkn0Fq143OZpQFeTYdtq4\/0+bnnJ1\/Ow2l3FxS8R0aQfDumrvbYVtbEtJNDJibxIR72n4feutufalfCYYSPoMiopBOtztsCRe29zyq\/yrKHnSIxFxbeRpF+7QgiwiPNgeo716UNPGHKPPnfKfZPyzK3lx0ccSto8RZNLCxEYIYMx7dPmRXeYDtSdwpkwhudTSSPbxJH5sedgPhUdB8qc4lsKuS4KG8mysEVmipINTqCLHkaUsNksuGxmuAfcSX1rfZW7gH+96bzWNNRKOSyu6UE0un2j0teq8rXqpKwooooAooooAooooAooooAooooArw6Xr3RQFJj8AGB2pVx2XEdK6E63qDicGCOVAcczvhVJjrU+HJ1Om6t8wOtVuI4RJKlZI1sFBARgDYbsd+Z611vEZTfpUVsnPahKOR4\/hOUvqj8Mgn3VuoXe2wPT++tS8Pwi2pDqRNIFxvJdgb6t7Df8P8AWunDJz2qVDk\/pUE5EnKuF41lMrASOSSF0BYwT2S\/5U5Zdlfp+n92q5wmWgdKs4oQKkjJowmGCipgoArNCAooooAooooAooooAooooAooooAooooAooooAooooAooooDFYblRRQEduVazRRQGK2rRRQEhazRRQGaKKKAKKKKAKKKKAKKKKAKKKKA\/\/9k=\" alt=\"Simetr\u00eda Axial - 1er a\u00f1o Matem\u00e1tica\" \/><\/p>\n<p style=\"text-align: justify;\">Esta figura se puede dividir de una forma, verticalmente. Si la intentamos dividir horizontalmente, los dos lados no coincidir\u00edan. Dividida de esta forma, la mitad superior no coincide con la mitad inferior. Por lo tanto, podemos decir que la\u00a0<strong>mariposa<\/strong>\u00a0tiene\u00a0<strong>simetr\u00eda<\/strong>\u00a0bilateral .<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">La simetr\u00eda es una propiedad universal tanto en la vida corriente, <a id=\"_GPLITA_0\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">desde<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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 align=\"JUSTIFY\">\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Simetr\u00eda en la naturaleza | Simetria, Naturaleza, Geometr\u00eda\" width=\"286\" height=\"190\" \/><img decoding=\"async\" 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\" alt=\"Incre\u00edble: Explicaci\u00f3n de 10 ejemplos de simetr\u00eda en la naturaleza\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShl7MUt3YOrTXA5xj-uM_5uY13eX1mxe_h7g&amp;usqp=CAU\" alt=\"Matem\u00e1ticas para la vida: Simetr\u00eda en la naturaleza\" width=\"342\" height=\"219\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRRPfyVGAoemdR0jZPOaH9MHonIDFgOb9oO0A&amp;usqp=CAU\" alt=\"Simetr\u00eda! en la Naturaleza : Blog de Emilio Silvera V.\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><strong>La Naturaleza est\u00e1 llena de simetr\u00edas<\/strong><\/p>\n<\/blockquote>\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 <a id=\"_GPLITA_1\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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;\">Cuando miro en mi diccionario de F\u00edsica la palabra Simetr\u00eda, lo que me dice es:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cConjunto 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 <a id=\"_GPLITA_2\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>.\u201d<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-w1W4CtiXhpM\/XMi97TAmpZI\/AAAAAAAAEfw\/rerzmdC3DZAMrVzsiJlcuYyXp9e9ttsfACLcBGAs\/s640\/buckybolas.gif\" alt=\"Rolscience - Divulgaci\u00f3n cient\u00edfica: abril 2019\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estas mol\u00e9culas esf\u00e9ricas de carbono, conocidas como buckybolas, se agitan, como si estuvieran hechas de gelatina. Las buckybolas son mol\u00e9culas con forma de bal\u00f3n de f\u00fatbol&#8230;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\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 