{"id":9307,"date":"2020-10-12T09:00:07","date_gmt":"2020-10-12T08:00:07","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=9307"},"modified":"2020-10-12T08:03:10","modified_gmt":"2020-10-12T07:03:10","slug":"%c2%a1%c2%a1pudimos-llegar-hasta-los-quarks","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/10\/12\/%c2%a1%c2%a1pudimos-llegar-hasta-los-quarks\/","title":{"rendered":"\u00a1\u00a1Pudimos llegar hasta los Quarks!!"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5317308385150767090\" src=\"http:\/\/4.bp.blogspot.com\/_IP-xhn2P2rQ\/ScrfzdIeD_I\/AAAAAAAABAU\/BvTFMCAOwdU\/s400\/slacs.gif\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora todos hablamos del LHC. Sin embargo, la historia de los aceleradores no comenz\u00f3 con \u00e9ste moderno y complejo conglomerado de sofisticadas estructuras que hacen posible que visitemos lugares muy lejanos en el &#8220;coraz\u00f3n&#8221; de la materia. Tendr\u00edamos que recordar al acelerador lineal tambi\u00e9n llamado LINAC (linear acelerator) es un tipo de acelerador que le proporciona a la part\u00edcula subat\u00f3mica cargada peque\u00f1os incrementos de energ\u00eda cuando pasa a trav\u00e9s de una secuencia de campos el\u00e9ctricos alternos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Van_De_Graaff_gen_03.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/0b\/Van_De_Graaff_gen_03.jpg\/240px-Van_De_Graaff_gen_03.jpg\" alt=\"\" width=\"240\" height=\"160\" data-file-width=\"5184\" data-file-height=\"3456\" \/><\/a><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Van_De_Graaff_gen_04.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/f0\/Van_De_Graaff_gen_04.jpg\/240px-Van_De_Graaff_gen_04.jpg\" alt=\"\" width=\"240\" height=\"160\" data-file-width=\"5184\" data-file-height=\"3456\" \/><\/a><\/p>\n<div>\n<div>\u00a0 \u00a0 \u00a0Generador de Van de Graaff.\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El generador sin la esfera de metal.<\/div>\n<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>generador de Van de Graaff<\/strong>, es un aparato electrost\u00e1tico creado por\u00a0<a title=\"Robert Van de Graaff\" href=\"https:\/\/es.wikipedia.org\/wiki\/Robert_Van_de_Graaff\">Robert Van de Graaff<\/a>\u00a0y que utiliza una cinta m\u00f3vil para acumular grandes cantidades de\u00a0<a title=\"Carga el\u00e9ctrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_el%C3%A9ctrica\">carga el\u00e9ctrica<\/a>\u00a0en el interior de una esfera met\u00e1lica hueca. Las diferencias de potencial as\u00ed alcanzadas en un generador de Van de Graaff moderno pueden llegar a alcanzar los cinco\u00a0<a title=\"Mega (prefijo)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mega_(prefijo)\">mega<\/a><a title=\"Voltio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Voltio\">voltios<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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YlF3NN5DUjIg406HW0fQ8eNfSPdyrPMmI6sLs8xpksq2sC64khzQPRhornHssVvp9cotNlNHXKPWJ4sCFD8pPaBHfkVo5k6Z5r0RtAMnAJXV4c8glRLks1aUz4VMN7QthCUTTKLy2ViYqdOGu53J1zgS+76cJSlwVA4tG4CILbK3qxJfYRNXMWk4SQ7A0WpwnI5UD6ZZRbOiyQLLJA0TXmSX8Xga5L2QlKZYkB2qpUwAE6qLo8OWcQf24EFMtlEYmK1LCixOrIGJt+cPxaVA5bHtpAAokMXcAMTQ7orF5SglylK0BQKVFyAUviIUMVU7L9g3RaMEU\/pnaykoQ+bkgHufhnATpBq3Qo\/tBYJ6p0ILMkUZiC\/Alm7YtV0XoieFADCoJLpPmN4ir3WpDqUsBQSknCSQCaNUA78qZZxBYLUUzcaM0kON4UQkjxiXNylZf6SUaReZEvCABow8P2jq1qYZGEk3pCEEgpcBakljoHYh9ajxhwpeNKVJBYgHfmOEUaaIJ2BLXwPh8YiXBEwNm\/dHKLKpdAD884FowCsxAsw7lXSkqwqmN3eZLQ\/svQyWfaUt9QSE+mXHjGsJ55bBsHv8AGMG949WkdD7KPaQD+J1DxceENbNd9klZSJT\/AIEgkcxBt0L5s8bTNaQFJRjmqKkpZLkVIem4U7RAFj6O2qYQ1nml9SggeMfQkq3SgNiWkNp8iMF7e6lI4MILQFo8eu\/oXODmbJmK8A2\/PEewCHll6MZD6uitQMAViG9wC41j0Bd5K0pypAE+e+YBBLnn73A8Rz3ujixlIplt6IWVSSlcsyl6FDjvQxSR2PxihXzcRsygFnYJorCQDXQHItxGce0TEPnUtnqRx3wlvy7utkzEKAonElWeFQqFcx5GGjGSM2meXXfPlhbbeEkBRJAbjhTmwr7WTwZeUpMiYUDCxY7JzBDh8R3HfoYGtFiVLWpChhUkkHmD5OCORhlc9j65RBZWHCKgHYA4jcCOyDJqKsVJvQFJSlZw1wK2g1CFDPlDC8ZCDOlzi4xulTFiFsxLj3gQfzQJjGNKQzO9B2HwBgldkT1M7C7kpmZ5EFiO5R7hBktKXoEXbr2R35dyZMpK5apjleGqg2QyAAivLISSRm\/iDSLFflox2aQdSsPzyPiIrVpXsn51i0yMO9jS+5ylSJBJd5g04lo5lTGk4g6TgcEUrmDSBLxnJMqQBmJlQ76mvKOjM+wz+56aRKN1+yz7Q8uRX93lfhEZEN1L+xl\/gT5Rkc819zKx6PpmMjSRG47jnPI+ldn+rTJksJDZprUpNUiu7LsihXracaAWCVg5O7Vbyj2b6SLvxIROA9k4FcjVPcX\/ADR5Df8AJASWGo84hVSGvQPd09akrZQAbcDR+IcdjQjvC1LqH35Q0sdEqOW\/lAU+zjCokb4sxUy\/TLTaGbq5af4sRV\/pwjzhNaLCFKwtjUaqUpiX3nduYboKtV+jClBS0w7IDgpelQr7wq+\/fC6Vei5RwhBIJqopdROp3dm6IclVFlCV2MJNySx7Q7gwgiz3PISXTLTViXD5FxnxEK597qKs1AA50BfgGy74Nm3ovLE3YMxvpE+S9FeM\/Y7lWEJDolJSpyxbA6tWW3td0dLve0J2fYZg1XBHM5xPcc7rZBWW0fmDhP6h3xFbHIABIUMjnlkDvG58oMlatMktOmG2RKllImrWsLcMkPVqaUq1YFvS5dhU2yLLgl0Au7B9hRy5Oxiw9BpK+pTMmKcqUcKWAKACxHePGJrwkoSSEpSAS5AAAflAjHVmk2nxPPLrtyJ0uYpSiiYgtgUwc56l9CGbPWH1gt8wISBmCKVyerCgSGqzb8oX9IboUV9bIQgrWQlYIDn3SCcjpxpGXfLXJWqVOLKZKtpJlhIrv3+kUVeQfwWezW8q3gjMfD58aRMpWhyz\/f4+kLFycITMQoKb2qsMJzJOgGb7gd8NZcokUBdwG1fMJbLEd2SYooIWyFE0v\/EPEcfndBbv8\/Pn++jZ6YiRSoObtoN9HDnjEoCUkh6g11PGv5e0ndDKKBZwkE\/Pzx7tI2qUcJzoHDZuK0fM5RszgH4EH9uUCzreB6waQtjHAkVMB260ICVAAF0qFeIb1hXabzpnp8YVzLwdQ8YJit9P7QFWsrAAxoQqlBUEafhgTonPaYob0v3f1MAdI7RinEV2EhHPADXvVEF12kS1O\/3SnwFPOI3uh5LRwJxx9vg0OLI6l4gfblLppQYj21EIp60gkgvUgekObukKKgR7Ilse0hO7eRrpBatCp0DXrRPV+7aafhNR6wtvAdVKKCnaxJWFkUwlBxD8yvCG98yx19XZWFdN4JSIXXraps15KiOrGEcQAxAxAFu7nFnFvSJxkltii2yyhQSWC0F1Alq0LROi0\/ZqTiT7DNqTufSJpV1S1KGIrBcAnrEkbnAKH8YZJ6KyTlaCOYSr1EH6UvQHlgvJHYLxlploSVBwkA13CMgW0dHQhWHrVq4plJI8ZwjcSf8ATu\/JVZVXZ9XYav2RuOOuTiw4k4vdcP3Zx3DgA74sXXSJkr3klvxZpPeBHgHSNOyaZNH0XHhv0l2MSrROQKYjjToGVXwLjshJraZio2c7JHKIpoSs4SsJDsST4NnpnllviWzkBOY145QrzAKUnEpZqaUABFO3wgZHrQ+NWy0TMCmCQVYAWCcg25hVyM3rWFqpk0E4gtIf3n9XpHFmnFKDUj2QWNc\/KGki0SsAcSy9HURifKrmOR2jpSTF5QsukqxJzcEEf1g9F2lTKUoJYZZnXMvG7bNLUPBgPZGnbGpK04goB0uwxVqGcHvEHl+DNP2E2u1zJCJcqUspQQX3qJIdznBsi1KE5MtwxCCRUuaAsTlQE7nffGdIFSpdnE6ZLMwpVhSAoor\/ABGuyKUActmISXTeRmzUkyykMNpRoC9AKDRq84SWOdqSeikMkOPGvuL3Y79NlONYK5ZYYRmFEgBn30pwgqX0hRaJhCEkMAS7VfLKFlrsgVJWkKQpRSFJKVApdJBAfKofwgC6pRs61BipJAbaq7B33D4Rbaa9E4xhLHJv5Isk2W4NSk5OHcHQhsmNX4RVLukpEuZMnqxTE4wxWlKitJJcguSHbLjFomTqRTLfLQbSoKJLucKWBqXJcih48Yokc5ZLgvFHVpDJKQkApFRRLlJGmlOMMbDeijQqBdkA6uG688yTnxis3fOSJ0xSBhSEy0kZuoBWZ1OEpHZBNhOGWg\/xrP5i\/kIsIh8q3vXQUA4OB8e+IJFrNT\/Ck+IJhYVlqRxMn\/Ph8fCNZhnMt+deL+MLbTbdHyaFlvvNKASogRXZ3SFJOrb9T35QvP0aiw2q8ePZv+fWALRePVpxE7RqBv4coQzb2H3R3wvm2grLqL+n7cIARqLKJrqlKJmUUpCvaV7xSdXIduMCIpQ5+usasEtWNJKsLVxVDUNee4RxOWxoSoknC\/tFyc\/jCVsa9G0pxKA3VPZl4xZ7lChLJVmVOOQoPEn8ohJdliWSGatVk+nlFnQBQDIReEdkMk6QBeUtJnSMeRxA6ZMR698JrKjFiOI+2r9R3ww6VKYyuZ9IqU8E1CiCKEZORQsfHthuVSBFJxVlvsllJNFqD8E\/8YfyLtmMR1j8x8CI8t+sTkAHGsPltHh8RBSb6tKP80+fnBeSXs30o+i9Ju9ZAUerdQestT9u3GopKukVoOcw9wHpGQHJjqEF4PRrxvqZ1vWJWrEVYnTop\/P40j1zojfJtdlRNUMK6pWNy0lj2GhHAiPEE29kHAGA+8dzZP8AO6PWPossUyXYgqYCDNWqaxzY0SW0dKQe2IwpaKPouEeZ\/TTYB1cqc1dqWT\/qT\/vj0yKr9J1j6y7p1KowzB2Flf6SqGl0IeA2av8ASAbaVIYjIb9d1O0wbZDnWObUkRmrMnW0dyVEgummwpxkRQmhyZ84a2WbKSn\/AA0qOpfaHEjNoGRZFdSCC4XLZhm7At2xtWML6vqAsEOFOQrfopi3GOSk\/wAHXbq+w1S01OFgaFO56+JrE1lkHJAxBgXLe0D8MUBi75ssY\/YcqcYmLKzA7Ce2G112pKHSs0dJCjUh9mp3MC4hVFezc7DLSlC5eGarAh0qxUooOEl1Ah3UaEboR2i7UyiDKndakvtFaSpzmFKdhnrDO\/Uon2ZcuWtJWSCHLBgoKI5kOP60TXVdM2SClQ1JpVwpgnLI4g7GtIMouu\/0aDqXr8lzu+ydXJlhwSlIxYVpUB+U0EKLdfM2YmWpSlFT1ViJfsyg2ySzIsuFQIWUlxwxEjtcJpnnvEVtUwEJQspThZ1FwSXDMnP5zEDLGcoxUXXs6\/6PLgxynLKuXr\/ZYrvta1rmlaiSSC51Jd++F16sVKBzUaBI2iBTNnApoYAu+8lSlsoKJLBnFC4YkB23do5RuXaAsqcIPFm2Xc1dycxXLjBTcFxZPIlnyPJFJJ+FWtfoa2UYJShgCQfZHE6wTPmYUpD5YQ\/a3rCZNsCWc5ZDfxMBzLcqa+geld2uVdI6E3RwySTY7tF4JTxO4QmvK8VhClOBk1czugRMwJmqDUUkFxvFDn2QB0iXiSlMsKLqFKEuAdM2h1x8krk+uhfalKmbWKmg8\/xczWBglWcTosi1SwQk4Rrk3MmNyMcuhSCOJr3g\/GDo3L2QBVKlu+O0rS9MR7PSNmbUHbAGlD6CCJVpSE1xk8h\/ygUhjhRWSGBSM9rlu7YnkoSEFRUz0KznyAGZ4CBBaVfdAevtF8+XLXfAs3ES6yVNkB5bkjkIKVALPcVvK14U0QlPaTqVbz5edilRTeiK3mTHoyR2VMXFBisdI58m5CHpkv8Awv5vSKyhAdnofA5A9+fOLJ0sO0n8Ez9MLejtmxTEqUgLlgsssVMMywGembwkuykXUQa2IT1YJDGgHA6+XhAU9Lp0FRTUvup5xdOkdms0yUooIxpLuElLVY4qMdc4ploO0PxCBZRNPo7TZTwjIPLRqI82Uo+p5Ny2ZKAhMiUEAuE4EkPvqM+MHxkaeLUkTNwLelkE6TNlHKYhaPzJI9YKjIJj5Vs6Wz7o5nw36U2XqbdaZe6dMb8JUVJ8CITT4CMObNPXgloSAU4EFVKjZji8gtUyWsKRLXLBAZsTGhJJo\/DiYnkyZirPL6sgOgA76boSzBPBOKXTQuPV3jmrbZe10xmbHiSkqCpi0kqKlKOrM4dgA1OcSAUYvvcV3vyz74Srt0we0h+9+8RNZ7y3pX+amdeMJxZRNDPCCGNaNl41DP8AOscSCUFIlhQAfLcA5yFaOSeW6BkTVrSogNhJSQM3HOkSSpizaE0AUA4LkONQwOFyCobqweLCsiu0dzLfMIxTVqNQwdixU5AVViWp+0bv4yJSlJSosTiBWoKmF0h3OEP7Q3QB0ms6QUoTRLkhtzlvBoZWLo6mfZ+txHrlAgFTFmOFLlicgIpjx2Ty5u6QvkdIJctIDY1O7pAruesWa5ZaJqkmYCMaXGdMW8M75aaaxFYeisiWBRRUwc4tdW3B4kt9oWVnbYISNASdpIDnN3VFMkXVIniab2Az04V9XMDFKt1WFO6GhkyzLKkpypuPyIBtE5cxQmLlJADVChtAM7ZGuWRziRdrI2a7mHrSsKo+wt30BTJQJBIy9c4NskiUD7CcXGp8fSOOqSc1dwc9mnfGTppAZnDOaacHz9IdUtiMG6TWgnBLBIQKqIyxaDkPPlCe1XYssQlagzigYhqkUrDK6pqp04IOJnGEhjMA1AxBlatrx0gS3y5gWorWkKADO7rqACFAUYOexoi3crspxg1uCb97FaUoyUG3E0B5HWJZ8tkksKCGFnnrW5UykhKgAFJUoqUCMTKzIJCnp7MdSJE8KCZiKVBK5WIcKygD3ExuaEWqE6EpIBZ3z7cvnjBibtSdCO+Gc66A7AS9HTjKRwICmKeRfnDGXKEsBK2yod4+PzySWRpfaVjBPsS3bYJcoqJOfGrfL98MrLJoFJWsjcSC+nOBZpExRbIU\/aGVmyaOvFGTjcjizSipVEAFiE2cJc7FhYsrKvu0zDRZ7KlNmkhMmU+3UISC\/vKJPAd7QreMxkUBIHAtGljbfZo5Uu0PZ82VNQUFDOlSapOZDAjSjPHmnSa51WcpWouFKowpTedC2kWtUwlqmnZ5RVulVsmKmiWpRUjZVh4sR5QqhJMopqXQAJsZAKpRGRIEZA4jWfZajRzpWK\/ZOmNlXNEoLKSSySqgUeFX72ivdLPpGkJQqVZ0qmlaSnH7KA4Zw9VHuHGPMpjrqtkjxb48f6QbbegpLyfR8ZFa+ju8evsEqYVFR20lRzJStQc7iaHtiyw70KeA\/SxZ8F6TD76Za\/8ASEnxQYpk1cekfTfZwLZJX70hvyrV\/wAhHm0yghUAtV0E\/VpfI+ZgW8RTt9DEtyTR9XR\/N+oxBeCqdoia8lGK5hiKWHLcSO8ftBVikJmLUkqw4U4jlk4GpAzMPF2JEhcrYGErQFLVmQqhNMgHzJ0NICT7KWumJbpLYwcySe3EQfDDBKkHFLw4iXLgbsKg\/J2HbB8+ckzEuAkEFClHIUCwA+uwz7ojk2lBny5KSUylkYvuvm6gp3egFdxy1Cm26SC8aT29Ad6WNTBamcU2lPQ5u3oYe9G0hNnQAQQCpj\/MT31ivWK8MQUVhKlFWFOTswo+ldeMG9HbxdHs\/ZpfI7alEnChKWqWBJ4A7xD4+SbsnkSrRZSuK9bkEqWRMThJKcO0pzmPZSQxfIkZdpKu++J01Sj9vLkhLpIxpQhjUlIDAEPmDvhbbOlktFrILzJSAUlcsBKpiiBtKZgoJ2gKDMxSTUtLsnFuDurR3eqVSpMtSMC3X1aqKC0gl8lGleG7SIpaVCrmJ59pRNmp6haloMvEcdNrEGQh2ClAOSOG+kSrsyFJUmYVodJyDEONXygOMq7B9WN3ToGum19dOMqWEUGJSzUsKFKRkXxDa0akWWX0fC8JKl0NQcJcagMxTHlMtRFXY8C0WHo9PtvWSlSuuMvHiUorVgKUkY0kktlTt4QUh2Xu39HbNLBnYJoSkOUy8alk6YQCTz3Z6GB7vuyRaZQEoAKFWmArYk7QKSaVG9ucS3tfQVWzzvtpMxuqIU8wlwEEJIo4d8gxjm6LBa1WleOWJc\/CieVYnRtukyymuL2SHBYYeLxPJdaQ+OKbqToJl9D1oqTID+7ISlXfXSIb4ujqEpK5i9t04ceEccwzdkehhgjaS5aoFQ\/B84p3Se8usUEKSoBDk4hlp6UESyRXGww7K2JkiVkpD8Vg88miu31e3WHBLIJcM2ndrxgq+rx\/y5YbkMv38oXyZASHOZg4cX+UhcuX\/GJuVN6tNSGzJgi7b3QsOdgEkDEQHIZ\/PziuXvPUo4QDhHifhAtoH2MsfxLP6R6R1KTOd40z0FKwciDyLxhePOpKQA7gEUGfPQfLQVIvWekFIWTk1XgqQrw+i8nkYqN+H+9dg\/T+8FKvCfLAdYKixqkNlXJjmWz0hVapilzesUzkVbLJoDaaDCDi7NzF1yjI4WY1E6Kl5tcwFAwpdb7LByXoAAMy8dq6K3gpCVGQraoA6QofiD7PbHov0Y9FJ1nUZ9pASoowIQWKkOXUT7poA2dS8Ob8kzkLMyUoBzql0sCWBGtXcu9aQsrfxYyryF9B7o+qWKXJOaQVLLuCtRJW3B6dkWCE933kVSgtUshKmDAhRxGi0kUYpUCHyMGy1rJegG41PgfUwykBnl308ytqxq4Tx4yiPWPJ5hpHsP06\/wCDZT\/3Jg70g+keOTDBT7AWK4V\/YJ5q\/UY66sTSpIUNln4ajygG6VkWcl2bG3POAhZZg+0BWhRJJL0UM8taP3ROm2xrS7LLZ7uQgKUEFSsJTmC4JHwBy0hTft4rUgo9ohIOjJSCNo7jllWsFXRblql4iXLkZbomvFQmS1gp2ihSQRmKUHJ9In\/58idt2h\/r4+uhFZVqWtSTMxgTHJGuFJAY6viPLBDeRKCWBYnEpRcaEqYDgAr1jq67CnCC4SpVcJphGg3OwD8Xguddz5hxwJ8GgT9dDRp7JOkF3Js8vrMTurCUpQKkjZA1JcANxhNarTgISnDiSohLChmAtOmUzSCBLTv6t9IcybKVqdSlbAxgqJUEkeyoBWoUyuyFpWH2kpOGiaeygeylyasNdYGD+3CpOzTTlLRFJmBKSF7OIFJIdJUDmCQXq++Fc64ARhknEpShhKlBLJNGOh50PAxYpIlkuG8I5nSwqiWFM9\/BjmOIiyyKxHBlglWVMuzpkoQFhCWANATqXahJcvxim2u+Z0pWCamodkLDgA5M9W4g1g17Z7KZuBGhGeWWJnHfC21WAAglap01Wj4i2TlTnZHPhDLI\/LEWKK2kCWApUghKXmuQkDZYMNotlu4wb9etFmQEbSEly6qkqIz1YhqJjLLbUWRScCAtQ2llVOxgaF8q0hteHS0Llo+xwlSgVPVJbJtaO\/8AKzxzZMmXmuEbj7svFQSfJ7El3WkyrfJtE1JYrBVio5UMJq1PaBYaR6fet6B\/s5SULmYQVYlKWQk0SCQyU1eg36mKSLVMVbky0lSpcuW81DAuQDm9Cao19YdoUr6wesSUsjEkUNCNSMiK04mGlOVL+A1G20OBbZiE7Uw0Faln4OYqfSC9i7D2jXiOJ47hpEl9Xq1BnoN3E8eEJZMn7yszWDhxN\/dIlmypfbEikycO0amIpkzQmOrytWEMPaOXDjFewKBerx12c9aHRQDoI0bMkwqRaVDV+cSf2gvhB5L0D6bXTCp1hFG1ie7ejqZiwFqKQSA4qSdAARSOZZNCp6RarqszGQkjaUoH\/ce4AxHJKlopBO9le6T3MqzLSkqK0qDpJzDZg98JCqL59KIbqgMxi9IoKATWNB2tjy7OZojIlUIyGFPriR7Xd6wBfR+xV+L1MbjIVBZro3\/g\/wD6Tf8A2GDpHtK5+gjIyMzM83+nX\/49l\/8AMr9EeMqyjIyNHyBnUpR6tIctiVTTSHV+LIlEgkEHMZ6xqMh4eSeTuJx0YrJc5lRfjlB6s+7zjIyK4+ieT5EyI6lrIUGJFdIyMhsnxJ4X9yLBLDpU+4ecIpyBjyEZGR5bPVXkT3gkB2DbRiJM1QKQFEDnGRkX8Eo9hwLoQTU79fZMNbHLSGYAbJ04RkZCP4hj8ipWFAK6gF1rd6vSIlf4qhoFSW4OztujIyHQJ9fstXR0f3618Aj9KYf3sdkcTGRkc0\/mv0XXxf7KO7zK1qYMXGoyPR8Hn+WV28D9oqIYyMgDHaRGKQNw7oyMjBI5KziAcs8enWEf3mz\/AM36DGRkQyFIiP6U\/wDFlcleYioSxsD8R8o1GQ8PigS7IpprGRkZDAP\/2Q==\" alt=\"Acelerador de part\u00edculas - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es el ciclotr\u00f3n? - 100CIA\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Mientras que el generador de Van de Graaff proporciona energ\u00eda a la part\u00edcula en una sola etapa, el acelerador lineal y el ciclotr\u00f3n proporcionan energ\u00eda a la part\u00edcula en peque\u00f1as cantidades que se van sumando. El acelerador lineal, fue propuesto en 1924 por el f\u00edsico sueco Gustaf Ising. El ingeniero noruego Rolf Wider\u00f6e construy\u00f3 la primera m\u00e1quina de esta clase, que aceleraba iones de potasio hasta una energ\u00eda de 50.000 eV.<\/p>\n<p style=\"text-align: justify;\">Durante la Segunda Guerra Mundial se construyeron potentes osciladores de radio frecuencia, necesarios para los radares de la \u00e9poca. Despu\u00e9s se usaron para crear aceleradores lineales para <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> que trabajaban a una frecuencia de 200 MHz, mientras que los aceleradores de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> trabajan a una frecuencia de 3000 MHz.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/8\/8a\/Stanford-linear-accelerator-usgs-ortho-kaminski-5900.jpg\/700px-Stanford-linear-accelerator-usgs-ortho-kaminski-5900.jpg\" alt=\"Acelerador lineal - Wikiwand\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El acelerador lineal de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> dise\u00f1ado por el f\u00edsico Luis Alvarez en 1946, ten\u00eda 875 m de largo y aceleraba <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> hasta alcanzar una energ\u00eda de 800 MeV (800 millones). El acelerador lineal de la universidad de Stanford es el m\u00e1s largo entre los aceleradores de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, mide 3.2 km de longitud y proporciona una energ\u00eda de 50 GeV (50 billones). En la industria y en la medicina se usan peque\u00f1os aceleradores lineales, bien sea de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> o de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_IP-xhn2P2rQ\/ScrfRIZmDJI\/AAAAAAAABAE\/E-xI4oKhxnw\/s1600\/SLAC-aerial-view_LR.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El SLAC, ubicado al sur de San Francisco, acelera <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y positrones a lo largo de algo m\u00e1s de tres kil\u00f3metros hacia varios blancos, anillos y detectores ubicados en su finalizaci\u00f3n. Este acelerador hace colisionar <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y positrones, estudiando las part\u00edculas resultantes de estas colisiones. Construido originalmente en 1962, se ha ido ampliando y mejorando para seguir siendo uno de los centros de investigaci\u00f3n de f\u00edsica de part\u00edculas mas avanzados del mundo. El centro ha ganado el premio nobel en tres ocasiones. Y, una vez recordada de manera breve la historia, pasaremos directamente al tema que en realidad nos ha tra\u00eddo aqu\u00ed: \u00a1El descubrimiento de los Quarks!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El LHC descubre el pentaquark | Ciencia | EL PA\u00cdS\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSz1Co8MeafPq5VV0rCLYeHk-RHguQmAlpLCg&amp;usqp=CAU\" alt=\"El CERN descubre una nueva categor\u00eda de part\u00edculas, los pentaquarks\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Y el LHC descubri\u00f3 el Pentaquark<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora los medios con los que cuentan los f\u00edsicos del LHC son inmensamente m\u00e1s eficaces y est\u00e1n m\u00e1s adelantados que aquellos viejos aceleradores que, sin embargo, fueron los pioneros y los que hicieron posible adquirir conocimientos que nos han tra\u00eddo hasta el moderno LHC.<\/p>\n<p style=\"text-align: justify;\">En 1967 se emprendi\u00f3 una serie de experimentos de dispersi\u00f3n mediante los nuevos haces de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> del SLAC. El objetivo era estudiar m\u00e1s incisivamente la estructura del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Entra el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> de gran energ\u00eda, golpea un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> en un blanco de hidr\u00f3geno y sale un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> de energ\u00eda mucho menor, pero en una direcci\u00f3n que forma un \u00e1ngulo grande con respecto a su camino original. La estructura puntual dentro del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> act\u00faa, en cierto sentido, como el n\u00facleo con las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> de Rutherford. Pero el problema era aqu\u00ed m\u00e1s sut\u00edl.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Richard Edward Taylor<\/p>\n<blockquote>\n<p align=\"justify\">\n<p align=\"justify\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/05\/SLAC_aerial.jpg\/220px-SLAC_aerial.jpg\" alt=\"SLAC antena.jpg\" \/><\/p>\n<p align=\"justify\">\n<p align=\"justify\">En 1962,\u00a0la Universidad de Stanford, en Menlo Park, California, cedi\u00f3 un terreno (de 172 H\u00e1) situado junto al Campus principal, para la instalaci\u00f3n de un Centro de Altas Energ\u00edas, \u00a0operado por Departamento de Energ\u00eda de la Oficina de la Ciencia de Estados Unidos.<\/p>\n<p align=\"justify\">\nEl SLAC es un amplio programa de\u00a0investigaci\u00f3n en f\u00edsica at\u00f3mica y f\u00edsica del estado s\u00f3lido. Hasta el a\u00f1o 2008 fue el acelerador lineal m\u00e1s largo del mundo, con 3,2 km subterr\u00e1neos, situados a 10 metros bajo tierra. Pasa por debajo de una autopista.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;Richard Edward Taylor fue uno de los veintid\u00f3s cient\u00edficos que trabaj\u00f3 intensamente en el acelerador lineal de Stanford (SLAC), en una serie de pruebas experimentales que vinieron a demostrar que los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> son poseedores de una estructura interna, lo que a su vez confirma las predicciones te\u00f3ricas del neoyorquino <a href=\"http:\/\/www.mcnbiografias.com\/app-bio\/do\/show?key=gell-mann-murray\">Murray Gell-Mann<\/a> (1929- ), acerca de la existencia de los denominados <em>quarks<\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/e\/e5\/Leptones_nombres.png\/400px-Leptones_nombres.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Junto con sus colegas de Stanford junto con Jerome I. Friedman y Henry W. Kendall -con los que luego habr\u00eda de compartir el Nobel-, Taylor investig\u00f3 sobre la estructura interna de la materia, en su m\u00ednima expresi\u00f3n, para lo que parti\u00f3 del modelo te\u00f3rico de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, postulado por Gell-Mann y -de forma independiente- G. Zweig.