{"id":28109,"date":"2022-06-06T05:10:09","date_gmt":"2022-06-06T04:10:09","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28109"},"modified":"2022-06-06T05:10:09","modified_gmt":"2022-06-06T04:10:09","slug":"el-universo-cuantico-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/06\/06\/el-universo-cuantico-2\/","title":{"rendered":"El universo cu\u00e1ntico"},"content":{"rendered":"<p style=\"text-align: justify;\">Veamos las part\u00edculas elementales de vida superior a 10<sup>-20<\/sup>\u00a0segundos que eran conocidas en el a\u00f1o 1970.<\/p>\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"115\"><strong>Nombre<\/strong><\/td>\n<td width=\"72\"><strong>S\u00edmbolo<\/strong><\/td>\n<td width=\"101\"><strong>Masa (MeV)<\/strong><\/td>\n<td width=\"96\"><strong>Carga<\/strong><\/td>\n<td width=\"67\"><strong>Esp\u00edn<\/strong><\/td>\n<td width=\"125\"><strong>Vida media (s)<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Fot\u00f3n<\/td>\n<td width=\"72\">\u03b3<\/td>\n<td width=\"101\">0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">1<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\">Leptones\u00a0(L = 1, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Electr\u00f3n<\/td>\n<td width=\"72\">e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">0\u20195109990<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Mu\u00f3n<\/td>\n<td width=\"72\">\u03bc<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">105\u20196584<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20191970 \u00d7 10<sup>-6<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Tau<\/td>\n<td width=\"72\">\u03c4<\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\"><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino electr\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>e<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino mu\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03bc<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino tau\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03c4<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\">Mesones\u00a0(L = 0, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n +<\/td>\n<td width=\"72\">\u03c0<sup>+<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n \u2013<\/td>\n<td width=\"72\">\u03c0<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n 0<\/td>\n<td width=\"72\">\u03c0<sup>0<\/sup><\/td>\n<td width=\"101\">134\u2019976<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u201984 \u00d7 10<sup>-16<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n +<\/td>\n<td width=\"72\">k<sup>+<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n \u2013<\/td>\n<td width=\"72\">k<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n largo<\/td>\n<td width=\"72\">k<sub>L<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">5\u201917 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n corto<\/td>\n<td width=\"72\">k<sub>S<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u2019893 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Eta<\/td>\n<td width=\"72\">\u03b7<\/td>\n<td width=\"101\">547\u20195<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">0<\/td>\n<td width=\"125\">5\u20195 \u00d7 10<sup>-19<\/sup><\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\">Bariones\u00a0(L = 0, B = 1)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Prot\u00f3n<\/td>\n<td width=\"72\">p<\/td>\n<td width=\"101\">938\u20192723<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutr\u00f3n<\/td>\n<td width=\"72\">n<\/td>\n<td width=\"101\">939\u20195656<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">887<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Lambda<\/td>\n<td width=\"72\">\u039b<\/td>\n<td width=\"101\">1.115\u201968<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u201963 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma +<\/td>\n<td width=\"72\">\u03a3<sup>+<\/sup><\/td>\n<td width=\"101\">1.189\u20194<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">0\u201980 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma \u2013<\/td>\n<td width=\"72\">\u03a3<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.1974<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">7\u20194\u00d7 10<sup>-20<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma 0<\/td>\n<td width=\"72\">\u03a3<sup>0<\/sup><\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201948 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi 0<\/td>\n<td width=\"72\">\u039e<sup>0<\/sup><\/td>\n<td width=\"101\">1.314\u20199<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20199 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi \u2013<\/td>\n<td width=\"72\">\u039e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.321\u20193<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201964 