{"id":15924,"date":"2026-02-04T07:40:59","date_gmt":"2026-02-04T06:40:59","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=15924"},"modified":"2026-02-04T07:40:08","modified_gmt":"2026-02-04T06:40:08","slug":"teorias-masas-particulas-dimensiones-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2026\/02\/04\/teorias-masas-particulas-dimensiones-2\/","title":{"rendered":"Teor\u00edas, masas, part\u00edculas, dimensiones&#8230;"},"content":{"rendered":"<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSH6vtACMN93YAsbHuJfqU792cYtBTKULQyJA&amp;s\" alt=\"Ens\u00e9\u00f1ame de Ciencia - En f\u00edsica, las ecuaciones de campo de Einstein son un conjunto de diez ecuaciones de la teor\u00eda de la relatividad general de Albert Einstein, que describen la interacci\u00f3n\" width=\"407\" height=\"407\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Una nos habla del Cosmos y de como el espacio se curva ante la presencia de masas, la otra, nos habla de funciones de ondas, entrelazamientos cu\u00e1nticos, de diminutos objetos que conforman la materia y hacen posibles los \u00e1tomos y la vida.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/liniguez.files.wordpress.com\/2011\/05\/fondo3.jpg\" alt=\"Teor\u00edas, masas, part\u00edculas, dimensiones\u2026 : Blog de Emilio Silvera V.\" width=\"581\" height=\"387\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/ichef.bbci.co.uk\/ace\/ws\/640\/cpsprodpb\/afbe\/live\/4fb254e0-e129-11ee-9410-0f893255c2a0.jpg.webp\" alt=\"Qu\u00e9 hace que la mec\u00e1nica cu\u00e1ntica y la relatividad general sean  incompatibles y por qu\u00e9 los cient\u00edficos llevan d\u00e9cadas sin lograr resolver  esa contradicci\u00f3n - BBC News Mundo\" width=\"577\" height=\"577\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Entre los te\u00f3ricos, el casamiento de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la teor\u00eda cu\u00e1ntica es el problema central de la f\u00edsica moderna. A los esfuerzos te\u00f3ricos que se realizan con ese prop\u00f3sito se les llama &#8220;<strong>super-gravedad<\/strong>&#8220;, &#8220;<strong>s\u00faper-simetr\u00eda<\/strong>&#8220;, &#8220;s<strong>uper-cuerdas<\/strong>&#8221; &#8220;<strong><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a><\/strong>&#8221; o, en \u00faltimo caso, &#8220;t<strong>eor\u00eda de todo o gran teor\u00eda unificada<\/strong>&#8220;.<\/p>\n<p style=\"text-align: justify;\">Ah\u00ed tenemos unas matem\u00e1ticas ex\u00f3ticas que ponen de punta hasta los pelos de las cejas de algunos de los mejores matem\u00e1ticos del mundo (\u00bfy <strong>Perelman<\/strong>? \u00bfPor qu\u00e9 nos se ha implicado?).\u00a0 Hablan de 10, 11 y 26 dimensiones, siempre, todas ellas espaciales menos una que es la temporal.\u00a0 Vivimos en cuatro: tres de espacio (este-oeste, norte-sur y arriba-abajo) y una temporal. No podemos, ni sabemos o no es posible instruir, en nuestro cerebro (tambi\u00e9n tridimensional), ver m\u00e1s dimensiones. Pero llegaron <strong>Kaluza y Klein<\/strong> y compactaron, en la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> las dimensiones que no pod\u00edamos ver.<\/p>\n<p style=\"text-align: justify;\"><strong> \u00a1Problema solucionado!<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_19\" class=\"\" title=\"https:\/\/www.tendencias21.net\/El-tiempo-podria-tener-la-estructura-de-un-cristal_a41914.html\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBwgHBgkIBwgKCgkLDRYPDQwMDRsUFRAWIB0iIiAdHx8kKDQsJCYxJx8fLT0tMTU3Ojo6Iys\/RD84QzQ5OjcBCgoKDQwNGg8PGjclHyU3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3N\/\/AABEIAIIAuAMBEQACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAABQIDBAYBB\/\/EADkQAAIBAwIDBAcHAwUBAAAAAAECAwAEEQUhEjFRE0FhcQYiMkKBkaEUI1KxwdHwM2LhB1NyovEV\/8QAGwEBAAMBAQEBAAAAAAAAAAAAAAIDBAUBBgf\/xAA2EQACAQIEAggGAQQCAwAAAAAAAQIDEQQSITEFQRMiUWFxodHwFDKBkbHhwSNCQ\/EVMwZSkv\/aAAwDAQACEQMRAD8A+G0AUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUBJV4iAO+h6ld2RoexmROPhyMZ2OcVWqsW7GueArwjmtp3GYjFWGM8oAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoD0DNAWpazuvEkTleuNqi5xW7L4YatUWaMW0ei3mjYFonAz0rzNF7M9+HrU2nKLHUBJiVh5HwrJLex9DRq3gmZb6y40M8K+sPbUdOtW0qtnlkYsdglOLrU9+a\/kUnnWk4Z5QBQBQHuKAACeQoepN7Fi28zezGai5JFkaFSWyLVs52O6gebCvOkiXRwVaXLzJvptysYk4AVPIhhUVWg3a5bLhmJjBTto+9FD20y54kPwOamppmaWGqx3RVgjnUihq24YoDygCgCgCgCgCgLIiAwJGQDnFePXQnBpSTauPdQHbN2kc2EYAqp5AfCsVLqqzR9RxCPTS6SE+q1dLl5fyhe0co5Ovwar7xZyJUqsdU\/Md6WrzWuHHEeHzORsax12oyujXh6s8tpalhiKSH1TjyqOZNGqnWyy2EGr2H2S4yoPZuOJfDwrfQqZ495xMdhlRqXjsxfjpVxhJrE7ch868uicacpbIvSyOMswHlUHUNUcG95MuW1jX3S3nUHNl0aFKJckRGyrj4VHMi1SjHY021lcXL9nChZue3cOp6VXOrCKvJklUzOyGMWk8Ht\/ev190fvWaWIvtoi6NWnT31fkb7fTi3qyLxIeankRVEq9tUWS4jfqy1TMWqaE+nyI4y1vLns5PEcwfEftV9DFxqp9q3OVVqqL6uxk+xowxIqsPGrela2KZVb7ma40WJxmByjdG3FWRxT2kUOwvbSL1WwIGYfiX2R8e6tCr03zIXRJNImYby26noZOXyqLrxXJ\/Y8ckim60+4tRxSJlPxqeJfmKsjUhLZiM4y2ZlNTJHlAFAe5IoBlYzq8f2Z23z92f0qipHXMjrYLEKUegk\/D09AdWBORvRM9qJp6jj0Zf75kf3WD\/AAPqt+YrJjF1U\/faVxnlY7uLVlLo2zKcVhhU2Zaqxmu9OW7s+zceuoJB8Ktp1nTnfkXTlGrTyyOXe1kikZGGGU4NdNVFJXRzZSyOxJYW7wK8ckRdZl8YxgMgI8KrZ78RLY1Ibc+1lfMbVW85B1x\/YaDGyCa+k+zxEbKR943kp5eZ+tYauLaeWmrvy9+BHplzYwd7SGLsraJIoR7qnPF4se+s1qkneT1IvE20Mrzxg8qsUGVSxKBLxVO21eukymWLsavtS3drJZzf039ljvwN3EfzlVag6clNGapjrHI3U5t5XilOJEJBVRnfzrrQgpK62LoVnOKktmY3vpTng28zmro04rclftMsjtIcyOzn+45q1JLY9uCkiliNzTbTsh4cBlYYZW3DDxqEqdyqcbmHVLQW06mLJhkHEme7qPhV8G2utuX0KrqR13W5hqReFAFAeqcHNAPNN1K1nAh1MFMcrlRnHTiA\/Mb+BrJVozXWpfY1fFSkrT+50elaWPtkc1tJHcQvlC0J4sgjv6d3PFc+vX6rjJWfeVuodPc2PbxJKNndN\/PlXKjWyto96VdpAWEvaBlXfmK96aNty2NdXE+t6DJMoe2hbtACUUD2gOa+Y5jwyK24bFpaSehXXlGSuhHDo+oTf0rKYjqVwPmdq3SxFKO8kcuWOox3kjZH6PTqM3cyQdVUdo302+tU\/GJ6U1f375Gd8Tpv5NTVYJHHJjR7JpXXY3MhB4T5nYHyBNaqeCq4j\/tenZsvr7ZVVxrgrzkl799hv\/8An3bSGWZ4m\/EGUt8yx\/QV1aPDqNNbI58uIuWkW\/fdb+SdyLaxgkF7pUU7nCx8DNG3EfZA4TvvirquBouN8pLDYqc5Wv8Aq2\/LkUW+iHUZhbW8wt7wnCxyyeo23IMcYJ6b1nr8KyxzQLqVfpJWFV3a3enXclrexPDPGcMkmxX965jw0k7NFkkQRnbdmPzqSwpW1FcijXrTtbeO+QbriObH\/Vv0+VX0sPKnFrkW4OraTpPxX8r+fuIytW5Do3POEVLILnmwr3IekgVBG9SyHjTLrp0n0xkz68LB18uRH86VN07xbXIhSThWT7dBHVJuCgJxoZGCih43ZGtII15rxedVtspc2y0RQMOFkx4ioZpI8zyRXJby2x7e1kfA5Mhwy\/KpKpGekkWRqJ6M7\/TdYuZ7IslzKSwEi8T52PMb9CMVwa2FjGdmu4jdXsxkupXTRhhO2SO4D9qy\/DwvsTWTsNNve3EqmGa6lXiG7oxHAe5hj+YzUHShF5lEnGMOwQelOl6lKJr20uboywjN3bJM2AP91BndSNz058uXRwNaimqc4qz2dl9n39hVUwtF9aMF9kc3o8d7qFxgXN0YQQG4Zm9Y9BvX1ODwMKju4qy7vwYcTKlRjfKr+CO8sEudOjETSPGAB2RJygx3dBnrXWlRhl\/ppKxwH0dSeaav+faKtS14RCUD7xWUZCptxjJ2PSoziuj13JUMHHOnHT0FFvr9pqN5Yy3rvDHDGobCcYaTBXIIO2M8yDVUP6mV8l+TXUwVSjCoqau5N87WW\/P9HRTwRXrCYSKynaJYcMxH6fGt+ZQVjkQlOl1Wtt76Ivkx6QWsmlXrq2rWaFrKduciqMmJj37bisWLwiS6SK0\/HvmdmhWdemm9\/wAnBm7RDvsRzz1rIqDLuhkyxNUh4JIpMGOVSjgdK0Qw2bRnnwsrqS3RzcshjdkJB4TjI76xzoOnJxlujrRjdXKTN0rzISUCJkJ60yHuUjxk17lJZScZdsqPeGK0UkneL5pnuQx1yyQUBotMAsa9RXUNVQaKgqDR6WwzFDvyquUbkJI6HRXTgAj2VT6y9Fb\/ADv8awYlO+pRUqtPUZW0xR2jblnas0op6klVurm6FyDs2RUXC60LFWHNq7ThDC\/ZXcI+5kJxxD8DeHTP5VmnTyJtq8Hv3d6Lo1rmiHQImUXOl28cN0Dma0Iwpc88dPL5dK+owHFPg4Ro4vWD2n693f8AftOTjafxEnKnv2egp1uWS3iFs0LQcR9ZO04gMbYHTy2r6qhRjK0qbumc6OaT6+6+\/wBTj9cnYWuYh64bAI6HnXuOpuFLMjo4KCz2Zz9vJsucnH\/n6VXgKScUdOotTo\/R+8uWYww3MsJ4clo8cRG22T\/Nq3TiqSu1exzMXQpuzlFPx2Nl9czaRd2WowPIJI5gwLHvG\/13rRRqwxEJQqR5HmFV246fQTek8DLr192IxE0pZccsHesEqVrM6mGoudJNIViCQnfNRTSNawzC5tGEQl3wDhv0rPjkpJVF4P8AgseFlGOYnp2kXWoM32dAI0wZJXOEjH9x\/hri4jE06KWbd7LdvwKKsoUl1nvy5s0arZWNnFFDbNJPPniedvVUjlhV6eJ3qrD1a1VuU0kuS9WeUM9RtyVkLBGK13NXRl9ugEq561OE7SRfSprMhfOvDNIByDH86xT+ZmOorTa7yuokC2FsGrIbEZK5rU5FeNFLR7VbQLYVHtGqpIhN8hnptwILhS2yH1W8jWStTzRMlaDlHQ6Se27dBNCcSD2h1IrmxnldpHOp4lweWRnDMPaU5HWrPA2RrI0W85TnkeFVTjctVY7Oxu0uFBwvb8I4XOwYdwOOdWuHQrRXg912d69DG8RruQ1W3t9ShVdThAkQYWSJsMg8D7w860YPE1sE+kwU+p2cn9OT8LFnSqXzHJ6h6M6jbsZNKnS6AGeEYSQD\/iefwNfT4f8A8ppTWTEXg+\/WP39SUXTOPuLJrWTgvIXhc5OJAVP1rv0MdSnHNFJre6f+zapt7Dr0Y022u4pp2kZuFuFUSQqw2znb4fI1CtjF81NXPKqjJqLkk+\/mUekmmm1vIx9pmmWVOMLMclBnHP4Vpw9VVaea1icKbgrNWMFxeSPfSzkhlc+sp5HG1ceviXTrNRenYdrAQdGlGwy06xfVAfsNu7sPaHIL8eVZsRxLDUVmnLL47\/RczoVsTg6MM9Waj3Pf6Ld\/RD2HQLW2iZdTkWQsMGFGIUeZ5\/LFcSvx51ouFCNk+b\/hf78Djz4w8QnTw0dHza\/Ht+BgvJ1c9kcJDDn1VHCqDvwB8a50Lrrc3939Tk5KkZa\/M9O9nI3c3b3DyYwCfVHQdwrrQkoRUTvUaPRwUSnevXULcpOHJkXzqEqrSLaUeujBcnM8h\/uNTTujm1\/+2XiVV6VEk51ZT3BojeptFcol2c1U0Vl8R9T41BxK5blymq5QIM6fQ7vtYAjMOIYQ+fun9K5uIw2t0cfGUssrr32jXsUmYbgSY542bzrC4yj4GFVHDwKmssMFdSjnoedeZ2ti2OIa1jqNNO7SLhUNuvLjPMVpjiYuHWWxnq19cw0DGUFJ48oOW+\/PrWfPGm+kpSs39vqitYp7plb2w4g0ecHPLcgfGrI4inPSfVfk\/feWLGJu1z1zGFRLlO2hbIZZlBUdMg7VU6OuaE0vB+hP4qS+V69xk1NdGjdZp4YIbgDCsj8DFR\/x3xXQpVuLR+WpJ\/T1ROnWryVlqvDTzEV9L6PMS8lrLcO3eZ5MfMsPyrf8fxmlT1qpLwj6P8m+jWxsUoKSS8EZkvdIAAh022ibGxkXj+p\/auTN4qbvOo35fg6VOpVqLLUrST+y8idxqtyVAEhC9wXYDyquGHhfbUujwxReZr6meO7e4kCMfW\/EOVXdDY69GVKC\/q6GX0jUxWypEfbx2h\/Kr8OtdS6OCnVm8XJaLT6+\/M5kritpa42LIYeOULXS4ZgXjK6g\/lW77vVlVSWRabl0wWKSWQABI\/07vnVHEujeMnGkure320NdJdFB1HyQjJJJJ3Jqs4bbbuzyh4eqcGpRdmC3lyrS0eNFivVbRBo0QPvwnvqFiqceZeDUWipo3addG3nVjkryYDvH83qEoJlNan0kbHZW8gkjEikE7A4788j8RvWaeGufPVI5ZWY2tFWYcDDiB7jWKphHyMFVuOqNklk0Fuz21uJpfcQvgfOsrw0r72KI1lOaU5WQik1S9jfgula3boExXUoYXCNarXvOlHC0XrB5iY1GWNhIJuI94Y8\/hWt8OoyXVgl9B0EZf2lF9PZ6mix30SS8O6hThlPgedZclTDJqnOy7OX2LKca1Bt03YyS6JDIS1peknGBHMuf+w5\/KrY8Rmvnhd9q08jRHHSjpUh9V6fsWXPo9rPHxdgs46xSqfoSD9KrnW6Z3ka6fEMI1a9vFP8A15mOXSdUiJ49Puh5QsakoI0RxeGe1Rfc8htNW4wkVldknuaFsflUugUuRop4+nQV1UVuy6\/Fxs8R063Mt5by2\/c0jxkKfDOK9eGnBXsaKPEKGOqKGZJ+Onj2rvFRmebiMo7SKTkQc4HgaxT1d9mfoODp9FRVK2aHvZmGazKjizlO5q3YSjPEzyQ5bvsXv7nPxdFUI5m7p7d\/vmaLO3KRtKV5bKOpr651afDcG5Q25d7MeFws61TPJCfU5wW7CM8Sqcsw9418jTi\/nluyjiOIi30MHot32v8AQtPOrTlhQBQFsbAjgY+Rq+lNfKz1a6MkylTvV0o2ItWBXwaqaItGlJcimUqcS5ZMGoNEHG50Xo5qqxyLby+zyQdR3j9R4+dThZ6M5mOw2aOdb+9fU6+zmCSqQwKncHPMVb0CZ8\/WhdGX\/Uq61C00mzudOu5YEDlZezOOLI2P0+tUVsOoJMv4BSo1K86daKb5X9+7HARel+uxKFOoSSKPdlVZB9RWZwj2H00uE4KX+O3hdfgYQemzHa+0u0mH4osxn9R9K86KJmnwZf4qjXjr6DO29JPRm5\/r29zaN4jjX5jf6V6qcTHPh3EIfJJS8vz6jSG99GpB6upxeTng\/PFTVGD5mOpQ4hF603+TXHc6AoyuoWh87qP9Wq1UYdpndPGvem\/\/AJfobINR0xW4YJ7MsBk4uEOPHYmr4UYdpTPD4hq8lL7P9Fr+klrCvAl1D8K0QjFbFa4bVnq4s4r\/AFA9JZr1U0tJcxqQ82Pxdy\/DnVOMqW\/pr6n0fBOGwo3rta7L+TkLQy27dosjxDw5n4VGlw91VeqrR8\/fefSUsXVoSvSk0x9p5uLl+KdUEWM5YYwOtd7D4CnCC\/tgtfHv\/Z18JiMTiJ5qln3vT8aeQu1bWWn4oLUhIF2DAbvXC4jiVi6qa+WOy\/kqxHE5uLpUdI9vNiZjnlWI5R5QBQBQBQFscpA4WAZelX06zjo9Ue35MmFR\/Yffo21XxyVPlf3089hZPYCjpzBHmK9nRqQ3RFo9WTzqrfcg4lqykcifhR03yI2Ol0jXXdRFM33g3BPf\/P8ANbcP1+q9zk4nApdaOw+a\/t9V0ubTbo+rIuFY+6e41peG6WLgzlrDzw9dV4cj5pdQvbTvDKMOhwa4M4OEnGW6ProTU4qUdimokj3NAegnNBcvtrdpiCTwoObGradKU\/AhOoo+I3ju\/s8Ygt8kZ8yfOtcabTyxV2YpUs7zTLHvDbL2nEDcH2e\/gPXxNdNYX4eOafzfj9kFRz6f2\/kWJGzOWClnY5Lvz868oYHL1ra9svQ3qLlothlp+ncbcTbnmS3IV0IQp03fdnTwnD5VGU6xqashs7JvuQfXk\/3PLwri8R4i639OD6vN9v6LcZi4qPQ0Pl5vt\/X5Eea45yzygCgCgCgCgCgCgJpI6bKxA6VdSr1KXySaBYLg+8qt8K1R4hU\/vSf0t+Dxo9E6fhK+RqyOPp8428DzKTW5AOQ5Hwq1Yyi9cz+q9CDgaotS4SMtv1FbaPEMK3ao\/qk\/NWKZYe+x7fcN6Vlz64GCcZyK1Y7htHFw6elPVb6Xuv0KKdJZbaGHsB3OPka4X\/HLlUX2Zoz9wdh0cfKi4a3tNeYz9xNbdVOXbPhitMOFQi71J\/Sx45N7I0qruPVBC\/SuhSwEJrR6eH7IKDJgcAwOda08NhY2gtSSoSluTjgZznHOsrxF3dGylhGzfHbxW8XbXTiOMHme\/wAutUVMSoK83Y6tLCQpRz1XZCzUtYNwnYWwMVvyI738\/wBq4+Jxs63VjojJise6i6OlpHzfvsFRO+1YTnHlAFAFAFAFAFAFAFAFAFAFAFAFAX29w8LApy71PI1swmNrYWV6b+nI9Wg1ito7wGS1VifejA3B\/auqq0MR16a8V3+hsp4ZVlemr9xeukzYy5SId+TvV0Y1ObUfyXrhtT+7Ql9kt4t\/bbqeVSVShS1Wr7\/Ql8FTj3nhRn2UYFV1cdOXMksLd6I8YQQf15UU88E7\/KsEsXBbst6GnS\/7JJe+zczz6ukYxaxZP43\/AGrPPGyfyqxTPiFOGlGN+9+nvwFdxdS3Ll5nLnGNzyrHKTk7tnNrVqlaWabuUVEqCgCgCgCgCgCgCgCgCgCgCgLFMfvIT5NivNScXDmvMlxQ7Hsz8X\/xTXtJ5qS\/t8\/0SWWAb\/Z1+LGiuTVWkv8AH5stF8qf07a3XzTP51ZGbXZ9ifxSW1OP2v8Akk2q3ZxiYqB0NWfE1f8A2Dx9d7MubWp3UdokbHv5\/vSWJqy3Zf8A8pUa60U\/uVPqkzZ4RGvktVupN7srfEar2SX09TPNeXEnOZ8dAcflUL33KJ4qtPeTKCSeZNDOeUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUB\/\/Z\" alt=\"Resultado de imagen de Imagenes del Tiempo de Planck\" width=\"276\" height=\"195\" data-atf=\"1\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de Imagenes del Tiempo de Planck\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"671\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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yADIM7bhURAREQFenVLZjcQfRURAREQXfSIAJBAdOU8wYMKimVCAiIgIis8ibCBxwgqiIgIi0rUi0wYNgbEHUTtugq1s8C03VVem+JsDIi+3VUQEREBFZzpjoIVUBERAREQEREBW290RBVERAREQEREBERAREQEREBERAREQEREBERAQIiAiIgIiICIiD\/9k=\" alt=\"Resultado de imagen de Imagenes del Tiempo de Planck\" width=\"311\" height=\"194\" data-deferred=\"1\" data-atf=\"false\" data-iml=\"672\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><strong>Unidades de Planck<\/strong><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/TnEPcXU.png\" width=\"603\" height=\"346\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La <strong><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/strong> (<em>\u2113<\/em><sub>P<\/sub>) u <strong>hod\u00f3n<\/strong> (t\u00e9rmino acu\u00f1ado en 1926 por Robert L\u00e9vi) es la distancia o escala de longitud por debajo de la cual se espera que el espacio deje de tener una geometr\u00eda cl\u00e1sica. Una medida inferior previsiblemente no puede ser tratada adecuadamente en los modelos de f\u00edsica actuales debido a la aparici\u00f3n de efectos de Gravedad Cu\u00e1ntica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/_js6wgtUcfdQ\/SoLvaVZyMII\/AAAAAAAAG3A\/oViwpAzOLO4\/s400\/escalas_de_Planck_2.PNG\" alt=\"\" width=\"279\" height=\"143\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfQui\u00e9n puede ir a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> para verla?<\/strong> A distancias comparables con la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, se cree que est\u00e1n sucediendo cosas muy curiosas que rebasan ampliamente los l\u00edmites de nuestra imaginaci\u00f3n. A diferencia de la filosof\u00eda reduccionista que propone que lo m\u00e1s complejo est\u00e1 elaborado -axiom\u00e1ticamente- a partir de lo m\u00e1s elemental, lo que est\u00e1 sucediendo en la escala de Planck no parece tener nada de elemental o sencillo. Se cree que a esta escala la continuidad del espacio-tiempo en vez de ir marchando sincronizadamente al parejo con lo que vemos en el macrocosmos de hecho st\u00e1 variando a grado tal que a nivel ultra-microsc\u00f3pico el tiempo no s\u00f3lo avanza o se detiene aleatoriamente sino inclusive marcha hacia atr\u00e1s, una especie de verdadera m\u00e1quina del tiempo. Las limitaciones de nuestros conocimientos sobre las rarezas que puedan estar ocurriendo en esta escala en el orden de los 10<sup>-35<\/sup> metros, la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, ha llevado a la proposici\u00f3n de modelos tan imaginativos y tan ex\u00f3ticos como la teor\u00eda de la espuma cu\u00e1ntica que supuestamente ver\u00edamos a\u00fan en la ausencia de materia-energ\u00eda si fu\u00e9semos ampliando sucesivamente una porci\u00f3n del espacio-tiempo plano.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de \u00bfDonde est\u00e1n las dimensiones extra?\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"847\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTCzhT7s5IfhHKUFi73bW_HdrwnjgoWg7i9Zw&amp;s\" alt=\"Teor\u00eda de las Supercuerdas: Explorando el Universo de las Dimensiones Extras | Club de los Teoremas\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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rOG9bhzmFh90zCA3rhCNLTAJlaaKY9RiQoJyVT91kGXP0olpU0KrTA+KtLdVb7xYUauk0xxETBlWaoRMhpFJEdsFpMJRBLZA29zrzn7pvZDXQgHopGqgS6rI8RtA4inorLIR1mqjMN7YPKrgKFqGg9ogqf9MAbMyCyXFpa4icxIp3dGa8ppU0G+84G9UUFeLSlOcdIMULnNIUYAbEDmESDVz7NWUZ0lgWZwAt3ENeU4c3HB51iQFm00rpf47LxgOaTkohlTUYXXWjBjngaGXTWa\/CIhrHMLeIVnF4iNcKg\/JrGRaZqqAs11AyAZgB0AxNrHSxKo5rCZlo7LrW5qzZUqXR6S5aggAXzTPnxpjqjttScAFxQx9Nz3UqV0ggtE5VFUCqBruXASfiIvSU1yTuYZONe81WSWcWidNNWVVuEG6QSwUEAaAPrCq0yTdJthjMCarOSteDykF2ajtMvOKLhxxiMSDQdQjLqBbJlbecCJUWsqeZqmaWu79NuugxAVaHLM0jbDRYcwQzYA+0UPVOLZmvLcwDzmmS2JvLdlKwC0rUD8uaEaKF40gh2IEiPNc+cBMIKm9vgXmSa73mGGIqFPxjUpLpZNokeGoAXSstpvKHxJWrEDKhLOyE6cFU0MaxquWIyySOBS9vswBoDVcKEerSlK\/i\/8YOnLRAa1VoL5hXkkEMRifWB041rT2RWuO1YXJJ8wQjJXAjKuQH8+OZhjFDzWaZlAEU20\/nVGlF1Cs5Y4oOpj9QfyMaTJr6KsxKGvMICEwUluimXNHPFFFaCV5LdVaGPB2wVXtbMaJFBjHG3ELpdgu7Yh9RHsQcF50VdWVL+h+hjua1cTnUW9nl8c9UVaKrL3UTgTi02N8C38\/mG5KE6rK0irDo\/Ov57NBxglVVYZNUqLl45BjQZaqCv3TiRqMGBSxdZW0gf272RY4tSjBSa1dciKKx6RhGBzWXmb5clyp6ksAOKTdOFbtRcIDLmKC+TlnGSJmi6mEBs\/nyaztKjBQKCXS6y4jiOVZiBgMCMTqGuJuAnLgmzAk4nh54Ktll0Ba7vgKzpMsDE1BvBtWROUIDj5rb3TMpyqCVRUDcWW3GmSQWGJLMtWK