{"id":2695,"date":"2020-07-03T09:43:11","date_gmt":"2020-07-03T08:43:11","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2695"},"modified":"2020-08-03T08:44:29","modified_gmt":"2020-08-03T07:44:29","slug":"completar-el-modelo-estandar","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/03\/completar-el-modelo-estandar\/","title":{"rendered":"Completar el Modelo est\u00e1ndar"},"content":{"rendered":"<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Modelo Standard, Supersimetr\u00eda y las grandes preguntas. \u2013 Rodrigo ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">No est\u00e1 completo el llamado Modelo Est\u00e1ndar que describe las part\u00edculas que forman la materia conocida y las fuerzas que intervienen e interaccionan con ellas.\u00a0 La gravedad, qued\u00f3 <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>da en la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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IeFaabc5KglCazWbjWTRSmvn1iGHwlgd+xq64JNHpZlxeS3dYGza35eF+MfV89tNZQQTIG5V\/6EvZr459ksUHT\/kXDohfJsjqUoV1Kh+yq\/W0qe4qDt\/KBx8QYrX8GdWiBNBDIOJqNVGpRYmulNlaIIM\/BBBUHRRADVxhMsjpkqD3HwHkH3CjiC9REgEkuNon1wssf\/gfq+WrdCj1VQC9P4RChQB6X0GiN\/hfAWRlHatVvqJXi+K1AuipK40rRTH2FVUP\/0xxZHnZ2frulzZW4leAYKbW8hmioeitpoNAZvWJA6I0pbGsTNdRiYyEiT71WpgoS1m5TmBinZYh7GXFDUdyqS8HTeEMkozW5Ov1rPucGkgJct3S0k5ZF0RE2al4MD2QJFZiHQvQlh5hRVaai8CNVOusJBOsfVgaZU6QJRIwbaHZbJZwn1MDiYxgMvIpe2RDYlG9FjuHqRzMROS6a0Do2wpyLyux0FCkejCX6rKjDELdZ8\/Oe3UMI6BHoP0yKNYd59RBGpuj5QnXuj2SZeFNxSkNHVIXsweiDwhGwEBBIKJET5GqeEB4gMAsXRbF7HwubmAyILjPqQ8tmNh+YhuB0b5B0xhNE2hNwYlhgojgOVFZo6pK005V3UbgGRoGFRxAxWfonPZ5mr4\/Mit9WhBr+cmywjPLyo6r5swKoj2v\/MQ8zum\/9faxIN5i2eH\/uDhC0z4gblEnibGlJRxrgmB117bC5UCw6cmB59DywCgJjcMGzOCFyKVBsA3HSPHeZ\/caUF4gFj2Mxe8EA4nNTnGQR41TrQTtEiBYFgw4a3s3LxDFLbgDpgsEBUBUF7IcJGY3kljkNv7osHF4DX90aRAMedK63Ud6gdAyi9YiDR370q+ZohDgb\/XtUF+QmDNFOcSvCWAfs9v4JUGgLfQc1Rzr+\/\/IPD0rH1Aiw5pbaMQUlW+bTtgsl4VIotfaaSC0uWXlnaIYRY2x8WVBaBgIEqQfkmotdP3kypV51g0iSgSN1kiNLfn3aEjjd4wadL0UUIT4wUpaDyOQbP3k\/RVzP9gzRYH2a8UC0WtrgWyd6yBiT96gWVFS4i+WPVGa995dMIBqtUSZ0GrKsOwd\/P1cnr\/Hd2xLpgTBQmfIEsHKOsg7OOUOEGuJineKEmsYZSjrGPt3Tz\/83x81ELRROa1j4hw1iD7Bd+aS1IM39hhakD0RdXWHWvmk0aH3+Iljnx1TFrq1UnjQg1NNxfp7\/N03mHVoNca2ArrRZUC26KePnz7Z0kBQPQmNtvnBTqeoMgND5WReXouATP8b1R1hc1RwBq+Q5pIdBB5BjkxIWd1G1BKJLKpUsxp71JaiQI9oe+yltUCe0D\/SJojmg+AbqqVBPz1qUZSHZpZSx\/GTepb2XPu1bGQDiFqrgsaY+qRnimJUZZqlzEGG1tMn33\/3VB9aFqHfa\/UvqwrP0C4Oqme4MhedBQMOPd39mjV33gER2j9S1rDX8VpbT7dCTz\/Ye0Rt3R1cG9ryChDQnaNyWXznxG\/HSgdRT4QR77R6Ip\/IPsIfjcEfC9fWcb8fnjx5bPSImVAgENkPRDlurZUBO5ifvFNMwApi35SwgNxZDhKFDOV093TnUXCQ85+\/f\/zD03MdBOUnWpEp+KA5Znt\/E0SUactlBxgq1YZQKh7guL1eCwKNpTYeVaFqNr6D15eBxKKHwICfjoPbyI+PHz\/+4fEHDQQlFJLm48H7qs4Uc1fQiT3aMvmmD+709KFft4LQsmycbsNq41O9ylCfWI0idnOPbUaEsVAySn9Xg2ydfzjf2trSQCDLyloSindqXLzjLnNiCVY0E60e0kTpiF4TaF6+l7XUxiP3Kyt+8ER1iGYl9u7MCgJxpaTMR4zLFYIY++Pvnj79WQdBCcVUSyhgbF2Bhyi+u4ydmNbrc6OoUXyH3+nV5YMdXC+i1wuYCVYyK7ERyB10Adwc13rOvKDSBqJkJmhedajXMAcB+fCYpr\/TQCAkQKqlZUzYFNp3cHAHd\/cIKrkU52bOOFVzrR1j3mSpja9bQXbe7ZwcXMF1YB+QzV380Wg2E3Z1Ww\/ktc6fPn36vdEjMpiskcRLV8Cp7vTkdyfOoSVn6Z55tQL0Xr13cDCXnHFEhPzkRDZeDCdSkO\/M9eGrgwg2G4lFlHkVzKxGS68fsffIkx9++OGJAYJWD0XTHUGKK26oV97ZQOAAkbX5X8\/5CFplsVRtoBMRUt280MTXa5XGu6enp4fLt6cdHUJ\/\/+R7IyA6St7U1lmO2CroNvzFWhtvO5390h\/\/xYeYcrXSOtvTW0+eunItf\/kH7uquXUEHJvLYSOO\/IBCbBMq1fvzRM2kMAuLbUg8Qz8vjPyXId0+eGMZueQfRtm3uAaIkJRuGht2YLGk8KttQdOnsShuB2IH8l7Y2F1sLBMnPTxw2QkusTEzFLCEShChNCZexI48rSeCpJRGidxYm+ei\/OHXEEaQng1eGc4kHco9AOpJoVgI7QWbCrCFENiNKYY0grNcjP3748MQ5sZrKLMtO0e4CK897suwFUu\/JUq9+IKGas\/m8PpcOpvDAC6Quz6fzeq8+l0EO6ifm9eJ2EHSjgUNU6tRApU6H48PIOl4rBCDf6SmKfn60hjOn63JvfsDWp6IniMj2JBYmxXP2QBYldr7