{"id":27343,"date":"2021-11-01T04:45:56","date_gmt":"2021-11-01T03:45:56","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27343"},"modified":"2021-11-01T04:45:56","modified_gmt":"2021-11-01T03:45:56","slug":"%c2%a1simetria-una-guia-para-descubrir-3","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/11\/01\/%c2%a1simetria-una-guia-para-descubrir-3\/","title":{"rendered":"\u00a1Simetr\u00eda! Una gu\u00eda para descubrir"},"content":{"rendered":"<div>\n<div style=\"text-align: justify;\">\u00ab\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/09\/el-newton-humano\/\" rel=\"prev\">El <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> Humano<\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/la-materia-el-vacio-y-otras-dimensiones\/\" rel=\"next\">La Materia, el \u201cVac\u00edo\u201d, \u00bfotras Dimensiones?, la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>.<\/a>\u00a0\u00bb<\/div>\n<\/div>\n<div><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 los planetas son redondos \u2013 astronomia-iniciacion.com\" \/><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 los planetas son redondos? | Noticias de M\u00e9xico | EL IMPARCIAL\" \/><\/div>\n<div>\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 La simetr\u00eda esf\u00e9rica de los planetas<\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">La simetr\u00eda es una propiedad universal tanto en la vida corriente,\u00a0<a id=\"_GPLITA_1\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>desde<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0un punto de vista matem\u00e1tico como desde el quehacer de la F\u00edsica Te\u00f3rica. En realidad, lo que observamos en la vida corriente es siempre lo repetitivo, lo sim\u00e9trico, lo que se puede relacionar entre s\u00ed por tener algo com\u00fan.<\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">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\u00a0<a id=\"_GPLITA_2\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0concepci\u00f3n de la simetr\u00eda en el mundo los fractales. Sin embargo, la simetr\u00eda es mucho m\u00e1s.<\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBUVFBgVFRUZGRgaGxsbGxsbGyAbHR0gICMcIhsiIB0dIC0kGx0pHhogJzcmKS4wNDQ0GyM5PzkyPi0yNDABCwsLEA8QHhISHTIpJCkyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMv\/AABEIAMUBAAMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAEAQIDBQYAB\/\/EADgQAAIBAwMCBAQFBAMAAgMBAAECEQADIQQSMUFRBSJhcQYTgZEyobHB8ELR4fEUI1JygjNishb\/xAAYAQADAQEAAAAAAAAAAAAAAAAAAQIDBP\/EAB8RAAMBAAMAAwEBAAAAAAAAAAABEQISITEDQVFhMv\/aAAwDAQACEQMRAD8A8arq6lAoASurqUk9aAEmupQOlJQB1T30UGFbcP8A1EA4HQ5EGRUFOxHWf5NADa6lIpKAOqW3dK8EjuOn+aYTP8im0AFvqAzLvnYIEA5A\/q2zgSZP1odonHHSminAiDzPTOPXEU26KDK6pLoEnbMdJ5+tMpDJL4UMQpJUcEiCR6joastH4u1u38tVSGgNiSYMiZwOYx\/5+9UBiltNBBiYIMUwDNWDI3CBBiPUkxngSeB61Fp9S6BgpIDAq0dRiR+lEeJ+JG85baEXogJKqDzBORNdetoqqUaSVzK8HrHIImRPp0pr+Ev+leabTopWJ69MCkUNBpK6iGvj5apsUEFiWE7mBiAcxAjGOpoQiCMT9KSpGXiOvA5IzgGmEUhk9m6VwDgzIIkcETB6wTmJHSiPELJSEMYAOCGHmAPK+hGORkUADU6t5c\/T8p\/WqT6gmuyFInPFEa9rZf8A692zEbueBMx6z96HNdFK9QBYxPuOc9OnPX+RTDSkU2kMWupRTlUngcZPpQAyprarK7mgE+aBJUTkxicdJrkAJyYHoJ9uT39aW3YZp2iYEmOwiT+f8inAE1CqHYIxZQTDEbSR0JEmD6UzbiZHMR1659v705gJxMR75jP0n8qaVoAbXU6Ks7Vr5lkJbsEuhZnuLJJU8ArwAO9VnNE3CqpyORkc5\/MQfyNKQSep70ypGOcyScZzjA+3SiNFYV2hrgQd2BI4P\/kHrA\/+1DE\/z+c1wNC9ExWWnfLxPSYODg9MxGYMexp6ID9qJWxHQZz+vUfpVcQbSAQtIRRvy4Mio2t0cQpHprBd1QMq7jyx2qPcnioypBiM8RUptnAg5yP59PypESlAGWt0+WZ9DnOMd+acxAYwMdATP5wKkeyRByB39Rn75H5Vy6clC\/SQvIkk54mYxzBziiMKLotSEYsUVsEQ3GRE46jmhjzTwlMih2QIJRWg0rXbi20ALMwABMCT3PahpEev5UVotUbbFgFJ2sPMu4CREieGHQ9DRmVUH516SeKeF3NPde1cA3IdrFfMoPvxUF91ZpVNgPABJ6Acn1BP1NEXN7Wnc3QRuUMpclmgGGKnlQTEngtjmnf8ApeFv5iNlQHVtyEkAwGIjG6D2M037\/BLwAUbSJHGacqYqy8V8P8AlXChZWKmNymQfWev0oe4nYCOMGeOx9eaEgoMoqy0+gFxCykeVdzTA+gk+Yx09+1BC6QHEL5hGVBjI\/D\/AOWxz796m02t2goR5ckDsTAyYk8cUwYLctQ0Hy956dOnqIoeKJuL1iJqCpaGhzJHt39YEj6GpEQnP0OPt+n5U+3cTYQwO7G2OPWTMjp+dEuyWwhVtzQd4j8OYifp+dECjLuhYKrlTtaQD0JH4vtI+4plq41tjsciRBI6g8gg8joRwaubvilooq27bFz+IkiZ42qvUEkGecHoKrlvoQcQ\/wBupnpnH61SJbYCi9KKt6JjwCfWhLhhsUZotc6nykg+mMHB+4p5ljDVnQ3xDSLbfatxXEA7lBAkiSM9RxRHhHjd3TBxbbaHXa+OR29Kd4gu8\/MCoikwLaknbAHfMGe\/egig\/L86feXUCmsx9ijVsEZBG1ipbAnExB5HPSg9tEslNKdql9+j6RBFIVqUEgz1pbtpwAzKQDwSDB9j14qYURLIyMVePrFYbSipAEBZM4GZOSDE+5qpR4ieDU2o1hcqXJcqAo3EmFAhR7DpVLpEtVh66YnzQSoiY\/Sek5qG7b5xGfyo3wPxsWkfdaS5gAF\/6TzMdcAj69KZqPGi6NbhQrMD+GWEThWOVXPHWhP9J0vwRLNo20hiLoLltwi3ABKhSM7icZxxxQ+tuNcuM7xuPO0BRjHCiBUuk1BVXA2kOAG3AEwDOCcrntT303EQZE4yfyq+oSrQS7bO0E8ESPXpjvmfsaCJMR054\/kVY3rJAzxQr2yDBjHYyPuOallZZDbXNMurBq10ehuXLq27YBdgwAJAHBnLY4mg7qSPWjj0NbVAIqc7YG3dMHdJETOIjgRHPWkuJTDjIqPCyfVrcUIlwMAoO1WEQCZMe5ocH3+\/XvVj4v4pc1JV7hkhQgMQPL0HoARj\/FVw4OP8Ual6ErOy08HRblxbbByCc7MkDss\/vVzqdL8u2Y2w+DuUFgAQcEjHHT17mqbwTxI6dndG2uUKLIB\/FgzPGJyMzFLrPFblxF3knAgkngYjPT2o7ACvHP154\/1ULHvkkzM\/zNTiC\/MimCFcHBAM8SPz5psSHbfLQ7cUdq7iySI9Mff0\/Kgrhkz35xEfQY+1JghjNNOHBP8AnnB9un3rkeJ4yCMgHn34PrTRUlEtpgCCQGggweCByDBBzjg96RGEyRTQv8\/1U9qzubbI5gEmF57ngdapIQX4jctXBvQFHLRsA8oWBkMTM7pwfvUWgcowYrI9uY5pFt08WZmAYGe8CQP3H3q+7SYpCw8U1lt2\/wCtNqxGcmeuYoV9MViVMEY9ecjHFNFkgBoMdD0qyfXPdVEdpCAKs\/0jtVt2tmf+Yl4VLJM9pj0orQ2QzBfaPc+\/rRtzQqrQWBGBuHH+a0HhXw4Lh8jBp4jr7Vm3C12Caj4ZtmzvFz\/sDbTbjp1M9apdTpLuxVubmVQQgaYUE5gHgT+dejW\/AjY8zQe6txVho\/h21eSWIketRyi9NHlM8cXwe687ELQCxgcKOT7Cq5kIMEGvVfiHQrpVLLuiYngFe1U4u6K9aRBp3uakvhlyCvQR39KE6J9GDIjjmcHM\/anurQGKkbpIaIDd4xGD271p7dm0bm4oAJPlPTpx6VoLXhdrUFNMtwlLc\/LFyPLOSB0yab6D0xNnULcCJtS3sQgsoJLkSQW5yTAngVefDWqaxdD7QWjyhhIkxz9KZ8TfDD6G4pjchySOnoZHNDLqrakQeeAcGD19qOXJC4xmh+J\/DSrBWtC2+2WAMhi2QY4XtAxisvZ0rqwIwVIIMcEZFa9Sz242bp4uZk8QJ4gfvSaDSspOMNg4z6+1UnEJ5rMn4k28AkZE7iABJJJJMUC6Z7\/vWg8Z0ZRivTJH1\/1QIsggegHbnrwBirTpDXHwpriDrQrqYEiOo7mf2rR\/FF+49xXubNzIsBIAgYWQMBiORz3qlFsECFz17kn0\/LFTrPcKzrqsgVOhn\/NS6ewrFtzBYEgEHzZHlBAMGDycYqddIeTxTYVep5yQJIHoJE\/ejiPlfAa7AkROMZ4Pf1xP3pLttyodgdpJUN0JESPoCKL1Wha2ULlTvRXWGDYPEx+E44OahuWmI7ATiYjtj3PT14pPI0yXw3w17ksAdq8mMdcTHOD9qZqdNsPr1qx8N8Ya2GtpbSHCD+qQQMtEkbm6\/lFN1dsgkkZ6fzrikgZSXDmkt80RdUAkkHHfn0qCDE+\/7UoOnC2SJgxMTGJPAngf4rmQjB\/v+lKl1gCoYgHJEmD7jrT7TEmhDEQH\/dF20rrYHUfap1SADGDOe\/erSM9aOVRP8\/n+6M1GldEUMoAeHUkDcYkYPIEzigGeOB\/P9VY6BGulUOCMgdcx+1DcJ40CuOcKSAMdP1gUbYsna7W2AAAO1iNxBjgdcRkdK0J+GVa2z7gHtzuX29zz6VZafwfRNZRg8OQAd4CrunIBntUPaKWTD6XS3XkC2W9AavBqdTpbdtyt1CPIpcD5YGTAMEHkmh7njL27jDSbdoYCW5JE57R9etUvjGv1F24Vv3C5XoDK98bcH3pdstRGuT4jv3rRFy07qvLoRheJ9feqm\/8AEFyyStm4XV1Vjhl2Hlkhj5oPXrQPg\/i5tMACI4IbC57xGKM8Q8RtahUQotsgkl1Ubm3Rk9xRxB6INR8Q3b42OxIPeTH7UmiW4qs6g7VKyQY2kztODyQD+dRvYtkkIT5TCsRBYSYMD8PtPWmf8V9xYsWLGTM59f53p+C9C0vqWBKDHath4GukuGLisjxh1JkSOP2rLabwi61s3RbJQHazdFPqT9PvVpas7QHUErPMTEdJ9v1qddlpNGxuauynzNPqibiOA1t3ySY4noQYrHWfgy3f4uKrq+0W0ADMkksd\/BYDqZ6Vda7WpcQB7at5QFgxBnlh1JA\/MUHo7N63N+0YNvzRzI9D96zS4lW9Bqa5NHpf+HqbVxSHYLcPmWGnaSw4IqP4T8SkvYZ1ksIB5PY\/nR2s1f8AzbLBxMwQOsjIrJ6XSKuqUKGQqCQCT0z7Z6+1PIM2HjXw6XbYolozH8xWM1vhBVtgmZMY+2K1+l+Jj8xCTG4sJBknEj9aK1Lm2Ll1bSnem3ImPVexnM1rnUM3mnlV+zbS6vzd7IGG8JAcjrtJwDPemyFINslSGkThlg+WT\/6p\/iGmeW8syZAAknjoBNGfC\/hSXi+9gu1SRuMAx+9aJmLRBr9VOIkmJ9T3qsa1PE1f6mxb2n8fzQxAAA2bAD15n9qdprKbQWC+USSDkyQIPeOwrRLkQ9cSitpskiCeOJx3zxUGsbcxgBV5AEmOw7z0rQeMaiyVi2hV9x3GRtK4gARIM9aA8Mv3LVxLqASJAJAIyCDIPOCanaiiL+PV7ZYfDnhTorXiBlSkMu6AY8wJwpkRODn3oDxDVCNptjcGJL7jJWICxxA5mtHqvGHvXBbtqZYABR1x0AxyJrLeJOQSvv8Aess37LZUX3BwB3z34jHTr96crCAAM9\/ceo6f6qeypdlVVBYMYVVyczk\/1dRnNWGl0qXHdrhVAFJAM5I4GOtBVhR2xnii7SUltMRA7+tTIP5\/c9KpKC0ybT2SxAAknAAoi9pCrRBwQDjg+33x6UmkDSCCQRkfsRWn0GlXY127c2KTBLN+I5JxyfenrSSIWW3TK27NsOA4PPSav\/iC3pES21hnXUKRMkL\/AP0RB96pT40UuObRIwVBHBU8z6GoNFdD3VuOAWklt+VJnAg9IxBmoapfh2ht6jUm44doA3XG7ScT0Emjl0txUa1cZ9vlbbIK8TI95FL4m1ve72gEDZKqSFORwBjBz2EGotHqbaW3Nxm3R\/1gDDHg56QDP0prH6J7\/CF9KLZjp345Hp707S6bdgDPUz0oJNURLAeaZBIBAHs3JmPzol9T8xybVvYpiFDF4+p5oF2H+LeCBIi4lziShPEDqR6x9KC0fh5J2r15qe0jQR54MTI7Va+H6RiYQmRSZSoTY+GLlso5gIxjzEQM9RMgVoNL8PSd4RWUHIBwfQV2l01wrsdp960fgGlezkqShMH\/AB9qx1uGyyZ\/V6W6Ue2nktM0\/LUGAeh9SCBzk8ULoPDnkW9xgmYHE+3FegXNjNhSB2NAv4aA29RBn6VPLopspNR4GVAP0M98xA6jHNWGq0QawAFCsi7ZAiR1B71cbWYhmyF6c0agW6sRxioexHmiWPlBNrEtmRHHbPXFSf8AEJa7dPOwCIkHODPSD+ta5vCUNx5wBMCJz79KFteHeYr0JjjpV3ofTMF47ZKRc09v5bqv4UkhV2neZbJkfrW4bWq+iskjZvCBmYfh4kmqb41A0yuFBZnt7BxI3YJ47Cj\/AIdIt6JHuXFc20nGQk\/hU9JiKa1exaUMT8QXPl3C9q7tdCzKyeUnESJyOarvh0tduKnAP4n7Zksx6nNH3fAbutu3DaGF4PAaTwCaKufD7aXy8mBMcdJ\/Ufet1r6MHn7APGdMqudrbj19sZoDZOBkxM9qPuKJloNBalx0