1ORw+EEhwxIRaIq4YHQp6XNVWlvOXCbLKFsybqlL4A+9gKDmjZkB1XO5pcC2GcD8C5aSb8lmvtflOuBOAVq+rXTeGUQImKLrtWYgEqOCtMtbJNlznoQ4NbmgYoQNTDPpENzy1wckIYfDdDbw5\/MFJSg2kTJss3JrXgpwqGNL23HGMhgMSZGKbnEQbLDUJC2UR2RWDBSQGGRibpA0KvCDnMBIXas4XfmnpLvS5bk4fdqTdaOwBpMwuFxddiG4yJCG4rtLlzZ14ihVMRUNfrUdQrBDPNLaWte5sOXXsu5OssqZZpSIAZrMcvW05nV6vxi0iXGf2rz2xIjIzi77QlmDf3340ve0SWBgRxgJZQ1zwvHohECYarTHhbjMz\/ALmkbC4kTUmIobepN6ZjdxJK410i8o2gRgtkZLoiTisLXHF1OK6dslAKJZe8BKS5hgrzWBIBGypFdEUb4hP5RccI1tASrXyCTVQSwapqW4q43GRQiNeGNKsMTsglwXQ4kCY\/94lOSEKsQcwbjqMlYb3LBJzoyhjjA04KLyHAS8x5VKZEsXaauMpphTBqAaw1RzGNVnJSDjOaTkCi0yIbnqMCK+0cMsaXICKrpdUrRhS7TSfz1\/ntg4rIqCE7JXjYUocRToy+EBwXO40VZSYMOn4+BMbQ41BWNqXikjWvhAtsNUpa0y5h9Iw8UVYZXkt21oY8DbhVe1shmFzJeccDPuXW7BehsS4Dr+ke3AFF5cU1XbsqYr\/P5lHotC4XmiZkS+NXaPyjclJzvCmpIFaaqj6fmYCpuNEka3ajmHTdw\/L+CDirjGS13m9LCa2GOoUYHDTgpqM6gQnCqxbsutK85RcwGQooGYWqoLp0gk5YYAwnYyWW\/dVKBMC5YAzCVDjKjFrzsMgf7oArGeCvOZs8Bw\/odlzLNLvm4DcMwMDpUI0u9hoUlkPXsiRHBdTzZFqU5d6FZy3F5X9Qq0ppfsnQxoMBUgHopCsjFN32lprjP+k+bIJZO+C8sqaVLCi1VyMD8eatI21oFSue8LxJvEfpKXHMt3VwRImgphWt4gXsf\/VcOeMkFytNocGkfcE4sqUbQ7TUuJORpiXzQY5sKafWIHNCkBRQtPuhYMy0yXJsNiaZIclqLKqwWmZIxNeZfhGWs8PkuyJGDIgpU0U3d3TE5ZYVSAgoScrxAwGzi16TE4rwRRPZdnMNzrRxXd3L3Cs82Uky6y1GIzxHFJ6SK9MUbCYRNcUbao7HloXGkT97kslxleYVNTk6AnAdONYbfCMKrqey8igzmB+0\/arORKlLeNJgE10IpdNStRzisWaLWC5WRJvc6VRQFdmfaVa0XrOFKSpYLfdGnAbbuH+kwMJDSx3FcQhkQJRcXGixtlm32WrCpea7EhTmAQaEaDUmLSEyOAktw32HkHABDed8WZNPqzJyoykcYoCHzGmixMj\/AE4ymnbsFreIE59UrNtSqzKlFkzJzuhBKkb0uQBGAJIp1Rhswa4q7YRcAXVcAAfVUkreANMKIszCpZSTMJBXHIdUVNQgmzMdk1LHEN41a6omLUHilWdZpJxqGmL8YyakFSJk6Q9PPl2T0g4a2Qn\/AFYmoWuSlGBrXQI1iovxnwPz9rO2SboVhQg5HWNHRiNOOMAMyVqE8mYUMrIDKmnVt17QMK4a4OCA7FXltgG561zzzhyWSKyWqrQjURT+dcPgscFmy5g6z8MY0tz4pO2L+X1jLsFWGV5Pd5Mo8Lb2r2diK5ElcRHnQx4gu55ovS2GTh0R70Bq8iK9dmyLxhsJ8PzjuaFxxME5JXGuwH+dUa4KDjRGX0VveB\/KE5BU3nAKdBPxrUbRh\/KwcUB1fNTctSVmvpYUXrGPRr\/CRCf9wRtBkWtWVnF4lNvFB0XVPGHssta0pmYT+a0\/wiaS3QbFm9VVWgqNC1uowbIkyRo0xkq8LgOPyuqUlyaF1ww47qasAqTKhVOAxV\/rrjFlXc8Ud6DzktJFhLPvYBu\/3JdxqC6KiYDhz15xDDOwWHRg1trjQzWNtnb4GSUwumWrlcSSyZgHX97\/AKjLiTRbgssSc\/Gcp9CoEvtheTfpdQPVRpktOoLUGFKXmichM1kfWRVphmTpUmc8td7lUlnHF6UxI0CgAjIbPFIWIT3Q2Grq+Szn0NomSJMy7Kcm8VFRdALFRrpiMIKuNkLbBZhNiRB4glkpLlzpEypIfiAaHFQWrqpGAAGkFVM3ubEZ6rnC1EYAkdJid4Oa6LvovV2+zJaWkrKY3QqqNJFTjhpzjtLJgumvHhRHQA8xB1UsE2lsXfptd6qoYjBwtaA8+sxgg2aIitnsxux91fKaMtJm8vOS6BNqjCmOnEavvDri1HmSySwRBDdWVVuk4S5oCBCsqShYg0BNApYbasOqE1xLbLlhzC+HN05klOWVd7MuagvFUaYwvYY3krziojUQW5g85D9qL\/HNjqTMlzd0ZHEFOPWUoOREt5rAnm9Wv\/cZ+6fNdUB\/irSveSXsU8qWp663+NdwZeLJAFDnWvTADOhVYzAQOVPdOgFSpUVXjMAS1GWuKtUezJwHNqMM4qH3Ag4\/3wl3RltdIpjdAF7DjS8VB0YKVA6YYxQ4Agjn+\/8Aq6kyXeFDqqAcNOK6aUr0BoyDxXKHSM0tKWhxrgKV2Hn5\/jzxrFUcZ4KqYXhlXRt541xCbuBC3ccUHVT8vGAGpUwfEUQuJ2mvWP8AmHwQTRL2hcev4Uh8FRpovK\/1DJw6o8f\/APQbRetsTlxrNLqwjzII8YXoRHSaV6ywSsI+hgtovFiuqujKT8\/rHTJczit7tAf5jU+EHFTnVWUVbYCCeoxl2CCZBUtVbjAYlm\/Omn\/2y2wDgtQ5WhPgFaRhxBjRGUbcKnnqQBzVgeJCay6ptHmsJSgA3j61K1OYreIrUYsRgdUJxVHEuPl+0oz1ZTnQgE4ceYbnFegwu32x2bIwrNEhL4B081SXZgSFILZB\/WJvshQ3dl5B1bI1JMxJCfZDdG1MowreO9zGmKBgBWWfjhtjLncAiDDBMzhUSS6yLoUMGpLmtKLqQOK5wG3SemkTwqVa1aJs8ROXksELOkoTFBlyXZWYN6141IrowXOEA52K0bLC6yauE+ybcTJiz7LJKGXLJmXq4kCnFU7aDpEJxmpCxDcyNEnaNElaJiIkiahVJqqVZV\/CTRztIOIhEWaqzA57nw3VaTj\/AF6LFZzSbSrOysGoWbMFXHGI6yKxIvLXiZoq2REgkNEiP2MFx7RdDG4SVrxScDTbHK8+IyNF2sJsi1ivQ7h2iajPOl0CyuMdgJoBQ5jRHotcTMOwXmbVDhuDYbsSu7Z2lzLPOIK33uilMRjWojoPjc2WC814fDjMacAsrHMMmZIlTmG9giZlgKg0Da6E\/GMEEgyxwVIgEVj3wx4sFW3UmLNeXRRMmFKUxIUhwR8MNsbADgG8QEQ5sc0OxAmn5YCrMZSu9F0lAAYmgUkjVlltMJrqhrsRMrndUtBxkSlt1VUMWQDemcsVunEIufMSYACBXFW2ckgNd90v2uSsoKK04w3sqaGigBprBsdojJxmF22i4y4V9l0rI15QhDAG6MQwKzAqAk44CsxsPGNNMxNckRpa6fyS1BZ+LkSSwGOLEBiueTY3RBhVIgNE+HyX\/U7ImkmmdKFa5kHChqc8wdoGqFISUHtGKloSjVGRGBFOv415zzxpuEkMdSSwtOGn\/sfnjG2rbKpulcNdPjGBzUsEZcuqg9HV\/BATIrJdVVeTx+18SI0D4VtrvCvP\/wBQ2Wq9MedtzZsXobJEkVxrJYyHFRHnQGzeu+LE8K9LZ5FF\/m2PoIQkF5L3TKaufz+c0VUprV0p8T8TGAVkGqrITAnSwH1rCcUOIwW298d20KMK+0af8xidAFmfhASli405RoBBOQwy6ze632xuJ9irF8MOmKBVi5yDNUD2VrxSTQ+qq15jGHSsrQIDOnz55LCcMKrWrVEut7I36ltpvpQ80AVBMmR9fn7Wdpn70Ay5i9vdQxIowmcboY9EaJkEMbeGRw4\/pLWmVcqopvh31Zho1GrR1pXSaECJzkrMdMz4UI\/RSsoNNR1QqJZRJjKQa3lABCk56zzbIx9xmqOsw3AuxqAfPmrkb6Zsqz3QhQTCKHNQDcU87UrATOgSH0w2JFxnJOWecqzJS2corTZSy2FMATpP4hStdghyAFVFzCWOMWZAM0nM3uXItMmaV3xWFzDFsqFTqwPQ0TeZ4q7Q90WHEZhx\/wCriTzNmS0JHET+2ppgD61K6TESHPAXe0shuIBqar2Vn3HlXFK2VZgKqb9c6gHHHo6Itdt6Lwom1xQ8+KS8\/KmGVZnlmWwM4qwfQyKcqHRXGoga2XBek4CJGDg4eHh1XUtVlMvgsqWtJjoGYVwYscMcshFYcQifJcbHiJePeaAyXZ3N3UlzN9Myl8oUGGeFOjIRtzC6zYwmuKPs72WbGE5pKXIaTMkhizIn93BcUrnX8OCkw3eIGXkrl7YjHSoTTzTVkDLvUwBmIDTmStFNLyhx0Q3ydaaaYBReR4mnoJpRZgAzqLi3zX1WmHEAdFKRocirS\/dPRUtNiFQq+o7Nd9Y0vMssE7KKaQiJTJ9VpkWkziP6qsihVnbA1rfAAAYVmNfFTkKJ\/KRmUpFbmC0aey6Ak3qMDitDUZkA1DigzAbq6IZXPaszB4q61DVxzOAqc8SAKnAjjD\/mFwSMpSTbpfQ05xzaR1mv+qMg2XKINlyxmJeQ7CPhhhsp9IoDJy2DJyuBivPSFzWZ4pyTKNOmsTc6qg51Vpwck4D+VEK2AKrTXTWs3+nGmLlqjj2jaGlsl6+xQiapc\/0m1a0yjk2eKLVV6G0QjZWU3c5kwIj2WRWkUXhxQWFLmQf50xW0FMvQta0B24fSEypShmZRQXR\/6r8YyUiZrSdLoLukqa013SMzsoOYxkVqstMzNc6XVaa\/WYnRpFctrHn5osarpd4vLBa2qUVdycjUmuNErguRxaoJ2UibPE0c\/n6WWOBYOn7\/AOIzURQXYDAGow+7QiUMq\/8AiwO3bBOWHp7pC0TZb866rjMxLXzQMTRa3qU48oq20UXGDqu4ABoaPnFCzgzVujBFMqY7XqMhFZbDnxrsEYqSk8iGZ8agcjxUZy5STLvLLV3kmatDevk0Xm1nbGXHkm0WQYj6kgGXklpDlN6AO9vQyXe7xQCxwNMzieoQsAquAfaOI+4dko1p3tBWiz5M6q4YkYVvHYVFOeJOceKqIdt3Nrm1qtpFkadaUa1KQJ9G4tBg4IUgaBl0CMhhdVZfFbCgEQT9tOyEsGUJtmKF2JAABrRlrxsMzSKgACQQfqlsach7rki0NrYdJic\/Ndl2DWS9ZIMq0zbPJQkossAgijAi8zDnOzZF5hrSV4z7zZ4b4jhWf\/ivPsplWl3lqZiSNZ9UbDsJPVGwLTQTiVlkQRIIDjIuWNmlVkyVUoJsya1SPWUAAUbZmY0JtcTyC290ojiZ2QF2LNuldabKmYmhlBtGr6aIZhh4Dh5yXI+AHBrm4YoWyzvJExpVLl1ZeliLwFSmvH6wBwfZDscf\/Uob2xLIfjilZlG46aZjEKABeEsVDfHKNSnQq7ZtNk8v2pY7RQXGoy3VBzbEJfIwyF5uiCRNOKT2T8TcfgVjZrjXaj8BwAYLcBU00AI0ZnRIRLQnx4piwvddQMNQbNT6pVszQ06uiMu+0z+dViIJtmfn\/i0Y3SKjimtTqpz5FTjzc0GPz5isjxDyW9nmkYUGeWjDMDnvdTDVGXNnVSe2dUX4pAAFGIoaacx4Q21CG1CpvlGGWnRzxoCYKdmhXQkz\/VwzERc1cxZin7Hb7pFQvUI5okKYxW4biyq9VuduqpGQjzI2zuBXvbLtcgm7VukgGQ+ERZAcSuuNtgkvK7qbqAk0C9Qj1IMCQqV4UfaLZkuFNn6SAOiO9rOq5ZTStunZYDDPDYIpDatwmqI1WUaACTz40EIiQJQRIFBptXBwoPjjTorX4mEGyamGSaufMmVatK19ammuS9JFeYDbFpcF0hsgnZ8ssynACisTowUEnmGWeWESaZA+q52OAbTySdpmb5QEcX1UHtsboNa4f\/ISDGmtl\/fRXaLFePFcycCxIFKlasaUGSTBlheBVsOmGRPyXS0homVdZhm\/2JRupSapfBg+G+BfhiYm41RYsfUfU0pySizDcdZd0AKkxhShBUAEJ8T0Qz4VQtEwXdQFjuzbEQzJMqjLfV0YG8F4q1G01\/OIOcZKuzw3OsvfyIRsliq77+VYzJV9XLYBiA1SdOIuwwziUokbwi74GUlLXanazoySzdkm4ZldJNQuwCvxjWBokyG1sU2jV1ZJi22ZLJPluGa46GpzYHEXhrHqnpjLZAzKxCe\/aITmSqCvP261Bpjsq0VmYgbCSYySF6UJhDAHGq61hs7M9onhzLMoNMW6NJagUEZZxqUjVcMWIA1kKU50TNg3XZZLq6H+8cJh06G5\/wDkxVpBIJ4KUfZg6ICw\/bwXX3TkSxOU2dlXepV+8uIJWp6yCOuHDcS3x8SuOC992bwEzMkpYVv71LmXjfnGY5bihlpmD0N0mNOmyZHKStENkuc3gJBM7m7ptLCFuMjlnAGgKStWwwjTw2JPngpRoDXzlQ4I2jc6o3yTjVQGAxJZ2+77JgtSMnfJBJkYg2Ynp6BWVBMvOuJq15djTKAADANdXGA0k13ofRBcWeE+nb9ISCGUhhxCaDH1DnzADfR0wzP1\/fySHCR8OPz2V6EXr2LEcYH74YBg600giuA1DVGOUvT2SmHSlgrWaZeBriaYn6PX4EfkYZHz+kntskEfOikvOmRA6qfkK0\/9TsgNKodgnZvHTDAjGpwpr+OPPXVE2my6qg3wu80u81TQ1FcdPw+vXBeAKga7CSL2rIKctOGcRc+ZSELElaJaDr+kZmsmGn7JbWBoDGSAU2kgpq3W1hprGWtAVIriuRNtBOn6RSakGTS5tRrr6oYdJbENG0zFIwIxNeimX06ouyKOKGMI4K8thdrWpLGtNFQadGfXDtTKTgZ1WM80AAz+JYgYfX5o2MSStNqarFEapAxxNOk4tTbkNnPGpjFUcRKqa3VY3VQHC6A5GxiLvw+o0xKEPET881GABMkpKcS1ClA2eGSDjsMRpwQjXllG+nD9rob4RX\/1LWhQ1UlEiUrC\/MBoX45QsrDDKYKmMTJVWGz4n48uXzgkZAAuggBP7TTDSl5VbemZSMhxsYDQUV3TNeNZfsT\/AKWJdpjiTJNBWZK3z7rIWLAVpgKCJEk0CpJsNhfE6GSvKkJIVGIJMyW6OoIJvhjkNArd6jGmsAWXPfGJA4EEFSzo0xZE2YVMpZgllaUotSanWK1rBMnBDyGF7G\/dKc1q9qCC0WWTL3y+xZLmIXItlmBdHVGTKcwsXVosjPMpCs0s25TTLNwiZMJKm6EOICAgYHRiww2wWayKrvDWRrpjcaz6r0Mm3ybooZFKD1ioIwyIpoy6I3Rec6HFmaOXKTfZVkF8KJdoIw+8CMQdlQIGkONcQul13E2jw4t7J2QqWhrNJC1VDWYCaDIAgU2KT0w3tLQXKJLoIiPJqcFzpcuZLlzZyUCO+93CKkqTUU5sBDtSMj5rotMe5rHYgTmuq9uScpDLdMmTdCMaNfJAqo2aocOYNOJmuQQXwiCDQmfosLRvkoOtLyiUsqtLty\/x6bcyIcgahbYWRJHAzn5yV7PbN7mF5P8A47zkKcBdlopLCpxzOEMkOFl6HwrbbL8aalNrKvjfZDUYCpXXdQ5rrqcDA4yo7D5\/SiXWPBEwWIYEcWt4VDqaZipA1V\/tA4Zxo9fQqhmDPgmK1lkY0qRLY5qQa3W5w2nqwjJ+7rxHNSlJ8x6pRyVJNKYio0Kx0bVPhlTDQVpBwon5aX6FRiPppB10rTaDsibjZnNc5NmhS9ttdOIhw0nST4f96Y5XPV4UE\/cUhfMSLiuqyrK52QprJYtkmmHaUyxM2a1FTWNAqbofFM2\/dEvqgEgEWC41XOaaYzaVAxYtMMK0qBipfOyC0tWVtZbUyNUU\/IxRr1OJCDgnpiFlBXFSeqoxB25DmqdMdbHArkHhNkozXu5HjnEmnqqR63hzRsCaTRaxwVnl1kgKDUFqbAQvGPX9NcIGUQz+dEmusxJlJzlBUrLNJYIvzMi9CoIU6AAjGoqMwIUzOuK6GUNp2PALnTG4hBN1QuGgFimBwwus0o4a4CZK4FZ4n\/v9TSrS3ntdSqS6zLuFCbw326QDkSBTRGJEq9psETNTT2W021iWpWzjLe5hIxuG6FINc8T9YMBJTEMvIMTqPNL2qSJRZmf+5KnIwatGdWWtAuwivTGHY1VYbrcmtFCCPIhLnfJizUQlJSnfLjetiQMMNANYzUqn02FrjUmk107BaZVkmSpoBCTJZDUNWqMCQOcA9MadKUlyRYcTaWOZxBSUmbPnibKl8WWb0wqaVouNAerAaoVouxV3NgwbL31IkFzFkpTHOGGs4rrLok6L0Vp3R3xrPJmIJayit8NXFgAKkUwFFGG0xprQCZLy4cCw18RpmXYJvekmcKtFTSWAqEYAsF9Y85A7UaERzSAokvZdwueKWkzzSTKfFGpNuri1Mc+oxXwumeKq9gBc9uOCYbc9Z5qCL060E3vvhKE5dPwjDmlnkB6KQjmEK4Nb6TQNtmSnAnDfJZmsb+bsJfFqRqwB6IXCnL\/q1dMitmwyMvSqzSzXwWlEVdQCBQ1MxzxQfuGijqjZI4\/JJl9ij\/kkROIa8puveJIOks5OPtAKuYhiYoahOyHNkahdCSVnmtbk0AYHJq3TQ6xQsaCMkWRSoXO61Cpi1AMbt2hD\/fU5NSq1Hjprsh8a4cCik7XDgsJovAL6xrxTrFf\/ABtt28\/MUSAqN8Jnw+VVLXabgMtca+sSrn\/TgKGmvT0RxxIs1uHCtm270XMLfhHYfwjnJXYGqA\/gHYmeEKaJKwP4B2JnhBNKSsG\/AOxM8IJpSUv\/AIR2H8IJpSUv\/hHYfwhTTsoFvwjsP4Q5okqk\/gHYmeEKaclUn8A7EzwgmtSUDfgHYmeEOaJJ2wW24fVBBzF1xX4ZxZjyFzRoNsLoT5dSLtWvgGpqL1K4kfdAwwOzZXuhxAQuVpkPFSS3kzFMp1DG6CpdtL4EXV2VAH\/UIztgyUnBwiBxFTguZaJ4K8biqAVRAMSbpxppYGaDsxjR6d11sh168T88kvvF4iZOoErUJsvhiD7RpNJGmMyVC+XhZjz+eSE6Y0wZXURZVRkXVWMomv3D62HNBhQJsa1nUmffFLJU0lyQHa7MlM5FEIDFgQwzah+kYrwVTL7ohkKEDjy7KGxIovznvNNksQzn1XUjAa8gvSYRbLFAivcZMEgDw4grKXPmzXQyxdLpvZd6UY0oSK4ZUEBmcFssZDabRnIzojI3PQWdp2JdHoa5AcUUI52+BgDA1ZdGc6MIfAj+lfdHdZEtKT0KvVVZ1XABitCtaRIvAoiDsznQTDdSRoV561TCHaq3Ma3ceLXGmOMRc4zwXpQ2iyKzXqw8u0T7TPYVRRhUkYBSA\/PxB2o6mSAXkWXwYTIYxSSyyJMmjFjPZgZeIHFYAHOhxMbDxORCqSL10xKyMV07FbhKnMzpRkl72FXIMKAacAaRosDhIFckWGXwg1poTNOpISib213erOZjsuZelaE661+EavHNna4nAqBc6toYukPJUvFUffQaS5J9UVI31gKaKnE6dEERzMW8StCTnCwcT+lxV3Qly2vyjOQ3gab2pSgUAVW\/ia1NdsQMYDELvMF7xJ8j6py0buSJigMk4MqhQwQVoFK+3rJNIyNqsk0KgzY4rD4SJLH0vKIownYVukSlBFb349ZXD8MLfADQFUOzROndNzP6hkuoDrOLLW64lqDjrF\/HbrjJ2gT8IIUm7FEa6bSJcprI7uSruAnBzm29jRShAv54Z6ow6POley2NkfOspea5xtUnVN7pfNECW9ey6Qx\/TuhwmTqm90nmhTb17J2X9O6gtMnVO7pPNBNvXsiw\/p3VhapOqd3SeaCbevZKxE6d0eFSdU7uk80E29eyVh\/TupwqTqnd0nmhTb17IsP6d1OFSfZnd0nmgm3r2Tu39O6HCpOqb3SeaCbevZFh\/TuhwqTqnd0nmgm3r2TsROndVNqk6p3dJ5oJt69k7ETp3U4TJ1Tu6TzQTb17IsP6d0Ra5Oqd3S+aHab17JWH9O6csu7EpVZCJ11swJaimWI4+wV2RVsWWE1CJsz3G0JT80zZ935KhhdnGoAUb2oApr4+OH1ip2kGVCpO2OISDMd1hZN2JCMXZZzvoJlqAOMGFBfwy+JjTtrBpIrb9miuFkEAeayXdWTm4nMaEL\/bWii7dFBfzBC454QHageBWt2iASaQPVYWzdCXNYlt+CkuQqy1GLGuJv4iorSGI7eRVWQXsFJT811LFahMlOtnBRpbrNAZABjSWQAGOsHmijYgJHZckWGWPDopmCJY+oSsiwLKdWnG9cmXXvCqAMKhuatTGyBJUdGdEaRDpMUlikt0N1VC72grvc1mU\/du1NNuNfpE3xgAuiDszibTuIWE2zTXmOrney6GYFX1WIBIWgNBkc9RiZaXGRVWvYxgLayMppr0ajWFJigCYrkM33iSTgei6RzGEIYI6qJjubtRYT4SPRdB5Njm0mT5h30qt+in1goH5RstE1yWtoYS2G3w8Fy2sQEhZhOLsFu5ChqRj0V6RFbIAquy9N6WyoAnprzJc5FmAMbMtLq+zTSwGiucADeCgAx0JxbS2mLDa0aW6Pg8+epbUEvKa10UpTpgNDNSiw3BwLcGt1W26lqs9mtDAl8CjXEAKXaKxWpaprhEzH8PiU9nhxo8EGnGpx81520brBmZuET+MSaAYZ195HM6MzmV6sPZi0AWG0+ckubcvKbR1fuxzuitzFVEJ2Rvz0U4evKbT1fuxO9bmKLp2Rvz0RFvXlNp6v3YLxuYpXTsjfnojw9eU2nq\/dh3jcxRdOyN+eiPD15Vaer92C8bmKV07I356KcPXlVp6v3YLbcxRdOyN+eiPD15Vaer96C23MUXT8jfnohw9eVWrq\/egttzFF0\/I356KekF5Vaur96FbbzKLp2Rvz0R9ILyq1dX7sFtuYoun5G\/PRD0gvKrV1fvQrbeZRdOyN+eiHpFeVWrq\/ehW25ii5dkb89FPSC8qtXV+9DttzFFy7I356KcPXlVq6v3oLbcxRcuyN+einD15Vaur96HbbmKLp2Rvz0Q4evKrV1fvQrbcxTun5G\/PRTh68qtXV+9BeNzORdPyN+einpBeVWnq\/dh3jcxRdOyN+eih3QXlVp6v3YLxuYp3T8jfnogbevKbT1fuwrxuYp3Tsjfnoq8PXlNp6v3YLxuYounZG\/PRDhy8ptPV+7DvWZindOyN+eiuu6IH\/5Fo6v3Yq2MzmVkwXH\/AEb89E5at05M2TLltMnFkvcYqpqGIIrV9HG646GxWzlNQZAiMiFzQJH5yTu6O5suWzgMBLmypbqANNFYaajTp0x0sAIXPB2h72iYqCQVnN3QJaSyijKLitTAnKuOGn4xsyTbCo4E9VrZNzzMmTZbtRlWq3cQxYgA83GjJngsxIoY1rwMSkbJMlhAHSrY1PSYQbRdTg4nwmizE6cHlyp0suJVG3saVoDUldgGMRBi4OCZZDLXOhmU+KfvMTPmmqNPWstSyYqzgmtSNC0GEUa4ymuaQFiGKhpqq7ozZq72klpdFlJeIaSauas2JNcK06Im57+B1WoDYbrRiA1J54JGdPtTG8WQk5kmQTHO50XgRouprIDRIA6rIm1a5fXZ4kTG5jRalA66of5WuX\/t4z9fmNE5QOuqsDatcv8A28L63TRKUDkdURwvXL\/20H1umiUoHI6qw4Xrlf7aH9bpolKByOqn+Xrlddmg+tzGiX0OR1R\/y9crrs0H1emiX+PyP8kRwvXK67NB9bpoiWz8j\/JH\/M1yuuzQfV6aJS2fr\/JT\/M1yuuywfV6aI\/x+v8lP8zXK67LB9bpoiWz9f5If5muV12WEb3pon\/j9f5If5muV12WF9bpon\/j8j\/JH\/M1yuuyw\/rdNEpbP1\/kp\/ma5X+1g+tzGiJbP1\/kh\/ma5X+2g+t00RLZ+v8lDwzXK67NB9bmNE5bPyP8AJD\/L1yuuzQfW6aJ\/4\/I\/yU\/y9crrs0H1umiPocjqgeF65X+2g+t00R\/j8j\/JA8L1yv8AbQfW6aJygcjqqnhWuX12aD6\/TROUDkdUP8rXL\/28H1+Y0TlB66of5WuX12eGDH5jREoPXVWDWnXL67PFGujcxolKDyOqY4XayRVkN0ACpkZDRzRdjovTuFEwtnAMh+11t0rLLZnCOtC4mSgHl3VvCrL62GJyHsx1sM21K44MR4AmDhI05K9peck4PTe3IuCmRORzwOJjZExNYZdvhyxGK5FsAluyP6ykg46YyuuGbTQRgutJ3XkSJ1oLTONQS0ojEAJhSu26vxiLo8OdSuZ2yxYsNlltMTULh7tWiRNmXlnUUKiqCj1CqoX8iemOZ8aE4fdovQ2aHFhskW8+IXMMiV78d28crjCP++hXVbiZdQhwaV78d2\/hESyGf99CneRMuoU4LJ9+O7fwhXcPPoUXkTJqEeCyeUDu38ILELPoUW4mTUIiySeUDu5nhBdw8+hReRMmoR4JJ5QO7meEO7h59CleRMmoR4JI5SO6meEFiHn0KLyLk1CgskjlI7qZ4Q7uHm0KV7FyahHgcjlI7qZ4QXcPNoUr2Lk1CPA5HKR3Uzwh3cPNoUXsTJqEeByOUjupnhBYh5tCi9i5NQpwORykd1M8ILEPNoUr2Lk1CBscjlQ7qZ4QruHm0Kd7FyahDgcjlI7qZ4QruHn0KL2Lk1CnA5HKR3Uzwgu4ebQp3sXJqFBY5HKh3Uzwgu4ebQovYuTUKcDkcpHdTPCC7h5tClexcmoU4HI5SO6meEF3DzaFO9i5NQpwORykd1M8ILuHm0KLyLk1CHA5HKR3Uzwgu4ebQovIuTUKcEkcpHdTPCC7h59CneRcmoQNkkcpHdTPCFdws+hReRcmoQ4JI5QO6meEK7hZ9CneRcmoQ4JJ5QO7meEF3Cz6FF5EyahTgknlA7t\/CC7hZ9Ci8iZNQhwWTygd2\/hBdws+hReRMmoU4NJ9+O7fwjQZCH++hRbiZNQiJEr347t\/CKNuh\/voUi+Jk1CukuV78dh\/COhkSGK2tCsuMQ\/66hei3d3YkWiWgE031CXqo1KhSCRz1jqG0Q7Mprzdl2WLBeSW0M+IXWs\/9PyrUizwQbygVLlSSouEkXcMVMVvGLjftESC4s5Lw00ySSTMfHH\/AMf6o818WCTOZ7L32iKBINHdZb3J96\/d\/qiBME\/7Hst2ouUd1N5ke9fu\/wBcYLYOY9kW4uUd0RJke9fu\/wBcKzBzHsi1GyjujvMj3r91+uCzAzHslbjZR3REiz++fuv1wWIGY9kW42Ud0d4s\/vn7r9casQcx7JWo2Ud1N5s\/vn7r9cFmDmPZFqPlHdESLN75+6\/XCsQcx7Itxso7o7xZvfTO6\/XDsQcx7JW4+Ud0d4s3v5ndDzw7EHMeyLcfKO6O8Wb38zuv1wWIOY9krcfKO6nB7N7+Z3X64LEHMeyLcfKO6nB7N7+Z3I88FiDmPZFuPlHdQyLN7+Z3Q88FiBmPZFvaMo7\/APFXeLN7+Z3I88ZswMx7J24+Ud1N4s3v5ndDzwWIGY9kW9oyjv8A8U3ize\/mdyPPBY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\" alt=\"Resultado de imagen de \u00bfDonde est\u00e1n las dimensiones extra?\" width=\"368\" height=\"184\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"848\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No pocos han tratado de encontrar la puerta para acceder a esas dimensiones extras que pregonan algunas teor\u00edas. Sin embargo, hasta el momento, nadie ha dado con el camino para poder llegar a ellas y traspasarlas para ver, lo que pueda existir m\u00e1s all\u00e1 de las dimensiones que rigen en nuestro propio mundo.<\/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=\"Resultado de imagen de \u00bfDonde est\u00e1n las dimensiones extra?\" width=\"364\" height=\"182\" data-deferred=\"1\" data-atf=\"false\" data-iml=\"891\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de \u00bfDonde est\u00e1n las dimensiones extra?\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"890\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La puerta de las dimensiones m\u00e1s altas qued\u00f3 abierta y, a los te\u00f3ricos, se les regal\u00f3 una herramienta maravillosa.\u00a0 En el Hiperespacio, todo es posible.\u00a0 Hasta el matrimonio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica, all\u00ed si es posible encontrar esa so\u00f1ada teor\u00eda de la Gravedad cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, los te\u00f3ricos, se han embarcado a la b\u00fasqueda de un objetivo audaz: buscan una teor\u00eda que describa la simplicidad primigenia que reinaba en el intenso calor del universo en sus primeros tiempos, una teor\u00eda carente de par\u00e1metros, donde est\u00e9n presentes todas las respuestas.\u00a0 Todo debe ser contestado a partir de una ecuaci\u00f3n b\u00e1sica.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfD\u00f3nde radica el problema?<\/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:ANd9GcQ8xd1Z5WzVwE8L_nmOEmUIqdbWa7xTVXLhChLa5bLTYur7_TrZ\" alt=\"\" width=\"390\" height=\"227\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR4ZKfRRy0I4lm8Wx59XyP-l2oMDnixlZ35XTX8G-gmJuh95xXV\" alt=\"Resultado de imagen de \u00bfDonde est\u00e1n las dimensiones extra?