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Omega \u2013<\/td>\n<td width=\"72\">\u03a9<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.672\u20194<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">1\u00bd<\/td>\n<td width=\"125\">0\u201982 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Para cada <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a> y cada <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> existe la correspondiente antipart\u00edcula, con exactamente las mismas propiedades a excepci\u00f3n de la carga que es la contraria. Por ejemplo, el anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> se simboliza con\u00a0\u00a0\u203ep\u00a0\u00a0 y el positr\u00f3n con\u00a0<em>e<sup>+<\/sup><\/em>. Los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> neutros son su propia antipart\u00edcula, y el \u03c0<sup>+<\/sup>\u00a0es la antipart\u00edcula del \u03c0<sup>&#8211;<\/sup>, al igual que ocurre con k<sup>+<\/sup>\u00a0y k<sup>&#8211;<\/sup>. El s\u00edmbolo de la part\u00edcula es el mismo que el de su antipart\u00edcula con una barra encima. Las masas y las vidas medias aqu\u00ed reflejadas pueden estar corregidas en este momento, pero de todas formas son muy aproximadas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Particle Interactions and Conservation Laws\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Isosp\u00edn\" \/><\/p>\n<p style=\"text-align: justify;\">Los s\u00edmbolos que se pueden ver algunas veces, como\u00a0<em>s<\/em>\u00a0(extra\u00f1eza) e\u00a0<em>i<\/em>\u00a0(isosp\u00edn) est\u00e1n referidos a datos cu\u00e1nticos que afectan a las part\u00edculas elementales en sus comportamientos. En la f\u00edsica de part\u00edculas el isosp\u00edn es un n\u00famero cu\u00e1ntico relacionado con la interacci\u00f3n fuerte y aplicado a interacciones del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWwAAACKCAMAAAC5K4CgAAAAkFBMVEX\/\/\/8AAAD6+vr5+fnj4+Pz8\/Pw8PD29vbr6+vb29vx8fGGhobq6urX19fg4ODAwMCZmZlbW1t3d3fR0dHExMSysrKqqqouLi7KysqhoaFERESCgoKRkZEbGxtjY2Nubm5SUlI9PT1ISEgXFxdoaGgzMzMnJydOTk4YGBiUlJQgICAvLy8PDw+lpaU5OTlzc3OP43a2AAAPhElEQVR4nO2d6YKiOreGs8Is8ygIMilYWqj3f3cnAziUhXb3\/rpPd1WeHygQorxJVhKyEhASCAQCgUAgEAgEAoFAIBAIBD+LblsYqfPn49L3\/Tp6FoUWZHLxv\/5fXxC1WgdBVQR4NkQO+6Iww8u+nD4EceschNivqXoHoRCO8yFMuN\/frvgnTR7M00jCSB7PSndh8XwafkNCMOlH6c4HGcV2MwWhtFCTZe8dURxGvmx5vr8nBsh1jaBMqMx2sMsN5Oz3e48Esk2\/zP7EXfwjpLBbkI\/Cvj2ILZ3D8qUJmqrqSCbJokEgmYd1ZaKyO5V6VMbJwachmiIAj8ZmuuWg27Xvt1CiLHD3sP9\/ua+\/ErVhWdu6K\/0hcNYsCUz2XUYJ2HlDcnfZkoMVjJbbHQxUALHo1UFDJ6IsbllZyU86O180+h+8nb+cFB7zHlZG2J4JluM4GOFgs6Hq+9Rmb2uNbPUkaCFCRUe+J6AZQ5B5XlOTvQIMsnWy6rR0\/ti9\/P0kQA3APXiE7VwqyAioqKPYJRE72viZOVCxMY1HSocyIGQ0aMKirhJWAQsmMoD4\/kjYNYzVaEb4UWtVHmij5SK21AekZFzF1pxhrGeNgTYEHar48SDEvqWAk3J3QLM5BjUVVGyMSeOuGpBHjUO5JAdLIrZG29YFXMRW0GrHIpJWO3IFsskptBU5e0RhtZy0AutJIBMO6zUUMa0SV0uMYliS1oiv0TPlrt64qHgfxXaaje9v5AyGw3pz0rbDdlWvjT90M3879pl9lPCsxWC4FCOkfUjLVRCOvAjZdE9zPVdJLWTQNJNdorgee0dXctgVKVJjL1Ui5Unc34l0SQ2F0m1FR+\/3E4NvILUaREn\/A8RpUvl1IL8OKfjPUOuhCpsqEAgEAoFAIBAIBAKBQCAQCAQCgeAGOfEyr9jH8yNjKj+l8xF4KfrxMTRp\/2nYBfOQQNi9GyF6NsD\/VcBWB2WYdId4LkQxsFP5mY0Kx\/DjYisfvX84q5J9eG+3HiUpPHGk\/TIsGrARsjfD3OQDE3qaBYOSiq2tn05BuGdGbJM5FxrNnfeOU9qfhf1ipMM7kVl\/h7lhX3PVbREXW8PYQpJENEeaToyBYnGLoFh0IFPCSCfnpNHVmIrtIr6DFxb1TKbXqUhjF1nc30oj4dkoKEtrSWUxocUY8VfDg5xsw2E+ZzcR9SMjYislzZPlGcl93EOfxgAng0XBnDNNsyBZ2e0Aap5LFfB2ZIfIm5MQxAwZrdu1ypmknUIdkU0N2bu4ATrvwXpLSflqmXOyGpCPX5w28h89YBTlGsF12sQPTaCQXgfBNS3rqs\/cTkfkvcfIWKVlHlDZWEzsFXW9bnxkEaXldqgN472U0HETKi7JxCa0rhKCqVr1wPKnAhAr0fqMsWspEZHUOBwKB\/ktqQGGdOGCiey3tavmpB6QSQQGVI4eYuQfDCWB+zkLRnY8xhZauMcsns\/1ae4HrjMz2wG7x+PR85LHOUETVtGtt1PdoeZjWQ+9rW\/OX7SIj8fMJRnqtVOjDpBn+cm8tZhObnLYr5lrokTOxGZ+7isqNsmLLs3vHujSkqZT5ROxSfjzjuzIXCmFOdofeZWq+mciNj3g78iv0mv2oBsDiWlBygUVe7vkN8fqyvz9zq7hGDoaj7Jp533l3MG0LHPIZ05LpIDFcTkEM6mlvi93pFxytY2xeOr5u2fp2frBr\/qCcgAao1O\/VDuGVXoMNuX8HRCxiSxyfid2RMUO6eWqvX5vmmbTIvNNQmpD71SpmRMhryANEk7eNu2wJWJTjYnYEashbDCMN1quDgUT+8BNR8YcX2MI7\/6GdTrQa9Ll\/D\/VTz7ZYv86G0u+L\/8F0NrH\/7zeJpayWFATxlxxpZM7\/uyGJbo3dxFhybOT0b1qvlZs4kEG\/u2fjkeYGadiK6vqInb7IHbB\/SjNNRG7+0xs+XCOrPJGbPci9oaKveZir5+Jjc40yznNh6O3OMAaldcib73dtVOxz3JtAJ9nfXnLtl1PL8q5z6m1G\/+GA6e5nw2h52mal\/P\/jaKyhh8R5HDzt+xdzfDZMSo2ibDZYolpeLgXW1\/0o42kYuNqh2l0rAbgZsRby0fqT38rtsUCFKDeie2\/s\/LNm9zBx8k4CVSkWCVoHnnDvPGjxXTAuu8U2P1A09ifmYioMjOglXyyIk+xks+mo1ENc821DAL+xfiYPz6Qwolm33CcrPQZ+UC3AWwxscqxYcK92BbRLNGtSEXmoNEIc8uoN0w1WkHK8WASnVItI0XY2DCxW1qgIj0mLQ6b9pjUDRc7hXPouBJq+1DN4KOsOhxIQb\/sSvKV6RhpFt3dxgexY5pcOIGSV9\/X62+L\/2JHOxTBOB8RQJ2EnHM\/lbZTf0xdbedEHP8eS7kz1PNB2CnLz0k7uz50uVch\/UDSPW3JjbmdjnDRLbvOJgFp6ydulsuSVxV6S3Z6coNqcDid80ByampXAnJEyfv3jihn7MgfXdQZspYkSrfp35cWsqrlsnlsUpwguDF205Q2wmFqtRI7sbxVW4e7OquCOttv67E1E18juL15g+VpeKffJR8m+WIYZioLa92PyYCr96c+qi0tUtIe+vn+Gx4fZVAlse3Qfgga+yPTxgpt9RJQCS9ZgPRhQn67tnG9TmItUifUr5Hg8Yti20w4I\/yk1b+H5iYLYvXCxWwgtZxKu2TYthGBSz6mW8OkN3DMT+\/RQwS3vqU+LTwqr8PsDUwd5jO32TfFYdLevdZ3Ocy3EJG6Pyw7v161xZOFAv4a8sdpbQ+QOoh79hvXfAtjYpCKDNFm6dOnOwm7fKxqI1iPRUM+8V5Wco11qg2Da\/+rgCcPMxa2YZCkd\/6NiQfDXf2DH0wuy59y\/8ZzMp1aKBMTjvHUtTOBtTBWY3dJe8ykdMkD9jGKTdrFY9wZLNk3xZmucaaLums9sX8m9j8FaTHd7obDJY91rFxaPN8HN0lyV0GODT98GgvIjc2+2AF7x4v4Amr64cLYg9KG2aUUQthcOurmMzPyT7GfWlgcybjAi7rc0C2ubroWd2Lb656eIRUrV0S5RjBVazZ7som9BVqzhDX6np+qZprm6KbhRwi+zDxE\/0UZtVkXKrw17Hdix0BbS0Yz\/4hLPflmnudlResHdsTksQVgzlra6tq1VGp\/LtQ\/BXaCzZAbzyqXxK\/9LF+bN4eszUVsHPbrdeufuu1sSdd3w9tA2ITUZvGUzYdtlvf17MCGlg2baioYxhcx2dgJ7Rc1uSNpYeze98\/tiznFBokgDMMnjy8uE5vpRWN3na5744a8xTp3TTiJvV\/9wJ0IPmHFcnN4Kl2HNh1183lXnCAvxbS7X8TZyVOLpc2LvHk5RKqvvsPA3m9CCSwjU1CYVW23KxavgmvBd\/AP+G1IUw2hyz8wVxR\/zVFTgUAgEAgEAsEvEx7zPP6fDtVo\/8ZoxJ\/HCjrPjur2yViRlObVE\/+rB\/SWP\/1Kik8b+u6\/MAb3WwiHmvZEcdPPSmCvocq33Y\/HafFHvNHduMXk2sp82b4n9nJ8VFXMjqYab9QzAf9EdhzFNm+f3YSnaRADx9\/04ZhymhxMEqhnwtTTWqw4So7UPhiOmshIi7NYCy1iY5IsmnJteDzak9hpEjN9jThzFdmEY6RZKXZTlFKxHXK5jmSy\/TbSFzA9795Dez18u\/Ctcsny7sGv6U7g+5Dq\/lCf6HKV9rquJx+t7M3frV0utvnmtz2xI9l6uToY3gD9UnaBjjPROOJDv9qkqDyVffNNFrpz+ssAWnXjWmmfVpRmRx\/QppexHk2h\/r8OyqkXezBYdKTORdICjX6SxP5HNP2wTmKNhhCh85pcPo1lG9SK+xbC5IgxriNN4sDL24GsL0wMm\/EhrNbcVFtKyLHpk8XoOrCG9TQDG+UHYjyYhjIzQmqY8DBF48hyBAYVO\/BlWY5BCWpp\/CljrDKp2EEzPrTUjLQpv0dD0QR\/bJxFMOeB6Vw8HC0fiAEJUb5SiaWgLQ2diK1WsCu5R0YAA8BmExKxcUm\/v20cf0zDUWyHi12Pw\/\/x0G8P\/g9MkPgCnC\/Z+Qw3t2z4nC2r4IaGH5XKWsbOKLbCksAiIleNjHVezeY7jXrOMZu93bLvml\/xq0exDS52yX8thVhD\/jcRO5hqtvAuY1vHhMPcgRIoWDmXqR+2O4qN6k6hJSPCvTdNzEDJwEfhqNj7fmpS8ohjmqkvYh+53cnWGp3J8D3EToDPJFXaZy+q2UNnekGNymXsNcR8BPTdEWHXV7ua5uxNnDS8nsX1xnM9j4mtdYejWxyRtoQiCRxi3stEG8XeI20HZnI2UsjdLdTfQ2yrG6ilWJTw9HUykVm3W6JhsMrtwkHukRp6OStiarl1sw3SjGdfJatX2xgp9E0surdbVS77bHNSDSd1pTvMW7Yg5n6R1S1JArf24+j4PSpIZHddEhVd++rBB+aDnx+zYMKWlJfuAj5+5\/7YHycT8rPf6hVNinnYH6NfuOPQdEk7MP9OWv1n0tOej9PLrz0j7gj9pmlfO6cLLuAjdfg5BVlS1D\/tzqN82yelv0acycaxWq3XjSmWLP8zLGxbSC0QCAQCgUAgEAgEAoFAIBAIBAKBQCAQCAT\/Hrquql900fu\/j3B7asz5NakRSp\/6Ad6zn18lTECJ4fk6Ujk8PX2LC2LlnucEL97lYP642PuvsdTa70NqX2RHKjZ2C49O6nL3e+b2rsVFxhbF3xN9tRine49NdjJISCXdZ99mut1PEm7eH5z2lBG2Q8Wu1nmdIZwPpU8Xb5TqU77rDWKBttst0iHo\/G5DUqHPkbTxG399EH6An5JA8LFSC9c948SyPBFb49M42GsI6EtSihVJh9pHLVtpUIWljqRdp6FljvAb2bHHmXeCe\/D28TUVlxXumb86zdlDR9d+rFlNeqhQm9uhnQ+k7kw0KjZ1HU7BYGLTHa2u\/vBt\/BsosHkxw5aKbftQy2hgE+r8lXp6W\/Z9V0tKDkuXiE2TS4aUi01aipc5YoI7ok8afnbDZviuav42D9YaSd9LtKIv\/EHLrdZ4SJI0mu+t8k3m0\/TC25wtxP6UHB5nM0\/vqeELg4xNv+KkZnTWNJ2GV7WXLmcKkcKWUa8OmsjZzyENv1cLupJOjdXtTdIaV8uhMCGXkHXovWPpojLPTq22gL7O2LLrh2Cy2c\/fIfJNsdfzi7qMpEek7MttgumEurKKadtF9vyyIE2\/yvdkYrOTxA\/ohLOYbI4hbZaL3s0j0h5W\/7kDoj557ZbginsOzsefmyb2iPrwsiTBb0M7v1zHWyAQCAQCgUAgeMn\/AesHA2PvHnl8AAAAAElFTkSuQmCC\" alt=\"Quarks\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Isosp\u00edn\" \/><\/p>\n<p style=\"text-align: justify;\">Debo admitir que todo esto tiene que sonar algo misterioso. Es dif\u00edcil explicar estos temas por medio de la simple palabra escrita sin emplear la claridad que transmiten las matem\u00e1ticas, lo que, por otra parte, es un mundo secreto para el com\u00fan de los mortales, y ese lenguaje es s\u00f3lo conocido por algunos privilegiados que, mediante un sistema de ecuaciones pueden ver y entender de forma clara, sencilla y limpia, todas estas complejas cuestiones.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAARQAAAC2CAMAAAAvDYIaAAABnlBMVEX\/\/\/\/\/\/wC\/vwCcnKbY2AB9fYoAAP8AAAChof\/o6P\/z8wChoaro6EpRUQD39wB0dHTe3t6pqQCysgAvLwDi4gBJSQDn5wAYGAD\/AADt7QBrawD\/oAD\/+wD\/1AD\/uwChoaH39\/vJydR3dwBjYwD\/8wCLiwBXVwDu7vP\/yACbmwDo6OjX1wDKygCengD\/jQD\/gACAgAD\/4AC8vMnw8P+Kiv+qqv\/AwMCQkJBYWP\/T0918fAD\/2QD\/sgCNjWH\/TgD\/5wD\/dgD\/lgD\/pgAkJACNjVbJyf+Cgv++vv\/Q0P96ev\/g4P8rK\/\/Y2P+Skv+cnP9HR\/9hYWE8PDyvr\/9paf82NjYaGhpMTEympjYhIQCBgYVPT8xzc57Hx8eNjSmIiKfFxUJPT111dWORkXNAQFqBgWszM2A9PQBcXEDY2Gd7e1T\/OQCxsWQ5OSxqannw8GfX16cODjQgIDahoXBtbU0MDCK3t00UFFQtLTZJSTz\/XgBdKABuAACMAADQAADCNACUgQDhRgCwYgDfywBhTQAuTwDhfAB1NgBtbTxRUSg5OR3g+myYAAAINUlEQVR4nO2d+1\/TVhTAm6zmzgxjpTE09EGA0lFpKb5FsaXg3AOc7unc3KbO4XRzDx9TN917U\/\/r5dHSxJ40iY0nFznfH\/pJ03uby5ebc27uTSCVIgiCIAiCIAiCIAiCIAiCILYBb5w+mHQT+ONdiaT08aokJd0E7nhTIil9vGFKeSvpRnDGwbcl6irP8o7lZM3Zzux2k0m2YUmy03SyLh2yt42MGyPZhiWJdOiwZEjHkm4GX0hnDks7U9LppNvBFVZP2WlIZ7rvj1gYCTaIA95dW7d6yqGz650dE+fYe0dfT7RNiWNGk1dNKe9I73f3ZNjRJBvEA9JZW8q69GZ3zz42kWSDOOCslLKlmIP97qiWpBzrSnlr7XBn17aXsr52piOlN4Gw7aWcti56HClnJMPZZ0vJbGMxh3pSDh476+w7Ykk5+nGSzUqU9yVrdOJISX3gXCp\/yBj76CO2jaWsWTo6Ugg3JAWApACQFACSAkBSAEgKAEkBICkAJAWApACQFACSAkBSAEgKAEkBICkAJAWApACQFACSAkBSAEgKAEkBICkAJAWApACQFACSAkBSAEgKAEkBICkAJAWApDyD9aATSfGyyFKWFHoE18Xk+U927LjwqfTZDp65cBHTyeLnipZOq19IX6Y5RrxkIDrZNy7YvCaNCPxSQL2j9\/VK57BcS9EvYTpZnOoel2cp6cuYTiY\/3zwwx1LmrhioTpTNI\/MrRb2C+TDjossJv1L0ywaik8y4+9i8SlG+QlSSWpz2HJxTKRpqLu7lHQc+paSvYjpx5R0HLqUkl3cceJSiXkXNO1N9DeBQinLOQHSSme5vAX9SlK8RlaQWx4EmxC1F14f8AvUcppPJBagNcUvZMzpc\/bmrBqaT82AjOJMyl9zY3gVfUlTUfpLpzzsOXEmRLyEqAfOOA09SdNzrHb9+wpWUxOaU+uBHCvLY\/jwcY224kZJGzjuFAW3hRcoYH3nHAUGK0sO32oeIRnzG9i4QpMzs7bJRgyvp11CdTB4P+CFe4eD0UU+i\/r09n7G9i28mhr2C86BV1eh1sJ0MyDsd2uXn+eH9qM1EriJfR3WyCF4Xm1TZWHfZVCjceF4BELAUtnFt5NtsBfpIEL4zMJ1k\/GJsXTRjW+\/DG+X4Ogss5Qi7+f0PP\/4AfaTcw1Tin3dG7ViYnpG7O5rzsVkZhePs9Z++OXkL+kC7jeoEnlMy0TvduN5r\/4m4AovuOUVOrCwtzdpb6R8vfAUNIZHzzgHfvKN3rpitk2iz+Y1Bo97wyLu6W\/lGo5Ev5XJN+93IzTt3geL85B1IitBqxiJlWutunSgWi4V8Mdey3ynnf073l1Zu85F3BNfpI3p255aHdyIwz7t8Sch1t+W+soLASYy1SS9Y58ronmd2u0+h2ljWgQlRkN0hZTZXEsoDOqD8Ha6TwdeAQq1eE0frfbtn28MGFrfC0rz5kvMracbY6wamk8nAUWWtWn22n1jMtqNa8CJWe1+Vbw\/+Qm7yTiDF5fnnrmtS2Qwcs2Y4MXnQ8iuqI+edmSFOgv2zw1ipdK8ti\/NOG1q+TbmGm3eC5goC6PV4hbGjH9+MUHWmM1tSyDWCivKUd8JQWuluqezKrSvhKyozzlAkeMij30d14ju2j8DSSsnZSLMoE0Zy1e4orVJgN0HOOweiz2YAlPJOZ4kmZc4eB7Ta+aDLqK2Td7ws2VZUJgYV7KEsWCP8wrJvvumiI88pxdJPbFaW7EDL5kLXUDbMl+aN4Kvt+waqk4BxbCTypWiTCUrWfHkQXAd7TilOJ6aVZjFCaW1aKBTn9weXQ17LiCHveGnMhi9b0YR8I9jiVo2xLvKlsCVre0IpRF\/fiWfmzEMhH7KvzNXbzRPBxWTkOaX48o6H+VBxRV0IF5bfw1QSd4x10cgF\/7TqL6WlEF8lb+m84+VB0Hmh\/rq8ElDELoa7lhHP2N6PQsApNPcwH+ZrXoK846bcHmSl+CiUE+y1jGpwk4ajMO8\/0xpmwGaiXOZmLSM+\/Nbg94dcFvkJU8mLjbEumk4SWmq7d5YfhXOi4+bi+Mf2PpQb9mlScgeQ1qNwv5EtOacUilbbujPBJaXc\/u33UDVfsrzjoTW77JHyx59\/Bd8lZaKh3h4bYs0rXso3XFJyf4eshTynhBVPbArlcll4UMpPMVYxh7m5f0JWQ847Q67vRKTYbDaLpdxDZjL1738ha2nIaxnI547F\/LLtxAS41wRCRX0EIXXghY9jIbSOk5Dz2bh\/1iIhJ4IaSYqO+sh1IueOxWZP8bnF3gvuP0hFG8d60dWxvathnci4j74FP4PwQtBqx8cFoWZaGQuxbqifuoTqBHFs30OpV517kcVqNcQCs34qg+skgRhbn1oYjfJwhvLyOxGzYtqjRNxbubXr7sjjk+DN9iZPUNNOAnmHsf5fwwzbvZuxc\/fuwFWyqEpSFzHzjqqqMxur0CdVpijs\/sg4eJOt\/ATXCWIuVkVxamrcJ\/dWmSybHWgakqKdwj13IsaTOnSrbCiqJvUBB6szRWZ1UAp63um\/R3ogNXF6fNz3bxz4oFh1RFHUBpQxBysVha2mK6wvwimPue4nFmZU0Dey2exYqGcnVet+\/IpuVgooqGiaKmiaomt96p4aqE4uDpN3ptmYRbYgAwjOhyyGhYFVVCUxxdiNXQAbcXyzhf7YQHWSyNg+IpznnUTgPe8kAnLeefFr6DGwaqA6GSrvIKE8RVWS1DxbJHTc5WLKO5CTLRBjZXLSD+6jb1sk76Aq2RJ5B3tO6SKridyDHE9SExOv8M8+XCcEQRAEQRAc8j9bvSLIC09wYQAAAABJRU5ErkJggg==\" alt=\"Ecuaci\u00f3n de la din\u00e1mica de rotaci\u00f3n\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRLs6lIrQD4_wO3KKAkIZ_hIB_VEGU4fWkM79q7J6Oix8EDoVrUPiymZNiqH44V5_AqMRg&amp;usqp=CAU\" alt=\"Momento angular - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Ecuaci\u00f3n din\u00e1mica de rotaci\u00f3n\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Momento angular<\/p>\n<p style=\"text-align: justify;\">Si hablamos del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> (o, con m\u00e1s precisi\u00f3n, el momento angular, que es aproximadamente la masa por el radio por la velocidad de rotaci\u00f3n) se puede medir como un m\u00faltiplo de la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>,\u00a0<em>h<\/em>, dividido por\u00a0<em>2\u03c0<\/em>. Medido en esta unidad y de acuerdo con la mec\u00e1nica cu\u00e1ntica, el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de cualquier objeto tiene que ser o un entero o un entero m\u00e1s un medio. El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de cada tipo de part\u00edcula \u2013 aunque no la direcci\u00f3n del mismo \u2013 es fijo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Capitulo 2\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"EL esp\u00edn del electr\u00f3n\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"EL esp\u00edn del electr\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, por ejemplo, tiene <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd. Esto lo descubrieron dos estudiantes holandeses, Samuel Gondsmit (1902 \u2013 1978) y George Uhlenbeck (1900 \u2013 1988), que escribieron sus tesis conjuntamente sobre este problema en 1972. Fue una idea audaz que part\u00edculas tan peque\u00f1as como los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> pudieran tener <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, y de hecho, bastante grande. Al principio, la idea fue recibida con escepticismo porque la \u201csuperficie del electr\u00f3n\u201d se tendr\u00eda que mover con una velocidad 137 veces mayor que la de la luz, lo cual va en contra de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general en la que est\u00e1 sentado que nada en el universo va m\u00e1s r\u00e1pido que la luz, y por otra parte, contradice E=mc<sup>2<\/sup>, y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> pasada la velocidad de la luz tendr\u00eda una masa infinita.<\/p>\n<p style=\"text-align: justify;\">Hoy d\u00eda, sencillamente, tal observaci\u00f3n es ignorada, toda vez que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> carece de superficie.