BsgdGOmIBgbDRm2\/UZVaU51lx3iPm6IYDniDCuNRQaraU4rNoY7YOyM8fnnz4\/sef7SCouE+G90Wf41TyBpEApCdPxR7bA5A6y55Ic1Z22wj06hTOJfagV1hWmkPabFxU6hhakVHjcCyMGiOh0RAa0fE6ID8\/fvLdhx8eO+NINquscRE0oewiexk72iAhILXNZuE7TUD3gT3RLpANOpvFlHNBKgAPCfTPx9ij40ajVIpGopuRyGbJegHvapAP36EE2AWCaRfQq07T02ttmK5KWeOtixZ3ZIvsmEVXP6UnCNh4VK2Sde5XrwZ58hTZuwvET\/wDon1ae8mA6LvfHqBHkOf9zul+LwFil398ZD9\/\/PjJ48dGGr9SPs8td1ZxBKl82Hr64Ud97ffPq0W5CVIAPQQSQO+vAPJvwn+tFGGt1fh0MoAkQokgauhvfATRSwXX+\/9Q0MVvKyUBPRdAUsFP9+kLz\/70x9Xyn+lQ+usAen\/aCv3ub6vV\/va7z1B4tvV1OPzvKyT8P\/8SSv9xlRbI1wCSW326+O8+Q+HZ1tdkeKWoIKv1EEh8tZoCElXmHuotXcywGPt4kFxG+UEqX74gJF9FLcmEKZ4Mk1S4Cu0m4\/qLTRCyGs4g1UwZvsWrYYpU3iFOWkBmQikqoCtdlfqAGUyuYpuQbSk3FVImWJcAyeTiTDGD3ouvZjg\/EJKq8hyTC5N5vprn+HDugl9w8XI1T3JVK0iGz1Q7JMfkyXCO72TC3IK6qFI8z2UYC0i0IQhjYYxAGiiZn82iMMMqCSj7FUZog2FtELLNUdC6XJgqFsscX\/YGCVc7bWgxajPPx\/MME87lOx2umGe4stpADaSdp0iSIcudIhytwlPtYqfIdYo8Uy5bhhbaQ2ygq1xjM6BpRAUBXdAjoAXg8el4txFbr6YRgeSK7QzJwZtweS6eL+Z8QDJlrlpuM1WK5DiSKkKPcFSZK5ap6kJjV0GqXJvMdOIMX6xWqQ4MqjZPMaCX4xY5q43A1HAsNCIRYTTb3BwLMCURZtFDgNrcFWKz09L6IDBmKGrB5cJxhiPLjNs6dRvJZDJtnqTIdpvkecUQcvFqu0qWM1YQGKFklanGOT5DUVyZRCZVzfHlTE7jVUFiM2EzMo5EZ4CjJPOziDDbRPYSPZ3F0P\/LGTtJ6t\/8QVbJul5L9VLqyolW34QefhzIMvk8IL7yLwOyuTuOCZeykS8MBCgap+NLeC1TclRVfzPK0iIXSJXKuB55gXjr6TZiH0+mQHRE9n+JgFjVm89sP9ci893thQMEvG1ZgyZfb1+oj\/hnz3gnCMVQYUNv4aGnu19LvVZsdvuaLqdRzf7XBuGLRe2tq89w1fvy29uWuKj2CFPO643J4zdV4A5+1dkjmQ6K5sv0tIBordcCEE0embd9WBukWOW14EFe4K9JdwPVHulARNQHigacuYoXTTUFJFcthovxpXoqiKNeq6SKcM28V836IHEdJMzhzyh3A1WQYq6tg+jA5e1nlEVPAYkXSQPEolc11TQQj5JyVNe4a6zQrQ3CtTl9HOWeKwSOBqogZaZotKatKugdaAGJk0WGMQ62cYXArmfmWk5\/VdrFb6+3iG0DyUBmor9JB79Luhqo2ghJmZ8qdFkeWnQTt6XKqrFD8rtcT0tRXCXlsc0Rfi3QvYN8QKwCVs67GugRRxRgDn9uyzA94oiix9j19DjiWtka44\/G62\/0eIOQd\/GOq4EeIArwa3xhO+gB4qXnExBjgl7w+ylA4NO7mlHfOMMsOpQfCAAXq8+gkcqMg2SqPiCGXqbY6Sys8xEXh83QPx4kfnObuYkaSF7cZRZXKQsIDH3SGP4Mfreo2FMbHHXuedkEQToZ0qlHMhfPOrwdxDa2wNBPox83Z+fb0Bzjk7zAnysN5J\/zJHlxYYCE+QVYheHMAPgmMmQFJHPVBCHzHHRmxqUHJ8zYhlYsarvEym7olwCB4FEM86bHLG\/jyhsz23dfv36OkLQeyXVI3jLrusBV1+oECUPYZHi3XrisG54+sbKVOYGhC2vvjzh6JM7k8ubQBo+pvDHzvMzzvHVocdW8xQMD8AWibEP7bEMrzvOMJeVEemEPkM3ZyARRDV2TS4OQOaaMljz0dy4qvpe6WQ6TnaIFhGT4dscYWySjZmhtyMrazywg4XieYjqkU88FErNsF0Zv46eCLq5bgJ6fn28FAYHBQJaLxjvrDSheXby+yltAkFrHtTTR3r76+qoVhMxXM3mPmX\/5qh3EUq8Vm+EW0YeYBnJ27zrIi\/MgQ4uMX5g9YgjPMOoIUY2d5EiyWHRNnNpX2\/kynzNBKD5MLcxcwZCcPgvQe2RmuuDo4a4p9rvLnh2dnW9tnT94EGBoZcJkfNnMbukMsf3c8FDrzhAD3aV8C33B0FoxuD5+qstfXBpElZLfrFe3kfsPXvxyb5WRfII5u3mCS4GURn7389dBju5fv390FhhEn1STPiuNl1l8cJ\/KBQLhZKys+o4jqJKjMWs0Ik6Qe9fPrq+wdR2kyoOvifNkmKLKnTiVg99zlOFpbSAZigLFHFpOtCl5gFQXGYrP5EgzYXGDbEZHAjAcNkbjQ5ijCLPxocNrhc4fnJ3dX8GhgVCLPMOUF\/k8xzDMgllwMDkq5o2YYQMpLzqdTjtP5st2JU8QCChMPm4N9C4QaHxDGI3GY6GxOR7DdOtw7AI5OjoK1iPcgsnn8wsu34lDGsLxXJnsdKrGvNEO0i5zMFkki3m7kgdILl\/NdzrFFSAC+rMXMKJmQvSwMYbR5eyRo3s\/3bsezNipDtdm2h2Ogx7hOgxFFeFB3AekjFA63AIyACa\/FCTTYTr5DvTxMhB\/L2yAnB2dB+yRMFXOxMlqOUfyPMxoUVAj42RO96t2G8lkcplcvEyRVNuq5AESpqo8X820LXNfLxA\/0UFeHD24HtTYkagPuFyY5EnzdzsIaepBFKVI+1adZetNPwxZJwn+kLSu9HuDuK8J10G2zs4fvAg2tMBCckwePj2qfNEugpEUixSfZ1w9oumVq9XyBefW00HK+WK1nOfAY7UXRSbP8fliu5rPV31AYrGIEJsJpTHMEtHulWtoHW2Fgg0tckEVmQtwMDwMfn4RB3fEFzuQEztBNL28qVdGerwDJN\/mQG3BwPSAaYPn4jrVInxMjDdIrDQeNSIQRyCgRISRu\/Ds6Pq983vBQDrwjosyx7QZrsh3yCJXpood09kYIEivA3pltJUGjoux6+kgDFXOL8pMO89DrxUzDMdkloGgHbgRiiPoFnQND5CzwDbCZcpVLs\/D50a1OY5s81S8zOeNDNYAMfX4NtfW9YzZpTG04hQPQyuXz7ehOzI8XybbVT2V9gAB53sIcWSEKk09QB6ch178tLaxm2L+bk9R\/PVsXsupZorTRqLQGwLEEYgiguBlI2ehVbnvp93o+fe1kkbLhdOlEvofU+syzemvAfLTg9VeK\/T3\/1wtX6dD6T8F0Pt7KDT4OsDpCusVnt2\/d+\/e0eouSQUQ0AuithVQD6kFKHhLa4VnWy+OzlZl8f8U8uLe9fsrvVboL78LIKlQIojaX0KhdBC9Nf9C5dEZxJHVE6tqfKX8EYz9b6vV4sjY+dVqPDL2AH+hUr8r4IvrPx0FiCOrvYy2ihLMa3lPCr281koxcq3791ZmKL9u4Zk1g19SeHb24MHRgyBJYxVN8iDDI9EqIXBVcyQ6Ag\/jNhA4QFVhqquUnMVzSslZxpqhawt0ceV01QylPkDfQTHnBInMSqUZCicltfAM7bxHrGsqBsj9F4GGFiQPFMyByhmqE46jlUSY+11keKrNxzkLSDjXyVGgmkf1PheUveTMCsKjZVaKY2CWRobLHE\/l+CoDkxIHCOQjwng8Vi7SjaF8axYVIlrhmR0ESYCkMcxDLhQmGaZKwhszAMKgQrFih2falK1HmFyb4iFHhu5QNPKQx5ur+AZIRkkOuWq7A0\/mczwPs+h2mXHts6MrRlDhGdDENhvRmV545ua2ohQAAAf\/SURBVOoRMJF7QXqE4jgYBzCxzRUzJNq4hQ8xz+XLmby+Eq1thuYplCoyZS4MCS9M29tmyZkVJF4k45kqQ8JUIBNmymVg5uMLy6akUQqI7hsdjQjjkVZ4Bmm8tvJgveh46\/zs7CyAsYfJcjvD59pchmKqSkoORsBnymWSsqXxYZh3ZNplkoc5ZIYK56pVrkpyGTcIz6D1JJguc\/D6TJuj4hwFCbHL2IVxJAJNn8XQPZdLwtgoPEMMJsj9B6HVGF9GdZDWB5bS2dJhyagyfXEUWhkNvxAQl8xGt0dCLBDIy5c33r78UkFgCn+KKoc0kJ+OfrnnF0cSt16+fXgr8YWCoIXtkmEj5w+Q+MxHXt2CDnn7pYDou4bG9qEwOjwUDJAzheHce\/X3zduXD99cYmgtb6YBksksU7OAxKIlFNTVqWFJ0HxWdDxGu1kayBEMrAf37nmDJG68fJkwQXIda4CGJIO3VgIaICR3YWCTZa3aN27GbB3EFjXIjCbGSy0gM\/SnW3fV24egnd1DhWh27XY0ZlvEfnDfJ9d68\/attUf4C8uaOtl+\/Wx7++bCZDNA2gujNZReCZXHr+oHdZBq0QLCXdXEeK2W\/UYim8oWdWyEHyogh9pfeouN8VMzjiyVV7de3nql20iOz4UZE4QsbuM3717dxp8bn7QK0mZI0ijyA5Bt9fmiHSSXgZjatoAwN2\/exPHtmzeN3jRSFEgTGwAiqO0v3b52G1f+\/umhWlwTACRx6+HbN7rXirfjVhBuG19USZK\/i+vbyXqRP0VmPECcPULCqLSCkLlc\/Cq+yJmr3RoIquffRNcYR6+hG1LFZvhuAxHESrfVHWoDZGvLN7a\/fPvft16ZQytcNsZR5i7+WnnLqlZCErYYu7a8vRREea3N5MLkVbxj+VUDGY\/RFjXqC8VIYg18PENjKjZ7pN77zEgajx785LcZ+urGjRveAZHfxtvqowultsYGYpGlIA7xBLG434ZiJLuPZqXbjyLoBlvqnzq2bIae+WyGJm69vXXrhicIg293GEVe4\/oO+ucGmaE\/chy5drsE1jGOKd+sIA+u+66ivFLHlRdI0VJL8cw+Q\/QGKX40yKbSEQL4XuiMw1jpVLvPoTFnf3Hut66VuHXrzRvvoVXEn6HdTkXyQXrkE4CAkQjQD0IsFgHziDw6LdlAzo+uX\/eZISZuPHz40Da0DBzG6AdT9CpTiJyGFVO6LS2cIKgahLKF9lUg0BEj1TxQbwh6CbO50XP\/\/pmfsT98+1D3WpkizF0NfwnGrj1mjMoYFYRfkFrtogaiNI6863S\/RUapc1wNIphFA492Z49QEITgOB45\/xr4A\/9NdogjLx8+1EBgTmppILjfq0qXUDeN2lCtR4owQTRaAyA3UeVjftvZIxRH5u2d6g1iuVFY6fZtJYSgmxwenurF8QbIL75D6xUEQyOyh8tUux03PsL2Nn63nMuVr+I3HQUDPA\/zdX3MAAh+c1F8ve0CyVEc17ZtSHuCxCw33IgdPjpVgjoEx2uPtL8zb9rI2Qu\/oQU9cuOW3iNhkmJ4S3bEPMO3n9+ED7ytH9GrTPNx3ih0AGO\/ABaAcRk7z+TaZgWdb49YKujQvRm1G4Ca9wkzQa5f\/8mvWuvVm1tvjMiey+dyectHSC2u3rx5dWFmLdrQgiGY75g9ss3zi4sOlWMMYK1H8hlb+os2W1+7S8ptFXSRR2riaLnJrMXYX2yde8eRVzfe3nh5w5gh8lS4bC9OyOSsdQCm1zJyd4v7tYjhteJtyvmcB4hWLqt8E\/S\/DA5zkZIT5H5oy9tGXt3671uWyI5Ggc+Fe1YQ+zF\/kJXiqKCLRPWLc7Wr+XSvbCyZXr933W\/H6tVLNdW6\/FT3U4CozT1UhlJJuxbGcocXs8r0\/gO\/7PfNW8jjvwiQmKDUCaBVR3TnHbTl7rw06f7RC7\/sV3G\/H7eKklssXG2+FEikMVb22Ufj0WZ0NBPGuy5jv3\/9vs\/SVuItBMS3N17ZQPx3yC+9iuI6kzfIeNwYoUvCSyOhNHJX0EH261cKmHhz6yGY+0sTJJODaSzaw8hleI7MkPCQzHiWOcFhVF8L\/5BOzr0\/YuEoxsk4icQfZLM0i8KwQjWN6IEgjMfOmsZlpYAJmFdZZ4joSvYOVcyXy\/l8vsN02vB7saiXXdtAmM4CbTmgxXZFZ0m9VuaizKAyDqodtoqzhEN3X4474tuyXx+QxMO3t4xcC507v+gUO\/mLYqeTy7XbeQj18U4nztj3RzSQMqqpyZPFoqKTX1LTSBarTP6C4Sl7gbnHSqPO4Hl7wwdH5\/4Tq5cPX1lXGrki14aO4LhimWPyTBUVABUz3iA8w4Myv2CQTm4ZSLjDLeAfzDZXgSheV\/XAbhA0zfUz9lu37Gu\/JMfF+UybiceZMrqiHn7PUSTlNbGiclX4V+bKGY7LmDqeIHyZa5dzHGdfi3DPR2ZCTJhFxvDAq\/Ds\/vWje76LD5b5SHilfOa13yi43hl87TYEiCduELStu2Sr59WbL2QROwauCuIIRJLIyHaRpQZy\/+jsnp+xI\/liVuNVEIgjo6gXyNlPR78cLatFWRdktdp6IJa6LLSbq9TGC7OZWfEfs+5YeYPceKuICpLLrBSlFmW1WgaBUKvVKKUWpWRKNFoqRaLKD6uotSgv7p1fv3\/uXQr48sYNfaUx9Ls\/rZa\/p0OpvwfQgwb+JYDan\/4SChX+dwBR\/kLl\/V9++gW+zkP\/D575htRnVKSUAAAAAElFTkSuQmCC\" alt=\"Fot\u00f3n - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00bfPor qu\u00e9 es incompleto el modelo est\u00e1ndar? Una carencia es que no se haya visto todav\u00eda el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> top.\u00a0 Otra la ausencia de una de las cuatro fuerzas fundamentales, la Gravedad.\u00a0 Otro defecto est\u00e9tico es que no es lo bastante simple; deber\u00eda parecerse m\u00e1s a la tierra, aire, fuego y agua, de Emp\u00e9docles.