roxDm+S\/QBcBmn6rUwBPQYpLzheaqNTqNzT0qd6iL+PNhYeH3GNxW3hIkhjxj24qDW3zcbvzJHMevTnr6+1SXLogIE2nEzEntnoIrTeB\/DSXrRvXyV2kQu3buXv2+vNZa0kjXK7AvhS0qK1wETtKsGHM\/wDmq3xJgWJXHtV9rktokWziW8sZAGRJ4OP0rN3ULFyv4Rk9MTjr6+tJIemSyhC7VJII3ZgGeAD0JzTHsXLbsjqyExKNIPQgH9c9qCsrMHqM1ZozMxe45ZurMZnHViecR\/qm2xcUWOj0o27iYgT70LqNKblz\/sfYvyy6D8W7ooicSQee3FR6\/XeXYJkc+1Vb3Sx3Hpij0J+BdvyqUAUg8kjPpmnIyoBLfSOv0oc3cY4xROn3OYC5x\/PzrRT6I1V6NdwehI+3tU+mt2wD8wsCCpQQNpz5txJxjiKLvELs+ZkKMKBwJmCeuTQvi18XGBW3tQ4XrxEjgTE02oQnSbxXxCzcuTaRUBA8qggAxkSa7QWiThZJ4AGfoBVelvdgD6x70To9HcDgqWHYjnsSD+9Z6ZrlF4UYYCifeJq08JRt4woM88x9qZ4F4Bba4DcuMEnqfPt6TmAa2ek8IVCFtwwyw79ue3pWG9Q6MIM0GlViNxA9Yq601grjpQnyNojAPM0tnXXBIbasAQCG3EYyBH8Nc+t0uFwUBAECoXG3FRab5jLD+U9wJo4W5wSY96zrJB208nGDUdm38uSB9KMNrP70pt06wAxpmZienM02wgQ7zR7rQuvHkO38UYHrVrVBGV8f0\/zLbiQLrndbAgMxUhoE8AQKo\/FNC9rRpb+XuvXD5lUQS0f+RiAB+9Wyna73bloMyAJbeYAMSxkyxM4lVjEd6v8AwbTFEF26QXfJ6sAeFk\/tTTg2ZPwXVarTWCLltfwwixkSOpj9azHiXidx8sCpbvj+ZrXfEvjx2vp7bIof8Vx2AKZAEZzJgY7msfrdLcfag84AEMqxMevb9a6MfplvoAsumVuEw0yVAJ4xG7AExNBa+wqlQrFmI8yxG0+557\/WjE0jH8ILQCxgEwBycdKqtdqtpO2Nx+tbrUMHijNToLhI3kKsSTIgDplT\/o03XaPSm5bS3dhCo3vlgD2I5FBrbuvu2kxDE+aJVcmROcCYqTQeH3HubRyTyYAx3PAqdVmmYlEH+G6K381So3KpzPBj26Vp\/E\/FQQFAgARAqj0q\/KmfY\/vUPiV8biFwO0huR3HWh4pPKAmqu7uJ9arL5ol8mByTAk96E8QtNbdrbiGUwwkGD7jFNqIM9ssL1u0ihQ+4kBvKMZ5Bngignu9OnpQvzCGkZg9aVyWluPypUpZLfxPxg3kt2yiKLS7RsBG5em7PmaMSenbMgAD9Md\/7UIr1MgJE9OKaZTC3dXedoRcYWSBj1M+tF+Hr5gQYgiDkfWQMR+9AvbgDjNF2dbcto1tSArgbhAPGRkjB9q0y++zHaqiJ9VB5JLSZ7ffvUl9Lblfl2yg2qCC26W\/qb0B7UPZXcR1JqQHMA44xVemPnQXphctEm3bDqBLGC22ZAJj8Pf7U7QWn3TvImCYMfzParzTWxb09xrOpBVyEe2QA7rGSROADjmiPBvDd58qmPXPt2rDbSOn4k2HeEeDvdIliFcFQxwF4z6x696s9O1vRs63dQWZZCAAncREY7HvUiatLI2uDP\/kZ\/LpjOe1M1njOwWdQif8AUrMAIE3GKkHJ\/pAkfWuXTbOtdGks+Ln5SOtkyxAXcNuCPxZ\/SrDR72O91JJJiYwO0dKqNDuu3Tuuo67Q0o2F7qB1z\/VPTitFp44HFYOBphMU4CmzSg1JA4rTTXM9NYmhtfQEOpuhRJ64\/tVRrfFUtFvmXGQAchZPsDnM4qw1LYC4YnlOhqo1ILk7GgDaQpthlME9APwz69DVZTH0Uy6trhZTssoxcrcvliwUny7VYgKTzg1S+LeKXLYWzbdrjg7FhSu48YMmST271prvw58wl7zZMQVAhceYAEYE1XXvhvTW2DszsEMruYwPUDocVvlIGyg8M+G9RdLXtRYnb+FSRtHTjk1YeN6rZZW0UAfkEMICQcR396s\/HfHlt2VNm75zyImPvXm2q173HG8krPmj8RE5jsa2yY6IruqZJJdgSCCFYrIPKmOQapXt3GUutvyzEgen3nEmt\/8ADvwZa1bPcNy4ib\/Ip2s2zPLcbvpRfi3wQ6uiJcZrIbdDGDBgNkdYFVzVguB574f4Z81N4YSpypMSPTGD961mp8THy1hQHAgn2ED7VP494XpbLlrQZB0WZI+vWszqNQSRieMd\/t\/uqXYn0EaXTi6Lha4EKKWGJ3Htz+dMseBu9o3dyhViRPmMn+lccDuarhqCjSv5gH7gyKausZV2g4OYz\/PtV686Ms96dK+9bYtFXfgaWrTi5dtrc67CTt64PUj69Krh\/wCsZoiwhuMLShd7EQ7PtCiDgk4A9T2qWi1oq\/D7O9xu4HPepNe67mVRgExJzHTjEwD96hS4RUV59zEwB6Dip8LnY3aI5zPH+atRp7YtEvdO4BSiqJEk+YNMRAziZqHT6QMpaV8o7gE8nqc8Hj070NfugxEzme3SI695proXrC9Iq\/MUXN2yYYpBaP8A9ZxNPt2FkyxAAJGJPoKF+dgQAIEYnPqZPOenYU6yjMapMlp+lp4ckOrGAFYNnIxkTGSJHAq013ii3rr3LlsAssBEIRVboQByOsdyaqrNll\/Fx7\/ztUzKgI2btsAHdA83UD0rQxb+vouvBLandKbmI5k464AxxjNa+z44ulty1qMQCepHb+1ZTwHXJb3Y3MFMZAz6+lP0Xxd813tahEKOpTfs3G1zlV\/qbNcm02zu+J5S7G2\/EdZrtQXsrATyyp2xvwf\/AJSMRW01J0\/hekBuKbtx\/Ku7MEjgT+BR6VU\/BoWwvlXDPgnk+5+lWnxl4cdTpyUgvbJLOTO0EeeBxx15HTNc++9T6NV5ST4e097cnzbkJ8sXIOHMgAJI\/pGPtWws38\/SvObPjO3R6fU3Li7rmxG2gDyIeInLQDPWTWw03iFtraFZ8xxOJB4\/1U6zSWXlq6dx\/L2ogMDwapL2uEgRBGDS2dWS8DM5A9R\/eKjiKFuLwMiYI+lD6jWBBn6kGhrGvSSGI54PehNVaUMHVoIMgTI+00LI0iS\/4i0hbchiRIKzg9aZce4LhlSIwGCgAg9SJ5oVXXfutko\/Bz5fsZj6V1zxm4AbbEbu5WtEnRtEfieqdP6w3aJqj8U\/5V1Vi0QsTPcd5oTxbxAqwNxwoY4aYHqDQus+LblsfL+cty2DDNbgmMTtJwR2rbOYRpg+nk3DadZ3KV3QWK9ZUA9gfoTV0\/whZax8wOQRM7v7dM1nNH8cbGutbKmPLaS4CzHcfMRtEAjnnriq7\/8A1Ju23W4XLswIO6FVcyNo68Vqstvox1pLs3vw54hZ0lllNxJknPOes\/zrVf458ZJ8s\/LuKTujaOeDmf5zWB1Gq22\/lrsbdBLMDI9P52FSaD4XZkW7eYIjjcsEEsoJB64yOop6+NJ1k4+TkvB3ifxAblsJshpM3ATJWAApzEYmgdHqwjgtMAidpAbuYI4OOaM8T0Ng3NtltqQT5j749TUPiu1glu2qEW02h0UgvOSW7t0q8i0VmpvgsxXAPr05g9zx9qiTU7ZjqCDwefcVc6Twe01m696+LV1ADattzcHJ9VHr2qitxJAzRex8VKL870\/zQ73OZHP5VYrbQAhw4bER7+aZ9AR71WOsE0a6HmMfsyRMx\/eMd8midE4U7iFPIhhIMg5+nv29aBkTjinFqmjaJS\/lietMS1nzTETTUFT2SdxY+aO+R1wfscUARKtaDQ391tLYtruDYcfjaYABzx\/c1RC8ASYHBGRjP7ipbOqKGQSCOI5B9Oxq8a4sneeShpPHP+tVtsNl1ZDoQQyiBtBMkRienNVul1W3cCFIZSvmExMZHZsc+pqu1Wre43zHYszclsk\/396fbypO4CBME5bIELjnM56A+1U91ma+OLsnvaiFYCciJpPDHAPP1P8AbvQzviksXMAGB+vX+9ZzstWG1XxgIWNrcN0C3viR0JPTmYrfeE37a6dbSuTvWXJ6