El Universo est\u00e1 lleno de simetr\u00edas por todas partes<\/p>\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 <a id=\"_GPLITA_3\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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>\u00a0de 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=\"\" 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\" alt=\"20 Im\u00e1genes impresionantes del universo\" width=\"250\" height=\"166\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\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alt=\"las 10 galaxias mas fascinantes de nuestro universo | Telescopio espacial, Imagenes del hubble, Galaxias\" width=\"226\" height=\"169\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"7 fascinantes misterios de la f\u00edsica a\u00fan sin resolver - VIX\" width=\"236\" height=\"169\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQzZkfRaPfgNvUE4tlov8e15DmJW2H6d3vDRekoOW29-Qql8HuY8SN02LLEMHk4IXqCe2g&amp;usqp=CAU\" alt=\"C\u00f3mo fue el origen de la f\u00edsica cu\u00e1ntica?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0En todos estos fant\u00e1sticos lugares rigen las mismas leyes<\/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 <a id=\"_GPLITA_4\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial, al abrazar plenamente la simetr\u00eda <a id=\"_GPLITA_5\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> todos los observadores con velocidad constante, es una parte esencial de las leyes de la Naturaleza.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La bomba at\u00f3mica sovi\u00e9tica demasiado grande para ser usada de nuevo - BBC News Mundo\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Los hongos at\u00f3micos <a id=\"_GPLITA_6\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">tambi\u00e9n<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> guardan cierta simetr\u00eda<\/p>\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 <a id=\"_GPLITA_7\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">descubrir<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>.<\/p>\n<p style=\"text-align: justify;\">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 <a id=\"_GPLITA_8\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">registro<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u2026<\/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\/_99Yabbkccm4\/TLz97QUsOVI\/AAAAAAAAAAg\/mB0F2aGevl8\/s1600\/manchair.jpg\" alt=\"\" width=\"468\" height=\"312\" \/><\/p>\n<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 <a id=\"_GPLITA_9\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">pero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, 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, traen consecuencias.