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div data-attrid=\"image\" data-docid=\"vIiD7AILikC2LM\" data-lpage=\"https:\/\/es.wikipedia.org\/wiki\/Bos%C3%B3n\" data-tsourceid=\"6\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q-x0oAHoECBMQAg\"><a href=\"https:\/\/www.google.com\/search?q=Bosones&amp;rlz=1C1PRFI_enES885ES885&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=vIiD7AILikC2LM%252C0IRqXtlGih_ogM%252C%252Fm%252F01d82&amp;vet=1&amp;usg=AI4_-kRFN8XzIZU4NUVJhujuWGLszZxNGw&amp;sa=X&amp;ved=2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_B16BAgTEAM#imgrc=vIiD7AILikC2LM\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_B16BAgTEAM\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_26\" title=\"https:\/\/es.wikipedia.org\/wiki\/Bos%C3%B3n\" 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4v+8ztRtU41d4EIzEg+iwtQnNfLj65PESQHX\/RPV3Zl2fBB6o7uE+WAlZWSDm1f1gb+U1AFGvDrKo+cU0Uy4\/+bh1NQDYRL2sQIMOG+HhE30SCBfxpwCFBZM\/od24iA4RRgPzDgaoEQCTbRLuFFjg0cU08\/Vj5uM3H3yAjCa3wxr6ib9BK30SB\/dJtpxDt73FtEv0YTsC6Exjlgcd9A8U9lPCfjERzbTuFRbeooC6shducZnyy\/yfbb2TQxoGZC7of\/NkqdvpaO9CGndOQPsZdZpoJsrvXBxFq6hTyyBjZyKAhTlhxajyBjoIfH2hL\/744cOTUAdLWliuUm\/RmuNMV\/skuOoHH4E+nJ4AGxEAGVSXiwDSslMCW49ppsWRAOl5Czm8250Lo5mvnzz5NtRBTZUDV4ocxRl9a4lmSpoa2W1TPjw5OcQlrAAgfCbcJ1HpfZcGkG7i2i0CYOeUno\/nZ4EAswG2P34MrdgpMdpX4R62wdU6TdySDj0J03CiohfTREaVoBkHjARHtJBAlaISYUrAyhe8M\/oMb3q2J\/n668BI0OnaUevD73LgJxHNrBmrASvj91xwYJQWD6Kr9e5tUh\/88OTD4\/I\/cvnt6tVvlzzJ6pk2buSkr1kGuJLcZW\/xNx+\/IQHiSxMZIvMhatRMI65oRCEpBojeCi82G02GDGgTAHm+wPE4I9kEIMJIAGQaqIdQQimkjK+CiUP+klxy4T8wiNaAm1xKFtEZV0OZpzuFLF+Vo+uAEgC5Bed1Ch0OWHqxUTPxw+PHHwiAbXT14Dttqk1LUy0iFQzQBXgor3ddzUX5+WHYLy5igO8g+0cXSGpoTXyVTQSQ596\/X4yvc+Pr78fvo\/jwomjmKmEkwGba1NFcd1pyI8+GAUJO7pbQdZWocgAAXddZkiD4QGdaQpdJupoWJigJgB3PW4wX3nix8N6\/71wMsPzh4+PHH68SOtjUSqrWUB2n6US+P95i2DmgR9lxVAgVnBIZ8qOHjgYhBJBgyZG3nKgEldji8WmhwC14uHUwviyA34Ir\/vCRNJKtSP+ZrRUjiSpwyCBKTJKoyXmGvAIyqYMccsJ+zr6JkSA3V\/7mb+JBgrgvw4N8SgkkA+CDx99++wEZCbqo4nIACQAbNbT\/xjbE10Ews0EbwsmY16n6V+vnHdSGyOhCbNaGyAsZI589ny9Tlay3CxWqfMH8P\/8o\/+nfMsafqPKfs+YFSsia\/nOFyv8iY+gb\/GZJ7fNqxvi8XDOy5utU8TfrZ6+JO6CDnfXj+gY6WPs8x6J\/LJvL+Y+IwbK\/Kl+V\/Ek2\/BusDB7lWB8gniGm0B16PwKYsOLW5lYcA7yGDmVZ6KDVnEUCzCkIYI5VFEtS2KqlSCKbkyyRVcSqZQOEACBro+eSxVYNkbVES1RgqXgNAywsUIQAvg7iGZTgFQodBBpF2hsCZBXJtkY2K0qGaCZEeM2XoChZXUliLcOadS322WgkmoYEeEKAiiiyhigeSXAckzVmI9MwTGvEYoDcG3DDHZ6HfG5xnePQhRUdfns89jaVYE4ZobMrVtcUZxK7IkHWhNNJRlUxFGlksSPRGJnVkYEW+gABvSJJomEoNuAHcOZMEkdSBLDgjb3rnQIHgBYdwNXxxnzLG7fG3KZbDJ\/cGnUBgFE1U7fYqlombN2oalgsK7KiZdogNQyQta2qYdqwQjLhk1ZtS5KqJqGDHs95EASOO7DNi44HMSHferNoLbyNenW+DoJaK\/BHYRPyC7c4h40gtAxsBxFAckEueBYYWwjQv5IHfbFp238AprLNjwHgeHOAvgHnckvwsATXDwxwzQgApmVLIMF73iUkiA\/IJu+xBNdNLwFcmV8FGDdi59y8szHNhEesipb\/QAnvsZHA1vuns8QqG94nAAbT0XwOeIYESCRJBczQ6KtiwDibGokkBic+P0JHZs0bBktK0DB9QKxBj2x0f3QusgRAsOLgA0i0bxrK7Gn4AbEV4ySJXzy6\/cgf3rZ\/gdmGNCMaXd942Wc30JnZmzdFUoKiKUrBB3h+E9iZFZ8+w3voAwROCQBZN59Xc+R8AHDx9k1Y5Qdr9sfp+i8bpAMEgmYDEYzAmEV6hgH4AIGTQxHNaOT3TNpYAtgNPpAyo0V\/XkoCjPvFft2jxZ3NL\/GdJgBodf2tgzPceGbn2FF0gmCLlVHXwnsI0O1nN5SEkYjdUfACK904YnPK+Q07YSSQzyUvRQ8K6ZsDvAZ+INSZIxCB9ex5xNaBkVjYZqrPzy0Q8FHSihXfLaO32+fPq2gDlARAvkMWuHj+9gVXoq8CjHnBgpPDPuPgZolmcnYXdncEHyIg7BUeZGHent2QciGRhzSTkB8fFlcvBTBGsEsrIxr8WRW8VY4gakwk9JFNgxqATBXEJcsALXpmP31WhS3xiSGFqPno2ziXAIjlkfMN4PwciO9oNNplcTTDshHV7Z5LdJfNdU3QBDviQQjIQoTPnpmwAYr57IgASEiwxdGPLnmZMjISg7WN0Hk+f0obwHjPbOsZvBTo4K5lj0IxGTeePhcDgOcYoDhjxdCugSqfIhJkg6go1MFCpIPo61bkV3k3BWjao1DPlSMa7IAdnc9mRxFA0zJEvIfn9JGyBNBGkUz4AeynNJJ8jgQYV\/n5wukZ1yIKcJtaMQSgRjW0u10TUdkRy6KINNjiKoRR2M7NXfSoO7Ot59EW26aEwzTYXJ8TR6QEoz4JGIgXurrL6aBoKFgGEL4jaz6fjZ5ewxKE6NjE1KggUbPm09kzOgIoSvYIU58SPJgZMcCoDQEMSN8OxrxAADx4+fLl\/awttg1bOqqSUROLgtfISCTFmomJ6e7IkCIrViApmCUDXQhbc4QOdjDAMR7kVcAHB5B8HqxF6EfUkBYtRXUBkYURNVixkpgFHWRjHgSdWH17DDAsG6E\/UVJHfiusXH7w4P76BDnBg8vj2pqA1QoFdomAtYXyJv4eYLvX4pNtiDsHL18cXACQZa0gULfj2D6XjKhxxB\/PLgNUiJkVgMiWuYLXCa6VXyQAvnh55wKAEKKirAgSyBnKay0rDFljCbKQJsHrkPGK8EhJAwj5nijakBKnAxyPvxx73njcue5x+GL+AGD5\/oODB5kAWWM06hq7I2CTI6PblcyRFDBzLEFWMo+6ZtcyTQksJBGwxgBhDUxbqQB5sIw5CgbfnnLem3mHAPjgBYgwG2DXkMyuKYEIRpLUtbtde2YvA5RmEiS8XUOcGaKUBtCGI8xG0qyaCnC7sM0VCnDjOa7AJb58euf+RVsMzlOyqqZR7YqiZFmmaNnBLhJbjLbdAkKGmxXHXwkJQuArWaaRvsVgxS3\/tk10crCRvLjASFigXwUClJwtKQANHll2wkgUFOCADVXDeTZkTVw8qipgZGAjhg1BTrUKz1cBBr6OTwQ3AcDanQf3L9piUzKAei1p1jUNuEmh5wglqJgjyFskSZSOTMM0YZvDPCnkQbTrIwPMbFcCPZ6Z1igQYxJgi1\/cg3QdlZCWJPiSepApQdbu2rtHYBmAcmaPRvbMtIOoOJSgbVizGeCC\/AlmRuIRPLcJgIZo7JrmTJRGcAQY8HFEdmWLvTfo2yTz+WKx9OVT0MGD7C1WDBvCBREduAtOzl6WoC1VDcj8jBEYMUQGFpiqSEoQRCtB6tcFeCKSs9hNkSAPNIMQfjlfAXjnwcuLeBCVAHO2zVbtHHg19CRHAPR9ocVW0RKY9J+QOgivsEB\/lqJUFTRyYZaSBAg5J2LpN9zCWzYSqlzLABgcNHVU\/awuYx4AZrxdSVZYW8Eg6qwhwO9evFhvJJT+y4yhU1TW9C\/zVD5zvkIJ\/50xfusLrnxwP8OT\/AOMB\/dfHGRJsJgx9Avmd6idrOlimcrX18\/WgzYEEPWdrID11+vHbz4vXxUz5n9dpIpZ0\/+LdPC\/1g\/si7\/L0MHa5+z6oeC0c80IaWbtWGlDpDYTkQ5mBqzgpiDggv85FMUrip8HE76YveZ7P+TgwKfBXBQO4Lw4VxV96mEtmyUW4NIHz3d8F7yNHraIb66FErx\/P5MHIcOwIJqC3FKZgVcwuxAVjGyfagMJdi0RuUJWmUkQLgIPi4mAtQo5qyWNDFTiNw1YIOIFYdqJrgTo8J15a3uxWBT8Nmcy7SxTmdFMDhCxIgQpImuAVxjNjJlhmP45gqTJksDVQghmm+DvIF3qJqtbimn7kcxMBJcJCw1plKiwdt5ADN3hvXkBnPB1\/6qF1rIEs3UQZIZCaUjkjkCUFkSEkn1kRUkTa6LgwDhSbJiDtVI3Wd2yj0TUmACAIEEYooHrhyFABKmz6IAUQZQgzOCylOj6wTsPYKzF5zdyQMOqsE1VlC2iVgQETErs6lD5Dfxc1fd4KHeJA75ABy3k\/XKBDlaD5Cahg+h3o7YLWAc7gQa2PFwCfvng\/hp8ldBIcmvHj9aG4AvXHy22+RDgi1SADz+9fngRwHVp5w8A8O3p9ZBmXr787mWaDr5++PD1302C2\/zb8dsQIFLBByk8+Pp1DDCRzhLJLZZgpHbhFLuUk8SFBzKrJgAG+uc\/+vJLlJdAFgqpZ1j6AIAHL1YAfjp+eCUEyFpxFxYYGViHbEPAnYHTuLCHg1s5IcDqCDMjawe9djInQeC8RatzOvavQX8UXCw\/Hrf4KHFPTZp+9fr4mAorrOJuVJiXdp\/fPJ+FAWlgxQrQRwggaDEoXToRUSsRQHv3GRrnBgmQ4\/nFolU4vc0Hv4ezQOI8GxONnFRH9\/rhp1dXfJoxwYWEAFmDvjkzdunn1Thxt46sqM\/dDQDiTkXQJxkpZtT5GR0d0TePjkQioubmgHHR4sfop5j4+RxBay38nxXKrA8ev34dSBC53y72TTdRgZVFheYIICI\/KQMga\/vFTrzH1o1dBfclwlYYuGOOb3E0oOycXUc\/RgJotyMJPrhzJ41oKsfHny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alt=\"Resultado de imagen de Bosones\" width=\"68\" height=\"83\" data-atf=\"1\" \/><\/a><\/p>\n<div><\/div>\n<\/div>\n<div data-attrid=\"secondary image\" data-docid=\"74tS0McOIXFaJM\" data-lpage=\"http:\/\/www.elcoloquiodelosperros.com\/2016\/09\/que-es-el-boson-de-higgs-por-m-jesus.html\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oAnoECBMQBg\"><\/div>\n<div data-attrid=\"secondary image\" data-docid=\"74tS0McOIXFaJM\" data-lpage=\"http:\/\/www.elcoloquiodelosperros.com\/2016\/09\/que-es-el-boson-de-higgs-por-m-jesus.html\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oAnoECBMQBg\"><\/div>\n<div data-attrid=\"secondary image\" data-docid=\"74tS0McOIXFaJM\" data-lpage=\"http:\/\/www.elcoloquiodelosperros.com\/2016\/09\/que-es-el-boson-de-higgs-por-m-jesus.html\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oAnoECBMQBg\">\n<div><\/div>\n<\/div>\n<div data-attrid=\"secondary image\" data-docid=\"iFEd-M2qnMPFwM\" data-lpage=\"https:\/\/www.enterarse.com\/20200131_0001-se-ha-descubierto-una-quinta-fuerza-fundamental-del-universo\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oA3oECBMQCA\"><a href=\"https:\/\/www.google.com\/search?q=Bosones&amp;rlz=1C1PRFI_enES885ES885&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=iFEd-M2qnMPFwM%252CGGYvOHX3kV_S9M%252C_&amp;vet=1&amp;usg=AI4_-kRiib2wf7Zqfa7zabfQgftQ8X07xQ&amp;sa=X&amp;ved=2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_h16BAgTEAk#imgrc=iFEd-M2qnMPFwM\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_h16BAgTEAk\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_36\" title=\"https:\/\/www.enterarse.com\/20200131_0001-se-ha-descubierto-una-quinta-fuerza-fundamental-del-universo\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Bosones\" width=\"148\" height=\"83\" data-atf=\"1\" \/><\/a><\/p>\n<div><\/div>\n<\/div>\n<div data-attrid=\"secondary image\" data-docid=\"_aeqAMli1XpKvM\" data-lpage=\"https:\/\/francis.naukas.com\/2017\/11\/26\/las-antiparticulas-y-los-bosones-vectoriales\/\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBHoECBMQCg\"><a href=\"https:\/\/www.google.com\/search?q=Bosones&amp;rlz=1C1PRFI_enES885ES885&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=_aeqAMli1XpKvM%252CQ5KcBnIH1Vx5zM%252C_&amp;vet=1&amp;usg=AI4_-kR-hh0khEoNElZSQ4km8Dd0mEoAHg&amp;sa=X&amp;ved=2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_h16BAgTEAs#imgrc=_aeqAMli1XpKvM\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_h16BAgTEAs\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_38\" title=\"https:\/\/francis.naukas.com\/2017\/11\/26\/las-antiparticulas-y-los-bosones-vectoriales\/\" 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\" alt=\"Resultado de imagen de Bosones\" width=\"150\" height=\"102\" data-atf=\"1\" \/><\/a><\/p>\n<div><\/div>\n<\/div>\n<div data-attrid=\"secondary image\" data-docid=\"C0n3L7ZH2COTAM\" data-lpage=\"https:\/\/gluones.wordpress.com\/2009\/08\/26\/la-esencia-de-la-materia-una-historia-de-fermiones-y-bosones\/\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBXoECBMQDA\"><\/div>\n<div data-attrid=\"secondary image\" data-docid=\"C0n3L7ZH2COTAM\" data-lpage=\"https:\/\/gluones.wordpress.com\/2009\/08\/26\/la-esencia-de-la-materia-una-historia-de-fermiones-y-bosones\/\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBXoECBMQDA\"><\/div>\n<div data-attrid=\"secondary image\" data-docid=\"C0n3L7ZH2COTAM\" data-lpage=\"https:\/\/gluones.wordpress.com\/2009\/08\/26\/la-esencia-de-la-materia-una-historia-de-fermiones-y-bosones\/\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBXoECBMQDA\">\n<div><\/div>\n<\/div>\n<div data-attrid=\"secondary image\" data-docid=\"maFQW6L2NkhcRM\" data-lpage=\"https:\/\/www.wikiwand.com\/es\/Bosones_W_y_Z\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBnoECBMQDg\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_43\" title=\"https:\/\/www.wikiwand.com\/es\/Bosones_W_y_Z\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Bosones\" width=\"83\" height=\"102\" data-atf=\"1\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\" data-attrid=\"secondary image\" data-docid=\"maFQW6L2NkhcRM\" data-lpage=\"https:\/\/www.wikiwand.com\/es\/Bosones_W_y_Z\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBnoECBMQDg\">Los\u00a0<strong><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/strong>\u00a0W y Z son las part\u00edculas mediadoras de la interacci\u00f3n nuclear d\u00e9bil, una de las cuatro interacciones fundamentales de la naturaleza. Son dos tipos de part\u00edculas fundamentales, muy masivas, que se encargan en general de cambiar el sabor de otras part\u00edculas, los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"secondary image\" data-docid=\"maFQW6L2NkhcRM\" data-lpage=\"https:\/\/www.wikiwand.com\/es\/Bosones_W_y_Z\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBnoECBMQDg\"><img decoding=\"async\" src=\"https:\/\/www.ecured.cu\/images\/b\/b6\/Gluon.jpeg\" alt=\"Glu\u00f3n - EcuRed\" \/><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"secondary image\" data-docid=\"maFQW6L2NkhcRM\" data-lpage=\"https:\/\/www.wikiwand.com\/es\/Bosones_W_y_Z\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBnoECBMQDg\">\n<p>&#8220;El\u00a0<strong>gluon<\/strong>\u00a0o\u00a0<strong>glu\u00f3n<\/strong>\u00a0(de la voz inglesa\u00a0<em>glue<\/em>\u00a0&#8216;pegamento&#8217;, derivada a su vez del lat\u00edn\u00a0<em>gl\u016bten<\/em>\u00a0a trav\u00e9s del franc\u00e9s\u00a0<em>gluer<\/em>\u00a0&#8216;pegar&#8217;) es el\u00a0<a title=\"Bos\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Bos%C3%B3n\">bos\u00f3n<\/a>\u00a0portador de la\u00a0<a title=\"Interacci\u00f3n nuclear fuerte\" href=\"https:\/\/es.wikipedia.org\/wiki\/Interacci%C3%B3n_nuclear_fuerte\">interacci\u00f3n nuclear fuerte<\/a>, una de las cuatro\u00a0<a title=\"Fuerzas fundamentales\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fuerzas_fundamentales\">fuerzas fundamentales<\/a>. No posee\u00a0<a title=\"Masa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa\">masa<\/a>\u00a0ni\u00a0<a title=\"Carga el\u00e9ctrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_el%C3%A9ctrica\">carga el\u00e9ctrica<\/a>, pero s\u00ed\u00a0<a title=\"Carga de color\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_de_color\">carga de color<\/a>, por lo que adem\u00e1s de transmitir la interacci\u00f3n fuerte tambi\u00e9n la sufre.