k\/imea8m8M0xusQrIu1S\/nbaCFzAPetX8H69WcC42B3yPqJ4rPfx9F4+T6A\/inw9LbFLSlrW4MFH9JgbuvJzR3gvxK62zZtqXS2yspb8cH8Qjk5zzUut1iF71oHcDgOBnBEHPAmqIO9h0vOgKMdh2t+KOTAyKjj0acuzb6jxgFfmIZ25wcx6fWkTx0\/LIKlZG7sSMjy9SMRQXifw2jWPm6S9DbSSJxkCRniqnwrx4ILFq9YIKNDXFfzFWkQe49PyqONLWoajw\/Upva5dLBCArhiZQ9JB45607Uol1ttq+xZR5fNgqOAe2OCKD8a+Hj8x71jVkG6VJDGZB7sSc\/SsPqdPf0nzFuIWckbHW5ATafMYEhpBjMRzTzm9oHuM3mrZLbbXvMhP4QT\/AIgg0JqPENExAuamMkblyZH\/AOw6VkLPxK91Et3wxUeVbk+ZRMmPr1NXuv8AhPT3NMj6a49xwJhjz\/8AUHkY45pyA9XwqvH9Q4I+S9x7I27nuKq5InyqckRmT36Uhfw65ZNnY6XmIIuOP\/xg\/UTIg8UBqUR7cXGvLdyDvyhAwAOoOOtV+oa67NcuK9w4G8gnAEASB0WtVnowenTX\/Bum0Ni87P8A9mwYdhKn2Bo\/x\/S6C4u5bXy2J3AqNpPp\/wDHrWQseMEWjZBVUZxcI2jdI4h+Rim6nXbvKGOwE7QTuKjpmBP2rRfH90zfyfUO1NpEaVUR7z+tLdv+UHcZzKxgcRmczVc+oPeo2umDz7+\/A\/I04TW\/B7OZk9u0+n8P1pjuRtIM9xBxnj1qB7vQDP60KbxnFFSLWWy68X8TvagJ8wjyDasADGOSBngfnVUGVTmm\/wDIxBB9f7+mP0qF36fz+Zpa1eys5ihK+pHQE0MzHmmtTahtspKD1NStAg\/eokNTsTtHvz6x3oQMIQBmJACg5AEwPTJn8zTrumjcqhtxOByCPXjIz06niKZoXhhkDnnjjPQ8jHFG6vWGfmIdpiPL5SOnT0Ge8+tP7J8KVlgkfpmkHNObnHft9uaniUxH4iek\/fmIilChjvgfz\/VcrYmmkdDjjP61PrrItuyBkaIyh3KcA4J\/nNMP4NDSOJyJHU\/linBydogYJgiM+56\/WmJEASBmc8YE\/Y0r6jc5cqq7iSQo2qJPReAPQU6KB5X5cQ0yoMiRBIyPWAYMUZotWVjaPpPNAazUqwUhYMRzzHJjoTin+G61UaXUOIOGmDgx+EgjNV03DPtKwvb6Fba3gQN0g+YFicyY5AigdXqi1vb\/AESBPY0NdvEgA8cj2pdOy5DDEdpHue1J5BaLr4c8cKn5TNz1J5+9QeKXh8wwMHnPMf3rObgHgczienrRl288BmjM5B9eonB96nj2W9dGg0mquKFXduMFsZIABJn2An6VPqfEQlzyzcTu6lZwNwgGQAfWs6dXu2jaAQOk+b1MkiYxiOKtteiW0BW+txTAXb3CrvDAwUgtAxmDnEl8RLX6Qq6KZCx6Vb+H+MPpyrqGWcqeh6Y+oP2rNXNXIAgADtyZ79\/801XzBx79PvwaOAc4aXU+IW7sl1BLSZ6yev3q58D8ZS1aNqQEIMg555jsawJeIgyT0qTTubjqm9U3GNzHaonqx7U+N6FzXpoPFGsurWrYCKX3wVgkwVB7jB4rO+IeFvbCNIKvJUg9ucVPpkD3Eti4qsSQXuEC2M4M\/wDkgdRQOqvRImcken09OKaUJtfRLq7luAVWCANwzBOJOT1P8iq67fLGeppDfGZkyDEHr0PHFO0lsM2Tz1NFbcKWVlVkFxo7cfr+\/wDaoGY9aufEtBetqwg7B+I9PNBWe07RHeBVJ7mo2mmXlpqoduMic\/WpbmqLKqsAQoIGIOZ5I5+vahqSppUFpSDzGD\/P2p9poM49jwR1GM5pA\/oP7e1IBbbQQexGP80ty4WJZuTPaowxpKACEcREZ4\/QiPXBE9jT2U8Ng55HbBn6ihyO2fp96cBJgHBjJHH2nAqqKDBUqH1pr2yK62YIJH3oQB9u4pRgwziDx\/k\/T+1RGwzjeY2iRyJwJ45688VDcuySe+ccf6qZbmCJ5if1zVWkyAh79sfrXKxBBGD0qfT2A7ZO0fennTZKj0n\/AH\/OlLix8kCziuU0Z4jovlOUVlcAA7lyIj\/OfahZXaMHdJkziMQIjBmcz1FDTT7GmmqghdQYjmJpzaqecnuaDRo+351KiAimtMl5RNbAZvel1SlHKjKjgwQD65zmomQqRGesirrQ6pbhh1EcnEAf2GarKT6ZOm89pVFShIExjvVk72DaTaX+dub5kgbNuNpXM7p5mBUHiKshNtXJtswfbu8s5AJHG4An7mq8HOKT66GppUIDwc1b6C8vy7mbcusEOmRmfJH4T7e1UczTmvtAE4AgDjv25OTk086gtY5Ildv5+tRfMovT\/Je6m\/fbtwocg7iWxvKkgAczBwAOeKA1JAY7TKyY4mJMTB7UmxpfQTbvJ5t85ED0MjP5fnQtx+xqAtT\/AJbEFgCVESRkCeJPSY61L1SlmDGalRyDIpoE0pUiCQYP5xzUlEty+xH42MjzDpycc5EAH\/VROZPAHoJ\/eiNFpg7AFwoJAJiYB6wMmO1Nv29jEAqwkgHBkcTGYnkTmhp+iqsBqcYgRM9f8fSmkVxpDErq6uoAWurq6gBQa4GurqAJg0mi7YDK0jhZn7UtdWiI0V6mnK+ePvkfY11dUFhGkaSB3nt0Ht7\/AJdqLUyDjiurq0z4Zb9B9S5Mk896BBpa6p2XnwaaeDXV1SihfmmphdIIIMRx6V1dVoQ99S20rJgwCJ5jj7HNRAwxHQGkrqGJBd+JwIBAxzyKI8P0S3JBxzke011dV59M9OIrrw2lh1BOeOJHHrTjs+VO0793O7G2ONscz1n6UldWZp+CJEcVE1wjcoJgnInBjiR1iurqGM6zcKkkcxE9p5\/IkfWmk11dUjFDkZHemsaWuoAK8U0nybht7t0AZiOQDxJ70FSV1D9BeI6urq6kB\/\/Z\" alt=\"Las ventajas de ser sim\u00e9trico - Quo\" \/><img decoding=\"async\" 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\" alt=\"C\u00famulos estelares - Mega Gu\u00eda para ver clusters globulares y abiertos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTG0f64ajB8RIZust89YvHI6swQv_BTg27bsQ&amp;usqp=CAU\" alt=\"Qu\u00e9 es una nebulosa? Tipos de nebulosas - AstroAficion\" \/><img decoding=\"async\" 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\" alt=\"Ricardo Troncoso. Simetr\u00eda de escala, teor\u00eda de n\u00fameros, sistemas  integrables y entrop\u00eda de agujeros negros -\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">Encontramos simetr\u00edas en las galaxias espirales, en los c\u00famulos globulares de estrellas, en las Nebulosas planetarias, y, hasta en los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<p style=\"text-align: justify;\" align=\"JUSTIFY\">\n<\/blockquote>\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\u00a0<a id=\"_GPLITA_0\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0finito 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>.