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/236x\/f6\/2b\/8b\/f62b8b369d2500aa356982e0cb243d5c--thoughts-people-change.jpg\" alt=\"400 ideas de Reflexiones sobre el tiempo | reflexiones sobre el tiempo, reflexi\u00f3nes, frases\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUTExMWFRUXGBkXGBgXFxgaFxgdGhgdGBgeFxcYHSggGB8lGxcYITEiJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGxAQGy0lICUtLS0vLy0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIANUA7QMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAAABgQFBwMBAgj\/xABJEAABAwEFBAYECQoGAwEBAAABAAIRAwQFEiExBkFRcRMiYYGRsTJyocEHI1KCksLR0vAUFkJDc6Ky4eLxFSQzNGJjF1Oz04P\/xAAaAQACAwEBAAAAAAAAAAAAAAAABAIDBQYB\/8QANhEAAQMCAwQIBQQDAQEAAAAAAQACAwQREiExQVGx8AUTMmFxgZGhFCIzwdEjQlLxNLLhgiT\/2gAMAwEAAhEDEQA\/ANFDXDPE7xK+xUPyj4ldKzgo7mk9iaCXX307vlHxK5Gq6fSd4leuyUO2VsDXPJ5dq9yGa8zOSprcK1e0Eio5rG9UAOcMWH0jAOmIx3KNeN2WkdZtWoct1RwjPXXPer26HgGHRiOoBzZwaRu18VcmgNUnJOXnuCeip2xjvOfP4WRVb1rsOF1SsCN5L4OfYYXz\/idYg\/H1Ppv+1Om1F2NycANYI3dh7CkC1ZPyGWhTtJUC+F2d1mdI0hLS+M2I3HX\/AKtf+C5zzYpe5zj0r83EuOjd5TikP4Obe2nYmyCZe85Ruw8SmY39T+S\/wH2quaM9Y6wyuraZ46llzsHBWyEp3vt1Z7PGNlUyCeqGbubxxXAfCTZPkVvot+8oinlOYaV66qhabF4TmhJw+ESyfIrcfRb95e\/+Q7J8mr9Fv3lL4Wb+JUfjqcfvHqnBCUht7ZSC7DVgakhoH8S42v4RbJTw4m1uuA4EBkQdJ66rdE9psRmrmTMeMTDcdyc0JQZ8IVkP6NTwb95dfz7svyav0W\/eVnws38Sqfjqf+Y9U1ISr+fdlmMNX6LfvL5rbeWVsS2rnwDfvI+Fm\/ij42ntfGPVNiF4F6l00hCEIQhCEIQhCEIQhCEIQlio7NcsS9qO1XF7k0EuvvJQw8PqSfRYMXfuXC87Z0bCd+gHbp7wqrZ22YrQ+i4zipwfWHWIjk530UvPJ+0JmmjzxFMjbFSNQVcLRUAidHEdpGoCj1KtZlaMDixwye0yAeDm694HeF1FKpTYGiniLQBkRhdAgHreieWSkm04WCREDOUqU\/ZJu395PptaG5TJPIESEmXrW+McBoTjHIj+autob2Fdz3DSTTZO\/CC5x8fNLVbTPWAO4BM0w+cJCsP6bvArTdhz\/AJFnr1Pqq0qlVOw\/+xZ69T6qt3haDu0fE8Ss6L6bfAcAk3b7Rnqu81RUhl3K+2+Hoeq7zCoGaLQp+wFh131j5cAutP3BdmCSBMSYn+S40\/cFMsLmtcHO0H2fyVsr8Ebnbhz7peniEs7WHaRfw2+yun3FXtDW0zFKkN4gOfz4FfF+bMhrC\/FOFsZiQAArS7doKeBmbnFzi0AAk5GM40HborJzLQ6tB6MUYz3ud3TkPFcrjJK74RttZZldeIantEad3YrPFn4Lle9lFGq5ogBr3AAfJIbHn7Fw\/KRxnln5LoaCTHCO7Jcb0vAY6o22i\/noeCn55njl4rpaXGMtY\/HmorK+LcecfbmptJ0gzwjVNd6RB2LawvUIXMLtzqhCEIXiEIQhCEIQhCEIQhCUXnMqK92a9tFVcGVRiE6TJ5BNXyulxmqraWtgJ\/4DFnpMZT3un5qR7W1xNB7HOjFILSQ5zy\/Mk5ERJcmy+yazqjSCZgEDMuM4i0Aaw0AfOVhQuNrG0hhcOtidiEQS3ICc9x8Fnkl13LSaA2zVaUrVWc0dYHmM+9LO0detUmm58M\/Tw5CBmcR3js39qZRSIBAS\/fdwv6Nz3OLWl2m9xdlpylQGasdkldlJrxUcD1QOjpjj1xjdzJ9jVUWo5gd57\/7BMNS7ns3QzJzY0AGQHvS9eVLDU5hPUg\/UzWdWH9IkLS9hf9iz9pU+qrmqMwqXYT\/Ys\/aVfqq6qahOO7R8TxKSj+m3wHAJN29HocnebUut07ky7e\/ocn\/VS7TEgcloU\/YCw676zvL\/AFC+qW7kFIpx1gfkulcWMgKfdjWjE52kD25n2ArytOGncjoxuOsZbeT6ArtsfeXQuqWVzhL3F9IkxmfSaDxiDHPgU1\/GObjqSwN6zySMgNwdvHIDJZPeVjfaKQewelWeBOWj5afPxT9s5s1XFnArVXVGiSA57jA1gzMxzXN4CcwF3AlAyKpbe4VXVag1mIO8ad2YHiq2z1GkanLWVb1aDWCpmM3Q3sJiSfnArs3YmsWY6RDspwnIn1Tp4wtHo6XBcHRYvS9MZWhwGY5Kqum7vb7N6m0bQ1rS4nqxMx2cBz9oVOKwaS17g0gkEHIgjXIqZQs4J7DAPDPsOS2czouXIDNQv0AF6vF6uZXbnVCEIQvEIQhCEIQhCEIQhCEgVn5nmoFtrFoBGpcAOA7V1qVcyo141Jplo1Jy4gEwT7YV81+rKrht1gVBYL7abSx7T1GVACPlFzxJnuI7j2LVKZZUaTk5piD5SNxWG07G4OfH\/syHqnL2rTrtrE2UOJAIJxDgRrluG8c90Qlonta3PRNSRuc4Ydd3OXqmJzadMAwBPD3SlnaBxtFYUGHJubie4nvgR3lUD7U91R1RsgUusSdx3DtJO5NOydiLWdLU9N+eesdp5ymJGAWY3xPh\/wBS8T3EF7srZd91V7UUSxtOmB6WUdkgLNb3J6Z07iR4GPcn\/a+8w6uC0yKbDHCZ\/ss2b6WZkjU+0qcIvISqql1olqWwwiws9ep9VW5Oap9hnzYWn\/tq\/VVq45pg9o+J4lUR\/TbfcOCVdvTlT5P8wl2joEx7dCejHY\/6qXGaQtCn7A8+JWDX\/Wd5f6hfQrz6IxduYHtClXeC\/GwiJwkdkGDPio1MZBWV0jNxAz6pngA7ET+6q63\/AB3X5zVnRf8AmNwjfwKnbG2BpIa89Wl1RkTiLR1nwBvcXR2AJ4t9ppimWtMDTQ6\/gKp2ds7cIlp6xbMCTnnpzKlbQBubGAxpmIOeR3Dgsa4Y0Ntrb34rqg0vJcDpfLw\/7dI9agOl6xxNq0oje1zHYhP0iVqdykOpMPFo9oSHY7sc6uDGTWZ83Ex4tg9ya6FpfTpYaZEjVxExyHFVNOC99FNzcdrLOtrbMG22uI0LT4saVws5kDty9y67R3j01pMuD3taG1HAAAuBdlAykNIB5di5WEYm+PtJ0XRwOvG0+C4utZad7e8re16vF6udXYHVCEIQvEIQhCEIQhCEIQhCFita3vBOhzPmra5WmtTdVdxDWj1HSfE+SXrW\/M8ymm4ThsrO0YvEz71fWus2w2qugbjcSdn9JGvK2Ck8NynGyRzc0u