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Un paseo por el Cosmos: Los bosones\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSzQgA44d8wP85ri9CxJ-n52TPstWrfKK_jXZLWRZ9aaU3WCXNujuarMdTxRwTmlHVfNQI&amp;usqp=CAU\" alt=\"Un paseo por el Cosmos: Los fermiones\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero se llaman <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>, y las que tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero m\u00e1s un medio se llaman <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. Consultado los valores del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> en la tabla anterior podemos ver que los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, y que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> y los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>. En muchos aspectos, los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> se comportan de manera diferente de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>. Los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> tienen la propiedad de que cada uno de ellos requiere su propio espacio: dos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> del mismo tipo no pueden ocupar o estar en el mismo punto, y su movimiento est\u00e1 regido por ecuaciones tales que se evitan unos a otros. Curiosamente, no se necesita ninguna fuerza para conseguir esto. De hecho, las fuerzas entre los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> pueden ser atractivas o repulsivas, seg\u00fan las cargas. El fen\u00f3meno por el cual cada <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a> tiene que estar en un estado diferente se conoce como el\u00a0<em><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli<\/em>. Cada \u00e1tomo est\u00e1 rodeado de una nube de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> (<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd). Si dos \u00e1tomos se aproximan entre s\u00ed, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se mueven de tal manera que las dos nubes se evitan una a otra, dando como resultado una fuerza repulsiva. Cuando aplaudimos, nuestras manos no se atraviesan pasando la uno a trav\u00e9s de la otra. Esto es debido al <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli para los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de nuestras manos que, de hecho, los de la izquierda rechazan a los de la derecha.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.gifer.com\/PVZP.gif\" alt=\"Laser GIF - Encontrar en GIFER\" \/><\/p>\n<p style=\"text-align: justify;\">En contraste con el caracter\u00edstico individualismo de los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> se comportan colectivamente y les gusta colocarse todos en el mismo lugar. Un <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a>, por ejemplo, produce un haz de luz en el cual much\u00edsimos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> llevan la misma longitud de onda y direcci\u00f3n de movimiento. Esto es posible porque los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/guillegg.files.wordpress.com\/2008\/04\/evento-atlas.gif\" alt=\"EL MODELO DE LAS PARTICULAS Y LAS INTERACCIONES | GRAZNIDOS Weblog\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la fuerza nuclear d\u00e9bil? - Quora\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando hemos hablado de las fuerzas fundamentales que, de una u otra forma, interaccionan con la materia, tambi\u00e9n hemos explicado que la interacci\u00f3n d\u00e9bil es la responsable de que muchas part\u00edculas y tambi\u00e9n muchos n\u00facleos at\u00f3micos ex\u00f3ticos sean inestables. La interacci\u00f3n d\u00e9bil puede provocar que una part\u00edcula se transforme en otra relacionada, por emisi\u00f3n de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>. Enrico <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a>, en 1934, estableci\u00f3 una f\u00f3rmula general de la interacci\u00f3n d\u00e9bil, que fue mejorada posteriormente por George Sudarshan, Robert Marschak, Murray Gell-Mann, Richard Feynman y otros. La f\u00f3rmula mejorada funciona muy bien, pero se hizo evidente que no era adecuada en todas las circunstancias.<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTa6p-rT-hHGbxKRMMOn8bf3HzeXdsS0_34hA&amp;usqp=CAU\" alt=\"Aris on Twitter: &quot;Al final de la era inflacionaria, a los 10 elevado a la  -32 segundos desde el Big Bang, la temperatura del universo hab\u00eda  descendido a los 10 elevado a\" \/><\/p>\n<p style=\"text-align: justify;\">En 1970, de las siguientes caracter\u00edsticas de la interacci\u00f3n d\u00e9bil s\u00f3lo se conoc\u00edan las tres primeras:<\/p>\n<ul style=\"text-align: justify;\">\n<li>La interacci\u00f3n act\u00faa de forma universal sobre muchos tipos diferentes de part\u00edculas y su intensidad es aproximadamente igual para todas (aunque sus efectos pueden ser muy diferentes en cada caso). A los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> les afecta exclusivamente la interacci\u00f3n d\u00e9bil.