\" data-noaft=\"1\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El problema est\u00e1 en que la \u00fanica teor\u00eda candidata no tiene conexi\u00f3n directa con el mundo de la observaci\u00f3n, o no lo tiene todav\u00eda si queremos expresarnos con propiedad. La energ\u00eda necesaria para ello, no la tiene ni el LHC que ha trabajado a 14 TeV, y, necesitaria disponer de la energ\u00eda de Planck, es decir 10<sup>19<\/sup> GeV<sup>, y dicha energ\u00eda, queda lejos, muy lejos de nuestro alcance en el presente y, si alguna vez podemos disponer de ella esrtar\u00eda situada muy lejos en el futuro.<\/sup><\/p>\n<p style=\"text-align: justify;\"><sup>\u00a0<\/sup><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de El Modelo Est\u00e1ndar\u00e7+\" width=\"279\" height=\"266\" data-deferred=\"1\" data-atf=\"false\" data-iml=\"1021\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francis.naukas.com\/files\/2017\/02\/Dibujo20170221-smash-model-particle-content-andreas-ringwald-et-al-june-2016.png\" alt=\"El modelo est\u00e1ndar extendido SM*A*S*H - La Ciencia de la Mula Francis\" width=\"375\" height=\"245\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La verdad es que, la teor\u00eda que ahora tenemos, el <strong>Modelo Est\u00e1ndar,<\/strong> concuerda de manera exacta con todos los datos a bajas energ\u00edas y contesta cosas sin sentido a altas energ\u00edas.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a1Necesitamos algo m\u00e1s avanzado!<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/djxhemary.files.wordpress.com\/2012\/07\/0.jpg?w=578&amp;h=430\" alt=\"\" width=\"522\" height=\"388\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cada part\u00edcula tiene encomendada una misi\u00f3n, la de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, ya sabemos lo que dicen por ah\u00ed.es la dadora de masa a las dem\u00e1s part\u00edculas (cosa que -particularmente- no tengo nada claro).<\/p>\n<p style=\"text-align: justify;\">Se ha dicho que la funci\u00f3n de la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> es la de dar masa a las Cuando su autor lanz\u00f3 la idea al mundo, result\u00f3 adem\u00e1s de nueva muy extra\u00f1a.\u00a0 El secreto de todo radica en conseguir la simplicidad: el \u00e1tomo resulto ser complejo lleno de esas infinitesimales part\u00edculas electromagn\u00e9ticas que bautizamos con el nombre de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, result\u00f3 que ten\u00eda un n\u00facleo que conten\u00eda, a pesar de ser tan peque\u00f1o, casi toda la masa del \u00e1tomo.\u00a0 El n\u00facleo, tan peque\u00f1o, estaba compuesto de otros objetos m\u00e1s peque\u00f1os a\u00fan, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que estaban instalados en nubes de otras part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> y, ahora, queremos continuar profundizando, sospechamos, que despu\u00e9s de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> puede haber algo m\u00e1s.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcRzLmIu_HuQE-4pj2UuSCTShvToKY6EXGFNogpd986HfQJUaH-P\" alt=\"Resultado de imagen de Que hay m\u00e1s all\u00e1 de los Quarks\" width=\"380\" height=\"252\" name=\"ORthj_oivTEehM:\" data-src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcRzLmIu_HuQE-4pj2UuSCTShvToKY6EXGFNogpd986HfQJUaH-P\" data-sz=\"f\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Bueno, la idea nueva que surgi\u00f3 es que el espacio entero contiene un campo, el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, que impregna el vac\u00edo y es el mismo en todas partes. Es decir, que si miramos a las estrellas en una noche clara estamos mirando el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.\u00a0 Las part\u00edculas influidas por este campo, toman masa.\u00a0 Esto no es por s\u00ed mismo destacable, pues las part\u00edculas pueden tomar energ\u00eda de los campos (<a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>) de los que hemos comentado, del campo gravitatorio o del electromagn\u00e9tico.\u00a0 Si llevamos un bloque de plomo a lo alto de la Torre Eiffel, el bloque adquirir\u00eda energ\u00eda potencial a causa de la alteraci\u00f3n de su posici\u00f3n en el campo gravitatorio de la Tierra.<\/p>\n<p>&nbsp;<\/p>\n<h2><\/h2>\n<p><strong>Masa y energ\u00eda son dos aspectos de la misma cosa<\/strong><\/p>\n<p style=\"text-align: justify;\">Cuando los f\u00edsicos hablan de la belleza de algunas ecuaciones, se refieren a las que, como \u00e9sta, dicen mucho con muy pocos caracteres. De hecho, puede que \u00e9sta sea la ecuaci\u00f3n m\u00e1s famosa conocida en nuestro mundo.<\/p>\n<p style=\"text-align: justify;\">Como E=mc<sup>2<\/sup>, ese aumento de la energ\u00eda potencial equivale a un aumento de la masa, en este caso la masa del Sistema Tierra-bloque de plomo.\u00a0 Aqu\u00ed hemos de a\u00f1adirle amablemente un poco de complejidad a la venerable ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.\u00a0 La masa, m, tiene en realidad dos partes.\u00a0 Una es la masa en reposo, m<sub>0<\/sub>, la que se mide en el laboratorio cuando la part\u00edcula est\u00e1 en reposo.\u00a0 La part\u00edcula adquiere la otra parte de la masa en virtud de su movimiento (como los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en el acelerador de part\u00edculas, o los <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a>, que aumentan varias veces su masa cuando son lanzados a velocidades cercanas a c) o en virtud de su energ\u00eda potencial de campo. Vemos una din\u00e1mica similar en los n\u00facleos at\u00f3micos.\u00a0 Por ejemplo, si separamos el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> que componen un n\u00facleo de <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a>, la suma de las masas aumenta.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/image.slidesharecdn.com\/thehiggsboson-150330120117-conversion-gate01\/95\/the-higgs-boson-8-638.jpg?cb=1427716946\" alt=\"\" width=\"471\" height=\"353\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Pero la energ\u00eda potencial tomada del campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> difiere en varios aspectos de la acci\u00f3n de los campos familiares. La masa tomada de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> es en realidad masa en reposo. De hecho, en la que quiz\u00e1 sea la versi\u00f3n m\u00e1s apasionante de la teor\u00eda del campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, \u00e9ste genera toda la masa en reposo.\u00a0 Otra diferencia es que la cantidad de masa que se traga del campo es distinta para las distintas part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">Los te\u00f3ricos dicen que las masas de las part\u00edculas de nuestro modelo est\u00e1ndar miden con qu\u00e9 intensidad se acoplan \u00e9stas al campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/agencia.fapesp.br\/files\/post\/31272.jpg\" alt=\"La ruptura de la simetr\u00eda temporal produce mol\u00e9culas capaces de codificar informaci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">La influencia de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> en las masas de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y de los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>, nos recuerda el descubrimiento por Pieter Zeeman, en 1.896, de la divisi\u00f3n de los niveles de energ\u00eda de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> cuando se aplica un campo magn\u00e9tico al \u00e1tomo.\u00a0 El campo (que representa metaf\u00f3ricamente el papel de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>) rompe la simetr\u00eda del espacio de la que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> disfrutaba.<\/p>\n<p style=\"text-align: justify;\">Hasta hace bien poco no ten\u00edamos ni idea de que reglas controlan los incrementos de masa generados por el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> (de ah\u00ed la expectaci\u00f3n creada por el nuevo acelerador de part\u00edculas LHC cuando la buscaba). Pero el problema es irritante: \u00bfpor qu\u00e9 s\u00f3lo esas masas -Las masas de los <strong>W<sup>+<\/sup><\/strong>, <strong>W<sup>&#8211;<\/sup><\/strong>, y <strong>Z<sup>\u00ba<\/sup><\/strong>, y el <strong>up<\/strong>, el <strong>down<\/strong>, el encanto, el extra\u00f1o, el top y el bottom, as\u00ed como los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> &#8211; que no forman ning\u00fan patr\u00f3n obvio?