\u201d<\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las simetr\u00edas rotas | Sociedad | EL PA\u00cdS\" \/><\/p>\n<div>\n<div>\n<div>\n<div style=\"text-align: justify;\">Son eminencias niponas de nombres dif\u00edciles de pronunciar para nosotros. Estos tres hombres, uno de ellos nacionalizado estadounidense, han sido galardonados con el Premio Nobel de F\u00edsica. Sus teor\u00edas sobre las simetr\u00edas rotas.<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">Tambi\u00e9n podemos hablar de simetr\u00eda rota y de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/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\u00a0<a id=\"_GPLITA_3\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0ley? \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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#\"><a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a><\/a>\u00a0de las fuerzas nucleares fuerte y d\u00e9bil?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Teor\u00eda de la relatividad especial - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">Claro que, una respuesta de importancia es que, las teor\u00edas hacen predicciones que han sido repetidamente conformadas con precisos experimentos, con diversidad de cient\u00edficos y lugares y que, siempre, en todos los casos, dieron el mismo resultado. Esto, por supuesto, es la base de la confianza esencial que los f\u00edsicos tienen en esas teor\u00edas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS7GZZf82dGHBpAjuMziDATvjuuxgY05Ufa-g&amp;usqp=CAU\" alt=\"C\u00f3mo se predice teoricamente la existencia de una nueva part\u00edcula? - Quora\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Las part\u00edculas son sim\u00e9tricas<\/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\u00a0<a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0las 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial, al abrazar plenamente la simetr\u00eda entre todos los observadores con velocidad constante, es una\u00a0<a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>parte<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0esencial de las leyes de la Naturaleza.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSr4Upm1e7KuKt2qpFypSNeoeY7vnMLN6tKMQ&amp;usqp=CAU\" 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 tambi\u00e9n 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\u00a0<a id=\"_GPLITA_7\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>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\u00a0<a id=\"_GPLITA_8\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0a 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\u00a0<a id=\"_GPLITA_6\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>registro<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0de 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u2026<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"dopl3r.com - Memes - 3 Etapas de la Vida J\u00f3venes Tienen todo el tiempo y la  energia pero no dinero Adultos Tienen dinero y energ\u00eda pero no tienen el  tiempo. Ancianos Tienen\" \/><img decoding=\"async\" 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\" alt=\"Cu\u00e1nta raz\u00f3n! \/ NO IMPORTA LA EDAD\" \/><\/p>\n<p>&nbsp;<\/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 \u00a0Bueno&#8230; \u00a1No siempre es as\u00ed!<\/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;\">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 forma global del espacio, e incluso el marco subyacente de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial, todo descansa sobre fundamentos de simetr\u00eda.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Emmy Noether, la gran matem\u00e1tica! - YouTube\" \/><\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">En la escuela todos aprendemos las famosas leyes de la conservaci\u00f3n. La energ\u00eda se conserva; no se crea ni se destruye, solo se transforma. La materia tambi\u00e9n se conserva. El movimiento (momento) tambi\u00e9n. La conservaci\u00f3n de estas y otras propiedades son leyes elementales del universo que se observan tanto en las cosas de nuestro d\u00eda a d\u00eda, como en las estrellas brillando en los confines del cosmos. No hay explicaci\u00f3n de por qu\u00e9, simplemente es as\u00ed.