<\/p>\n<p>La\u00a0<a title=\"Teor\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa\">teor\u00eda<\/a>\u00a0que postula la existencia de los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> y describe su din\u00e1mica se denomina\u00a0<a title=\"Cromodin\u00e1mica cu\u00e1ntica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cromodin%C3%A1mica_cu%C3%A1ntica\"><a href=\"#\" onclick=\"referencia('cromodinamica cuantica',event); return false;\">cromodin\u00e1mica cu\u00e1ntica<\/a><\/a>.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"secondary image\" data-docid=\"maFQW6L2NkhcRM\" data-lpage=\"https:\/\/www.wikiwand.com\/es\/Bosones_W_y_Z\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBnoECBMQDg\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTk7R_QrsIrhwzxZy7cf1majy8E882n93ovfQ&amp;usqp=CAU\" alt=\"Holograma del Fot\u00f3n\" \/><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"secondary image\" data-docid=\"maFQW6L2NkhcRM\" data-lpage=\"https:\/\/www.wikiwand.com\/es\/Bosones_W_y_Z\" data-jsdata=\"\" data-ved=\"2ahUKEwiSk7KStq7sAhUB8hoKHYmeDn8Q_R0oBnoECBMQDg\">\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<a title=\"Holograma del Fot\u00f3n\" href=\"https:\/\/www.google.com\/url?sa=i&amp;url=http%3A%2F%2Fwww.onionmagnetics.com%2Findex.php%2Fvideo%2F16-holograma-del-foton&amp;psig=AOvVaw0KCpeVVbHY2PxrL_bpBgBz&amp;ust=1602570967355000&amp;source=images&amp;cd=vfe&amp;ved=0CAkQjhxqFwoTCJjFiLO4ruwCFQAAAAAdAAAAABAD\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCJjFiLO4ruwCFQAAAAAdAAAAABAD\">Holograma del Fot\u00f3n<\/a><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQJ9rnjEPzzbH3oMxxCSrf-4gVwUXvQBHV4jA&amp;usqp=CAU\" alt=\"F\u00edsicos crean una nueva fuente de luz: el s\u00faper fot\u00f3n\" \/><\/div>\n<\/div>\n<p style=\"text-align: justify;\">&#8220;En\u00a0<a title=\"F\u00edsica moderna\" href=\"https:\/\/es.wikipedia.org\/wiki\/F%C3%ADsica_moderna\">f\u00edsica moderna<\/a>, el\u00a0<strong>fot\u00f3n<\/strong>\u00a0(en\u00a0<a title=\"Idioma griego\" href=\"https:\/\/es.wikipedia.org\/wiki\/Idioma_griego\">griego<\/a>\u00a0\u03c6\u1ff6\u03c2\u00a0<em>ph\u014ds<\/em>\u00a0(<a title=\"Genitivo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Genitivo\">gen.<\/a>\u00a0\u03c6\u03c9\u03c4\u03cc\u03c2) &#8216;luz&#8217;, y -\u00f3n) es la\u00a0<a title=\"Part\u00edcula elemental\" href=\"https:\/\/es.wikipedia.org\/wiki\/Part%C3%ADcula_elemental\">part\u00edcula elemental<\/a>\u00a0responsable de las manifestaciones\u00a0<a title=\"Cuanto\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cuanto\">cu\u00e1nticas<\/a>\u00a0del fen\u00f3meno\u00a0<a title=\"Electromagnetismo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electromagnetismo\">electromagn\u00e9tico<\/a>. Es la\u00a0<a title=\"Part\u00edcula portadora\" href=\"https:\/\/es.wikipedia.org\/wiki\/Part%C3%ADcula_portadora\">part\u00edcula portadora<\/a>\u00a0de todas las formas de\u00a0<a title=\"Radiaci\u00f3n electromagn\u00e9tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_electromagn%C3%A9tica\">radiaci\u00f3n electromagn\u00e9tica<\/a>, incluidos los\u00a0<a title=\"Rayos gamma\" href=\"https:\/\/es.wikipedia.org\/wiki\/Rayos_gamma\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a>, los\u00a0<a title=\"Rayos X\" href=\"https:\/\/es.wikipedia.org\/wiki\/Rayos_X\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a>, la\u00a0<a title=\"Radiaci\u00f3n ultravioleta\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_ultravioleta\">luz ultravioleta<\/a>, la\u00a0<a title=\"Luz visible\" href=\"https:\/\/es.wikipedia.org\/wiki\/Luz_visible\">luz visible<\/a>, la\u00a0<a title=\"Luz infrarroja\" href=\"https:\/\/es.wikipedia.org\/wiki\/Luz_infrarroja\">luz infrarroja<\/a>, las\u00a0<a title=\"Microonda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Microonda\">microondas<\/a>\u00a0y las\u00a0<a title=\"Onda de radio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Onda_de_radio\">ondas de radio<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene una\u00a0<a title=\"Masa invariante\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa_invariante\">masa invariante<\/a>\u00a0cero,\u200b y viaja en el vac\u00edo con una velocidad constante\u00a0<a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/86a67b81c2de995bd608d5b2df50cd8cd7d92455\" alt=\"c\" \/><\/a>. Como todos los\u00a0<a title=\"Cuanto\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cuanto\">cuantos<\/a>, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> presenta tanto propiedades corpusculares como ondulatorias<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"1\u00b0- Part\u00edculas Fundam. - 2 - Desde el Fot\u00f3n al Universo\" \/><img decoding=\"async\" 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\" alt=\"Ven la luz como onda y part\u00edcula a la vez | Ciencia al d\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Tras sus descubrimientos experimentales en el acelerado lineal de Stanford, Taylor perfeccion\u00f3 dicho modelo a\u00f1adi\u00e9ndole la existencia de unas subpart\u00edculas desconocidas hasta entonces, que luego fueron denominadas <em><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/em>; adem\u00e1s, introdujo en el modelo te\u00f3rico de Gell-Mann otras part\u00edculas no estructurales, sino de intercambio de fuerza, a las que en Stanford comenzaron a llamar <em><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>.&#8221;<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"http:\/\/commons.wikimedia.org\/wiki\/File:James_Bjorken.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/c\/c3\/James_Bjorken.jpg\" alt=\"James Bjorken.jpg\" width=\"220\" height=\"279\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">\nJames Bjorken.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMVFhUXFxoYGBcYFRcWFxUYGhcYFhgYFxUYHSggGholGxUXITEhJSkrLi4uFx8zODMsNygtLisBCgoKDQ0OGA8QGDcmHx43KysuKy04KysvLjEyKy0uNy04Ny0rNy03LTQwKzU3LSw1Kzc1Ky01Ly01KzctKy83Lf\/AABEIAKYBMAMBIgACEQEDEQH\/xAAcAAAABwEBAAAAAAAAAAAAAAAAAQIDBAUGBwj\/xAA6EAACAQIEAwYEBQQBBAMAAAABAhEAAwQSITEFQVEGEyJhcYEykaGxBxRCwdEjUmLwchUkguEzU6L\/xAAXAQEBAQEAAAAAAAAAAAAAAAAAAQID\/8QAHxEBAQACAQQDAAAAAAAAAAAAAAECEQMSMVGhEyFS\/9oADAMBAAIRAxEAPwDlN1RTZ09KfuprtSYoEWLxXVdNQY6xtp61ITiAN4Xbi5jOYjbM3In3qOUjWk5JoHcVjGdzcOjEySOZ6xypOLvG42YgAneNp5n3q57J8F7+8guKe5zQx6wCYB861OO7LYa083Ax1kW7c6ryBI205zQc2ZaUE611LBdncGwJyG0ymMjnWeWp1PzpeJ7O4cypVSREGYge2m9BytBrT6Grji\/BDbcgDSd4gRyM1VG2V1gxQEg186Q8FtZ9qfsCdah3JzE0CbzRpHz1pZQ92gO2v31pOIE605duTaUdC3vJmgTZsqB8QknpuKIiCYpvMad72f0gUBOJinLelJC0sCKBvzpSCiFKt0Crw0plRTja60FWget+QpbjTzorFokUpl1oGcppZtawRBpYPMGlWk\/3nQNi1GtEFkTTt8aRTY2oCy0YHnQoUBR50osTpNCioBFHmNFQoBNHFACnkFA2gnSaV3Z02PvTpAPlUjg+CNy\/btqdWZRJ2EnnQQDbmkKsVZphdjRLw8loFBDtYYsYVSfIAn7Va4Xs+4l7qm2o3JBEe1VXEMebN3Lachl3ZTAnoPKoXEe0+Lvpku3mZeYnf160EziXam6GC2jkVNBk0zeZpzh3bTE2iD3hckycxn\/x8qy80VB0Ydsbd+Va3kZucgmfI7VYcMv3WD22uI6gAqYiQT9GgnQdK55wfhN2+0WwSR9K7J2b7Bk2\/GxUncSfpQcxxXGrli66hw46fEvqJ5+lWP5hMWDEK0CV0P1iPrNbrtB+DVm4M2HvNbcDQN4kJ+4rkvFeF4nh9\/u7q5XGo5qw6g8xQWLWjbMR9KhXMMS1aPB\/9zYW8QAVMRtm9PMVX3LJmR50FXewjZZjTaeVRbfwgHlNafCKcpU\/C0b\/AM8vWqYWPA3rpQM9wMqnckE+msDSm7dun1SAI5VNsWWYGeZmgipao71vlVrYweutN3cPLUFYtvQ05ZsmCamrhZNODDECgqxapyzY1qf+V0qRhsLQQks8uVJvWpEVc\/kjTf5Qigq7eGED16\/tT12zptHpU5MPDVMt4OYoM7jLRABjbeozRWsfhsedRRwgGSBpQZvLS1iri5wUxpSE4Bc50FQDS7dosdBWr4b2UnUmr7BcHRGGgoMZgezd25GkCrZ+xDxINby1bAGgp1hQc5t9irpO4ipKdjLgO4it5l86OTQZWz2TU\/FVphOz9q2wdVhhtVtQL9aDnC2NtKUy5FYjeD7aVIKEnypcJDZyAANvvQcrvNLEmklfOnMUBmaNpMek6UhROnWgtuzPCe\/uiRKjfzrqPDOyWGAE2lJ8xWW7HqLfSYj361vsHiAImgs+GcJtW\/gtqvoIq+w93Loen1qms4voalC\/IoLzDYmRrWR\/E\/s8uLwrkD+rbBdDzMDVfQirexdAgVZgBhEaGg859muOLhyFua22BnnExy9a09zurys1nK0cww29KxHavCi1fuWwIyXHHmPFt6bGhwC7cAbuiMwEkGRp1EUGrw6R\/TkaketVXELOW9dtxosfOBNXOGQZlJ5wah43xYnEneRPrtFBVvAgda0XA7NtoLyVA2GhY9J5VmcRaJcRyrVcGw2S2OpNBbJh7N4lFtd00HJDFgSBOVg3WNxUE4Nfy4ePF3pHsEmtDwi3ku2gAMzEMx6LvA6aUf5WUWyRCXAWDHQC6TKfSAfWgxlvDTTl2wPlpVzwrhpN0o3hK5p018Ik6e1N47h5QgNpmGbrvQUzWRppUy1h6kYfDydaVfLKyW7eXO+aC2oRVjMxAgmCyiJHxUClw559KbezzqY1i8p1dXQ7yuVhpoViQROkGN5nSDXJjRktwHusyBzlVQYOzMCwVZgwJ5GNjQELUnapuHs0MNfs5Bpca44bu0RdcyRmDTGUjXeBpvSsPi1yTlYNn7vu4l88TkCgkEwZmYjWY1oH7ohZCzHIVECyfDpPKpfF7rLbE271hsoLZ0U7vllSrMh22mR02ppcQuYhbdxwhh3VQVQxJGpDNvrlDRQJbCEgH51Z4RAVg70vBXkayt7a2yB5OkKRmk9NKj2seGdR3dxFcwjOoAeQSBAJKGB+sL03oJtlYPSpCWtZqLgsSLokK4H6WYCHGolYJ6bGD5ULuPyuUS3cussZggWEnUSzsomNcoJOo01FBZBaLL51Ct8VQ3Ftqlwkotw+DLkRiVl85BEFTpv0B1hFri6MQ2S4LTEBbpC92xJhY8WcAk6MVAMiDqKCxBIoyxqvvcWVS0W7rohIe4qgohGrCC2Zo55FaDI3BpdviitdNpFdsoUswAyKGXMpzE6zEeEE+2tBMRjzo3NGaboMpk1IrL9qe8zLkYhSsmN55ACtwtkL56Vzjt\/bZbw1OUqIHz\/mgy+IWGM\/Xf3pCGDNArRUGr4RjSCIrYcJuO8Rp61huAvEMYI+1Xb9qHBixZLAfqIJP0oOj4XCvp4qsGUqAZ051y\/Ddvb6mLlrT3Bra9j+0C44m2ARprPKg0LcQs2lz3GAA5kxTvC+1WHvGLZmK5B+Jlt7eI7prjNAkKNFH8mrv8NDjIAtW7KLzLqZbp4gZJ9qDO\/i5hDa4hcYDw3lW4NOcZT9VrJ8OxBRhlMGdD+xrsX42cBa5h7WLAh7XhccsrR9m+9ccwNjM6+sH5Gg6Hw8d6isP7RPrtUBrZGKvqeSfaKtOAf\/AAhisTrH3qNxAhsZeI\/Vb\/ZaCs4Uma6C3M\/StXZUZgI2FUPAbEsCRoK0WE1Zj50Fw2KRVLrPeFBbAjRdIYzz0+9