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/electrones-120517133904-phpapp01\/95\/electrones-8-728.jpg?cb=1337262012\" alt=\"\" width=\"304\" height=\"228\" \/><img decoding=\"async\" src=\"https:\/\/www.ecured.cu\/images\/c\/c6\/Positr%C3%B3nP.jpg\" alt=\"Positr\u00f3n - EcuRed\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><b>Positr\u00f3n.<\/b> Electr\u00f3n con carga positiva. La interacci\u00f3n con el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> puede resultar en la aniquilaci\u00f3n de ambos, con lo que se produce un par de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> cuya energ\u00eda equivale a la masa del par electr\u00f3n-positr\u00f3n. Esta propiedad define al positr\u00f3n como la antipart\u00edcula asociada al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Las masas van de la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> <strong>0&#8217;0005 GeV<\/strong>, a la del top, que tiene que ser mayor que <strong>91 GeV<\/strong>.\u00a0 Deber\u00edamos recordar que esta extra\u00f1a idea (el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>) se emple\u00f3 con mucho \u00e9xito para formular la teor\u00eda electrod\u00e9bil (Weinberg-Salam).\u00a0 All\u00ed se propuso el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> como una forma de ocultar la unidad de las fuerzas electromagn\u00e9ticas y d\u00e9biles.\u00a0 En la unidad hay cuatro part\u00edculas mensajeras sin masa -los W<sup>+<\/sup>, W<sup>&#8211;<\/sup>, Z<sup>\u00ba <\/sup>y <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> que llevan la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza electrod\u00e9bil<\/a>.\u00a0 Adem\u00e1s est\u00e1 el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, y, r\u00e1pidamente, los W y Z chupan la esencia de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> y se hacen pesados; el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> permanece intacto. La <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza electrod\u00e9bil<\/a> se fragmenta en la d\u00e9bil (d\u00e9bil porque los mensajeros son muy gordos) y la electromagn\u00e9tica, cuyas propiedades determina el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, carente de masa.\u00a0 La simetr\u00eda se rompe espont\u00e1neamente, dicen los te\u00f3ricos.\u00a0 Prefiero la descripci\u00f3n seg\u00fan la cual el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> oculta la simetr\u00eda con su poder dador de masa.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS34RZRBLH1rN2gm_zpJ2JMPoAMrqrFDUWqlw&amp;s\" alt=\"LA TEOR\u00cdA DE UNIFICACI\u00d3N ELECTROD\u00c9BIL - Curso en nueve lecciones\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Las masas de los W y el Z se predijeron con \u00e9xito a partir de los par\u00e1metros de la teor\u00eda electrod\u00e9bil. Y las relajadas sonrisas de los f\u00edsicos te\u00f3ricos nos recuerdan que Gerard ^t Hooft y Veltman dejaron sentado que la teor\u00eda entera esta libre de infinitos.<\/p>\n<p style=\"text-align: justify;\">Pero, encierra tantos misterios la materia que, a veces me hace pensar en que la podr\u00edamos denominar de cualuquier manera menos de inerte \u00a1Parece que la materia est\u00e1 viva!<\/p>\n<p style=\"text-align: justify;\">Son muchas las cosas que desconocemos y, nuestra curiosidad nos empuja continuamente a buscar esas respuestas.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francisthemulenews.files.wordpress.com\/2010\/09\/dibujo20100928_hawking_radiation_experimental_layout_and_spectra_generated_by_spontaneous_filament.png\" alt=\"Teor\u00edas, masas, part\u00edculas, dimensiones\u2026 : Blog de Emilio Silvera V.\" width=\"675\" height=\"349\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francisthemulenews.files.wordpress.com\/2012\/05\/dibujo20120530-color-transparency-measurements-exclusive-diffractive-rho-meson-production-off-nuclei.jpg\" width=\"687\" height=\"469\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><strong>La Teor\u00eda\u00a0 de las masas de las part\u00edculas<\/strong><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n son notables por sus peque\u00f1as masas (s\u00f3lo 1\/1.836 de la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, el anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o anti<a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>), y, por lo tanto, han sido denominados <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> (de la voz griega lentos, que significa &#8220;delgado&#8221;).<\/p>\n<p style=\"text-align: justify;\">Aunque el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> fue descubierto en 1.897 por el f\u00edsico brit\u00e1nico Josepth John Thomson (1856-1940), el problema de su estructura, si la hay, no est\u00e1 resuelto.\u00a0 Conocemos su masa y su carga negativa que responden a 9,1093897 (54) x 10<sup>-31 <\/sup>Kg la primera y, 1,602 177 33 (49) x 10<sup>-19<\/sup> culombios, la segunda, y tambi\u00e9n su radio cl\u00e1sico: <em>r<sub>0<\/sub> = e<sup>2<\/sup>\/mc<sup>2<\/sup><\/em> = 2&#8217;82 x 10<sup>-13<\/sup> m. No se ha descubierto a\u00fan ninguna part\u00edcula que sea menos cursiva que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (o positr\u00f3n) y que lleve\u00a0 una carga el\u00e9ctrica, sea lo que fuese (sabemos como act\u00faa y c\u00f3mo medir sus propiedades, pero aun no sabemos qu\u00e9 es), tenga asociada un m\u00ednimo de masa, y que esta es la que se muestra en el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, es una maravilla en s\u00ed mismo.\u00a0 El Universo no ser\u00eda como lo conocemos si el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (esa cosita &#8220;insignificante&#8221;), fuese distinto a como es, bastar\u00eda un cambio infinitesimal para que, por ejemplo, nosotros no pudi\u00e9ramos estar aqu\u00ed ahora.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.dexeus.com\/blog\/wp-content\/uploads\/2022\/01\/shutterstock_1480320860-1000x640.jpg\" alt=\"10 datos curiosos sobre los reci\u00e9n nacidos - Blog Dexeus Mujer\" width=\"494\" height=\"316\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a1No por peque\u00f1o, se es insignificante! Para sus padres lo m\u00e1s grande del mundo<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Record\u00e9moslo, todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/strong><\/p>\n<p style=\"text-align: justify;\">En realidad, existen part\u00edculas que no tienen en absoluto asociada en ellas ninguna masa (es decir, ninguna masa en reposo).\u00a0 Por ejemplo, las ondas de luz y otras formas de radiaci\u00f3n electromagn\u00e9ticas se comportan como part\u00edculas (<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en su efecto fotoel\u00e9ctrico y De Broglie en la difracci\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a><a href=\"#pie1\" name=\"r_pie1\"><\/a>*.<\/p>\n<p style=\"text-align: justify;\">Esta manifestaci\u00f3n en forma de part\u00edculas de lo que, de ordinario, concebimos como una onda se denomina <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, de la palabra griega que significa &#8220;luz&#8221;.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-g3TKb4oPIhA\/UBh5JCjcvGI\/AAAAAAAAArI\/RhOgicKyv3M\/s1600\/Cr+Pares.png\" alt=\"\" width=\"304\" height=\"186\" \/><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene una masa de 1, una carga el\u00e9ctrica de o, pero posee un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1, por lo que es un <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a>. \u00bfC\u00f3mo se puede definir lo que es el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>? Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> toman parte en las reacciones nucleares, pero el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de las part\u00edculas implicadas antes y despu\u00e9s de la reacci\u00f3n deben permanecer inmutadas (conservaci\u00f3n del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>).