8AtIqWNnQNDXQXDNo0AkzI+VM9\/ekK0WA2i8HtYMgA4uicJIAPI9XLvTw+gKbGsByAAzOZ70g5rQ0Hb+VpBzi4jYCM9\/d5G3BVNVrS9lJg6oJLu6NeJJKt70vsim5jWg4WklwygATHNUlK8KWPAHgZy524a6HQry+LzodGWUzOUOduI357z9qYgje0YzkEtPKwnDqeCWLwt7Q0Mg4ycTydJIhg7sTjHaEtMfqflE+A\/nCsb7tgqOaGRAG7lDRPfPcFXUmeA6o7v6pTtKMyfJZtc4YQ3fn+Oe5arsGP8gz9pU+qrV6rdiGRYafr1Pqq2cFM5OPieJXkfYb4DglPbk5Uz6\/1Uv0dyYduB1Wcn\/VS9Q3d3ktCn7Cwa\/6x8v8AUL6pnRTLOHPb0TRm7CHdreHfp3qEwKwuuoWPc8NxYIceQ4RvznuUKxmOEjw4qfRbyyqaR38CtP2YoxOYjPvk\/wAlwv2g57wQcycAAjfk0+0pAuO+atF+VYdG7G4iH4QSDhjE0YczJhX93bQWenVfUcceIB2UueXbhnuB3rMfTfNivfO9vt6Lo2VTSMIyytc+F77b38k307vbTDjugZngBCr7Gyacj9Ik58yqC+tuKwYXNoADc1\/sxQfb7Duk7CX8bZZeleGtfjcHBswM5ET2EKqaIhlyr6aYOcQFnltsxp167Tr0jj4uJHsIUm7nEU3HcNfFTdtWgWt0fpBjj7W\/VCh3VnTcOIhbVO\/FE0jcFyddHhqJGnefcE\/db6vV4vVgLq0IQhCEIQhCEIQhCEIQhCF+fbTWAD51BMBNNSuW2em1vpFrQB2xCWrxuisyoWvpubJgkiRBPyhkmhrR6Z0aIHvKlVnEWgKdA3CHE86r6sbWWanlm92bjvcd593cFS3pXfVkFxE8NY4A7u7NTh13Se\/sRVoApuGkY3N2Z9khUdIPcbMyHulmnQNIgtJhFss\/SB2cZT1d47FZ16UAgqlvK0YKZ4mWgdrgR\/PuTLowQkmSuDstVXvs4ZmM8DQeb3+gPa3wK42an6LdffCkVWgMa0jg4+tu8AP3lwY+M\/BELA0c+ajVSF558vz5rUtjH\/5Fv7Sp9VWVR2Spthj\/AJFn7Sr9VTbzaSyB8oA9vZy0S0r8OJ3jxT9Oy7WN7hwCo9p3dIKbWtLiTDd04o3a7lTWq6LXQAdVpgMJ3GY4Yssp\/BTr+Q16b6dRtLHnOKQcJ7WGMo4EFW193jSazo6mbnsPVAJ3cNdUo2rlGhTj6CB4s9oN\/X1WWtMKdYqxYxxGj4DuJjMBpg5\/jJfF7UMJB4+\/TycPmq5fZOjs9HiZf46eyFquqBJE07zb0\/oLBhonRVMg2NaSD42A9iR5EKPQGNpfhDS09aXiNJ3DXMAx2qwp2VhDXB0SP0ch37\/aqD8lBOJ2YBOW6e0cvJMt2vBbAMgGP7KN1fbco9SyNjOZG4mVx+D+oKVotNn3GHtHfhd5tVrX0IOZ56c+CWbLX6G8qTtzxhPznED2lvgq5W4mEc5K2nfglae+3rkvvbgf5r5jfN6rrrdDOZV1t7Si0AxrTHsLp8x4qgsG4c\/NN0X0WeH3WV0t\/lSeI\/1C1Haraa0WdjnU8HVfh6zScpI4jPRK3\/ke28KX0T9quNs6WKlaOxxPg+fcs0ac1TTwxObm0chOV9RNHJ8riBb7lOzfhDtpIAbTMxHUd9quRtfaWsLn4CRuDDA7PSzKR7qHXa75IcRzGntzVpTxYPRdUwAkhoLnOdvgDcNOfIpStwMcGtaAnejOslYZHuJ2DkJmsm0F5Vm46YoBoB9JjpceA62Q\/G5V\/wCe9sGIPaxjmmHNwHI7iDizBU3ZO3uNLA5ha1gJktLHZa4gSfGVSWu107RaOpIaWkEkZEtz8i49yTZJZwJF1pyw4mEA2O9S\/wA\/7X\/1\/RPAHj2r2tt7ax\/69Pknt7Us2+kadZ1Mjge+PsARaRk3l5f3W6yGFzQ4NGa5OWpqo3uaXnJM429tf\/X9E\/ap917XWqqXg9H1Y0B3z29iR6DZHcrfZvWp833rySniwn5QiCqqHSNBec\/wtEvG6a1RhYHMg6yXadmSpbVshaHCA+kBzd91PKFifuDty6i5wlmwpEGxlcCA+n4u+6vXbG1iPTp+Lvup6Qr\/AImTf7Jb4WPkrOLTsFaHE4alKO0v+6qe2\/BrVJAqVqQIzEdJGfzexa+qi93dYcveV6J3uNivPh425gLKX\/BvaJcTaKBJJP6wch6G4QO5cnfB3W0\/KKPhV\/8AzWjvOWa5P3DtVwkeBa6qdTxuNyPcqp2duo2WzNoOe17sb3EsxRDo+UAdxUyq5rXMxQGlwaOZIHvPiuwYTiI4e3clun0te3spuM0qbS4iMsegz1yDj\/JI1L\/mt5rQpYwG38k42gua7TqQOtJ6p3yADGUZ+SqLwNCsyp0wbUbT9LEGwyAHAyOzOfIhWxrOY3PMduvikO\/toK1esLPQozTbUb0xd+kMiWtaCNxBJPgVVkmsVtVWPa9zaDawLXOEuG8Ngug8DBP0lOtt6itUbgIwCm0wNQScwfkkaR2qx2rsrTRFQHN0Fj2nIOzIII46d6Sdni7pS5xJxAgyd8hPU7C9ocD2b+\/PssypmbGS0jN9s+4bPI3P\/r1YaTZDhun3AqddL+pG+Y1hQwQMRgHP3cVLsjRgBgc+9OLOUm2PAadfGfNLV7nDWoVPku+sHe4pgrCQqDamlDaXrH+EqbRnZQe4tFxsz9E3X6GWsV6bRFWzOEE6EOZiy7CJ7wEk2TLD+N68o31aWtc0ue\/FoXEnDikExvMZAnTcvukzJn43qdHE+MFrtNn390t0tURTubJHrY39cvO23hoNGv5mLp28ekHmspGq123D4yp2vd5lZPXp4XxwkeB\/ko0hyt4K\/pRuYPiOCY9mbHia9x0gtHMjEfAAeKaLpodC1zmjOT4D8E8yVQ7K1gaeZgMmfnnM9pyjvU66r5La1VrgSwv6sat6o3LJrXF0xvzyFtdFsDKZtt1\/XX3yV7\/iRIDhhcHCJILRnwJGn2pC27s9Kztp1bO1tKs6q0ZfpQHHTQiJ8U82tlmc1xcYBBxwcIIOuIghZbtBe7Lbai2m0dFZ2OLH9YdcCTA0LSBgEiZgjtoAzTzyLK3viuXupktwuLBP2dxLu6FHrP6rTzCY7ZYhXoCo1on02HiD6TeeQy4hLbx8XyPuW5QSB0IA2LkelYXMnc46OFx5WHPkiw1NVcbN61Pm\/WVDZPSTBs6M6nzfemZeyUrSZyM8TwK2JCELnl1qEIQhCFT3yet80eZVwqS+z1x6o8ypx9pRfoqtxz5wvGMLjCA0kgDUkeaY7LZmsaAO88Vc51gqmi6qaNFwB6oB3Z6fjgqu67q6Gq5x1M58Z3jjMJsAGq+auFwgiUs6K6ZbLbJUtozbG7elX\/BnU2VqmIh1Ylwy3Ypg8csu8J+p2Bo1BPYfeurqY4LzqrqRm3LOat1VaVhdTY1zyGuDWgS4EuLgQOIB3cCOCSLnyqAHtW62en8YcsgMjzKzDbazMp3gcAjG0PIHEyCe\/DPeU7ROAYW781m9IMLntk3Zeq+KwXe5xiY5vA+ea5OGS9uWpD3DimUqpjae4qn2vpw2n2P82n+Sv6wzlLm1jiRS4Ys+5pjzU2doKuU\/IVX0W5Hu96k4Oo08J7s5XCgOqe73qfZXw1vP3lPrCGpWhW4fGP8AWd\/EVmF\/0sNeoP8Am72\/3WnW53xj\/Xd\/EUmWy6HWi3mnMB2FzjwaGguPPKO9ZtO4NNzuXR18Ze0Afy43X1sNSxdJMQC09u\/cpljoxaaw4VcXiE1su2hZyGUaeERJMkkxpJOZ3qC+73Yi8Nku145fgLOqR1kheBlktOhBhhbG46X4k\/dQr3sAqAbhOaqzseXNeym7AXhuI4RLsyQ0wBkE5WO7zE1NeA0HM71PpWcA9qgyLaVe+UaBLliumtSYMPVcB1mah3aJ1SXeDAHVWjKH6d62kYSIMLNNtrq6Oo57RGLJ3PUHvHtCboSGSEb\/AO1l9KNdJDcbM++yTab4Mpg2Xf8A6nzfelspi2W\/WfN961pOyVz9If12+fAraEIQudXYIQhCEIVHfnpj1R5lXior7\/1B6o8ypx9pQfool3smo3x+xXj3KpuqowOOJ0HQTp25qzq5tJEHLcrHH5lFul1Q269ajajg0jCIgEA6gH3r7p39Uj0GnkCPeq21N6x4gx4Ze5eWWi5\/VaCSdIy07d345K6pLI4b2z2ZXzsq6Vr5JrX+XU57Lq4\/x8jWmO5x+xH5wjL4siSBrOp5KmtdF1Nwa8EHWDByOQII5FcsXWp9tRo8SPeqaMNkiu\/UXB4q2tvHKAzQgEbe4p4iDCy34RqUW2jU+W0t+gf6lo5tzQHEzqdI3GOPYsp2y2ooWupSbTpvaaLngudhzBgGACd7Qp05+Y2VNU2zc9+S6EmFzsP+oY1gHnEz5hBIwr4s\/Vew8SQfCfcm0ir855qs2hsw6Fxk5DFyjh7R3qW18b1xvkzZ6vqnyUxqq3C4IS5Q9E9ym2IdXvUCznLwVnYm9UR+DJWgdFhNFyU\/W8fGPy\/Td5lFy2QCtUrZSWsYOyC4nx6vguN5Vj0lTse7+IqXc7zgJ4krF\/auvyxeai3ze\/RVA3DMCSREgdgP4zUxl704GugzIj2jJK14OL3uO8nDHDOI8ArYnC2OzdqfxmqK2UQMba1+fvkmKGJ073XvYcf6zV7QttNxyewngHCfBS3nILPqIkyOadLJlRZ6s+OavfHhsl45MRKm0nJd+ECgSxjwMsw7xBH45q7s7pHefNctpmEWV7sup1oOhGhHgfYoNOF4PevZWh0bgdyxkhMOyf6z5v1lRWl4xugQJOSvNkz\/AKnzPrLXk7BXNUotUNHjwK2hCELnV1yEIQhCFQ38euPVHmVfJev+OkHqjzKnH2lB+irqR6y6210MdGuE+S4MdoF9Wt0McTpBVU\/bTdN2FWurcSJz36qudfV4Weo0Wexisx8dYMqOnP0S9vVpazicIg9hVCMQq\/GOc1tRxjFIMTMCeAKfNk7LWZRqA4QHEFpzdDsIDpBnEDAM8S7JaM1siQDbZ7bLLMguMTdL2494+2xUls2hr17W+i+x9GabS1zhUxABp9KSxstJORGZDhkptN3XYYnCcf0QSPJT71fWq1WWcOhrG4qjgIDnQI6ucAFwMTxO5evs0RDsnEADsGZPeGlVMwxtcRlccAc\/NWuvI5rb3wk+5GXkpdqdgoEnc0k9wWFWA4nSdSCfetp2hq\/5WvGvRPj6JWP7P3W+0VBTY7DvLvktykxIxajLeiiHyuN+c1HpFxxsAF73+yZLM6WBdK+RZ63kCfcrR+y9WlSJa8VHgSQ1hAOW4Yjnpkku8bZaw7AaVNsOzyLsi12eZG4q9rw7IJZ0Tm5lOmA6wo18kCz1cz6MeK+dla1a0U4DS5zYDjhMDL5RMbuO8L3a+zVKdDrtID3NbIg75zgmMgVcHC9rpYsdhLgMkv2UbuXmrey6d58yqqxVQMp1VpYx1fFPk3WI0WPknG8x8bU9d38RXxYazhMEjy8F7ebvjanrv\/iK4WOprzWFObRZdy7CEXmz71WW22Np13OqvwsMEugwJ6ujRPgmGvarLUoNfQexwJADh6XAhwPWniDxStfloY2uzG0OY6WPBnNpOYEZzEwpN57G2B7RgJpCk11XE2XF7DDs3vzMRkZylUhjZG4nakWvrpcJnG6N4awZA3tpe5GvchxjFG4EDyTlSPxbeAaB7Ek0YdLgIadAZyE75znnvTVRrE02+qMu6E4blrfBIttjcRpcr6o254xBsCDrGeee\/mVUbXsxWV7iSSCwySTHXbpOim2cQ4zvXDaZk2StG4A+DgT5JMEiobfeE29rXUzwB+1w9is5rCHeB9ivdkv1nzPeqO1nrDkPMq62V\/WfN9635OwVyNKP\/ob58CtsQhC51dahCEIQhLe0boqD1R5lMiWNpzFQH\/iPMqceqg\/RVD6kEcFNxBzcJ35JA28vnC3oGnrOEu7BuHv8OKibLbXPpxSrvlmjXumR2PJ1H\/Lx4qU0LnDEFOCdrTgKn7eXfUHRuGVNp6zmicIEOkg+qPADemrYfbFtooxV6tVmTsuqcWhEaSQct2nCZdOoyo3CYIIzBzBB8wlm3XfUsIe+hZ21qTs3MxPFRnVc04C2ZEOJ0kHPNTjqGvjEbxmND+VGSnLXmRpyOo4W5\/CbbdVqOqkNLWBwGc54pDQIGendmM9VSWy21adso0HxBL3E8QWwzLmH+xUVf4TaTGRQsZkiCajgIJ1AwyXczG7JR9n7VUttV1pqGHtcCANGgDJue7X2qdnAEOGSpDmggtOd\/ZP14gdG4f8AE+SSdgbDZGhtV9WKwPovgNHa07+GqcrcZoF3FhI8Em2HYp724hVyO7+6ojLg022pqZrC4Fw007s091LyDYaAM9C3QpXvq5Onrh2NrA70iT3CBvOZ8FDp7DVAfTqnlUA\/hAK7HZV9MTTFQHiS93iSSptxDMKlxa4YXZhPFy3VTs9IU6QEAzmcyTqTO8wPAJZ+