V2Ou52nXKAAB0AAH7Ut0096XYwrMSFUk+XL1PKgjWrrDMObH4\/wBXmJ9qbkmATIE1YnC5N4mORB+1Q0TegZtWjMincTw9nKOhUXEmMwlWUgZkMagGAZGxUb7VKwhy6jenMRjrduCxMEwBBLMdTAVQSToTA6UAwlvEKFu3UsqkkBQzXS5jUyVUKBPQz5VU4vgIVLBtrbut3a2nDSviTZlbKTBLkQRyHnVrf4rbNsObgCAxrIysdwQdVO2hqLw\/FzcLIT4SNCpUqeUqwBgxvzoGW4KbLWpyggXC2VSqy5WMvWMpBPOpmC4ZcBu3bZXvFud9bUiQw7lbDK2kj9RBEwQDrqKTe4pLXO9IC2yqhjzzAMB6y8ADfSl4biKOQqOc8E5SGRwBAkqwBA1HrQSO0drEPYRLotITkCKGZzGjMzOVWJ0EZeW5qHhsNetl1t92VZ2cFiwZC5LMCoUhxmLEarvHKamcVxo\/MXc7pkREaSTI+JZYnQCUMehpvDcQtEwGgwWysrq2UalsrAHL57UCsPwz\/tBhrhn+iLTEf8MhIqHa4QwdC1nDqFIJZZZmI2KqVHd6wd2iI86n4TiVp2AR5zaqYbK+kkK5GViANQCSI1pbcVs58ucTmyzDZM8xk7yMuedMszNBF4Zg3S47MERWjwIzMpaSTcggBSZ1AmeZNPjC3ke49oW3W4QxV3ZCrBFSQQrZlIRdIEGdTOi\/+p2szrnH9OS5g5UywTneMqmCDBO1Kw\/FrTMED+JvhVldGaATKhwJEA6jSgTZwL94zuVOa0iHKCNVa4WgGYHjEa8qrcL2fZAlvusOVTKO8gl2VYj+llADEDfNA3A5VYYfjNm4VCXA2b4SA2VtJyh4y5o1yzOm1OXONWUYhn+H4jlYqmk+NwMqaEHxEb0FYeCspuKlqwwd3cXLmbMmdi5BQL\/UhmMeJdIHKTZYLCG21wiMrZAoAiAiBNuW3Kj\/AOpKvem4yBUdVEEz4kRgGEasc4gLMyOdLwfE7Vxsit4ozFSrK4AIElWAI1Yb9aCYp60ijuCkk0FOUjWsd+Jdkd3bbzj51tXrJ9vUz2NNSGH8UHMmNFRkUAKC04I8koY184qbdF4AW7YZRzbUA\/8AlVPgbmVwfOupcAxNu6oS4qtyhtgPTmfOgxNngmci2tw3bh3CCY9WOgFa3slw18HiUgyW0bpPStabuHw6MyKqgCTAA+1Y\/B8WLEYlnA8Z8HRdhp1oOpcX7PWcQneXkDSPQg+tNcD7MWEhrbGBrEzFPcI4vZxNh5fwKBmHOKiYbDXbFwNh2z2jr3bnxex9OVBdds+Hd7gb9tdyhjzI1\/avMfCX\/rKoH6vn5fevU64kYiywEgsrKQdCpggg+c15o4LwzJiMrCWS7lM7AI2uvUxFBvbiZFCgAAR7TUXEYUfnEYEHMANOmkGPOpGMfM5naol+6BikIMgWx9AaB3hlzKzrHPfy0qdghofM1WYG4C7HnJq3wO3vQTLSjSddfnVxcuF7Dkwiq4yhRAbQ6QN9hqaqEGlTMVjv6QQgKq6k9Sef1oErgsyl1YFQpLdV6AjnPWq+zLaBSfQTUjD3mAYKdGiep\/2adGJ7tCtttWHiMbDkoJoIoTKYMzzBEVW8RwjG5bugOwVXQqj5WGYoZBJAPwQRPMdKtjfLZSwghQPWNifOkXGVRLMFHViFA9zQVQwDMJKEE3rbkPcztlSPE2pAOmwJ0A9p1iwe\/Z48JtIs9Sr3CR7Bh86XYxKsWA2UKc0iDmEyD00p+xdRxKMrDaVYGD7UFXicFc7w3FXNlvLcCyBnXue6ME6BgWJE815TNLC3HxCubRtqtp0liubMzWzspMDwnn1252CYj+q1vUFEVydIhi4HyyH50LN9X1RlYcyrAgesUFTi8EwdrjEQBh4LkBXZLt1ipPL41gnSSKlX7r3b9sd3kItXviZC\/iCD9JICExqTqeWlWtl7bJIZWU6SCGU8iOlJwyYey2RBZtltcq5ELH\/iIJoEDAN3WEULHdMmYCPCBZdDHuwGnWoL4W7+WOE7ozlNrvcyZMp073fNnjxRl+LnHiq6\/MT3gIyhSPEWWDIkmBqsba0iziUZcyurL1DAr8xpQVl7hjvbvBQMxxAvKGIi4Ee24ViNs3dx5U9cW5cvYdu4ZFtuzMXZMwm06gKEYyJIkz006WNnEp4odDl+OGBydc2unvVfZ4wHRLi5cjBmcl1GRVEnaZbUaaDqdgQZwPDXTCYa0Vh7fcZ1BGmVlL67HY+tOYZLtlWtiwX8blXVkCMHdnl8zZlPi10PUTMU7wriJvBHyQrpnnvFaNRCkDWYOvIHSptnGo2ZUdWI3AYEj1A2oKZ+H3Rde6EzZcQLqpI8a\/lEsEqSYDBs0TGx2mak2bdxsULptG2gssksylyxuI0EKTAgGNTz25zvzilsgdc41K5hmjqV3p61iFJKhgWXcAglZ2kbigFAigTSRQUjMaYucOFxWDagilZ9aucOAFAoON9rOCGzdGUHKwB2MA7EfSqBlINegsVgkeAygjzrmn4gdmTbud5aQlGGoA+E85oMbbI0J3natfw7EkICOW9YoirvhOJOQigvMZxzNltt8O7Hy5CqnG4YXHzWzHpTuVCMrLM7H9qF7hyLB\/qZD\/adR\/NBpez129bvWiXXugoDDRZjm3U1023xm1dtscMVvXRuFPhSNTmblXJ+DcKwzRpeeTszwD65RXX+yGFS3ZypaS2p5KN\/fnQT+D4km2XcQZzEf+IJrgfDsS93FXTBKvcZummcsCT0H1r0BjTatqFuHKrxb92Eb1i+IdlBg2JEFD8JjU+R84oM7eY67VEKH83aHJrfP\/i1WmOw5OqA76+VQ8XbYYnDkrC5cvqdZ+9AWAthfUkz86tsJ8PvVHcBDRyBIq5wsxQSL4bIcvxRp60nCo1y0O8BnnpH0pzPFOoxI1oCtrA+lNttUu+ylQFB218zUUCgWBVfj1y3rdx1LIqsAQpbI5KwxUAnUSM3LXrVkq0qPnQZfEWSwvFLbqhuWmIyQbiiC5Fs8jzWNYOni1sOHJmvZw1wxbKsTaFpTJUqpBALEQY6SetXAss05QTGpjlT1jDt4gZBCzHPSNPrQZ7iOGZ7l05Cy5MPmH\/2Kt24bij+45f085jnS71tLryqXAndXFukI6FkZQAgBALNuRA0161dQQDUvCW5DMRMAaTG5igrOCFijB1kB4V+77o3QEXxMhAhgZWYAOWQANKiYc20S5bvWWZ3dyw7prnfBmOQ54gjLlEEjLEaAVob9vwhtdSQfKI\/mm0oM7xbDOWuEBgnfWncBM2ZFsxohkPlfKYE\/AdzSMThTcXER3rZrQQnuhaDksCIEBmZRPi28Uel5jnBaJPtUuzi1ZQJEgaUFfcwoGIslEAQWrqGBCxmslVMacmj386gYPCkJhwUIixeDDLsT3UA+Zg\/Kr8vJoywoMx+Uud1bVUaRg0UqPCSQ1svbnSGZQw161aYe7adlFu0wZQcpNlrYtCIiWUR0gT+9WYNDNQZm3aH5dLItOMQCuuRvDdBBe8bxEETLFplpI3MVM4aMuIdVVihFxizWyjW3NwEoLhAzq5LMI2ybkERc56M0ALURemyppaJQUaoCwHnVjNM8HthmZ2nKgk+ZOgFWlzDKyFre36lO6+fmKCLbukUq8QwpnLrA6xU1OGPcutbtKTBIJMwI6nlrQc6tdirLXmZ2LAkkKPDEnmaidqOyLYO3bv2wcjEgjUwdwD6iu28F7Kpa1fxudzyHkB+9TuOcDt4iw1hx4WED\/E8iPQ0HmuxfVwBsRyOnyNaHht9QAHEr5jb3qh7Q8AuYTENacQVOn+Q5EeRpvDXnA50HS+FY+yPhCj2FbPs3jg556a+Rrk3ZO9admW54WjwwYBPmK65wzJaw4MLMb+dBmfxT4nCopMAXA2nKK3XB7qY3CITBlRr0Mb1xj8R8dnAUnmTXTvwnuqcBZKnTLB8iDB+1BLHYqAwF7f\/AA\/91T8Y7DYgtZa2UbuyZ1ykz0BrpAFCg4ziuzGKtklrDkTMqMw\/\/M01bkGCCDzBEV22oXEeF2rwi4gPnGo9DQci6VMwdvMQPP5c\/wBqse0XZp8OcyS1qd+af8v5qqw17K0jX\/daCxFwslzNqAJU6SNRpPnO1QFBIOmg51NXEqFKQcrbnmOlN3B\/TWDoCQR1O4NAnDuVkjnoevtSLhE6THnvRodKaL0FpheIpatwo8biCehB0J9pNR8SWdnuD4VgTrygCq8nWnlusAVBOU7jkdv4FAp2qfhLoVLpO2URoTrmECBVeRUjEZTZyAmWaSRpAAIAB9TPtUrWExuU6uywwxU4cknTMW2MaqQNfUbVXhwSQDqN\/kD+4pvCq2R18MAAgEaD4QY+R+dMtZAU7AyTMf45QPlHyqbvh26OL9E3W1nzokRSYprC4YMSSBty5aEA+2Y09YsgMSco0AAiNp5\/Km6l4+PX1ls\/bvqZjl5Eae\/KlI4InUeoI+hpC4WFyiJKwTudiAaF7BT6RGpPXkf92pur0cNut09Q96jphwSSSIzSBodJmfdtflSzhVM6qRI9ocuR5bge1N0+LCd8vSTbUbzSjvpUG5YEMJTxSNf0yzHQddRPpT1i0JkEfqOnPMZ39vpSWplxYSb6vSUaTMUgvR1pwR+G2\/6NwAa51n0AP71ZYGyQlxoMFcg\/yYkaUns5wy5dMoSoGhbWPSOdbbhvCxb1LM7bSdAPReVBQcG7LkkPe0EghefXxHl6VqVthRCgD0EU+RTZoEBIpLLSwaLLQZL8QOya4y1nVZvWx4erDcr\/ABXIF4OCIG4MEdDzr0ctYTtX2ft3na9hCDdnxoCAr9SP8vvQcqHBHtOGANba7xebaqdAOXnUVLpKslwEMvI6H0is1jbxZhvlmgq+0V3vLjNy2rpv4FYknCXE\/sumPRgD95rDXcICp6zVp+E+NuWeIGwolLoJbyKiQaDvabUGFU152ViZOh+lWeHv5lBHvQLYmjLUba0kUAYBhBEg71zHtBw7uLxX9J1U+R\/iunJVH2t4eLlkt+pNZ8udBz86kU8RpTBNSsPaLkBVkx9qBkpoeVRFNWVvKVIYR0I39KZWwrKxE5l1jqP5FBFU6ialLRdyFUO25+Edf8j5VNXDSpIIkCSsEafvQRAJoP0qVZujZxI6jcfyPKm8TYCEENIYSNIMeYNBHa4RoOf1o8jOMqiSfnSlCyCpOvXlU\/BOFM+kfME\/agiYC0bTEOCAVMxvFGbIYkiY1gc4PX5VYYnFwCdenzLHX5\/So2HXSiy2XcRvyoHP7aenSjRNo5GdvIjQcqeuikK1TUbvLne9F3AHXYfSPvA+VIS2BIk6\/wDr+KdNyipqJ8mfk1cwoOsn\/eXp\/NKspln\/AH\/dSadC0YFNQvJnZq0ilBaBeklqrDpuGsKihVAAGwFOmkKaGbnQGdaRFGetKDiKBqKXFBhqKO6wUEk0FP2hxvd2yAfE\/hHl1NYrD2rlghlkr+1bPFYE32LN7eQp\/D8PVRBEigzmL4OmPVb1twt4LlYcmI2zcwfOub9osE+HcrdQqw2nZvMHmK7Be4MEbvLMq3TkaGJwVvF2javoG\/xOjKeqNQcZ4bhrl51t2xmdzH++UV1\/sj2STBoTAa88Z3+yr5VC7D9jBhLt26Wzj4bRIhgu7Fh\/dsPati1yaBu5Z1PnTVmwUOmx5VKbajiRQEulGRRxIoL0NAgb0VxQQQdjoacK0RFByrjWC7q66EnQ+ERup21q4t3lsgW1P6VbXeSCW+wqZ2+wEqt4Dbwt6cjWJ78sZJ1oLHEYd1QMRoRM+tR8NciZP6WHzFSMTxAlIjcAbnYAbCq1qCWjh1ysdvgJ5H+2ehqyw+LQgz8TLG3wmIOvMGqC5tUrDWtmJ5UE4uCyz8I3jT2FM4q8WJY89h0HIUm5TOaaB\/DDWp6aVX4U6mpLXBIoJTBSCDvpFIJgUhzMelPWmH0oGXGlIy1IInlSTtQIW3SzSC9JJJoDZqRmpSJRmgLJQUUosKboOlYejsnUjlR2DTJMPQSaQq60t6IGgXc2qI1pnMtoBsP5qaaSaAgtEwpYNJY0CAKauqOfLnzFPGm7m1A\/bMqPSkHfWovDr8E2zvuvmKmXR1oDFBDTYMelCdZoHB1o3FNlzIgTrr5CN6eFAQM02TRjQmkDegZxuGF221ttmBFctuWgrMhSGUkHU7iusVg+3OC7u6t0Dw3NG\/5D+R9qDN3TptpUcNNO3WMVHRudA47aUQuEwCdqbdvtTlhfDMTFBPJ29KSi0y9yOVP2zQPW9BSQ2tKnSmg1BNttT4iKjWjTsb0DjHQUi4SaINNXfDeDC+kq8MGgg9NIPkd6CiVKdirztBwy1aKLbBBIJOpOg8jzP7VTNh2BiR8+m\/2oGzppTbCpVvDsemnmPvRPhzzI+Y36eulAwi0ljT920V+cf6PcUwVoOkWaavmGHrQoUEomkNQoUC1ajBoUKA4pBNChQGKSRQoUEDFrlZH5hh9dKtWFChQR2EelKFChQBWgmuOdrfxfxFnEXbFizbAttlzPJJI3MAxQoUCeBfirjbtxEa3YOYxMOP3rq\/B8Y11SzKAQY0JI2B5+tHQoJwqq7TYIXcNcU7hcwPQrr+0e9FQoOV3m8INMI0UKFA7l+tDDvBIoUKCS9SLVChQHcOgpCcqKhQS7Zp7DGZmhQoHEUCKseH8SeySVCktzOb7Ax9KFCgj4nFPcYu7Et9vIdBTZJIiTE9aFCgS9xh+o\/M013x11PzoUKBxbpI1JMba7UTEUKFB\/\/9k=\" alt=\"Ciencia es creer en la ignorancia de los cient\u00edficos (Richard P.Feynman) |  Mente abierta, Mente, Mecanica cuantica\" \/><img decoding=\"async\" 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\" alt=\"Richard Feynman, el f\u00edsico que no entend\u00eda sus propias teor\u00edas | OpenMind\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Richard Feynman y sus diagramas<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los dos \u00faltimos p\u00e1rrafos los he tomado prestados de www.mcnbiografias.com., que es lo que se explica de este tema en casi todas partes. Sin embargo, pocos cuentan que, el equipo de Stanford, dirigido por el f\u00edsico del SLAC por Richard Taylor y los otros dos f\u00edsicos del MIT, Jerome Friedman y Henry Kendall, tuvieron la gran suerte de que, Richard Feynman y James Bjorken, metieran sus narices en el proyecto llevados por la curiosidad y como hab\u00edan prestado\u00a0 su energ\u00eda y su imaginaci\u00f3n a las interacciones fuertes\u00a0 y se preguntaban: \u00bfque habr\u00e1 dentro del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>?<\/p>\n<p style=\"text-align: justify;\">Ambos, Feynman y Bjorken visitaban con frecuencia Stanford desde su base en el\u00a0 Cal Tech, en Pasadena. Bjorken, te\u00f3rico de Stanford, estaba muy interesado en el proyecto experimental y en las reglas que reg\u00edan unos datos aparentemente incompletos. Estas reglas, razonaba Bjorken, ser\u00edan indicadoras de las leyes b\u00e1sicas (dentro de la &#8220;caja negra&#8221;) que controlaba la estructura de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\"><a href=\"http:\/\/2.bp.blogspot.com\/_ZXUv3PUJi-g\/Sxq33bHsLHI\/AAAAAAAAFBE\/vI-whuIuhsM\/s1600-h\/experimentos-lhc.jpg\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5411840065039772786\" src=\"http:\/\/2.bp.blogspot.com\/_ZXUv3PUJi-g\/Sxq33bHsLHI\/AAAAAAAAFBE\/vI-whuIuhsM\/s400\/experimentos-lhc.jpg\" alt=\"\" border=\"0\" \/><\/a><\/div>\n<div style=\"text-align: justify;\"><\/div>\n<div style=\"text-align: justify;\">Simulaci\u00f3n por computadora de los cuatro experimentos del LHC: ATLAS, CMS, LHCb y ALICE.Cr\u00e9ditos: CERN.