\u00a0 La \u00fanica forma que esto suceda en las reacciones nucleares que implican a los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> radica en suponer que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1. El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no se considera un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, puesto que este termino se reserva para la familia formada por el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y la part\u00edcula Tau con sus correspondientes <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>: V<sub>e<\/sub>, V<sub>u<\/sub> y V<sub>T.<\/sub><\/p>\n<p style=\"text-align: justify;\">Existen razones te\u00f3ricas para suponer que, cuando las masas se aceleran (como cuando se mueven en \u00f3rbitas el\u00edpticas en torno a otra masa o llevan a cabo un colapso gravitacional), emiten energ\u00eda en forma de ondas gravitacionales.\u00a0 Esas ondas pueden as\u00ed mismo poseer aspecto de part\u00edcula, por lo que toda part\u00edcula gravitacional recibe el nombre de <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRWXz1ZXu-10KKJMbUoyhWBBsyjaGDxB1It-Q&amp;s\" alt=\"LAS CUATRO FUERZAS QUE RIGEN EL UNIVERSO\" width=\"261\" height=\"348\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Aunque sea la m\u00e1s d\u00e9bil de las cuatro fuerzas elementales&#8230; \u00a1Es inmensamente importante para nuestro Universo!<\/p>\n<p style=\"text-align: justify;\">La fuerza gravitatoria es mucho, mucho m\u00e1s d\u00e9bil que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>.\u00a0 Un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> se atraen gravitacionalmente con s\u00f3lo 1\/10<sup>39<\/sup> de la fuerza en que se atraen electromagn\u00e9ticamente. El <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> (a\u00fan sin descubrir) debe poseer, correspondientemente, menos energ\u00eda que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> y, por tanto, ha de ser inimaginablemente dif\u00edcil de detectar.<\/p>\n<p style=\"text-align: justify;\">De todos modos, el f\u00edsico norteamericano Joseph Weber emprendi\u00f3 en 1.957 la formidable tarea de detectar el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.\u00a0 Lleg\u00f3 a emplear un par de cilindros de aluminio de 153 cm. De longitud y 66 de anchura, suspendidos de un cable en una c\u00e1mara de vac\u00edo.\u00a0 Los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> (que ser\u00edan detectados en forma de ondas), desplazar\u00edan levemente esos cilindros, y se emple\u00f3 un sistema para detectar el desplazamiento que llegare a captar la cienmillon\u00e9sima parte de un cent\u00edmetro.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/danielmarin.naukas.com\/files\/2016\/02\/4343434.jpeg\" alt=\"El nacimiento de la astronom\u00eda de ondas gravitacionales - Eureka\" width=\"638\" height=\"797\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Han llevado a\u00f1os captarlas, las ondas gravitatorias llevadas por el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> son d\u00e9biles<\/strong><\/p>\n<p style=\"text-align: justify;\">Las d\u00e9biles ondas de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, que producen del espacio profundo, deber\u00edan chocar contra todo el planeta, y los cilindros separados por grandes distancias se ver\u00e1n afectados de forma simult\u00e1nea.\u00a0 En 1.969, Weber anunci\u00f3 haber detectado los efectos de las ondas gravitatorias.\u00a0 Aquello produjo una enorme excitaci\u00f3n, puesto que apoyaba una teor\u00eda particularmente importante (la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general).\u00a0 Desgraciadamente, nunca se pudo comprobar mediante las pruebas realizadas por otros equipos de cient\u00edficos que duplicaran el hallazgo de Weber.<\/p>\n<p style=\"text-align: justify;\">De todas formas, no creo que, a estas alturas, nadie pueda dudar de la existencia de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> mediador de la fuerza gravitatoria.\u00a0 La masa del <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> es o, su carga es o, y su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 2.\u00a0 Como el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, no tiene antipart\u00edcula, ellos mismos hacen las dos versiones.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/1.bp.blogspot.com\/-I57zDaZIkFE\/Vd9PD3B7c9I\/AAAAAAAA8vU\/RHaSz5BCzuE\/s1600\/Crean%2Bel%2Bprimer%2Bagujero%2Bde%2Bgusano%2Bmagn%25C3%25A9tico.jpg\" alt=\"\" width=\"526\" height=\"327\" \/><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Tenemos que volver a los que posiblemente son los objetos m\u00e1s misteriosos de nuestro Universo: Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.\u00a0 Si estos objetos son lo que se dice (no parece que se pueda objetar nada en contrario), seguramente ser\u00e1n ellos los que, finalmente, nos faciliten las respuestas sobre las ondas gravitacionales y el esquivo <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">La onda gravitacional emitida por el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> produce una ondulaci\u00f3n en la curvatura del espacio-temporal que viaja a la velocidad de la luz transportada por los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Hay aspectos de la f\u00edsica que me dejan totalmente sin habla, me obligan a pensar y me transporta de este mundo material nuestro a otro fascinante donde residen las maravillas del Universo.\u00a0 Hay magnitudes asociadas con las leyes de la gravedad cu\u00e1ntica. La <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler,\u00a0<img decoding=\"async\" loading=\"lazy\" title=\"limite_planck\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/08\/limite_planck.gif\" alt=\"limite_planck\" width=\"150\" height=\"22\" \/> es la escala de longitud por debajo de la cual el espacio tal como lo conocemos deja de existir y se convierte en espuma cu\u00e1ntica.\u00a0 El <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>-Wheeler (1\/c veces la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler o aproximadamente 10<sup>-43<\/sup> segundos), es el intervalo de tiempo m\u00e1s corto que puede existir; si dos sucesos est\u00e1n separados por menos que esto, no se puede decir cu\u00e1l sucede antes y cu\u00e1l despu\u00e9s. El \u00e1rea de Planck-Wheeler (el cuadrado de la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler, es decir, 2,61&#215;10<sup>-66<\/sup>cm<sup>2<\/sup>) juega un papel clave en la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La entrop\u00eda de un agujero negro\" data-deferred=\"1\" data-iml=\"781\" data-atf=\"true\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Me llama poderosamente la atenci\u00f3n lo que conocemos como las fluctuaciones de vac\u00edo, esas oscilaciones aleatorias, impredecibles e in-eliminables de un campo (electromagn\u00e9tico o gravitatorio), que son debidas a un tira y afloja en el que peque\u00f1as regiones del espacio toman prestada moment\u00e1neamente energ\u00eda de regiones adyacentes y luego la devuelven.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/media.airedesantafe.com.ar\/p\/66bab86a3c8453eff7d422a287802db0\/adjuntos\/268\/imagenes\/002\/057\/0002057904\/vacio1.jpg\" alt=\"Qu\u00e9 queda cuando vaciamos todo?, un experto resuelve el misterio\" width=\"490\" height=\"276\" \/><\/p>\n<blockquote><p><strong>El vac\u00edo no existe&#8230; \u00a1Siempre hay!\u00a0\u00a0<\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Ordinariamente, definimos el vac\u00edo como el espacio en el que hay una baja presi\u00f3n de un gas, es decir, relativamente pocos \u00e1tomos o mol\u00e9culas.\u00a0 En ese sentido, un vac\u00edo perfecto no contendr\u00eda ning\u00fan \u00e1tomo o mol\u00e9cula, pero no se puede obtener, ya que todos los materiales que rodean ese espacio tienen una presi\u00f3n de vapor finita.\u00a0 En un bajo vac\u00edo, la presi\u00f3n se reduce hasta 10<sup>-2 <\/sup>pascales, mientras que un alto vac\u00edo tiene una presi\u00f3n de 10<sup>-2<\/sup>-10<sup>-7<\/sup> pascales.\u00a0 Por debajo de 10<sup>-7<\/sup> pascales se conoce como un vac\u00edo ultra-alto.