\u00a0 Hay demasiados par\u00e1metros y demasiados controles que ajustar.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Materia<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/910511be00335b117a27308c3942cdb8315d7cea\" alt=\"{\\displaystyle {\\binom {\\nu _{e}}{e^{-}}}_{\\circlearrowleft },{\\binom {\\nu _{\\mu }}{\\mu ^{-}}}_{\\circlearrowleft },{\\binom {\\nu _{\\tau }}{\\tau ^{-}}}_{\\circlearrowleft }}\" \/><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/7a5015653f8aa1a08474d8ff7ec48afe9aa84121\" alt=\"{\\displaystyle e_{\\circlearrowright }^{-},\\mu _{\\circlearrowright }^{-},\\tau _{\\circlearrowright }^{-}}\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Leptones lev\u00f3giros\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\u00a0Leptones dextr\u00f3giros<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Antimateria<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/abf76fb0b3c41c173e3ac7c407d815737d695c7b\" alt=\"{\\displaystyle e_{\\circlearrowleft }^{+},\\mu _{\\circlearrowleft }^{+},\\tau _{\\circlearrowleft }^{+}}\" \/><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/96be38c811e0c0b93cef02f93210bdcea4b367aa\" alt=\"{\\displaystyle {\\binom {e^{+}}{{\\bar {\\nu }}_{e}}}_{\\circlearrowright },{\\binom {\\mu ^{+}}{{\\bar {\\nu }}_{\\mu }}}_{\\circlearrowright },{\\binom {\\tau ^{+}}{{\\bar {\\nu }}_{\\tau }}}_{\\circlearrowright }}\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<blockquote>\n<p style=\"text-align: justify; text-indent: 24pt;\">&#8220;Sin embargo, se verific\u00f3 experimentalmente que la interacci\u00f3n nuclear d\u00e9bil viola la simetr\u00eda P: se comporta diferente a su imagen especular. Esto supuso que otra simetr\u00eda es violada para restaurar la simetr\u00eda CPT.\u00a0De esta manera la simetr\u00eda CP y la simetr\u00eda T se supusieron fundamentales.\u00a0Experimentos sobre el <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">ka\u00f3n<\/a> demostraron que el sector cuark viola la simetr\u00eda CP, consecuentemente la simetr\u00eda T, aunque esta \u00faltima no pudo ser verificada experimentalmente debido a su dificultad.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify; text-indent: 24pt;\">Necesitamos una nueva teor\u00eda que sea menos complicada, m\u00e1s sencilla y bella, sin vericuetos intrincados que salvar, con la limpieza y serena majestad de la teor\u00eda de la Gravedad que, con enorme simpleza y aplicando principios naturales, trata los temas m\u00e1s profundos del Universo.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Teor\u00eda de cuerdas: \u00bfCiencia o Filosof\u00eda? | EnPelotas.com\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Esperemos que continu\u00e9 desarroll\u00e1ndose la teor\u00eda de cuerdas y que, como parece, incluya todas las fuerzas, todas las part\u00edculas y, en fin, todos los par\u00e1metros que dan sentido al Universo.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">A todo esto y como he dicho, el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> top est\u00e1 perdido y el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a>, no se ha detectado directamente, y muchos de los n\u00fameros que nos hacen falta conocer los tenemos de forma imprecisa.\u00a0 Por ejemplo, no sabemos si los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> tienen alguna masa en reposo.