EqqBSYzF1nVB1QNwknwgeIUy6b0rFvR1qbw4CA8CQ7hO9p55Lje1yflBa6pIwzADjOfEg8N3mpx3xhxVcwBiLG7rBJligKfIDTpEE+xW35pgejUqN+if4gVyq7MVcJDaw0jrUwcu4haPxA3LGFC7S49\/wrO9D8bU9d\/8RXCwkSQeK63lHS1Ox7\/4iqm02jAZ8Qs+RpfGQFtxuDZMRUDamzPZUp1SMVNrgSYmBoSQOGqb6zmWiyYabg4FgAIORIAid2oz5qHd1rp12RIcCFUfm7Us9XFSJFB4Ic2cm5SMuG7sngl4ZQBhdlbmyYmhLjibne39\/n7qLZKhY0NxSZgnLdnmOOc+1N10VOkpE8HRyyB96p7oovxlxNJriZcJBk4cI9XLDpHoq6rWuz0GOfUqMosJDyZgS4RAG85aAJvrA42SoiLc7r7qGIO8aqRQDXtcxwkEFpHYRB9iRdpNtWuaW2Vv\/wDSpkfmsOf0vBMezd6ivRZUGRI6w4OGRHilaluj0zTPBuxId82Y0nlh1YY5wde\/XvVrsj+t+Z9ZdvhDskPZVGj8j3CPKPBR9kf1nzPrLXbJ1kIfv5Puub6nqazBuJ9LZey21CELEXRoQhCEISrtS8CoCTADAZOgzdJTUlLbm4rRaqbm0CwFzWt6ziMsUu0B1aY71NlsWai\/TJYnetR1atUqNzDnEjPdOW7gqq00nj0pA7YjxWm2f4Nra3L4j6bvuLrW+Da2ERNL6bvuJ\/rIx+4JDBJfQpH2d2lrWaGn42l8gmC39m7dy05LTbh2osto6rKkP3039WoIyMA+lHESEn\/+JrxD5abPh4dI7y6NfFf4I7xcZJs5zn\/UcI5fFzPeEtIyJ5uDmnYpZWCxFwmu\/diaFpfjjATmXU4Bd6wIIJ7dV1o3ZY7BTMwyRm5zpc7kNTyAUG6Nkr6s7cLa9JwiAKlRz45ONOfGQoFs+Du9Kzy+rUovcd5qOMcupkoNaDk5+SsdKG\/M1mfPOVkzPvqg2yC0El1KIkAmIyggAkHcp912yjUpMqUT1HiW5cPSaRuIg5dhSxcGx162UuDRZn0ng46b6jy1xiJyZllHOOUTtmNj7bZ6PRuNGW16VVsPcRGTKozYIJZMdpXjg0Xs5SbLisHN2ehTVRqSp1Iqtsl12gOOLBgjI4jM4ndmmDB3yrWlZXjWF7iBGaqcLOy0X2AvDZ2HVo8F2bRK+hSKhfciyhPu6mdxHIri66m7ie9Sb0t1Oz0nVqzwym2MToJiSGjJoJ1IHeqF\/wAIF2DM2pv0Kv3FMOfsUSxu1UF5W2ka9UdI2RUqAiQCCHmcuagWvC7RzT3hI1829tS016jHBzH1qr2nOC11RzmkTmJBBUX8ucN8jgT5JoNAAS5JK72a9alnqHCZaDBbnuOcEaeC0jZrauhXAb0jS47jk4djm+8ZLNfySpX0punc70fBxhd7PsvMGvUAgyMPpfSgAHtCqkgDzfarYqjqxYp\/2p2BoWnr0w2lVmScIwv9ZvHtGfNJVu2Pq2Q9LWYHUmmX1KZBDROZIIBGusRxT\/cu0LGBlKq6RAb0p14A1MvamIPa7EDyLT7OYM5FU4nxGxTIbFMMQPPesPvKtQH+2a52ZLiS6XDskwTy49yvPg8vXA91N3VDyC0T+lGfiAPBR9srubQtDmsGFjgHsgQADuEcCCqSgIlw9IYXA8C1wMpkjrG+KTB6p\/gVq+2Fl6WxuO9hDx3ZH2E+CV9kJ+M+Z9ZOlw2ltpswJ0qMhw4EiHDxlKuzYfTdWpuJlha3wxIo3fpuYdh591V0gy1RHKNCCPY29itmQhCRWghCEIQhCEIQhCEIQhCEIQhCEIQhCEIQhCEIQhCEIQlH4VQP8KtM6fFf\/Zi\/PZY06v8AFo9wX6F+FNs3XaR+z\/8Asxfn+x2YtdiJkDQdqbg7Pml5tVJsl1iQXOIbvaN\/j6Kt7NVpU\/RYARvOZ8Tmq\/GV84k0LbEqcR1Ktn3of7fzXF9vJ3+KrpKMS8xIDApRtB7vYrW69rrTQwtD8dNv6DoOW9odEgZ+wKgxdqGNJMASdwGZ8FBwDsirGXZmFc7W38LW9jmsLGtacjBOJxl2Y1GTYyGeLiuNx3W6rihwblGYnXgO72q3uDYqpVh1U9GzgPTPjkPatBuzZmhSbhZIHMEk8SSFWC1osFY7E44iqLZCg+zA03OxAuluURMAjU78\/FMFouDHUNVtQMLmtDgWzJbMHIjcQO4KZ\/grJBDnSDImI8l16A4ieu0mJwuEHtggwl3kh5c3amGNa6MMfbLTn1TChCFUpIQhCEIQhCEIQhCEIQhCEIQhCEIQhCEIQhCEIQhCEJb+EKzdJd9dkxIZnE6VGn3LGjcP\/Z+7\/UhCZgPyqiQXIX0Lh\/7P3f6l424c\/wDU\/d\/qQhXYiqiBmvHXOf8A2fu\/zXhuD\/s\/d\/qQhDnFDGhTbt2Va\/N1QwNwbHtlN+z+zlJnWEeGvMzJQhUPcVcwBNNGj2qfTp9qEKC9XcNX20IQvCpBf\/\/Z\" alt=\"Ni\u00d1a de hoy mujer del ma\u00f1ana | LOGUIN - Venta de Ropa por Cat\u00e1logo para Mujer, Hombres y Ni\u00f1os\" width=\"269\" height=\"242\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, todo cambia y nada permanece con el inexorable paso del Tiempo<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\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 <a id=\"_GPLITA_10\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">hace<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> diferente de todo lo dem\u00e1s: Todo cambia excepto el tiempo.<\/p>\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 significado del Tiempo, su aplicabilidad al universo en su conjunto, la <a id=\"_GPLITA_11\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> global del espacio, e incluso el marco subyacente de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial, todo descansa sobre fundamentos de simetr\u00eda.