<\/p>\n<p style=\"text-align: justify;\">No puedo dejar de referirme al vacio-theta (vaci\u00f3 \u03b8) que, es el estado de vac\u00edo de un campo <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> no abeliano (en ausencia de campos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a>icos y campos de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>).<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/09\/dibujo20100928_hawking_radiation_experimental_layout_and_spectra_generated_by_spontaneous_filament.png\" alt=\"\" width=\"304\" height=\"157\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('vacio theta',event); return false;\">vac\u00edo theta<\/a> es el punto de partida para comprender el estado de vac\u00edo de las teor\u00eda <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> fuertemente interaccionantes, como la <a href=\"#\" onclick=\"referencia('cromodinamica cuantica',event); return false;\">cromodin\u00e1mica cu\u00e1ntica<\/a>. En el <a href=\"#\" onclick=\"referencia('vacio theta',event); return false;\">vac\u00edo theta<\/a> hay un n\u00famero infinito de estados degenerados con efecto t\u00fanel entre estos estados.\u00a0 Esto significa que el <a href=\"#\" onclick=\"referencia('vacio theta',event); return false;\">vac\u00edo theta<\/a> es an\u00e1logo a una fund\u00f3n de Bloch<a href=\"#pie2\" name=\"r_pie2\"><\/a>* en un cristal.<\/p>\n<p style=\"text-align: justify;\">Se puede derivar tanto como un resultado general o bien usando t\u00e9cnicas de instant\u00f3n.\u00a0 Cuando hay un <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a> sin masa, el efecto t\u00fanel entre estados queda completamente suprimido.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Campos fermi\u00f3nicos\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"719\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Campos fermi\u00f3nicos\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"719\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cuando hay campos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a>icos con masa peque\u00f1a, el efecto t\u00fanel es mucho menor que para campos <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> puros, pero no est\u00e1 completamente suprimido.<\/p>\n<p style=\"text-align: justify;\">Nos podr\u00edamos preguntar miles de cosas que no sabr\u00edamos contestar.\u00a0 Nos maravillan y asombran fen\u00f3menos naturales que ocurren ante nuestros ojos pero que tampoco sabemos, en realidad, a que son debidos.\u00a0 Si, sabemos ponerles etiquetas como, por ejemplo, la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, la fisi\u00f3n espont\u00e1nea que tiene lugar en algunos elementos como el protactinio o el torio y, con mayor frecuencia, en los elementos que conocemos como transur\u00e1nicos.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/15\/U-TableImage.svg\/350px-U-TableImage.svg.png\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Los <b>elementos transur\u00e1nicos<\/b>\u00a0o\u00a0<b>elementos transur\u00e1nicos<\/b> son elementos qu\u00edmicos con n\u00famero at\u00f3mico mayor que 92, el n\u00famero at\u00f3mico del elemento Uranio. <sup id=\"cite_ref-1\" class=\"reference separada\"><\/sup>El nombre de trans-ur\u00e1nidos significa \u00abm\u00e1s all\u00e1 del uranio\u00bb.&#8221;<\/p>\n<p>93.\u00a0<a title=\"Neptunio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Neptunio\">Neptunio<\/a><\/p>\n<p>94.\u00a0<a title=\"Plutonio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Plutonio\">Plutonio<\/a><\/p>\n<p>95.\u00a0<a title=\"Americio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Americio\">Americio<\/a><\/p>\n<p>96.\u00a0<a title=\"Curio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Curio\">Curio<\/a><\/p>\n<p>97.\u00a0<a title=\"Berkelio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Berkelio\">Berkelio<\/a><\/p>\n<p>98.\u00a0<a title=\"Californio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Californio\">Californio<\/a><\/p>\n<p>99.\u00a0<a title=\"Einstenio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Einstenio\">Einstenio<\/a><\/p>\n<p>100.\u00a0<a title=\"Fermio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fermio\">Fermio<\/a><\/p>\n<p>101.\u00a0<a title=\"Mendelevio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mendelevio\">Mendelevio<\/a><\/p>\n<p>102.\u00a0<a title=\"Nobelio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nobelio\">Nobelio<\/a><\/p>\n<p>103.\u00a0<a title=\"Lawrencio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Lawrencio\">Lawrencio<\/a><\/p>\n<p>104.\u00a0<a title=\"Rutherfordio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Rutherfordio\">Rutherfordio<\/a><\/p>\n<p>105.<strong> h<\/strong><b>ahnium<\/b><\/p>\n<p>06.\u00a0<a title=\"Seaborgio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Seaborgio\">Seaborgio<\/a><\/p>\n<p>107.\u00a0<a title=\"Bohrio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Bohrio\">Bohrio<\/a><\/p>\n<p>108.\u00a0<a class=\"mw-redirect\" title=\"Hassio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Hassio\">hassio<\/a><\/p>\n<p>109.\u00a0<a title=\"Meitnerio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Meitnerio\">meitnerio<\/a><\/p>\n<p>110.\u00a0<a class=\"mw-redirect\" title=\"Darmstadtio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Darmstadtio\">darmstadtio<\/a><\/p>\n<p>111.\u00a0<a title=\"Roentgenio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Roentgenio\">roentgenio<\/a><\/p>\n<p>112\u00a0<a title=\"Copernicio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Copernicio\">copernicio<\/a><\/p>\n<p>113\u00a0<a title=\"Nihonio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nihonio\">nihonio<\/a><\/p>\n<p>114\u00a0<a title=\"Flerovio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Flerovio\">flerovio<\/a><\/p>\n<p>115\u00a0<a title=\"Moscovio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Moscovio\">moscovio<\/a><\/p>\n<p>116\u00a0<a title=\"Livermorio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Livermorio\">livermorio<\/a><\/p>\n<p>117\u00a0<a title=\"Teneso\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teneso\">teneso<\/a><\/p>\n<p>118\u00a0<a title=\"Oganes\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Oganes%C3%B3n\">oganes\u00f3n<\/a><\/p>\n<p style=\"text-align: justify;\">La mayor\u00eda de los elementos generados de forma artificial se pueden obtener como elemento sint\u00e9tico \u00a0v\u00eda reacciones nucleares o acelerador de part\u00edculas. La <a title=\"Vida media\" href=\"https:\/\/es.wikipedia.org\/wiki\/Vida_media\">vida media<\/a> de estos elementos suele decrecer con el n\u00famero at\u00f3mico. Existen, no obstante excepciones, que incluyen el dubnio y algunos is\u00f3topos del curio. \u00a0El qu\u00edmico Glenn T. Seaborg (Premio Nobel de Qu\u00edmica) lleg\u00f3 a crear leyes emp\u00edricas capaces de predecir estas anomal\u00edas. Todas ellas se categorizan en lo que viene a denominarse como &#8220;isla de estabilidad&#8221;.\u00a0 Los elementos transur\u00e1nicos no descubiertos todav\u00eda, o que no han sido denominados de forma oficial, emplear\u00e1n la nomenclatura indicada por la ITUPAC. A pesar de ello la denominaci\u00f3n de algunos elementos transur\u00e1nicos en el pasado y hoy en d\u00eda son fuentes de\u00a0 controversia.<\/p>\n<p><strong>Si, los mencionaba en el otro trabajo pero, nunca est\u00e1 dem\u00e1s.<\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\">A medida que los n\u00facleos se hacen m\u00e1s grandes, la probabilidad de una fisi\u00f3n espont\u00e1nea aumenta.\u00a0 En los elementos m\u00e1s pesados de todos (<strong>einstenio, fermio y mendelevio<\/strong>), esto se convierte en el m\u00e9todo m\u00e1s importante de ruptura, sobre pasando a la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>.<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V\u00e1zquez<\/em><\/strong><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F02%2F04%2Fteorias-masas-particulas-dimensiones-2%2F&amp;title=Teor%C3%ADas%2C+masas%2C+part%C3%ADculas%2C+dimensiones%26%238230%3B' 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; 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