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Simetr\u00edas C, P, T, CP y CPT - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/c\/cd\/Particles_and_antiparticles.svg\/220px-Particles_and_antiparticles.svg.png?w=144\" alt=\"La violaci\u00f3n CP explica la abundancia de materia sobre la ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Tenemos que saber c\u00f3mo la violaci\u00f3n de la simetr\u00eda CP (el proceso que origin\u00f3 la materia) aparece, y, lo que es m\u00e1s importante, hemos de introducir un nuevo fen\u00f3meno, al que llamamos campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, para preservar la coherencia matem\u00e1tica del modelo est\u00e1ndar.\u00a0 La idea de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, y su part\u00edcula asociada, el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, cuenta en todos los problemas que he mencionado antes.\u00a0 Parece, con tantos par\u00e1metros imprecisos (19) que, el modelo est\u00e1ndar se mueve bajo nuestros pies.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/_-nHy8S7xExw\/SO-Mvp4mxGI\/AAAAAAAAADc\/5LCAJ4px3qM\/s200\/simetria+CP+novel08.bmp\" alt=\"ELEMENS by Francisco Jose Menchen Caballero: Premio Novel 2008 de ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Nambu,\u00a0Kobayashi y Maskawa, los premios NObel por descubrir\u00a0la ruptura espont\u00e1nea de la simetr\u00eda<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Entre los te\u00f3ricos, el casamiento de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la teor\u00eda cu\u00e1ntica es el problema central de la f\u00edsica moderna. A los esfuerzos te\u00f3ricos que se realizan con ese prop\u00f3sito se les llama \u201csupergravedad\u201d, \u201cs\u00faper-simetr\u00eda\u201d, \u201csupercuerdas\u201d \u201c<a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>\u201d o, en \u00faltimo caso, \u201cteor\u00eda de todo o gran teor\u00eda unificada\u201d.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ9oFFXVEmQGpwYthSVydCcl_WgL96B6Ek_Mw&amp;usqp=CAU\" alt=\"Sobre el final del Universo y otros temas : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Intrincada b\u00fasqueda: \u00a1La Gravedad cu\u00e1ntica! : Blog de Emilio ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Ah\u00ed tenemos unas matem\u00e1ticas ex\u00f3ticas que ponen de punta hasta los pelos de las cejas de algunos de los mejores matem\u00e1ticos del mundo (\u00bfy Perelman? \u00bfPor qu\u00e9 nos se ha implicado?).\u00a0 Hablan de 10, 11 y 26 dimensiones, siempre, todas ellas espaciales menos una que es la temporal.\u00a0 Vivimos en cuatro: tres de espacio (este-oeste, norte-sur y arriba-abajo) y una temporal. No podemos, ni sabemos o no es posible instruir, en nuestro cerebro (tambi\u00e9n tridimensional), ver m\u00e1s dimensiones. Pero llegaron Kaluza y Klein y compactaron, en la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> las dimensiones que no pod\u00edamos ver. \u00a1Problema solucionado!<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/543949f6ee81a934d7c17560821e69931bd54e20\" alt=\"{\\displaystyle \\ell _{P}={\\sqrt {\\frac {\\hbar G}{c^{3}}}}\\approx 1.616199(97)\\times 10^{-35}{\\mbox{ metros}}}\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00bfQui\u00e9n puede ir a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> para verlas?<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">La puerta de las dimensiones m\u00e1s altas qued\u00f3 abierta y, a los te\u00f3ricos, se les regal\u00f3 una herramienta maravillosa.\u00a0 En el Hiperespacio, todo es posible.