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMWFhUXGB0aGBgVFxcXFxcXFxUXFxcXFxoYHSggGB0lHRcXITEiJSkrLi4uFx8zODMtNygtLisBCgoKDg0OFxAQGi0dHR0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKUBMgMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAACAAEDBAUGB\/\/EADMQAAIBAwIEBAYCAgIDAQAAAAABAgMRIQQxBRJBUWFxkfAigaGxwdEGE+HxMlIVQmIU\/8QAGgEAAwEBAQEAAAAAAAAAAAAAAAECAwQFBv\/EACQRAQEAAgICAgICAwAAAAAAAAABAhEDITFBBBIyURMUBSJx\/9oADAMBAAIRAxEAPwDzuESXmsBbInJHM6DTmRxnnt\/nAFTr77sCM7MrXQDV3sBIU53Y1iolPSJ4+JUpomc7E2HBu2B+ZfQryqNg8\/Yeh0nkwOcC4M+oaJHVmRcw88kTLjOiiO0BG4TyMjDRiwoR6E6gLZ62hjElUOxZ0uhlJ4R0Oh4RJf8Ar6om1X1c5S0830LdLhM218L\/AD6HZ0+HOy6Lql+epd02iu7JY7R6+fcm56XMNuP0vBVJ2u0+zUPzIk1PB+W+zs7NW5Xtu09vC2D0Kl\/G2+tvDp9CxX\/j8bZaeO3ZeJjeeNZxPKlQS6CqRsz0CvwWCf8AxWCnX\/j0JZW5P80aTh3OnDziV5r1Og4lwqVN7YMudK+bG2OUvcY543G6qhyDSiWXCxFPBe0aRyQuUaoOBxIrCSIg0LQ2kngOMiFMJO9g0Es9vMTgROpmzGbuBDu+32EN\/X7uIAKp3K8qhNN7kFwh0LkR8oc4jO7KIHKO4kkQalTIiHFKwMpIBS6+\/eQZSHoDUvfcfmRGhrgWxykQzkx5SGaGW0TYFiWUQLlRFMiWIKCirgBKRqcH0TqSSx+vF+jKVHRNv33NrSydG7eE1a3V3uk15bipy6aknCjiL5n\/ANvwl+TQ4fre7u\/s\/HucpPU8079F9zqOD00o9G3u3lLf\/RFxVLvutaEpVO1vDG+EdJwDhyV8X8SHh39bhGKtzXvf3lLodDw7Scqx19Tk5b1p08XaRUF0KuopM2VTINRBXt623Of6+20ynhzdahcozWTb1On80ZGopPPgTa6cZ0y+J0047HI8Tp8q+FKz3x9jsq+VY5Xi0rOxvwZarLlw+0c7V3w7+DKjzkm1V03bKuV4ybb6Hfr9PNnV1TNttDtk049SBoDN4ktOTIWwoyCiUcmCsDSkM5AKmiurFzIh\/tHo5FobWOd9hEORC0ex1Z+hHyiabBbAwp9xv7MB8pWkMvA5T+RG5DNikyk2juNcZsSQEK4rCURwICQooQ1wB2BGI4VwMlEtUKdld\/JFW5ZpzurDTpq6OSXxdbYv3I6zU3vd9WR04t4RYo6G+W\/0ASLRq9obd\/uXtLNxhZN5\/BLRilC0V5va3zZZ0+jVSagnjwXjsLLKSHhjbenTfxDSTlmWbNXz2tY9AoRsjF4PplSjFR2a8tv0bkZXv+u5w\/nba7rPpjIlU8fQr1ZRT813x6dBoxa+Lv03x0K1aolvuY5q48N0VaSSuY+pjdW28\/Ek1OsUsXsZ39j727X6GOnXMdRR1cWnaxxvHP8Alc6zWV0r3eEcTxTU88mdHFO05+GNqp5t8\/oRvI2ueRqUu56E8PLz\/KpKciOfZCp7sksNCCSBpxCqAcwyS1IrcCWwEmxkwO0VySCAi8kyYqUJRESZ7fYQlaAyOYbj0AqCVQzkVpSJ63gV5QKiaFMe41hsdBkdEieCKxJAANiiCPcCJRGjGwaBABBYYyABiSwYDJdOlcBe2noqyiu7Zf8A6nbL3djOpP4kbNuaKcXaz364yjPky03+PxzK3Z6EJc6g9m9ulztuFcOSthJeG8sHOaCjdKXjlvdv3b1OjjVtFNO6W6V7ry7nLy529Ovh455jo62rpU0m5beOeniC\/wCR07Pe3TY4jWceheyjKUl4bfopa3+SThaLhy8ywrXTXmrr1JkyvhtceOT\/AGrvV\/J4SfLffC7fJhT1MW3d5tnr8keUyqpvmjeMluvvZm1w7j8rcrvfYWXH7PGTWo6KtqXd+K9\/gapqPhwZ9Gs5Si2vx2ugOL61QT6K23dGcx7VnfTM4tXbujnJtmjU1icX3ZmSdzqxmnPlWVqZvmuKErx8euB3G7d\/kRxVjr9PNu9rFEObzgHToJoRIpAWJJIhsMFIeDBY0ZAEiXUkTIoblunBbCpwKl4iLKorw9UInatKMVceVgIVB2PQKViJruJybBkhpBLIw7v5ASYwdhoCIcQA7CsMkK4AkhSHi7C5gILY1wmDYAYdOw1h1EZUS1MjouFVbreytm\/0MfRaGU3ZK7Oy4N\/HUmubpvbr77mfJqxrw5fS7aXDV8MfC3Tv199zpaFZWSw8epkcjlO0Vays98eH5NDS0krXeDh5dben8fG3HdWNZp1KLjZO67YOV12g5sVKTlbblWfp8jp9dq4q1njz\/Rmf+Tit\/tcjHKzw6px7mqwKfAJ1JLlg4R\/7VMWWXta7NfQ8GVODb5JNO13i67rw+RoUdbzbpq\/dYb+QOprclNq2ZeWMt4+Q7nlR9McXJ8U446c7cmVe6TukYGt1s6rvJvwXYua6i6lSUrOzH1fCIKyU7Wd7u934NXt\/s6cZjP8Ari5JyZb14Zn9myv8iSMizXoRSSjeXa\/d+HQrzp2Vupe9stXHyoy3Y0VcsVIrbt+8kUV1eDaOOrNONkQVXkJ1SCcgSinPINwZvI0ZDITY0VkeIXLkAko7plj+1W29+\/uQRhYkV9hGP+p92Il5GInatMyLGcr+QFxcxaEnMMu4yHkxGGYDQfQaMRgyRJFDqIaAGUbDEjQHKB6NYTQcKZLToOWIxbYrYqYWqrQUEadLhE3vZfMmhwtp5aa8CLy4\/ttPicvnTP0uhnUfwq50Og\/ic5Wc3ZPtZ2fj0Leh11KkrPTXXdTd7+\/9HWaPUUatLnotwkrc0G3LLfW+V57bmd5LbqHeC4TdYfC+EKlNdVfD\/LNvUtRT5erSXiy5\/wDlvm\/jbqmHLTY22+m5Vrnk7ZOlny80m7u935sy9fxaSxnw3LmoTje3VkK4WnFyn6eH7Of67u69acswwmmHPi0nhXNTheinNf2Swltfq+5NpuEwiuaVnnFrWXZePma2io05XU5Ytj38hZa9JnyaoafiKlLl\/wCMk72s16J\/gk\/kVROC5ZX5Yq+2\/qZn8rmqNSMoxS5cLxT3\/Zg6rjbnfouyCcd601\/sYWW53VX+Hw5pJN7q9lvfxNetwxct2jlOFaqX9l10V1\/n5XNXU8burYHnhlMui4uXDLG7LU8sFhJGLB\/GFW1Tlcq0p3b8Dfjxs8uT5Gc10bU\/8mVqjbLUovcrtG0cNBzAzQ8yKTGkEkPCIKY6dgCWNMNRyDCfqGn1A0tKPv1Dp4IqTZJFPck09\/P0EJU\/\/qPq\/wBCJUxGJD2HiaMziaHsFYDhgrjRdy3pNG5vsu4rZPK8cbldRXUWy3puHzl0sjZ0nD4x6Fzywjny5v09Ph\/x2+86y6fBV1bHlw2mv9mo43IKlJmX8mV812\/1OLGdYqE+GRteI9PmhiLsu23rbctqm11IK9yplb1R\/Fhh3jNUoV31k19SdxnupJme6i6jw1PLlMLj+imePurkKsuqRdp1eVcydpeG68mVKdVTV0C3nGPsGPVPkwl4\/wB7d7\/G9appcz+J4v4u31N6nT6NPfPpscDwCE5NLZPxXdHpGld4rt4+8muTws8frk5viunUZYVks\/XYzqize94t\/e6t6\/Y7mtpoyxJbe\/0cpr6cIOV2lG90lt1+hHo5l3HF8Y4lOlzQi2lL6e8GfouLVYvmfM0+92vn2NDiNHnnt129OnQvUOEclO8o3g9\/DPX6jtkmm2GFyy3vphcR4q6qSlb627FKVOFvhlnsWdbpYc9k8epnV4cuzLxs9Fy4XHe+1vTVP63zJ59\/4CqzU7tmYpN4uT81i7iwxz10apK10Q0HZoKpUv8AMGDsypEZZbW6ksFWTFOYDYSFTSZFcJg2GkIohMC4EkgFsRwC5rga3QSJv7Ff376Fekg5PqTVRbsvARAr917+Y4tHuMiTFHAUUBORaEtx1Ii5i9oNG5OwrdLwxuV1E3D9A5vw7nTaXRqKWLWJdHplCK8NvD\/JPJnFyclyr3\/i\/Fx4535ROA6pE8KZKqZlt6eOEVv6COpRsXpKxBV2CUsoz5ENWJalC5SrY6lxy5zSlXpFCojVk7lKpDDN8a4ObD3EWmrOLxsaKrXszHvZkqqOyS7lXHbLj5vrLK7jgM0muzav9\/ud\/wAMr3iu67nmnAHdJN\/Eu\/lbPl+TveE1ly4eU7fRjvUcfN3luNLXV7JJeZ5\/x+vJ1OWKtd2+vgdhq63N\/gxloozq8z6ff\/HQz3pEZHCuE1HJYu28t9\/NnSuKUeV5\/F72+xZdO0Uor2ltf3sZ2qm4cvMrtu7t4eH0MspcnVx8sxmnH8c4dGMni139X5HPavT2W2O53PGnGSlUl0Vl3Twr++5x9Rcyt2fXtc3w3pHJltkNWYrh6iJFSeUmbuO9GlgaUg6pDIaSUh5MjFJgBDgJj3AbOM0PFiqSXzAjNiiwR4sZLNOYUnt5kdMlT9+YlpYp916iG5hCGmXN2BDqIelT7jKTdSaejc6ngunsrsxeH0rte8HUabayObmy9PW+Dw9\/Zd5sEtKhffqNQhsXoROS172OGpuoZKwqcb9CeUAkrEritUplOtA0Zr0KtSASizbOqRsjPrs09XEyK7szbByc3RWRU1cbFqLKupyazy5OT8WfJEmmWURuJNp9zZ5mXlv8Pmo2bvl4a395Or0GuUYrtf67fM4vR1VdXV8nQaDTud7y+BNer2QqzuO3UqtFxuu79\/Yr0aju3tn1\/WxWq1ko4ausJdF+wuHOTdpX893kzqPDo6NaPLFYb38BainCUldf+rv87PPlZ+plU9RyyfjhLC8yLVcQs7LNl8rdffiQbD41pl0ym3a3n79DltVQ5U2zb4rqVay9u9znuJ1+3tY\/z6m2Cay9RIrMmrLJBI2jPIVSOQbDRYpDSTBaHY6QACQkFcBjKlcFD2FFAQ20PgjJIoCSUr3LEYEUMFiL9\/UmtIfkESK3f7CEbOVPqFCNw5KyGpRyG2kxa3DaXU6PT00ssy+F0cLBuUoI4uTLdfRfC4tY7Wqasi1EqxmHTqGFd1vS5ghnfckpq41TwBlagmV6iJqzIqoaaTPpnakwtVLJu6pYMHVbs6ONx8+R6VTBDqJEUa2Qa8zTXbizz3irVJZChLJCyWDNpHBlWjoruStub1BtUpLmTd7qz2ez\/Bz2jt1dr9ty3S1Ls0trE2FbprU9b13X136+hucI1fw5t4O+7ON0tW7S6f6Oh00PRfT3gnKdM521tXU6rNzOr6m2Ovj9PM0Zcred+n2t9vqZ2ucVK63MpVMTiU8pvtsZGtTw89LGxxGnzLmXf0MfV3vbp09DbBnkpt3K9RZLSiRVYbGsrOxVsHy4HcRRdika0jsOE9wZMD2FoENADiaSFFDoUYjINg4iCiwA0SJgNAuQrDlXF5CIE13HFo9o6m5Z0sPiSEIzy8OzD8nVaCNkaLewhHBl5fTcXWCRLFyXTwu\/kIRNX7W1IG4hEs1es8gv8fgcRZ+mXq2Y2ujbKGEbYeXLn4rKrKzI3NtMQjp9PKzvdQKRLBjiHWE8rMHktc2GIQjptJL4jpeHSdt+ohE5pxXdNNyee6Xyvb8mXxObc7e\/f6EIiTtFU3NtLPWxkat5+ohF4lkiksfP9bEFVCEaTyn0ikwLjCLQdgSEIE+gCQhFJJsdIYQEkpU7liGnvfOyEIm1eMmilSs7EThcQgh2LCpiEIBp\/9k=\" alt=\"Dem\u00f3crito - Fundaci\u00f3n Sonr\u00eda\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">Dem\u00f3crto de Abdera, el fil\u00f3sofo que r\u00ede y hablaba del \u00e1tomo como la parte invisible e indivisible de la materia.<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">No estar\u00eda mal echar una mirada hacia atr\u00e1s en el tiempo y recordar, en este momento, a Dem\u00f3crito que, con sus postulados, de alguna manera ven\u00eda a echar un poco de luz sobre el asunto, dado que \u00e9l dec\u00eda que\u00a0 para determinar\u00a0 si algo era un \u00e1-tomo habr\u00eda que ver si era indivisible. En el modelo de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, en realidad, un conglomerado pegajoso de tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que se mueven r\u00e1pidamente. Pero como esos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> est\u00e1n siempre ineludiblemente encadenados los unos a los otros, experimentalmente el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> aparece indivisible.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Boscovich y la teor\u00eda at\u00f3mica\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<a title=\"Roger Joseph Boscovich En 100 Dinar 1991 Billetes De Croacia. El F\u00edsico,  Matem\u00e1tico, Astr\u00f3nomo, Fil\u00f3sofo, Diplom\u00e1tico, Poeta Y Jesuita De Ragusa.  Famoso Por Su Teor\u00eda At\u00f3mica, Dando Una Clara Precis\u00e1ndolos Sistema  Utilizando\" href=\"https:\/\/es.123rf.com\/photo_5239317_roger-joseph-boscovich-en-100-dinar-1991-billetes-de-croacia-el-f%C3%ADsico-matem%C3%A1tico-astr%C3%B3nomo-fil%C3%B3sofo-diplom%C3%A1tico.html\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwjtk8Lfuq7sAhXLIRQKHb7ZDrEQr4kDegUIARCaAQ\">Roger Joseph Boscovich\u00a0<\/a><\/p>\n<p style=\"text-align: justify;\"><a title=\"Roger Joseph Boscovich En 100 Dinar 1991 Billetes De Croacia. El F\u00edsico,  Matem\u00e1tico, Astr\u00f3nomo, Fil\u00f3sofo, Diplom\u00e1tico, Poeta Y Jesuita De Ragusa.  Famoso Por Su Teor\u00eda At\u00f3mica, Dando Una Clara Precis\u00e1ndolos Sistema  Utilizando\" href=\"https:\/\/es.123rf.com\/photo_5239317_roger-joseph-boscovich-en-100-dinar-1991-billetes-de-croacia-el-f%C3%ADsico-matem%C3%A1tico-astr%C3%B3nomo-fil%C3%B3sofo-diplom%C3%A1tico.html\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwjtk8Lfuq7sAhXLIRQKHb7ZDrEQr4kDegUIARCaAQ\"><br \/>\n&#8220;El mundo eslavo ha contribuido a la ciencia con personajes de la talla de Cop\u00e9rnico, Lovachevski y Mendelejev. No obstante ser poco conocido, Boscovich representa una importante aportaci\u00f3n eslava al conocimiento cient\u00edfico; su teor\u00eda sobre la estructura de la materia es fundamental para la f\u00edsica contempor\u00e1nea.<\/a>&#8220;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">As\u00ed que, acord\u00e9monos aqu\u00ed de que Boscovich dec\u00eda que, una part\u00edcula elemental, o un &#8220;\u00e1-tomo&#8221;, tiene que ser puntual. Y, desde luego, esa prueba, no la pasaba el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. El equipo del MIT y el SLAC, con la asesor\u00eda de Feynman y Bjorken, cay\u00f3 en la cuenta de que en este caso el criterio operativo era el de los &#8220;puntos&#8221; y no el de la indivisibilidad. La traducci\u00f3n de sus datos a un modelo de constituyentes puntuales requer\u00eda una sutileza mucho mayor que el experimento de Rutherford.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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zaAKjyHPr84GNdSqNlVQB0AAAH2gFpUEkKoJO5IA3J+cDICBgaF4uLhXiHRthxD1gZ7CB8asEbEAjyIG32gYDHTh4eBOH+XYcP2gZ11hRsoAHkAAPsIFN1PGt0658zHV7cWxzZmYw3LVsebZFA+5ZPHqIFswM2u6tbanV63UMjKdwQYGxAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEClZ+FZpljZWKjPiOxfMxUG5qP5r8dR92Tx6iBbdPza7q1tpdXrdQyMp3BBgbEBAQEBA8snIStS9jqigblmIVR9SY2zETM6hTdT9pWMhK0o9x8x8Cfc89vSRTlj4XKcHJP5eEM3tKySfhx6APImxj9xt+01+rKf8AYU+Zl6U+0fJB+PHpI\/pLqfud5n6ssTwa\/Ep3TPaBjWEC0PSfNviT\/wCw6eom0ZIlXvw719eVsptVgGVgykbgqQQR8iJIqzEx7ZwwQEBAQEBAQEBAQEBAQEBAQEBAQEBApWfg2aZa2Vioz4jsXzMVBu1ZP4sjHX9WQdeogW3T86u+pLqXV63UMjLzBBgbEBAQI3X9aqxKWutPIclUfidvBVHnNbWiI2kxYrZLdsOKa7r+RnWcVrbIDula\/gXy+p+Zla1ps7mLBTDHj2xxcSNM2sk6cL5TbSKbvf3H5Rpr3te7C+UxptF2xoeuX4b7oS1ZPx1n8J+Y\/lPzma2mrTLhrlj+3WdK1KvIqW2o7q33B8QR4ESxE7cm9JpOpbky0ICAgICAgICAgICAgICAgICAgICAgUrUMKzTbXy8VGfEdi+XipzNZP4sjHX9WQdeo5wLbp+dXfUl1Tq9bqGRl5ggwNiB8J25mBwntz2gbMyTsT3VZKVDw2HV\/qf22lW9ty73FwRipufctLAomsQkvKw4WNN4hXtZN42HN4hBazaODM6ad7TycOazDetkJm401mE9bPfsdrZxckKxPdWkK48FJ5K\/+x+UzS2pa8nD9Sm49w69LDjkBAQEBAQEBAQEBAQEBAQEBAQEBAQEClahg2aba+XiIz4tjF8zFQbmsnm2Rjr5+LJ49RzgW3T86u+pbqXV63UMjKdwQYEL7QNQNGBcynZmAqX6uQpP1A4j6TS86qscWnfliHCqBzlV6CVi0yrfpMzaKxuXL5\/Ow8TH35Z1CxY2y9Zp+4h5K\/6uwzbxWdLFpXC45Hp1HiJYx3i3p1uJ1LDzKd2OUtbjBULMQABuSdgAB4kySfCxbJFfMufa128wK3KFyT57bD038JH3b9Qhrzot5pEzDUxdbx8pSaXDbciOh\/7zEr2DlUvPb6n+EZqKdZpLp0dg7G6gb8Kl2O7cHA582T4SfXbf1lmk7hxeRTsyTCamyEgICAgICAgICAgICAgICAgICAgICAgUrUMCzTbWysRGfFduPMxU5ms\/myMdfPxZB16jnA0PafqNd+nU20ur12XKysvMEcLbSLL6X+nx\/kcsoPOV3ZleOz2OCi\/1Hn+0gv8AdbT5V+ps9+Rz\/o7+2FbXWtQt0\/J1Kqyiuiu0111GoM5AKgMXJ5H4vHfxlyMFPWnRx9G4tYilq7n5letDvZTRYTzdEL+APEBvylWv2ZNQ4XFmeJ1CK09TOj2kaq\/d1Y6kgOSz7eIXYBfpud\/QSxnt409J1fJasRSPlzQ6UMnIurqw67zj0h73ssasAbbhRsDudt\/sZvjrMV9tuHivXFH3a2z0CpPda8mqsVcbsSqliPhYp1P0kWbcWVeXbJiz1vFvSXzrNxv5jeZ34e441++kW\/l0j2UvvgkeV77fpJ8X4qHOj\/K2vadcyaTlujMrLRurKSrA8S8wRzEkU3MsnK1QPp1eQ11dWPm42NxhnHvZss3V2bf41FQQHr8RbzgWL++mpWZti01V9zTqAxrEb3ddqgQrMzNYH4zvxDZdvDnA9NN7Z5q5hryiFV7cj3etKleq6utWdRXkI5IbYDmV9IGPZvtnnNZpzXWYtqagt5aqpCr45ReNSDxEsB0O8DW7J9ttRtbTbL3x3qzTko1aVFHU0izY8XEdySo6ADbw35wMuzPbfVMiyq41Ve72WXo6t7ugr4eMVgN3vHxAqOIMvifkYEp2A7U5l2QMfObhtbHe7uu5VV+F1Aau5HYMux8Rz5bHzDokBAQEBAQEBAQEBAQEBAQEDn\/tD7P006fa1FfADlLkWKC3BxPsjFVJ2XckEhdh1Mjyx9q5wbayxDkqnnKruLf2Z1EABCeYO6\/Pfw+siyVmJ7ofO\/1T0vLXPHLxRuPn+mjr3ZCsYmQmI+QO9YWDGFpXH4913JXoeQ8fISenIj1KpxOu1mYrl8f2tGmsQlQbkUrQEfMACR1juv3fDHTODfl8z9xMfZE7j+3h2spNqK6c2rJ5eJU9dvnyEmy13G3f6vw7ZKRenuFOx67K7L78fKNPf08F9fdo\/FspHwk9D18D1MUzRrUudx+fWKRS0eYavZhm9yqpKkFS5bcbbAux5\/ea5Z7reG+XDblcmKY\/MeNy3s62Ht8OOKVisfDrPswxymn1k\/nd7PQsQP2ljHH2uTzbbyys2XipajV2ojow2ZHAZGHkVPIiSKrHIwarAgeqtgjK9YZVYIy\/hZdxyI8CIGrldn8Oy0XWYuM9oIIseqprAV5qQ5G\/LwgMTs\/iVWm6rFxktO+9iVVLYeLm27gb8\/GBlh6Fi1WNbVjY9dj78b111q7bnc8TAbncwMqNGxkFYTHoUUljSFrrAqLb8Rr2Hwb7nfbzgeP93MPvTf7pi96SSbe6q7wkjYnj235gkQPTTNCxcck4+Nj0lhsxqrrrJHkSoG8CQgICAgICAgICAgICAgICAgamrYK302Ut0srZD8tx19OsxMbjTal5paLQ\/O2diNVY9TjZkco31H\/m\/rKcxqdPSUvF6xaDHu2MF6RaNSnMbUm\/mP3jtq5F+j8Obd0442kKc35ySFquGtI1WNQ9\/fvnGzsR+V3bHcou\/iZrNYVb9M42Se61I20L7wBsAAPlMelzBxseKNUjTTwsV8m9KU\/FY4UfLzPoNz6REbnSze0Y6TaX6EwMRaqkqQbLWiov0UAD9pbiNQ87e02tMy2JlqQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAoPtK7IG8e9UKTaoAsQdbFHQj+ofqJFkpvzC\/w+T2T2W9ORkf8ABlZ2fbOu4iZJhtV5sztpNHr79842x2PKzNmNsxRrFmYgAEknYAcySegAht4iNy6\/7OeyJxV7+4fx3XYKdv4anw\/1Hlv9pYx015lxuZyfqT219LvJVEgICAgICAgICAgICAgICAgICAgICAgICAgIFN7W9gacom2oiq48ydv4bn+oDofmJHfHErnH5lsfifMOX6v2XzMYnvaH2\/nT40Pz3HT12kE0mHVx8nHf1KF3E1T7h9Bg3Cc0fslmZJHd0sF\/ns3RB6nmfQGbRSZQZOVjp7l1Psl2GpxNrH2tu\/nI+FP9C+H16yemOKuTyOXbL49QtkkVCAgICAgICAgICAgICAgICAgICAgICAgICAgICBhb0P0hmPbnvaH\/AKx+kr39uvg\/CHp2Z\/6vp\/zFPbHI\/B0BOg+ksOTL7DBAQEBAQEBAQEBA\/9k=\" alt=\"blogger de fisica: Hadrones, leptones y teor\u00eda electrod\u00e9bil\" \/><img decoding=\"async\" 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\" alt=\"Hadr\u00f3n, part\u00edcula subat\u00f3mica \u2014 Astronoo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Precisamente por eso era tan conveniente fue tan conveniente para Richard Edward Taylor y su equipo, tener a dos de los mejores te\u00f3ricos del mundo en el equipo aportando su ingenio, agudeza e intuici\u00f3n en todas las fases del proceso experimental. El resultado fue que los datos indicaron, efectivamente, la presencia de objetos puntuales en movimiento dentro del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"nobel-medal\" src=\"http:\/\/yadbeyadmex.files.wordpress.com\/2010\/02\/nobel-medal.jpg?w=450\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En 1990 Taylor, Friedman y Kendall recogieron su premio Nobel por haber establecido la realidad de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Sin embargo, a m\u00ed lo que siempre me ha llamado m\u00e1s la atenci\u00f3n es el hecho cierto de que, este descubrimiento como otros muchos (el caso del positr\u00f3n de Dirac, por ejemplo), han sido posible gracias al ingenio de los te\u00f3ricos que han sabido vislumbrar c\u00f3mo era en realidad la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">A todo esto, una buena pregunta ser\u00eda: \u00bfcomo pudieron ver este tipo de part\u00edculas de tama\u00f1o infinitesimal, si los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> no est\u00e1n libres y est\u00e1n confinados -en este caso- dentro del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>?\u00a0 Hoy, la respuesta tiene poco misterio sabiendo lo que sabemos y hasta donde hemos llegado con el LHC que, con sus inmensas energ\u00edas &#8220;desmenuza&#8221; un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> hasta dejar desnudos sus m\u00e1s \u00edntimos secretos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El LHC comienza las colisiones entre iones de plomo y protones | CPAN -  Centro Nacional de F\u00edsica de Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><img decoding=\"async\" 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bJ2uJJVRO4ECGCNtkTMkGhYwck5OPytfoFr+zbV2Hs3FtMB4lncobMZkEcDkDmKBa7y4N0KXWSQrAB4GTbKmVf7oEH4ijk3WEW2QHcd6upCvAGFLAfDERxpK6bZcd9b7q6PrBGZGgR4kIGPUGqmq48\/4Gm5cN36tDBALb0bY6nO9doafq314K04DAQcHE0a\/pldblsE2wYcKY8DQQTjkcgjhwNd2b6nBaHjzMpdWUcILAFsCNpzEQTAFerpmubWJleHhMqgJybZxA4TbaOGDV6erHKl5EStdxA7O1z6W+GcSJhl6xjlzGf8ADX0WrRdMbbTNpnaOI7ticbj0jBHMdKnXn3spLLbeMOEJwD0iRcGRnJiJGDREuILPcliyOAPLDhg8gtIwPec8a3Si29vD7ej7CtVbmpeY1dtAd6cFbpClQSBbEySIxEncPTj1pLsXUbdJq1c+MMqgTESQMekivNDfud2bRMBdqqwkMrqWK8RnMqTyxypvsdEuJqAVbvH2bsSJmZEgZwZio2pPHXHn+itr2tPp+DntZSGS33aBQ7kMJMqqq2JMwS2a5tAF3fbs7sQitwNyJy3ARAx97nQ0vG6CxUPtu4kMPCwJGTiZWPZQLluXRPq+YqVPi3YkAwCSSSByBHGK0U45feQo9GNdgrduut+5kKrq5afFBJWZxg4\/sHSiWrCgXr18ue8wJ+jAyC04LQMCYE8uNGvancnczNy3tZiMbiDJUHaPKABI9feHUXrZ2iTcEAi0NxAuGTMRB+qI4ALzrKcYRSZCc3K3jw7ENafSi+BsC9zMSRcXcB0kgRiegOeNA7Z7YXThbdpSs8WTwg9drCQcxw5j3Uvr9ZeZRp7RhzuF3aDBk4RDtwAMHqecVM0mk2ALeu\/R7pNtQzncJEgRAHKefCCK5U3Ke5+\/fQ1hovmfHRe+Sx2XaW8CzDZvyDdBubiMzunjEiCOHXFNXLy2JO23bRVncVBuNPl2g+oiTHPFKveO3aqBmGFNzKJtPEkQAwPCBS3aGpYncztdZxuhVIU+ZSCyruMEHHCKtusInY5Sp8dgk\/bF6479wpEjxNtBfbGZb6o48I40G6ybE7wlyFB2rjP3mPKCeFGv2Lt1SsFMyEVGS0ccxAzHMzWv6JUK94xkKICqYOADLR78A+6pqmdUa4RKSD6SDA6QwatcHzIH+9qb02gJkBhgnJDgZBA+r1oeqQqc8iT6YBP5kUzWxJgGc9J+Q\/8AFMaxpE\/dtn2cR+VLLhSeuB7OdGveQf0D5MKQxM1qxrUAYU7oRlf6ifgtI1T7O24mfr5nHlNAMno8Gao6BBuImASp9x48PSk3RRx3fKndEU2kksNu7p9k\/vQJhtJcDq25zkknB5Sw59ZFa3pVR171rgDTELx9kmDxofZjWpIHeGY+yOvrVjQ2QNx23WwJxacYwB8OlNoiT2oTuDTK7l2utJOIIHPmDTGgSwQFOpKjJ8dt91tgSAVZQcREjhRdT2jbtuQ1pzwwyR78MPWgX9bo2UCGUzMhc8eBPEiozdGTd9GO3CbxADBmAMm3ADxEkAmC\/wB0jnQbetUko47xZnaym2088TtGZwselAOs0y2nVGclmkAlgVP3fq46n0pZtdavkC61xWAgXCRkDgHA4\/1fnWsZt\/Qn4eO7yZRsWrBfapZJJm3eBCsOik+Vo4EEHlXuq0T+M2bvc2hxA3AZEHjDMcdC3pU2xq7dstL3Gj6sqwf3kERXt3t1GEOhaMA8NoiPCFYAU21N1wHw5KVrKDd5prkC7cuG5w7xU2K3TfzJ+9HtrttJaRyGN5SSQdy7kInkUPzHSpIu2WbHegEjG4GK+mu6+2bcEXHBLcCoI4GRuqtOKfU1cH0bE7+jmy4DyQVO4DcXjEgTjByD04V1pEnS6k7mBYpnYQfDkkZ9Yiqq6BrYAKXgSZ8ToCQV29OGfjRtL2f4CPpAABMuhydxjA9lWnznkzbqPPtHyujY20YBnO5lkbTMKGnnjDET6mu7luWa6WYlyQg2ZUTElQcQBAH7VaTshiQFW8xImBctn1jhJMdKDcKd8VZL6kSCpZCqwJ4DNCjFurNKTdo+bt2lDeK64iD\/AKZn8+mc1e06rbTv0dkL7grMssTjdsUGB7YjJFJv3D3mLG4Z2wN6qCYGJPLEV3q+10DEENMAQkKojkeZxHOpcErvgWpbdJHOs0zON0m2Dxa4ILkdDMgZHhURwomgbSqNpYuTt+q0TOQSYgcOHzpXSol5vG9wDlLqoHt+yKMNVYUbRdNvkSg3sc\/aImOeIpVtVrgiSb+V+hUvCxbEFoDQ3+nMnqqNOfXaFigf+8WV3BXcCRtIU7gMewDM4AFTE0+mYFu\/uDJyxAn3SW+VLq+nViJvv02kCfiJqFKkyVoxazY7q+0rdzztdfh5vCJ5yF4z1maJqbTM0p4FVSMp4R1zcaJ9aDaUgbhbe0OTPtX4NcP5V12mdOWPe3LpMkgLBOZPFsATUuT5ZrGKWF7\/AALXboCE96SWkTHHbCjnwzS2pMoDuklQOfGdp\/4g0fVdyLe0C4BxElTgsfZ9mhK1sWwRukbomOW0jn60M1RPvnMDgMUwcov9DfIzQVCnA3H4U46qLa8SYfnw9tIZMNasa8oGeintF9X+\/wD4mkRT2i+r\/f8A8TQDFUukY4joeFOaUKVbiMNiJjy1PqlorXgaSBKvxMfZoEzdlsqvM7uGCDzI6V3Z1NsOPAkiRwb4nPGuOzbQD5Kny\/W+8DyFOWtSw8INorPRSfedsj406Jkh3\/3du8292H2YAXeGjjAIJMSeFL37gO4QtuZJFxGBPDAJ\/PFcXdSe8K\/RAE7ZIEiY9JkdapLdVZ33SSGgG2CVwfLngcHn+VaRbOeVQykStVpmCibKwPrIpPxZTFLJ2eTxUL\/VK\/mav3tU5nuLiAdO7YFoA4kg\/CeXrQH7Evuxa9bVt2STdAbn1z8qUqQ1q0stL33kptHaAzdtz0Xe3zGKDdSyPrEt02ED47\/0qt\/7TYW6qm8qnBIKs8HiR4MERmmO0Ow13nau7cpZRJU5yIG0mAT8qUKkq6l\/FSaVnztrZuERxHJv3q69wMF3OnGIYHoMDxUEdiE3EVe7kxwa4QIiWJZBj2TTOu08bfo7aifrOC3AcccavT4dF7k+p949hLhLOF4kA94OvDwk\/vRbGksgH2crkjnSF25bWUc7V3OQ9sYaYGJjIimrTacBouXAQAYKqOPpuisnaX\/TOEtDa07\/AGdW9OglhG4KYPedFIHHGPWvltfetDV3WYjdgwpA\/wCmJ8QJGY5V9BozbcsiOzMwYJuUQ3h4Nn8pr5ztLRMmrcqLeCVkGCGFsSOGOfOr0ntmC2N1G+CVeW29xmeziBB8Uf8AJR8K9uaawfGVUgiZJdSDwEkufb7qndo2i9wkxync5Me00zYslE2slqGJneY3DG0ox4HjkGtXJXbjYSi11CXNKSgDPatWSZABYqT6lck+hND0\/Y1s57wP6WoJ\/wB9wR8DXZ0htHdZIggl7bSYEjDcVdc4YeuBS76axcBcG3aPFkliI6oflt4j1rnlLc8DyupzqbVu0c2GHQ3Sx+EBRx9tDPax4LsQfcQr8+M01otigxqtgEeEK5De4mPiKOliy5Ba2LgmPBcW2TkZIE8se2lkVpc+\/Mh3rwaSx3HqdxPzNMdpFN54cTybqfWnNd2EVJICovS44UieWTmhavSqztLW1ALCSxjB9Bmf0pmm6LyhbUlTbUTGBmDwlq4tKvdHJwW5ei4o+vsrtAVkIAHikiRLciJFDt2foiAyky2AfRaCuggbnIYH5+2mR\/pr7LlJxTg\/019lykMSNasa1AzyntDy\/vH+00lVLsqyTBjAY\/8AH\/M0CYnbSBub3Dr\/AOKa0csGJIzIz\/STj4UC5ZZjJj8S4+dO6OxtI3EACCcqeJzz6GgDnsiz4j5ScRmY4n9I99EsaFgw3bEnq8n8Ky3yqhYS6Qyl0ETA8Cjw+HgDnNP2uySrA21YKQS1wqoPWJaAoweGeppulyYz1dp3pdTa07jvGXe8NnxbRwUAZPrBjDUfXdtKLhW3vYgnA3HaTkRLQInpSt7s5WusS+mE5LPcW7tEYwrBQR0MxT1\/stS0Pq95adq29ozgRtAkg+yk5KT\/AIcctqkpStsna7tq94QfBkkG5ckzHHbbEgxHvpAXb10lXtbixDQp2ZPMsRzB5mrWmtJbaLFlN2Tgd9dVpiGJgIOuPfR9Ro2cjvmZ1jd3e5Ag6bts4HTJgCatJrga1IReEl9yM+gtJhixK+ZbdzfsB4SVkTkD2jNcrrRcBVBlASF3kFhmQY4xJPXJqiNBdS4rWhb2t\/qBdqqyscjdORmMdBikNX2R3bA22O3iL7bQoH3eZbiD61pCUopbffcaRlFursnW3BYbWmSCQC+5eMgcQV4V9CpW2oa4p3biFUsW3Y8xgxjOJkn2Vz2HpnUm46WwWAVQFVWctPriQp4QSJPKi9tXLqhUt5usAdy7SOHBAeEjH9KirjJ024jnqqUvhpeIBO1HcqrXAYJiVBictmfSjJ2izW7zBhAKHhwEmPrUGxpmCsAwdysAjbPiKglRPDJVevvrnUaS6q3xbbHgCZSTEFiQTzBqJKMcNFJwbx0NY7VdZZbgBA4hcgHBgzii6LUG6zS+5gS5MxuwVafF7D8aj6PvSxBuRKn7HHiOfpXXZl28txdzgjgR4OBwec86cHG1g0aSuhXtS6UvMAYiB4nJ5DjmCKqaTWWrlphc2oZHDKFjwK87Z6kY9DXR0Idj3lqSCd7pEDMBm4xjMcPZXg7IRkYWrnEjzbIwTw8XTkYNU45b5XYZ6k4y5x3iWo0t+wQUPhYcQxII4ZE8Mx\/hglizauBdwa054bSTbbpAnw8OHwqnpLaWgFuXR6himTiAQrSBk5wfWjam2GRu6BiTvYhGuZPhLRgqc+KPfWE6fcT8R8ep87YZ7RJO1rbYYyXVh6g5B9sEV3d0a3Nx07Bo+oXIYwJO0GCeePzqm2jV47m7ZtsDAaVUMIkb1YzOYnOaT1fZlySWTunGZgFGM8QSfD8SJ6VLWa6mqneSTqXuCVckEcmZpHuNd9ptLmdp48WPWm990+G7tuAE4YoSJ4w+6R8aY1PZguMNtxLZ2g\/SlACYGAwx8aWVya2iVfQG0vlB4ceQZv3oYtRamR9c4OeKj9KpXNC5tkHbA8IIKRwDYIaPq\/OlLumKqokGAAZKjjLH633hTHaJ58fDzf8AIdfbRv8Apr\/S\/wCdD\/hmU8sfeUfrTl+ydgaPqtPCMniIpDJNavTXlAz2nNCcr\/V+YpMU1oz\/AMl\/Mj9aABInijlOfYKY078+ZJ\/KP\/lQ7ixv9pHzrq0MAfdPzNAisO1mWIROYPrjG7rwprR9pF0e4bNqQQo8MSCPF7cQMfaqFdbPsKn3Sw\/arOhu90FV9p+sqjzQ8ZY\/VERwzTq+TLUiq4GNFYd7hJ06BZbxOIHE+LOcdQOA99VdZ2gN7WrNrvbkeKFCiYAlm5iOXsmo9oM47y6yAAFkDboCCQVCDzbgDx5c4pzUdpX3um1pbeVwLjcVETicLiepp\/EXBy6mm5St9O\/H99B\/c+nUm9cWxvbyWpgqRxgZz1nl60lpe0lZ+602nRvqtcuHYsZE8efHOZpXWaS1ZG7U3WuXoMqrEkn7xPBfb150o+o1GoUhYtWeO1fCCOfTd+VOMruxQ07z68L9sqanXozpbI715jzN3SBZMjABAAmOUHNUtNcF0p34SN262vNQpiTxIJBHhAgzU7Q6ZUsb1AAYkBydzPBEEcwN\/QZEx1ouq1X8Pult9w+HcCcsfqLxhgIGMAepNdEVFf6MtRbsQ6e\/oN9r6k2Z8E3GG1BODIIBBjIVd0kRlgKU7O0htKyuBKkmVyFEwc8ieUc\/fXun32pt8Sg+kPHYzZKpmQ5mD0xT96x4l2wERAWiSAc7FgxuAXdnqZq9OD\/0\/p\/TOU1BbfURJZN+9bRhSU4nasHYD6ZJ6zQLV7fod4trvFxVC+IQdy7Ik5Pt9K87ZvNdtHIWdsYMMG4AnlIkgH3caa1d0ro7qqSVS5biOZUp8TxB9gqHl5NoLEb5v7EOxcTepFoZKsckbZO1xx4ZFbT6hkLfQWwEbZgQSwJAyffmvNLdUs9pll2BZGLFcwBEDHAUDtHXH+JYt5CANvAKrqGMD0JmfSlNqMl3HUk26roMXb7akSE+kXDLJ2sBzX70SSPeKJ2Xq9i3QUVSgXIkg+LEgHI5yM0vrb1xFDrIdbgLsORUeExwhhn2zTQ1Nu9ayFU7YLgZtsWB8QGCp5HlkRjOc8eImvlqsfYoXtYlxN9+xvtkf6lvzWyJmYHk+EdK9s9jeHdbIe0JK3FMMkQM5gqZggcPzmaVHt3C1pgWELdUGOOQ67gPD6dR0INVF0PB1K2jkuk7kYfbTMrznOPzWo0pXwmc804YT9+HTxFtRpQQ7XLYUpBOIEbREwPCOEHgeMA4ru9cuG3Fp0f6pUsVZuAEg+ZuADCDHGar6DVWnm1uF1QTIAIZREQZgsu4k7gMTJ4mp9zsdDLC46MRIGHUgZlwSDHGTyrOWIp9nv6hHXuW2ap+h8z2lqnmLtuHXG1pkD0POvdXqwIbYvAAZPHav6TVNrxvH+HN4AxA2nvLcCd2W8SNjlI9lSO37xdgxIkk8Ij3R7BT3J5R3Rt4aOtH2htGLa5BkZ4SooGtulpJ6H3cD+9CQZjpsX5yfmK6B4esD4pFI0pCt7MHqPyxTFwwg\/o\/NhQFypHTP6H9KPquH9qD8zSGJGtXlagDUbTnj7J\/3Cg0xollo6g\/lQAXtHDke\/3nP5RXqjJHTYPmK71dotcBkDdtOTHECuUTMysFxzHDjQJBtHLMFHmeADExLDMegmnLV9e+ZgomRBbKhRgYM5G0QaV7PcoytKyFfn7Ryr3RWSUaCCQG5\/dIHzanzh8EtZsJpHRrym6zXiWG4iYIjgOBOfYKs9qds3C7WLVsyCQxnxLwgI31Qokes1L02gW3AdwtwkeERvzwGfLgiZzGKP2lf2PcVmRzuJ27hsmSPpDgsfSYHCpq3VYM5KLa6s9s6LSKC7XWMR5l3CeYWILnI4iPU05o9GNQYNxthG7aEiTkjdJg53QoEe6kuyOyWuPuuwTggGPLByRjGMDh8Ksap+6snZcUEyS2MLjIIOHYwMjdE8ACKuEbtWYasndRdv7Ae1NQLYLINjgAGPEbICAbRAw7Tx5AwajaYvcuAbSbjABBx7tSctnmZOT1M07oQSzXBtDnFqyGBBBHia7nyDzZ4+yrGm2acG54CTl3B4nlAPAbvCBjMnlW0ppvJO74cairZ4LPdr3SEHaWIZmOWmGuNGeiqOcMeVE\/idyFhKoQFJzgM0CPvkjnS2md7loXmuC2xJCgQVIJgAAc8wCck880rrtYouWkVl22Z55crITfyJLZ\/uq5am3TqPX0OeOlvlT6PP58QH8Sn8SwA+hG9rixjYg8IjgDKiPVvU052VnT3khBtl2YmQxl2ERiNvd59PSotw7bL7ipuO20ncIAXMCOpzHsqp2JqN2jvqSu+2r5BGVeAJPp4vjWUpOOXz7yztcaj5L+kHtY7XR1iI8JHMBjxxxpr\/1TpdrW7iwUuWxBHpyJ6gQPdSevQOEYQMEEb5URHl+Mn207qFa5p0WVJAkZGCpKsJnMgqf7aJtyk68TRfLtf0Mdf9HbVxIFvYykASrS6OPvDwwT09aU0VzuWuB9pm2RBEhp2kR6xkGj6l1XUPlCn+mRI8oUJiTgiAR6iuNZ2e8FSRvtj7QzbMbT6xI9INS88DSXD6nnewRsaAZCXGESI8SPxkZHyoykWWA3EDiGHnsPwIPVfTmMilNC4WUuFTbbjDCVPJl9Rz6irR2Lat2rzLBDAXJG1kk7cH5MBIPtpOVkzxhiyWN11WQlbmJ2+VwRh7fyJT5cRVDs\/tLvQFux6bRG47TCq4yreLmfTPCo1vvNPchHGwsCCdsMMZhsAgU5qL5a43dC2Hkh0kbLyjntJ88TwjlGaTlJKyJwUvLD7D3tDSMhe8GZvCAGaO8BbjuA5gTn2VKvDeiMfMTBEchOa+g1UPhHHeoslJDEtjcGPBwAAOvh50hcAKd5b22mXdK7hG7mVnHPy+uKJNNWkXpyaVMjWjmer143lnoEP6US1aPhyOJPEchXLWsESvlXmKk3BEw56SfnRe0BBYHiGA\/CsfrXNywSwyuQPrD2UTtbjPVm+Xh\/SmAga1eVqQzUXTmGFCr0UAPOPK3RWn2rIH6UKwfJ6v8Alt\/ejufo39o+DR+1Atf9P2k\/P\/xTEd6eCbc8DImmzfVEY2gVwF3HzEk5I+zO3gOHWp6NhPRj+hpnVrCKvMsf8+JoE0LadzuB5yDk855mqui0cuz3iFUDcScmWkgBeJY9Dw4muNEiWT4gHubSY5WxBM44vHwpLRaV7zhVyTxJOAOZY8lpWqE88F9NcdQQlrwKFJ4TtiIZ2PFjGT7MV3eulrq71mMrbx4BA+kuk4BPGOGfdU+72ilpO7sEmQQzMAJJxjE+w8geHOhdm2nKlmyrMPCf+q45E\/ZHEnhwpQbMdiWeh9BpNKzyyRNzxM\/A4ONvAhOS8myTjFKdpK2oYKPBp7cZiN7cPAOZPADhxPOSvrtf3NsojE3LpEsMeHkRnE8B0VR1o9plt2e9uHeVmGJ3b3MYz9RRj2lqMXkzyvm8gnaOui4qDAtKWYA4kL4R7uPtqTp9QGa4wwpUuV+yFPhUE+pXNbs+4VtX7xbxNFsT9YtJY+4AfGl7duNOxxLsOnlTJj2sRj7taRbiawgoqvp+wWuwtteJ27m9rZ\/47fjVX\/0yxFjWQATstiD035zPSagPcLGSc\/4Kq9mtt02oYGG3WY9zTPxqJ5NnH5aC9r6TbYRlju2disEErvRCUJnltFcdk34VZOEuZMTCupB+Y+dNXH+ibcoKutlyeak7wWEc5InrwpTsq0Qby7SwNp4IkCQQFYdRP51a5Mn\/AJdk\/X2ilx1OSGPv9fhRLGodiDG7u1zPNAeDfd5UHVanftmJVQs9YwCfWIHurnR3zbdXABg8DkEcwfQjFTZrWA\/aOnCMNplWG5TMkA8j6jgaeDq1i0jkAfSbW+yd3Buqn5YNdNp0Km2I8Y7yyRxB4NbPPMR7QKU1cC1Zg5h59PFz60WT\/qhq3rCV\/htQICnwsfNbY+vNDzHTI6Ux2qq6a4XnfdIVkI8igr5wT5j06VNtOLqhGIDqIQ\/a+436fCj2NWHQWL3hVSdpAG4GchieE8J5dKnoTtp2vqcd8b5XaIvzxBADiDnJxc\/OvU1RuIwYAsM7uZkFfF1Ax6+tB7U7O7o4O5ZjOCDEgEdY5jGKHo7pZzuySsfCCP8AiKEaKqweW7pEAc1Y\/mR+QrgHH9h+RP7V1cEOR0Q\/8Sf1rleK\/wBDf\/OmMJpRJQ9N3yz+vyoGpPl9k\/HNG0nkf0Aj2til9SfEfh8MfpTAFWrVqQzV6K8rUAU9Om60R1Bz\/T\/90JEEp4hw6H1PSh6S5GPf+4+H5UW6kXR0jHwpiBpZBVRuHmPI9BPKnNZqyGG1wpHMAzLZPLjmKD2bakew\/p+w+VLXEJJMrkz5h+9AFLsoM28BtzFCqiDMsQOnTdXOsuhJtrdDCZZgDDN6eg4etJICFMMsk9cx7elE0ejLnzKFGWaRCjr7egpUKj3TMC3juwvPBkgcuHE8KrtdVR3jQAY2oPqIfKBzJbmeknnU4ta7yQo7tRhSwlojzEcyf2rztC6HYKrfRg8ysyfMY9cwOWKbJa3DKliGvu48bFbYgiW6gR5VGPhQu0dcW2qrwqDywR4uZPr6+3qaINSo3OCoKjZZSQQoPmfOJ4n2meVSe79V\/EKSd4ZSWbKmuubbVm2HyQbjYOS2BOOSgfE0LtB9rbAwBQBWwcsPNy6491ddlpuvC48FUG9siPCPCOkTFTriliSSskknxDnRxgSWQneH\/ufI\/tVbSMP4S+d\/i32hMHhJ5x1qItrPFfxCrdmwP4K4QBuLLJ3CCA0CM+hFJlOjq3eU20Vjh7W3dBIWLnmgLO0UXsu5sH0lzHei2D0wSw9Vkr7ONcaC2rJaU7f9O+vEcZ3Dnmp2rQC1aUMJ8TNmMkwI9w4jpRS6GdJqjjWW2tuys8FSRwPu5UHvT\/3Pkf2p3V3kcsDtIbaQ0gMpIBIycrukR7xU5rHQqfWQKqi48ZKPZl0MTba4AXja8GUceXMcDwPu6Uz2yPCjiEkFXABH0nE4iACMiPWooteq\/iFfRarU2m7pLhk90quwYdJQx9pSYxxBiobyiZKmmiD3p\/7nyP7VQF8XU88Xl58rijlw8468\/bU2\/pWVip2ggx5h+9cLaPVfxD96otqx61dB8D3NufNtJIxwOMrPw5ca5tu1t1LOOuQcg8+HClDaPVfxCvO6PVfxCgKHNRaG9iWHlPI9I6f5NDtKJt+IdOB+03pRryE29\/HwwSDPMD9qUCmbf+fWNAIb0tqLZMzJ\/wCORUxqe1rbZA6x+\/6D40jTBHlatWpDNWrVqAO7bQZqrbZHIiCc8ZBAg4GYNSK00wKl+6qDuxA+1hs\/7vdSm5fu\/hP70tWpMVDO5fu\/hP717vX0+DfvStagYzuX7v4T+9bev3fg370tWoAZ3L934N+9bcv3fwn96WrUANreABAIg8cNnM5z1rncv3fg370tWoAZ3r934N+9M2tYgtXLf29vWPCZzmptaaAG1vAcCBx4Bhx4869uXg0SQYEDDYHIDNJ1qAGd6\/d+DfvXouL6fBv3pWtQAzuX0+DfvW3J6fBv3patQA01xTxIPub9683r934N+9LVqAGd6\/d\/C371t6\/d+DfvS1agCjptSo8JI2niIMfnR7ltEiYGGg5J+ANSK8pioNq7u5jHD\/D+dAr2vKQzVq1agD\/\/2Q==\" alt=\"El LHC colisiona protones con iones pesados por primera vez | CPAN - Centro  Nacional de F\u00edsica de Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Este es, el resultado ahora de la colisi\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en el LHC<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, en su momento, la teor\u00eda de los Quarks hizo muchos conversos, especialmente a medida que los te\u00f3ricos que escrutaban los datos fueron imbuyendo a los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> una realidad creciente, conociendo mejor sus propiedades y convirtiendo la incapacidad de ver <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> libres en una virtud. La palabra de moda en aquellos momentos era &#8220;confinamiento&#8221;. Los Quarks est\u00e1n confinados permanentemente porque la energ\u00eda requerida para separarlos <em>aumenta<\/em> a medida que la distancia entre ellos crece. Esa es, la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> que est\u00e1 presente dentro del \u00e1tomo y que se encarga de transmitir los ocho Gluones que mantienen confinados a los Quarks.<\/p>\n<p style=\"text-align: justify;\">As\u00ed, cuando el intento de separar a los Quarks es demasiado intenso, la energ\u00eda se vuelve lo bastante grande para crear un par de quark-anti-quark, y ya tenemos cuatro <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, o dos <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>. Es como intentar conseguir un cabo de cuerda. Se corta y&#8230; \u00a1ya tenemos dos!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Muere Murray Gell-Mann, co-creador de la teor\u00eda de quarks y gluones y del  modelo est\u00e1ndar [ENG]\" \/><img decoding=\"async\" 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alt=\"Gabriele Veneziano - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"John Schwarz | Gerald R. Ford School of Public Policy\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Frases de Edward Witten\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Gell &#8211; Mann, Veneziano,\u00a0John Schwarz y\u00a0<a title=\"Edward Witten - Wikipedia, la enciclopedia libre\" href=\"https:\/\/es.wikipedia.org\/wiki\/Edward_Witten\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwijwpmUva7sAhWJ_IUKHRDyAdIQr4kDegUIARCXAQ\">Edward Witten<\/a>. \u00e9ste \u00faltimo culmin\u00f3 el trabajo de cuerdas unificando todas las teor\u00edas y construy\u00f3 el Modelo de la Teor\u00eda M<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00bfCuerdas? Me parece que estoy confundiendo el principal objetivo de este trabajo y, me quiero situar en el tiempo futuro que va desde los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> de Gell-Mann, hasta las cuerdas de Veneziano y\u00a0 \u00a0y m\u00e1s tarde Witten. Esto de la F\u00edsica, a veces te juega malas pasadas y sus complejos caminos te llevan a confundir conceptos y\u00a0 momentos que, en realidad, y de manera individualizada, todos han tenido su propio tiempo y lugar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"transmutar\" src=\"http:\/\/jesuspina.com\/wp-content\/uploads\/2012\/11\/transmutar-300x225.jpg\" alt=\"\" width=\"240\" height=\"180\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfCu\u00e1ntas veces no habr\u00e9 pensado, en la posibilidad de tomar el elixir de la sabidur\u00eda para poder comprenderlo todo? Sin embargo, esa p\u00f3cima m\u00e1gica no existe y, si queremos saber, el \u00fanico camino que tenemos a nuestro alcance es la observaci\u00f3n, el estudio, el experimento&#8230; \u00a1La Ciencia!, que en definitiva, es la \u00fanica que nos dir\u00e1 como es, y como se comporta la Naturaleza y, si de camino podemos llegar a saber, por qu\u00e9 lo hace as\u00ed&#8230;\u00a1mucho mejor!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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%2F2020%2F10%2F12%2F%25c2%25a1%25c2%25a1pudimos-llegar-hasta-los-quarks%2F&amp;title=%C2%A1%C2%A1Pudimos+llegar+hasta+los+Quarks%21%21' 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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Sin embargo, la historia de los aceleradores no comenz\u00f3 con \u00e9ste moderno y complejo conglomerado de sofisticadas estructuras que hacen posible que visitemos lugares muy lejanos en el &#8220;coraz\u00f3n&#8221; de la materia. Tendr\u00edamos que recordar al acelerador lineal tambi\u00e9n llamado LINAC (linear acelerator) es un tipo de acelerador que le [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[7],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/9307"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=9307"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/9307\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=9307"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=9307"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=9307"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}