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/64.media.tumblr.com\/52ce50083c7900ff07ee41e40b3509d1\/tumblr_inline_ppm13cYbnU1t7xk4o_400.png\" alt=\"image\" \/><\/p>\n<p>O al menos eso cre\u00edamos\u2026<\/p>\n<p>Este a\u00f1o se cumplen 100 a\u00f1os de revelaci\u00f3n de una idea extraordinaria. El 23 de Julio de 1918 el mundo conoci\u00f3 un teorema que desbanc\u00f3 la idea de que las leyes de conservaci\u00f3n simplemente existen. Gracias a ese descubrimiento, ahora entendemos de d\u00f3nde vienen y por qu\u00e9 est\u00e1n ah\u00ed. Este acontecimiento no solo es notable por su impacto cient\u00edfico, sino por la persona que lo postul\u00f3: Emmy Noether.<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/64.media.tumblr.com\/1ae9a032351d6883283af28cd2213304\/tumblr_inline_ppm299dvMA1t7xk4o_400.png\" alt=\"image\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La simetr\u00eda de las ecuaciones en el espacio implica la conservaci\u00f3n de movimiento (momento). La simetr\u00eda con respecto al tiempo implica la conservaci\u00f3n de la energ\u00eda. La simetr\u00eda con respecto a rotaciones implica la conservaci\u00f3n del momento angular. Y as\u00ed la conservaci\u00f3n de la carga el\u00e9ctrica, la presi\u00f3n, el color cu\u00e1ntico y otras propiedades tienen simetr\u00edas correspondientes de las cuales se originan. Es por esto que el Teorema de Noether es m\u00e1s fundamental que cualquier ley de conservaci\u00f3n.<\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">Para entender esta afirmaci\u00f3n es importante saber que desde hac\u00eda tiempo los acad\u00e9micos hab\u00edan notado que las ecuaciones que describen la naturaleza exhiben algunas simetr\u00edas. Por ejemplo, las ecuaciones de movimiento son sim\u00e9tricas con respecto al espacio, lo cual quiere decir que funcionan igual sin importar el lugar. Tambi\u00e9n son sim\u00e9tricas con respecto el tiempo, es decir que funcionan igual si el experimento se hace hoy, ma\u00f1ana o en mil a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">Emmy Noether se detuvo a reflexionar sobre estas simetr\u00edas. \u00bfQu\u00e9 implican? En un tour-de-force matem\u00e1tico, utilizando las m\u00e1s avanzadas t\u00e9cnicas que incluyen lagrangianos, teor\u00eda de grupos, \u00e1lgebra abstracta y c\u00e1lculo, su privilegiada mente logr\u00f3 comprobar rigurosamente, en p\u00e1ginas y p\u00e1ginas de elegantes ecuaciones, que cada simetr\u00eda del universo necesariamente implica que una cantidad debe permanecer constante.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Simetr\u00eda CP y otros aspectos de la F\u00edsica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las Simetr\u00edas CPT. | Pablo Della Paolera\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Durante el \u00faltimo siglo un concepto muy importante en F\u00edsica, sobre todo en Mec\u00e1nica Cu\u00e1ntica, ha sido y es el de simetr\u00eda. Uno de los resultados m\u00e1s bonitos de la F\u00edsica dice que all\u00e1 donde hay una simetr\u00eda hay una cantidad conservada. Es lo que se llama teorema de Noether. De este modo, las leyes de la F\u00edsica pueden ser iguales bajo una u otra simetr\u00eda y para cada uno de esos casos se conservar\u00e1 algo. As\u00ed por ejemplo, la simetr\u00eda de traslaci\u00f3n temporal corresponde a una cantidad conservada: la energ\u00eda. Tambi\u00e9n ocurre que las leyes de la f\u00edsica son las mismas bajo unas transformaciones de rotaci\u00f3n en el espacio tridimensional y eso significa que se conserva el\u00a0<a id=\"_GPLITA_9\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>momento<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0angular.<\/p>\n<p style=\"text-align: justify;\">All\u00ed donde ve\u00e1mos 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,\u00a0<a id=\"_GPLITA_10\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0hemos comentado, es un principio de gran importancia.