<\/li>\n<li>Comparada con las dem\u00e1s interacciones, \u00e9sta tiene un alcance muy corto.<\/li>\n<li>La interacci\u00f3n es muy d\u00e9bil. Consecuentemente, los choques de part\u00edculas en los cuales hay <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> involucrados son tan poco frecuentes que se necesitan chorros muy intensos de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> para poder estudiar tales sucesos.<\/li>\n<li>Los mediadores de la interacci\u00f3n d\u00e9bil, llamados W<sup>+<\/sup>, W<sup>&#8211;<\/sup>\u00a0y Z<sup>0<\/sup>, no se detectaron hasta la d\u00e9cada de 1980. al igual que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 1, pero est\u00e1n el\u00e9ctricamente cargados y son muy pesados (esta es la causa por la que el alcance de la interacci\u00f3n es tan corto). El tercer mediador, Z<sup>0<\/sup>, que es responsable de un tercer tipo de interacci\u00f3n d\u00e9bil que no tiene nada que ver con la desintegraci\u00f3n de las part\u00edculas llamada \u201ccorriente neutra\u201d, permite que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> puedan colisionar con otras part\u00edculas sin cambiar su identidad.<\/li>\n<\/ul>\n<div 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<img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/laeraelectrodbil-121127014355-phpapp01\/85\/la-era-electrodbil-9-320.jpg?cb=1353980674\" alt=\"La era electrod\u00e9bil\" \/><\/div>\n<p style=\"text-align: justify;\">A partir de 1970, qued\u00f3 clara la relaci\u00f3n de la interacci\u00f3n d\u00e9bil y la electromagn\u00e9tica (electrod\u00e9bil de Weinberg-Salam).<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fuerzas fundamentales de la Naturaleza: Fuerza Nuclear Fuerte\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTpPmm-2PImpNZJr-q45crfGrXLuOgFhKgyQQ&amp;usqp=CAU\" alt=\"Fuerzas nucleares\" \/><\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n fuerte (como hemos dicho antes) s\u00f3lo act\u00faa entre las part\u00edculas que clasificamos en la familia llamada de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>, a los que proporciona una estructura interna complicada. Hasta 1972 s\u00f3lo se conoc\u00edan las reglas de simetr\u00eda de la interacci\u00f3n fuerte y no fuimos capaces de formular las leyes de la interacci\u00f3n con precisi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Como apuntamos, el alcance de esta interacci\u00f3n no va m\u00e1s all\u00e1 del radio de un n\u00facleo at\u00f3mico ligero (10<sup>&#8211;<\/sup><sup>13<\/sup>\u00a0cm aproximadamente). La interacci\u00f3n es fuerte. En realidad, la m\u00e1s fuerte de todas.<\/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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Introduci\u00f3n ao RMN - Secci\u00f3n de Resonancia Magn\u00e9tica Nuclear (RMN) - USC\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00b7De particular inter\u00e9s para la Resonancia Magn\u00e9tica Nuclear (RMN) es el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> del n\u00facleo at\u00f3mico. En el n\u00facleo at\u00f3mico, cada <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> se pueden aparear con otro <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> antiparalelo (algo an\u00e1logo a lo que sucede con los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en los enlaces qu\u00edmicos). Los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> tambi\u00e9n pueden hacerlo.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Bajo la influencia de esta interacci\u00f3n, las part\u00edculas que pueden desintegrarse, las \u201cresonancias\u201d lo hacen muy r\u00e1pidamente. Un ejemplo es la resonancia \u0394, con una vida media de 0\u20196 \u00d7 10<sup>-23<\/sup>\u00a0s. Esta colisi\u00f3n es extremadamente probable cuando dos <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> se encuentran a una distancia cercana a 10<sup>&#8211;<\/sup><sup>13<\/sup>\u00a0cm.<\/p>\n<p style=\"text-align: justify;\">Hasta 1972 se pensaba que los mediadores de la interacci\u00f3n fuerte eran los <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a>, que tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 0 y una masa comprendida\u00a0 entre 135 y 140 MeV. Por ejemplo, la fuerte atracci\u00f3n entre dos <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> se debe fundamentalmente al intercambio de un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>. Hoy en d\u00eda se dice que esto obedece al hecho de que los <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> son los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> m\u00e1s ligeros y que, como los dem\u00e1s <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>, est\u00e1n formados por <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. La interacci\u00f3n fuerte es entonces un efecto secundario de una interacci\u00f3n m\u00e1s fuerte incluso entre <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Los mediadores de esta interacci\u00f3n m\u00e1s fuerte son los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El canibalismo de los gluones y el enigma de la masa del pi\u00f3n - La Ciencia  de la Mula Francis\" \/><img decoding=\"async\" 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m6nrZf5dqvcJ4NBpQy6eEIGN2tcliNhdmJJ+3ag0qUpQKUpQKUpQeHQEWIuPCqh0rLvE1v5TunyHVfl9lXqVLJUslZo4jjfnI0dj6x3Q+eY2A377VeRw1iCCPEb16YX2IqjJw5b5oWQ\/yNiD5lfVPzFZ+U+2e8+2hSs1GmU4syMT0vdCfmL727rfOpvpRHrxOPcMx8sbn8KsyXftcpVePWIdg638CbH7DvU+XhV3F3HaVy9Qa7UrFG8rmyojOx8Aqlj\/ALVVWKV8wvGpIIo11IykGlaeRy1lyRS8qLiu5W67WBKtcXsa1\/ppj0\/P1GKYR8yXEllXFcnxJ3IG9BoUr55uPsHEXIu5eOMLzB6zxvKVJtsyomTDfZgQTVnh3F+c4UJYFXa+V9kcR5Wt6rNnie8Lfag2KUpQZ\/BfZt8bU\/mJaxPSjRu8qM0UkkWFgqAuFkz3LID1Ixs37uJ3W++3wX2bfG1P5iWtCgwNBwl2jjMzsjlFEmBAkkI9VZZh2msCAcSLkE3INbOn06RqEjQIo6KoAA+QqalApSlApX5twj041MuvXTtGnLeVo+WFPMjxy7Re+5GBLC3j0tv+kigUvVfWSlI2dQCVUkAkKCQNgWOw99fNtxpxJzAdsIwyNktmOoMR7J6ML\/h39alrWOFvD6y9K+Zk9IHAUhFIcOR2iMCk0cRVz49u\/vUjzrT4TqncyCQoSshSy32AVTvc37zTfguFk3WnSlKrJSlKCKWIH39R5HxrzAxI7QAbvt0v5eVT1VksrB7HtYobb95xJHvPXzqVOEzxKfWUH3gGoPoEfcuPmpKH\/wBbVaFdpqGopjR+Ekg\/vLf8r141HDs1Mcjl1OxV0jdCPBlK7ir9dpqJ0xky8KDZZLE2QKtlCCWUgAqe1uLKot5DwqWTTyMpRjGykWKmM4kEWIIyII8q0KVNGmYmjZccYohiSVIBBUsLEjbYkbE99e9DoVjYssMSEi141sT2ixB2G1yT7ya0KVZFkKUpVVn8F9m3xtT+YlrQrP4L7Nvjan8xLWhQKUpQKUpQfL6nTqJ5CVUF5I1dgqhjDPEY1UuBdhzV8a2+ESl4Imb1sFDf1qMXH\/kDWbx+Mh8lHaaFyviZIHWaID\/3q3wZx+1QdBKzDzWVVmv7ryMPlQX9QyhSXtiASb9LAb38qzNJrIZTgIwLorjJUsyMxxt17wTY99aOrjLoyC12VgL9NxbesKXgUhVbMl1j0y9WsWhkEh6DYG1r+fSpbW8ZLO902CkRvcIctzsu++xPjv8AjU6RgEkAAnc26na2\/jXz8PBJF5RDJlG8jg2IDiSVmZG22AVgR\/MAdgK+lFJ9plJOLspSlVkpSlArzItxavVDQQaYnGxN2HZY9Nx327r9fnU9VrYvsNmFyfNbAX8yP+NWaJClKUUpSlApSlApSlBn8F9m3xtT+YlrRrO4L7Nvjan8xLWhQK7XKUClKUGdxkoiCdyQImMllFy3YdCtvMPb32rK9HNYuYgMRRxCoU55h44SEGWwCuOYt+twwsTY2+h1ECyI0bqGVgVYHoQdiKz+HcFihcyKXZ8cMncsVS4OK37iQCT1awuTagtcT1BiiklUAlI3cA7AlVJAJ+VZGp48RePCz5GPIG4DfRjqAwBG\/TG3zreljDAqQCCCCD0IPUEVUHC4QQ3JS4AAOIvspQb\/ANJI9xIqWXw1jcZ+0ZGl4+9lRoi0pRGADA55Rs172FjdGFrd43tWnoeJ8x2jKFGXezHcj+IdzDe1wTY7GxqVuFwlQhhQqCCAVFgQLAj5bVNFpUU5KgB33AAO5ufx3qSVrLLG8RZpXKVpzKUpQKUpQQaodm97YkNfyBuRv3EXHzqZTeuMLixqLSnsja1rrb3Ej\/F6nlPKeumuUqqUpSgUpSgUpSgz+C+zb42p\/MS1oVn8F9m3xtT+YlrQoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoBqvDszi99wQO8Agf5BNWKr9H9XqvX+k9Cf7qlSrFdNZXGteYeXja7yqu4v2QrSSEC43wjbfu61AnHo8ssjgVixUoVbORWcbk29QXI6rY36iqrbpXz8HpCryoq35ckcDKcSHznMhUHfs9hLkWuMr9xr3xLV6hZ44YmiHMzbto7FURO0xIYAkyPEoHgW3vQbtK8Rg2F+tt7dL99vKvdApSlBn8F9m3xtT+YlrQrP4L7Nvjan8xLWhQKUpQKzdRxaNCwfIYGzHEkAYZg7bkWFth621aVZ2o4VFIXZ1uX5dzc\/9ts4yvgQwvt4C97VZryIP9djy5eLl+YYygW7BxEs1tjb1HU3vbe3dXiD0hicqtmDs1lWwZihkaNZSFOysVYjvsrHoDVuPhcasJAvaAkF8jvzWVnJ8SSi79wFhYbVDBwOJLcsyLaJIriR7lEvgSb7sMm3671reCd1jh+vWYFkDWVmQlhbtKzI69dyGUg93heqs\/HYo5DG5K2coWIsgYQmcjInuRSb9NreFXdLoljDCMWDMzkXJGTdSAelzubd5J6ms6LgKMjrqLOZGmLWLKAsrHZQDsQmC5dez3XtUnTu74VInH4mKhVkJYtiMOuAQsevQZi57iCDYi1SJxiNghAYiTER9kjmZBmBW\/dipY3tYWv1qUcNjvdgWIR47uxY4OQXG\/jiv2CoxwePFFOZwBCkyNkAy4Fcr3tjt8r9avxO6ppeOB3LA3iYQrGMTm0sivIV69BHy28u0b2rg4+r2EasAeRi7KCpMrsAuIbIHFSbnoGB3qz\/oMO2KlbPzAFZlAPL5VgAdlw2t0pp+AwR4YKw5bK69tzZki5K3udwE2sdu+rvD7Tu8N6QQjHdiHayEKSH\/AGqxXXvIzdd+8bi43rQ0OrWVFkS+LXtcWOxI\/wAVT0\/A4UwKof2eIS7McQquqqN9wBI3XvN+oFreg0SQxpDGCERQqgksQoFgCWJJrOXTrsq1SlKyFV5AckIO3aB23Nxcb93SrFV9SBdCRezi3kSCt\/sNSpeEOu4dHN7VSexJHsxWwkXF7WPW21+oubdTWfrPR9WDLGxUOwd+2+7rGscbDf8AdEa3Uizd9bTOFF2IA8zYb9Kq6DiCTRxyKQBIuSAkXZT0IsdwRv7jVVEODxFlkYMXEizZZMLyLFyQ2INgML9kbXJNrmp\/oCc76RvmIzGDkbBCwYgL06gG\/kKss4G5Nh1v3AeJrz9ITbtrvsNx2j4DxoJaVn6zisUSl2kUi6KAGBJaR8EA3722v5HwNSaHWCRQcShOXZYoW7JxJ7DEEXHUGguUpSgz+C+zb42p\/MS1oVn8F9m3xtT+YlrQoFK41U4dcrSyQj1oxGW\/vyt\/x\/Gm1ktXaUpRClKUCqup18UYZpZUQIMmyYDEbbnwG4+2rVfPangDO8jmRBzHhZgFazCKQPf1tmKJEhI2IQXHSwak3EEXYMGbJVxVly7TBb2LDpe59x6napRq0IJEiECxJyWwB6Em+1+6sccBYYMrpmNRLO7NHfMsJeWNiLYZp43w871Qf0eeFBHDZh\/06qxUsUGnBcF7MCxZyxuOhe5vag+h13EEiQS+spZEGJG5dwi2JNurfgalXVxnG0inIArZlOQN7FbHe9j08Kyzwpmh00ahY+UUkMbXkXJUays2xfGRle\/eUB2qu\/ouOXIiydpoVhRiN17UjyPsRZnaQ3K42FrWteg3TrI7ZcxLbi+S223Iveqo4un7Xb2TFbZIDJYISUBYfvPhvbtAisuX0bcsSJUCsIQVwZvUn5kwBLXIkQIhv9WvdtXpPR9wjoZVIkljlYlGLXWbmyoDl7NrbL3ZN1vYBtjVpuOYlwCSMl2C7MTvsAdj7qmjlVhdWBHiDcfaK+U1Po862ZWV2bqTHcrI051EkpAYFlLJGuHgo7ga3+DwFIUUpg2N2XIvZ2OT3Y+sSzMb+dBfqHU3sLdck+zIX\/C9TVW1lse0bDJOnk62\/G1S8JeGfxrh0sxUxyqmKSgZIWAd1CpKLEdpRmLHb9oT3CoeH8ACSO7sGUhRHYuGjAiSLFCGsoGLEFbH9o3S5vvCu1VY2s4KCFEbNtLG5EkksquI2yCnNjjvY3HeovcXFRTcDLuzF1xYwtYJa3KbmBBvspk7Z7zcjwI3qUHyOj4A8c0KDtRoIWdytsjEJ2uDluzSyK\/TovU7Vp8D4M8PLMkodkhEdwuIZy5eWQi\/V2xPyPjW3SgUpSgz+C+zb42p\/MS1oVn8F9m3xtT+YlrQoOGvk+DaSdeI6qZ1HLkCgb3ZQhxjJHgwzO3levrapQ+2l\/pj\/wD3WbN6dMMrJlJ5n9XaUpWnMpXTSg5SlKBS1dNcoFKUoFKGlAtSlKBUGpvibWvdevT1hU9Qav1Dc26b\/MVLwl4TLXqvIr0aquUpQUClKUClKUGVpotRGGREiZeZIwLSOptI7SWxEZ6Z2691Tc3VfUw\/fP8ApUpQObqvqYfvn\/SqNfpAYkQw3IAJ5z72vb\/teZpSqJObqvqYfvn\/AEqc3VfUw\/fP+lSlQObqvqYfvn\/SpzdV9TD98\/6VKUDm6r6mH75\/0qc3VfUw\/fP+lSlA5uq+ph++f9KnN1X1MP3z\/pUpQObqvqYfvn\/SpzdV9TD98\/6VKUDm6r6mH75\/0qc3VfUw\/fP+lSlA5uq+ph++f9KnN1X1MP3z\/pUpQObqvqYfvn\/Sry\/0kixhht8Z\/wBKlKJXRLqvqYfvn\/SrvN1X1MP3z\/pUpRTm6r6mH75\/0qc3VfUw\/fP+lSlA5uq+ph++f9KpdM0xJ5qRqO7CRnPzui0pQWqUpQf\/2Q==\" alt=\"Campo de Yang-Mills \u25b7 Informaci\u00f3n, Historia, Biograf\u00eda y m\u00e1s.