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><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\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ7nfFF6mlEq_YDg3x3ucp8FUmKMu1_jakNyFe_lY-GXjht7mmmHTbWexw60iMW2qcWyqY&amp;usqp=CAU\" alt=\"Tema 1: Simetr\u00eda 1.- Introducci\u00f3n\" \/><\/a><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Hay simetr\u00eda en la muy grande y, tambi\u00e9n, en lo muy peque\u00f1o<\/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.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"data:image\/jpeg;base64,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\" alt=\"Grupos, Simetr\u00edas y el Teorema de Noether en F\u00edsica Te\u00f3rica - YouTube\" \/><\/p>\n<div>\n<p style=\"text-align: center;\"><strong>El teorema de Noether se expresa en primer orden como:<\/strong><\/p>\n<\/div>\n<div align=\"center\"><img decoding=\"async\" src=\"http:\/\/www.fisicafundamental.net\/simetrias\/img\/noether\/noether1.gif\" alt=\"\" \/><\/div>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;Teorema<\/strong>\u00a0(Noether). A toda transformaci\u00f3n continua de las coordenadas o\/y los campos que deje invariante la acci\u00f3n en un volumen cuadridimensional le corresponde una corriente conservada j<sup>\u03bc<\/sup>\u00a0en la evoluci\u00f3n que cumple D<sub>\u03bc<\/sub>j<sup>\u03bc<\/sup>=0.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">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 <a id=\"_GPLITA_12\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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, <a id=\"_GPLITA_13\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> hemos comentado, es un principio de gran importancia.<\/p>\n<p>&nbsp;<\/p>\n<div><img decoding=\"async\" class=\"aligncenter\" 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\" alt=\"8 curiosidades sobre el Taj Mahal que te sorprender\u00e1n, Descubrelas!\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">\n<div>\n<header id=\"kO001e\">\n<form id=\"sf\" action=\"https:\/\/www.google.com\/search\" method=\"GET\" name=\"gs\">\n<div>\n<div>\n<div>\n<div style=\"text-align: center;\"><input id=\"REsRA\" title=\"Buscar\" maxlength=\"2048\" name=\"q\" type=\"text\" value=\"La simetr\u00eda del Tal Majal\" \/><\/div>\n<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<\/form>\n<\/header>\n<\/div>\n<\/div>\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 <a id=\"_GPLITA_14\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/simetrias\/#\">parte<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, 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;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.pinimg.com\/originals\/93\/2d\/f2\/932df214ba15b0b0c73a19cdbbd6cf8a.gif\" alt=\"21 Universos - gifs con movimiento | Gifmaniacos.es | Arte de la ilusi\u00f3n \u00f3ptica, Universo gif, Arte de ilusi\u00f3n\" width=\"297\" height=\"205\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/64.media.tumblr.com\/07e5a98959ac1f75cfa6a33fdb10b72c\/tumblr_neosknWikW1sd35juo1_500.gifv\" alt=\"El Cascanueces \u2014 Movimiento del sistema solar.