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.astrosafor.net\/Huygens\/2005\/53\/Universo3.jpg\" alt=\"\" width=\"437\" height=\"393\" \/><\/p>\n<div style=\"text-align: justify;\">La simetr\u00eda\u00a0<a id=\"_GPLITA_13\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0estar 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\u00a0<a id=\"_GPLITA_12\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/10\/%c2%a1simetria-una-guia-para-descubrir\/#&#8221;>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 style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Simetria en la naturaleza - lucia\u00b2\" \/><img decoding=\"async\" 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\" alt=\"Simetria y sus aplicaciones\" \/><img decoding=\"async\" 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\" alt=\"Incre\u00edble: Explicaci\u00f3n de 10 ejemplos de simetr\u00eda en la naturaleza\" \/><img decoding=\"async\" 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m\/QUvYEFIlyCGriAfhT+hftL0po2q28Db\/aTchlEEpxngK26wkTgDa6drpo3px\/eUroHOxyIPHXwMnLKHWGbykUrUwGtvAEKbZlSNCLeMw+FpmjUqKf+3dlHUmyHyOf+WanYz3G7e97W8Rp9Ys9tcNuYhHGlRCD1KkSMNuJROngP9nhu0d7i7MfIdkf2n1htTExXhK27SQfyKfUX\/WUVsQTPOnBy5G\/2enCKSQwqYqUHExazmQLGMuJDjZa0Ip1oiWoZauIImfEB5NAlWWCpM+uNly46TfExGh37ydFH8ZOg+2wdTMoZcrSTYeR92RPZbTPNomGnt5EIeUvp4cmI2GisC8p9raOVFv8A60HoqxthsKWZUUbzsbAfqeQ43lntrgwKagdrc3UJtrZQpbpmPnBCdTX8gkvi0YfDMwIIyP79Y1p7rajdPTNfuIrpvu6wuniTO2Vs544GuGwgbuun9ag\/MiMF2agzevTQfmDt5Kt7xCrq3eHmJelJeFzISj+yiY7baKIpTDKRfJ6rjtuOIUfAt+GvOV1AGRFJ7W6zZ8Rvuc\/LOTwGySUNSodykubMdTyVRxJ0lWGre8rplugsuXBUyAX+kZ885NpPQydAmAw1Cg5xJJdlVgqpmql1Klj1sxHLOJmRGJJBuxJN2PE34WjLCMN3s6iDbUwgCrWQWUncccEexIt\/KwBI5FTwtOiO8sSWiobOQ2sxQ8+8vmNf3xhOGpvSdVfjmrA3Vl\/ErcR8xobGD7Pq3IU5gzU4HAisjUW7wuaZ5OBcf1DIzTlWGCK8od9itg3UZ2Rj4bo3tfFfnPluLfdJQdkA3IHEnMknjqPpPoPs4Cq1lbLdRwyngQpBHQ6zD47ZLb7NvIqE9nMkkADOwFvUxODbQeRegBbSYQ8Jb\/h4H\/dH9J+8kMCwzVlbpex+f3lnRNJlSPaGUa8pqUWHeUqeF9D58Z1NDFdDLA4wuKtHyYWniE1KuLbpyv4H8Q\/d5k0BEabNxJUg30kJryisX4C8NWei+64sRY9COBB4iHe21QPQoVOIYr4Blz+sMekMRTtYB0zU+lx4H\/fhFW27\/wAHYjNHvnwsB9pKMrmhmsHuGS6J+Vf7RLPdCLsNiSEQclA9BJ\/xRnLKMuzPUjL4oLalKmSQXEky0XMWmthsqtPCkv8AcMdBONK2pA84yfoVySA3SDsSIZU3fxCDOo4MJSNiOS9lYxM6Qan1E6U6IXv+z2k7DrC0qE\/DGNPZKcXW3nDsPTw6DtOp8lJ9bwuXo4xPSoux7KkxrgdgVG7TsqJ43PpCqvtDSQbqJveWvje30MU4zbtV8r7g\/l19eHlaL8mCx4+JoYVSFzcjM6uR\/wCI\/ecztXHmo538kcFGHAKfi6kGx8oET6zgI0YpZewiramHNIBStyjMrct2+Xhmdf5rcIPQq0zrvLyFt7PxH2mrx+E36QcDeKLuOPxIRkfG1x\/lvrnMW9LdYgdoag24deRnZxyUo52c84uLNHgaWHsC1dR03WJGXh+84zXamEojsI1VuZG4l\/E5\/KY5GMbbM2a9UgqpsTa9ju38bW5xJQW2wpvwE4\/a9XEMC5ARe4iiyr4DiesLVPcUGrObPUDJSHE3Fnf8qg2vzI5Qk4XDYUb9dld7XWih7RPAOfhH7z0ma2ptR8Q5d7DLdVVyVEGiKOQmjG9aM3R5QcgxslPfw+IXh7vfHQoyuPkGHnE1ITRUl3MFiKh+JBSXqzsEt\/TvGPLDQFoyuFGhm22e19x0vfLe6EaGY6iosBNP7MU3LgKcuMXmVqxoDLbbCmuIraGqu6o6ue0f9Les+cPULHXLgOk1\/tljFqv7pXslMblxbN+PLhlMx\/hfFHB8Ru\/O5m4VUbltgnbeCoA85YlUiVVKLp3lIHPUHzEmgDSjEGeFxXDUcQdPSHDAo4unYbke6fDl9PCZ9GINo0wmKIk5LyikX7PXplSVYWI1B1lmHa0bLSXEJuk2cdxuXRua\/TWImVkco43WU2IPP7dZNPsNpmn2ViDcWk\/bNN3Dn+Y3PjpANkVMwIw9tz\/y624kfXT5iQiv+xDt4M5Rfsr4D6SQMopZ2A6CHqVTUbznRRnY9banpDJZO3slFWEYbDZbzndXrx8Bxly4q53aSFzzte3jwHnCcJshn7WIPggP9xGngPXhHSUlUbqgKBwAsJycnLCLxl\/+G+Uv0Z44Ks\/fcKOQzP2kDspfiZm87fpNGySh6ckvqJWHqhOuzKf4T\/U33kzsimRkpH+ZvvD2ScMpePLfknKJn6+zd02F50eYggmdK9n7Bj0ZFRLlk0Ct4z04cidFo5qOnCcaZklpGBsKR4JfTpz2lRjDB4JqjBVGZMnKQUg3YGHLLVc9ywQci17\/ACH90yu19mDeZ6Ld0kkLcMhGV8vh6ibPbuLWhTWhTOdtRzPeY\/Qf7TKUGKsCDY\/vLqOkfibi2xGuyyIaW18QmQqEWuBkptfWxIvLKm3cS4s1d7cg26OWi2j\/ABGyErXKDca193gRx3Tw\/fjM3i9nsjEEEcr\/AH0PlOqPJCXjJGUJRKN7j5yynmZYmF8\/r4eUKw+DuyqNW0HHW2fKO5JCpMYbG2W1VxwXK5Og6fOXe1eNF1wyHsUzvN1e1hpqQC39XSFjE+6XcQ9vmuiHIebZD9dLRUcMi9p2C3zN82JOptqTOdSuVv8Aoo44oFwWEZyAASToBrNBjtpJhKZpoQarCzsMwgP\/AJRW22NwFKI3Lixc99h0Hw3gtLEAGzJdTrxJ6m+sLTbuX+jLWBQKoY5\/WEohGamMMVsRXXfw5vxZOI8IroVbZGUtPQtVsZ4HaNuy6h1ORBGfrL8TslH7WHbtHMocvJTpf5eEVVU+IQzA4ggiK\/aG\/TA8RT0uLHQg6g8jOpgiaXFYQYhN5P8AqqNPxgcPzcj5RCw9YFJNG60HbOxe6wjra+FFal71B26Y7VvjQa+YzPr0mWRrGaLYOPswBkpqvkhlnAHspu0I59snuuHpDVimniSflAXwfu65Ve6SGT8jZgeWY8pD2txH\/MIB\/wBtBboxUL94IK5phegJmCncS7Oci3Ik91Bw5X+gjzZeBWkN5rFzqeC9F+\/GKNlUt3tkdo93oDx8T9PGMTijOfnk38Y\/