\" \/><\/p>\n<p style=\"text-align: justify;\">El canibalismo de los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>\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 Campo de Yang &#8211; Mills<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> en realidad son los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> que act\u00faan sobre el color de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> son los ladrillos de la materia; forman los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a>, <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a>, etc., o sea, los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> y los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>. Cada tipo de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (arriba, abajo, extra\u00f1o, encantado, etc.) pueden tener un color que, en realidad, son cargas m\u00e1s complejas que las cargas el\u00e9ctricas ordinarias que son positivas o negativas y que se neutralizan mutuamente, as\u00ed que, la carga el\u00e9ctrica en los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> est\u00e1 suplida por \u201ccolor\u201d rojo, verde o azul (que nada tienen que ver con los colores reales y se eligen por convenci\u00f3n). Los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> con diferente color se atraen entre s\u00ed, forman grupos de materia con mezcla de color. Los \u00fanicos trozos de materia que pueden encontrarse libremente en la naturaleza son mezcla de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que no tienen color (blanco o alg\u00fan tipo de gris) de acuerdo con la regla que se parece a la siguiente: rojo + verde + azul = blanco.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"MODELO ESTANDAR DE LAS PARTICULAS ELEMENTALES Y LAS\" \/><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/iuwquy3fqncayfn93axs-signature-484a66ddee4570a0f76d3602c1d9b49718e185d889ec6cde795fb164cd0ab228-poli-160516155236\/85\/aa-quarks-11-320.jpg?cb=1463414018\" alt=\"Aa quarks\" \/><\/p>\n<p style=\"text-align: justify;\">Los anti-quarks tienen los colores conjugados: magenta, violeta y amarillo. Los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> transportan a la vez un color y su anti-color, lo que da lugar a nueve combinaciones, pero una mezcla, una superposici\u00f3n de rojo\/anti-rojo, verde\/anti-verde o azul\/anti-azul que no tiene color, no participa. De manera que s\u00f3lo quedan ocho tipos de <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Un paseo por el Cosmos: El color de los quarks\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSFG67WX_fFjSEQkRV8DE3zDqlZs7srw-toR0Pd8tc869iD43-dXPesFjuhUBh-W_vfnjs&amp;usqp=CAU\" alt=\"quarks | Cuentos Cu\u00e1nticos\" \/><\/p>\n<p style=\"text-align: justify;\">Aunque de pasada, parece conveniente hacer referencia aqu\u00ed a las leyes de conservaci\u00f3n, tales como la conservaci\u00f3n de la energ\u00eda, la conservaci\u00f3n del momento<a name=\"r_pie\" href=\"#pie1\"><\/a>* y tambi\u00e9n la conservaci\u00f3n de la extra\u00f1eza (denotada por la letra s).<\/p>\n<p style=\"text-align: justify;\">En la tabla de part\u00edculas no he querido incluir los n\u00fameros de extra\u00f1eza (s) y de isosp\u00edn (I<sub>3<\/sub>). Pero es de observar que esos n\u00fameros no se conservan siempre que una part\u00edcula se desintegra. Esto se debe a que la interacci\u00f3n d\u00e9bil, responsable de la mayor\u00eda de las desintegraciones, no respeta estas leyes de conservaci\u00f3n. La <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> tampoco conserva el isosp\u00edn.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<hr size=\"1\" \/>\n<p style=\"text-align: justify;\"><a name=\"pie\"><\/a>* La magnitud llamada \u201cmomento\u201d que se define para cada part\u00edcula como el producto de la masa por la velocidad.\u00a0<a href=\"#r_pie\">Volver<\/a><\/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%2F2022%2F06%2F06%2Fel-universo-cuantico-2%2F&amp;title=El+universo+cu%C3%A1ntico' 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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