\u00a0 Hasta el matrimonio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica, all\u00ed si es posible encontrar esa so\u00f1ada teor\u00eda de la Gravedad cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-Gyza1xq6gXo\/TlbF97lncUI\/AAAAAAAADbU\/2EDdYP2320Y\/s1600\/11dimensions.jpg\" alt=\"Teor\u00eda de cuerdas y dimensiones extra : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">As\u00ed que, los te\u00f3ricos, se han embarcado a la b\u00fasqueda de un objetivo audaz: buscan una teor\u00eda que describa la simplicidad primigenia que reinaba en el intento calor del universo en sus primeros tiempos, una teor\u00eda carente de par\u00e1metros, donde est\u00e9n presentes todas las respuestas.\u00a0 Todo debe ser contestado a partir de una ecuaci\u00f3n b\u00e1sica.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00bfD\u00f3nde radica el problema?<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda M | Qu\u00e9 es, qui\u00e9n la propuso, historia, explicaci\u00f3n ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">El problema est\u00e1 en que la \u00fanica teor\u00eda candidata no tiene conexi\u00f3n directa con el mundo de la observaci\u00f3n, o no lo tiene todav\u00eda si queremos expresarnos con propiedad. La energ\u00eda necesaria para ello, no la tiene ni el acelerador de part\u00edculas LHC, y, seg\u00fan dicen los te\u00f3ricos, se necesitar\u00eda la energ\u00eda de Planck (10<sup>19<\/sup>\u00a0GeV) para poder llegar a las cuerdas vibrantes.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/5\/5f\/Interacciones_del_modelo_est%C3%A1ndar_de_la_f%C3%ADsica_de_particulas.png\" alt=\"Archivo:Interacciones del modelo est\u00e1ndar de la f\u00edsica de ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">La verdad es que, la teor\u00eda que ahora tenemos, el Modelo Est\u00e1ndar, concuerda de manera exacta con todos los datos a bajas energ\u00edas y contesta cosas sin sentido a altas energ\u00edas.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00a1Necesitamos algo m\u00e1s avanzado!<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/www.conec.es\/wp-content\/uploads\/Campo_Higgs.png\" alt=\"III) La part\u00edcula de Dios - Conec\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Se ha dicho que la funci\u00f3n de la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> es la de dar masa a las otras part\u00edculas y cuando su autor lanz\u00f3 la idea al mundo, result\u00f3 adem\u00e1s de nueva muy extra\u00f1a.\u00a0 El secreto de todo radica en conseguir la simplicidad: el \u00e1tomo result\u00f3 ser complejo lleno de esas infinitesimales part\u00edculas electromagn\u00e9ticas que bautizamos con el nombre de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, result\u00f3 que ten\u00eda un n\u00facleo que conten\u00eda, a pesar de ser tan peque\u00f1o, casi toda la masa del \u00e1tomo.\u00a0 El n\u00facleo, tan peque\u00f1o, estaba compuesto de otros objetos m\u00e1s peque\u00f1os a\u00fan, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que estaban instalados en nubes de otras part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> y, ahora, queremos continuar profundizando, sospechamos, que despu\u00e9s de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> puede haber algo m\u00e1s.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"El Bos\u00f3n de Higgs - Ciencia y educaci\u00f3n en Taringa!\" \/><img decoding=\"async\" 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yISoAXWTqAaZUGB6Z6EGdsUPE+F+XU8uomuQSHIuQDfcG4MdJEYwXw0joVV9AMGAu5FwTfkfzwv1Eu6jwx00GibiOliACJAjtax25TgLLZYJWQrcAFXEfDO2+49W4wyGXZGYeavmppXSyLocXvJOxXbnPO2NOYJDrUakAdXqRTeCDBE7lSdv98c2QZDqG28eFKCjvHnmoaRFT1LZQRYqbz7jnG2EfB+JrRZlsELapIuAbGee8z0tgriGZBTSoIvNxvt\/fzwsy\/mU8xlqgJXWzAHqCRv1mfl8sM61rA0mD0yG\/dLXLU8vxLK1qSEqNlJF1ZZ0VDeTMhWk3WOYxzngtStSqu9MRWy8+ZzVlDaTPz+v0ivTJMlVqlBtNOoBI5k81va+xP7Q6jG3wflKeYr52o6lnJVZ6gAA2G7NpN+sHAYwwAbvIupwlHI7T3h3igzlEqx01VIJaPtGyuAN5PpYDDHJ0RmMtm8iE8qrVps4g282nBIiN2QD3C4hc4r8PzjFbqrkHoytcTyIdLjoZxf084EejnKZlZTVHNTIRj3iUOG5h62PV3EjX2NXYzkPDeOVstqFMwGNwRMEY9hx\/iDwU0eIV\/IUvSqEVUKCQA94MCxBkR2x7EQMdHvjupRZaKUQmqoBrdIlpItY8jsO8YoOPolLK6J0imFCqIvFgCPxtiR8O5DzM9Sp7pl1DGeq+q8WuzD\/AOOG3iLXmK4opcswRQdptc9p39jj2OmoIzyF1oqnNbxNxmu5yWVAWmtNmcmmxmpUqK2k1CIsL6AARABxK182+o6x\/fyxTcf4p5tVlRicvl\/1NGYk6RpLkgSS0Mx\/exO1DJjfCFDkWDvKKHE+5EedUWmPiYx7f7C\/yx0bi2dyn6Fpp+W4QCkoiSH0rJa5kqQzBvSPUoviI4GgppWzAABA8un+825+Q\/PA2Ry5CxEsx+cmYxpZqGqdovYR\/wCHqEFswfsWSfvG\/wCH8sbOKmpo0U1Japdv3f5kneNsVXBPDp0ojWpoJbuR6mNx1tvGPlSsk1KiqIBETtaAJJ5AQTykr3w8ClqJZ7aT+V8NV6VNQ7KpO6gSQTeDF52udpE4YZOgaA\/yxSMH9Y937x0HsI\/PHuI8ffSBTYAXk\/aJ69+eJx6xqMGZmMbliYHy254kbMA9AXHIjadzUMzXG6FMzq855lQLUwepPM\/7YlOLcQqVW1VCew2A7AYZHRq7kgDkLyNztytgatxI6WPloQCUufVMGDa5A+mEZMrN8UagC8RT5hxksk2MT3gfjjIZsk7D6YMSnrgegGDc7deQPt88Khlu01qwHf5ysydu2CUrkzJ5WEW\/sYFZD7YGNQzGNLbTAJW5PNQp9U2sO8\/QQLxaeRxQcHz2o79v7\/liAyebvir4RX006lQKhEosk+pZJIKiRMxBMGMaCTtO1AcSwzPDVceiAwuOh9v5Ya+HsyiXqMBFvn8hidyFao95Ed+X0w0y+Xg3gseUkBuu2x9sNCrcWGaqjPxXVovT1LUOpbiAb\/KLiPw9sSuWzcGNczsRt2viiqZBIDJTUTsSxJH54UpwhNYV1BVhabgfM7YTlZAdxzLMN1VxfxbJyQw+Iggi3q5\/h+TY9w\/IlqRVvUv3TcW98Pz4ZpshVSQfiF5uJ69ibY0ZPw9Wpg1aDLUVt0azDrBEg35Ebc8IbJjA03zLUcmtxtJLK5aqC5Dy6voNNo0uItc3DFIgm2PLSAqICpQvrIQkGCCtu1oP1wz4uCGqCouiSvcGABPXt9MbeJ0JpJUI1lNxPxKYF43jcHtggwRBq3lBFt7Nj5nszm0VNBEoQZjfnBE89vpfngbwyFV7FlcOSNJKhtQUyx5ggGLiARgM0GceosrDTqVxESAdW\/wGT+OMqXDWLZnSzBgsU2BsSFAMx2Q4PN1BLAoNoK9PrUhuYZ49yCrSR2GlW\/VtfVpH\/SJt0sT19xgH\/D\/PT5mSrEAQ7CfuRqeO4gOP9WHfFs6mb4bFmqiidS8xp9Sn6ifZTjnBB8qjXNiZpz94Cx2\/ZbSfeMUo5DA1yJ4eROVPaW2WzNR0UBQI5sxUtPUb94O0nHsEcWzGspmKStprKCQvIgAGfcEfjj7gWwEHYQA8E\/w2UOuZrmNT1AsTcC7X6SW\/A4013NGlmcyWAdQ1CiTsajD1lTzZUJjuwwZ4M\/U8NNQCGqMzD\/0X6BZjvhNXKjJV6jwxeqiUFcE6XWWqFYtLDR6tuR6Yub24VHmIAvITJV2CqqdB+PP5fywOwnY22xtzOVUsd5Fpnpb+GwxsyXCi9REmzMB8ib4nbKw2I2lWPEW4hnEKemll8vzb9Y\/+rafliz8N+FAy0qrOyuwDKNMi59E8xYC5GEuS4Ua+edjZFIVT9FH0mcdAz3EQmtl2pqdI9hA3GGYqyGKzKcYiLjniF6YqURoLH0s62J7WsfphE+YqeUigG5gSRuTN+Ukmem2NFGkWb1Ekm5PPqY99h3OPnEs0zqLBV6T9Bt\/cY7Lk0pUUmO3BgecdgSKgukrfmV5DkY6i2A87mwqBZ98b35dhboAN8Iswxq1IUEzZRiEsallbzXUJZgWMhjsIJ6bcj2xnTyTRqY6V6m3fG+snkEaT+sF9X3SL274AqZh2BUsxUtqImxbaY2mDvhcG4bR8lTMzH92nnhiOIUfu9BYgDpP88J8rlC0SN9o64eUeCejUOWGqh7xZIm2lmqRV9QiGCwWUmTNwAZZbbiRcdRhZm+FbtTIYdOeAq+YgwFgjnj7lK7KdfqCzBI5m554EgTd+RPub4hUqlPMYsURaaz9lUEKvsBbDLhdQAifrjRmKK1V8xbNzGPmWO1oI37n+GNAqdc6LwatA7c726Yocnn1j0gsw6YjeCoWW7W9\/4dMUeUzGiy274eqi94pmPaO855xHoYKpEkHkcIOJqzgh8ykH7IAn5H3wxp6qiQeROJriFEiZmJje2KGAPaAjb7kw7g+dr0yQM2pgAAObWiR6jt88NKPHczRqmKYqUT9hBMQeREmfYX6Y55mGIO8X5H+uNuR4lURiVdgeUHucKKo2zKDK1NcMZ0niXGMjmdPmtpWNNRW9LKCRDTyggGRsAZxlxTh9bKDUrCpRUgoxEkAkSpOzAg264h8r4gSopp5qmHVjdgIaflz7iDis4NxJlomiG\/SMq40q1tVHs4sSnLaR0xHk+zgQTi\/Qy3F1bLQycee3+IZmuBU66DNUJKrMqN0InWhA3A5A7H6YnOFnQCQPVdo6kk3M8sVXhV2y4Lai9KtZxuaNWwvp+yeuFOf4c\/npUEeVWlaTgybRKssWNz8hiVGfC+lx5qXo4bvt2PkfvE\/iPLoFCKB+tYmAQCUI1EjofjHz7Y0+O+E0aeQo+WipDIALizagd+6gk4acbphK1KATAe4+EH4Rc8wJj96cbePBf0OoSAoptSN3ndyOdgAW3nFeLL6tgyHrcIQBhE3+HvFgKDU2AOhrTymf4g4+4hmreXVqBH9JbUCNiD\/WcfcXLnAFGeY2Kzc6Fm6PlZCgm0U0B+Yk\/niS8StpbLZf\/s0jWqfv1vWB8k8sfXFlx6oiUcvTqNpTUgqMbwoChm6kgSYxE+LlqfpFao1PQapDqkySgA0NG4BGn8sMzEWo8VFYgTZiakpLAAEkmAAJJO1gNyT0xYZHgeZoVh51B0IXUJHUELseuJTgPGDlszRrmnqFKoH0ExMTz68x3GOjce8aUs4TXQOlKihUBtyWkyQNrwIxBkLZDST0MOb0hvxBeC+lxqEaZYg2mBPPucZcXzAFFjPxsF+l+WJ1eJPqWojm6kyDfc29rYOr501KdPWFaZnVbnANogxh2AlVKwOpcOdU0cMdCKzOwUqmoA\/a0wYHzg36YFcNr1MGTYgMCLESCJ5EQRgbJBC1UyNIaBPOL2n2GDazmqLKAQFUaZM6RAYy25A32wGQ94nGOYj4rmhBAtNu4E\/xwTw7KeRlzmCJZjpQkbDr7kYVcSotIc\/aJAMgzETYGRuNxflMYb+IM8GK5dSFCLduchSwWZG5t8x0xPdm4x+ABJ3MAt6ibnkOW\/8ALBWSyE\/zwxyOTTy0vLmdVtr2EzdYE7CDhrQyZJ0wB+A+uHYq7xLt2gNFEUclhYWFu5kmDHMyfUegHLDBs1uER5FMO40kaAYvcklLqQ1