\" width=\"276\" height=\"207\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">En la Naturaleza podemos encontrar objetos asim\u00e9tricos que tambi\u00e9n, resultan tener una ex\u00f3tica belleza.<\/div>\n<div><\/div>\n<\/div>\n<div><\/div>\n<div><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/statics.memondo.com\/p\/99\/crs\/2014\/02\/CR_893409_0b079871396f43bb9a3816bee20a36de_simetrias_perfectas_de_la_naturaleza_thumb_fb.jpg?cb=9335229\" alt=\"Simetr\u00edas perfectas de la naturaleza\" width=\"384\" height=\"201\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.fotomusica.net\/album05paisajesMundo\/riosuizo.jpg\" alt=\"2024 enero 07 : Blog de Emilio Silvera V.\" width=\"269\" height=\"201\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/4.bp.blogspot.com\/-DO9Y3TQHCmQ\/UN0d3YPJJbI\/AAAAAAAACY0\/Rnnrs417vy8\/s1600\/vida.jpg\" alt=\"Nuevos Mundos \u00bfNuevas formas de vida? : Blog de Emilio Silvera V.\" width=\"652\" height=\"489\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">El sentido de la belleza puede ser muy particular, lo que para m\u00ed es bello, para otros no lo ser\u00e1. Sin embargo, no podemos negar que en la Naturaleza, en el Universo, se nos muestran im\u00e1genes m\u00e1s que diversas, sim\u00e9tricas o no, que nos causa el asombro a la vez que nos maravilla, su inconmensurable belleza no puede ser <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>da por el pimncel del m\u00e1s famoso de los artistas.<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">As\u00ed las cosas, tenemos que aceptar que en la Naturaleza est\u00e1n representados todos los patrones que nos sirven de gu\u00eda en todo lo que emprendemos trat\u00e1n de imitar lo que ah\u00ed est\u00e1 presente.<\/div>\n<div>\n<div><\/div>\n<div style=\"text-align: justify;\">Emilio Silvera V.<\/div>\n<\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F03%2F24%2F%25c2%25bfuna-guia-para-descubrir-%25c2%25a1la-simetria-2%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='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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padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=%C2%BFUna+gu%C3%ADa+para+descubrir%3F+%C2%A1La+simetr%C3%ADa%21&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F03%2F24%2F%25c2%25bfuna-guia-para-descubrir-%25c2%25a1la-simetria-2%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00a0 \u00a0 \u00a0 \u00a0 La simetr\u00eda esf\u00e9rica del planeta Marte vista por el Hubble Esta figura se puede dividir de una forma, verticalmente. Si la intentamos dividir horizontalmente, los dos lados no coincidir\u00edan. Dividida de esta forma, la mitad superior no coincide con la mitad inferior. Por lo tanto, podemos decir que la\u00a0mariposa\u00a0tiene\u00a0simetr\u00eda\u00a0bilateral . La [&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":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10866"}],"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=10866"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10866\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=10866"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=10866"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=10866"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}