2d\/Dx4uQ5FeSGIiP+LnDFzj+yy3UfCsJ6akSLipamLivjaFaGZg9WVribyNSpNFNMDiB1qhvOlVY5zp0psXqIVvCKVdx1kESGUaP8s7pNHCj1MSTwl6Mx4QzB4JT8BPnNDg9mhO0yqgHPM+OekhKS8DXQp2dshqmdrDmdI3xuKp4RCq9p2HmfssE2n7Sog3aPaOhY90eHPyymVq1mclmJJOpOsMYt5Yrdkq1ZnYsxuTr++U9pLnKQYTQFhcx5OkFBmBNq9M8mX0JsR5gkSftX2HVF07VwQDcXFsiPGXez1HfrryW7HwUX+0B9o62\/iHP4bL+p+vygjmSBIATCowvu2\/IbfKX\/wCHHcL06jmwOWV7gZrpkZ2F0jP2ffttTOjg\/wBS3Kn6j\/NHcmtGpUZJa18iX\/r+whmDdFexQD+a9yOucFx9Dcqug0VyB4XuPlaEql1DSreMCJFO29l+6YOmaPoRoG1t55\/OUYZ7ixmo2fTFek9BzqOzzU8D62\/ZmRVSrFTkQSCORBsR6zRl2VPaA11YfhqrIwINrcoVtTAiqhroLOudRQO8PxgcxxgLnIGM9lYrcYH18OIgyso1XgUYYby2g1NrG0ebQwApVCU7jjfTpfvL5H5ERE47R8Y6aehXgebMxRVgbyz2gwoBWqo7L97o+p9Rn5NFOGqTT4Wn76g9L4iu8n51zX6W8CZOWJWMsoy1uUJwTkEEQGi94ZROcaSxRos1wT3ppPoRdD4HMf8Al6zMbUre9xNRuBa3kuZ+s1If3eFLnkbehH3mMwl82Op\/XM\/bykePCb\/orFXJIcpihLlqKYoLT0VCJF8aO\/sNXpjhB3QiVUsSeMJVwYlOIbsG94RLkqyNWnKAbRqTQLoPSrLfeXgSPLkaTcQ2SadJ7s6azF6YGkNaqDzEvWthkGdTeP8AKL\/S8yVOnLwwE63BezzVI0b+0KJ\/0qZJ4M+XnYf7RXjNpVqvfYkfhGS+nHzvBkqAS0YoDhAko6QSCUieEuTCmd\/iCSJ2l+FYG5PwFUELRAzMrd942EH32c3Jj\/YWyd9gTkBmfAcoksbDaGGygMPh6lZtWFl8NTbxO6JkCxJLHUkk+JNzNB7V7RDMKKZImttN7l5Z36npECLeVgqVsTZfTNhCdj1LV0bky+lxeB1nsLQvY9O7r4j6wS1Ywt9p1tiqo6r\/AGLIYPuSz2kO9iqv5gPRFE6mu6kt\/iia2FbKrbjg8NPXj9IL7U4YLiCw0qKrjxOTD1F\/Oe4fWF+0y7yYZujqfVSP1ixdSDLKEjnsS7CvBcU+glmGMo9C3k0ddPeYZj8VIhh+U5MPofKZWumc2GwU399Do6Mp81ImTYXHXjJ8bq0aSK6ORmk9n6xV1I5zOqI42S3bXxGmuvCHkyjR2L9rYbcxNVRoHYjoGO8o9GEJwWF3yANTL\/alP+bc\/iCH\/QB+kZez1JU3q75JTG9nxb4R++U0pYRkslHthiCi08PxA33HLkPp6RChk8QXru9chjvte9slUZLdtBLaNFR3jc8lzPr\/AO5pLrFIvwtfkyKi8tTDsdAYxw+Ec91AvVzn6f7QwbPc96pboq\/rec0uSK8nSm\/CFKbPflL0wrCHnZY\/E\/y+0pfZwHxt8pP7kZeQ\/L0UMhGsFqLCjg24P6j\/AHlNSi41sY8V6YHJ+UUBrS6nVlLg8R6So3ELjYOw0V50XLXnRege4IzyIM9nTrR57JBp6DedOmZkSVYRQo3IE6dFkUQ\/2dgVBF8z8o123jTh6YRO\/UJUNwW1icvMW\/d+nTnWZGkYxMzCWO6Lzp0vIyAlcsbmaX2cog1AeWf7+c9nReTRjNVTv1ajHizH\/Ucp5iamYE9nS3kTwXYUZiMduj\/lqX52\/tnTpJ\/khnoylTWE4edOnQ9E0ar2YP8AxVmVrGzuOTMPRjOnSUNsMvBEiMdl94Dz9M506GWjLYdtge8xTE62Qeqg\/rIe0dWxTCC4QDfqEavkDYfSdOiw\/JfwGWgFL1Ta+6q2sBwHDz6xthaapoPPifOdOkOds7eCK6jGm8vUzp08+RdnMIPUE8nTRAgR8pWxvOnTr4wSAcQbHKVpUBNiPMazp0uiTPa2Az1nTp0NiH\/\/2Q==\" alt=\"_____Vida y Estrellas (Divulgaci\u00f3n Cient\u00edfica)_____: La naturaleza y su  simetr\u00eda fractal\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">No podemos olvidarnos que, en la Naturaleza nos encontramos con simetr\u00edas por todas partes.\u00a0La\u00a0<strong>simetr\u00eda<\/strong>\u00a0te rodea en la\u00a0<strong>naturaleza<\/strong>. Si dibujas una l\u00ednea a lo largo del centro de una hoja, vas a ver que la mitad izquierda tiene forma parecida a la derecha. Decimos que las dos mitades de la hoja son\u00a0<strong>sim\u00e9tricas<\/strong>. Si miras las flores, vas a ver que ellas son\u00a0<strong>sim\u00e9tricas<\/strong>.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Dimask online \u2013 La belleza esta en la simetr\u00eda | jc-Mouse.net\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcREcddvdG4vGDBBgaR0L3geQZe20VnGL580bw&amp;usqp=CAU\" alt=\"LAS HOJAS DE LOS ARBOLES.\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Encontramos simetr\u00eda en la cara humana y en las hojas de los \u00e1rboles<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.palimpalem.com\/8\/CENTROSANERGIAALICANTE\/userfiles\/CARACOLA-VITAL-HUMANA.jpg\" alt=\"La simetr\u00eda biol\u00f3gica del universo : Blog de Emilio Silvera V.\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La simetr\u00eda Biol\u00f3gica del Universo es grande<\/div>\n<div style=\"text-align: justify;\">Deber\u00edamos pararnos a pensar en todo esto y lo que se esconde detr\u00e1s de la simetr\u00eda presente por todo el Universo, los f\u00edsicos dicen que es una raz\u00f3n para descubrir, y, creo que llevan raz\u00f3n.<\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\">emilio silvera<\/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%2F2021%2F11%2F01%2F%25c2%25a1simetria-una-guia-para-descubrir-3%2F&amp;title=%C2%A1Simetr%C3%ADa%21+Una+gu%C3%ADa+para+descubrir' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a 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