p1A415rLgDf39sbsnkqbiVVSdGn4QeUarn47fF3OMZiTBAih+HBpMA4BpZGTuAJ57DFvwbgxCnzFMHbvG8f1wm4\/liryKYRVUCxPq0knW0\/aIImLWsMDDi3g9Eu\/k01ZmM6Qokki\/0gY01ws8p3\/lgf8ARKmrWtuhFjjNSDVVKh0KWUM4WWVZgkAG5gzHMgY3iYRHnAM8ZCnFdQbmen8jviB4fAqGCSAbGIkSYMbg7GOU4vODoWZQCoJ2JMKOe5tGGpFtKPhjCIAgH5\/74mOOR5rgkAA8\/wCWKngqWnr+fbELxeuP0irYG5Hb398OZpMnxmLs4qzbUT2EfmZwJ5qkkgFRG0zJG533xtrXOFlRtJ98KLNLFM+V6l4BB\/vvg3hPGqlCoHVoPNfsn94fxwhqHc33xlTqWuf6Y0ZPMcL7Tr3h3PIrNUpT5OYOmsk\/5bkfFPJD15GPk48MkZnLV8uwP6lvMpxuImYjrf645V4Y4uKNWHGqk6lHXkVNj9P75Y6B4cnJrWCliKchCAPVSqENTPT0tb64HrMPqJrB3H1lPTZP+rybH4QsZcZyhm6o1h6f62kZgiEZRHSyyRtJwn4x6uBVdRltK+o\/EYqUmEnc7HfqcVn+HmWcvmkqENqppccwwJuOwIwkfg9LMM+VpsNA0mr6SY0Nq0Da5IAJNobHmdLQck9\/7ynqtTBlHbf8pyHhuW1pJOxI\/Lrj2GiZYefmUCoAtVgFX4RdhA7WjHzHoLm0iqkPp3vK3\/EMFiigAg6pBmDcCLXHvif8a15zuYEKPKCUQRuQoQeo8yNMTix8QZfXm8pT+9UUT28xJ+UTjnHF8z5lXMVb\/rK7tfpJI\/PFebfLI8fwxdVaxwfkxGUzJP3qY\/jhVVqWIwyyjTk8wf26eFBhf5Rh4hOVcKlMxJ0gwfhIvY87nDaqSVp\/ug26mTjDgmRpPlg1QMfhAgwR6fpuMbs3oUqPSAEESRIt3Mn3wkGiYZ3EV5ADQrGftHYXkkDlFtP44YKs0osIP9\/nhTw2qzoVCiAReLiJPpM2B\/vuxqGKYA9jzJ7+82jGOQZy3UneL2dY7fgcE5901MppjWXD+ZLatJWNETpjnMT8sC8YzT1Ais7MtNSFUgQkkkgRvfrzwx8QZXTXUEwDTpgmJj0KZj++eEia0ovC\/DFgVGEtO3LTvEddr9MB8b4si1\/LAC09W5XUygiBsQTAMxtMY3eEuJk1DTJgmbCwI5GJ27csTfi6gUruGmSZHsf7GHXS3JgPfRhuTL1GWQdDTB5GIBg84OOteCPDiVCJEAC8Y4vwDMMh1GSB1m2O1f4deIUBubERgIzvGWW4xwqrnDkKbnzwSs6ToLidShtiRHtbfEz444Yk6SoJDTsb9ukfjipoeDeGUM6eIBm8wsXCFvQHaZYCJmSbEwJxOeNuJU2LMDc3tjluETOfcVpFfhCifUAuwmSANyI2g3xPPSYtLYd0s2Xcjlj1agMNG8WTBshRgjFtwWIGraL4nsjlCDDAgi2kiCPkdsUXDKHI4NdoljHdDiXx1NqdFC3uYt85xzmpXkljuST9b4rPGlYUUGWQk6jrqNET90H23I5TiKgmYBMXMDbHM28zGtbzaauFuZE43h++Nbofl1xg3j1i96Zx8prBwW9D+uNZpYYMQMaGqZIwMD+5xW8Jz7vSX9YwYRQgAEQSSpMibN\/e+IkoRiz8DAN59wIRahnlocSZ5d+oxqpyh4MaHpg3idO4BmqeTVXaoNdWkIT72m0LymI\/PlgLhPEUDu4UAuGeo2qTaXMDciFj2wuOYWtV0DYAgQLKrG5F7SAvsB3x6rmWocNrZqVK6WSmhUz63VAdWrmrEkQMeSn86qup6udAMJa92qc5zdIUCWZg7VWZjAIi8wb\/ALWPY9mcw2bCnQAUkGCRvEe+2PYt9INuo2nl7jYy08V5\/wDRq9Ovp1+UHIWYEspUExPwn1fLEd4o4KKFZ6OqowUK4qNEvqi\/ty62xXf4g0JQMJ1BWiLQRMER74lvGR\/5\/Oe9P\/1TFXUD+JI8XwyTq0Y5nDXJGcpmFgCAhtzhjc98AZg2wx4F6lzFMc6RIH7pnCFUAxp4j7wmxOVYdCv5uOowD4zALo4XSClhMxFtzgrwSDoqIwiVLAHf0spJv+8cffFVEGnTZbgFlmPmPywhoYifhZISVIu4mx2A9wJwdnpCWncQefzjAHCHGmorWII025wQPYnDDKNYo6nUJkGQYItb2v8ATHGiBNHBkvXMzN7HFp43yRaqCm75ehWp\/tAJoYDqbTGJrP5caVldIXUNQElidgQTAHKR+OLzwlmsvn8rRydWoaeaoz5FZgIFz6LGSsRvG5xijtAyEijIbhuY0vTqgA6GkgzBHMGIMYdeLMqWz1NgoaVpuARKkC5DCbiRHfBXH\/DdTK1GZkgbVFHwgtYOp502Np5HDvhGapVBTFZR5tNdKMdmU8j3GGKL2MSxr3CQtZS1SoIVSWJKqIUbmAOQHIHoMGZDib5YgLJwz8UcPZWNVASp6cjB3\/DCGlW9cGD3Bt8pAxpFTg1iWuS8QVK4hrQLYH8TFq51GJIAMAAWAGw52wPw4iLCMY5jNHaMFpnXFWRy2icHqrbg85\/Lf6D6YzpMbiBeOVxHQ8sHUVXRGg69U6ptpiI09ZvOCAiy0Nygd5ZzJZtZJEkm\/M3i+2HeVC0KRrsJOyDq3fsN8a+BcLZ4LWUXPL+x3wF4q4mJ0L8KyByHvguBAvVJTiuYZ3ZmJZmJJPc4B8z1SxOloDaYkgEG0iJt2vj2arScBVGwpo9RPtSrc6ZiTE7xPOLT7Y+AE3J+p\/hjWMF6gCPhckC4vFto2kc8YjbxtTFaYPX8741tT69ME3MzbHwpihT4m15g1SiMUvgqF\/Sjp2ytS0W3UX+ZGELCY+mLHwZQFOhXrPOktTpDTc3OswDY7An2xRl06AZmMEmhKLgHC2IDONC+VotaCxM77ECLnCvxgTXytHKZNlrLq9WgzAXbUdhc74ocvmFMySdSim7EGQBqEnlfVNuoxhxSvQyeUr1AqkNuoPxGwRf9TEEiPhVseDhB9RgOPM9zqDSAtztQnLuCp5aMCBOog7GCIBuLb49heKxVRqMMSSbRuenLHsPUvWxkZK3Oh+N0kW+60fMj8cR\/jZIz2bggk6CY5CFEEdbfiMWHGWWtRpPqUjSCwDgMVgExzmR0xO8VzYqZNazsGrDN6WqAKTUkKwDsIsqyBbcDHp9T8QInlYuJCVnnafocUHgryw7MzAVLKmowL725na2F+ckEj3wupVyjq33WDfS+JFOlrMadxLvj+ZH2as1B9xtLKDbdTJmR2vidzLl\/ieoZvd2P5nGziVILnCZhaqgg\/vC30aMXPE6Yr5ZCFHrWbCPWBPIdQR88Zm9zTU2E5vkFArU99OpZBNu04csxFSRMA6SSCOQHudvpjRToBSH6Hp8xv0OKLiWUGkusEMQQTNgQDy98Bp9twlPuqBV8gHkKNUyPSDeDYgRPfbEoFalU3+HYj33GLTh7hWUzzvHccsb85wFXUQomZU326exxwW95jGrEZ+FPFlPNUxlM5BMRTqN3tpJ5qRY9LYRcR4a9Cs+XcH0mV\/aXlHfuMBDgxDk6dFyQBsN9u2Lnh6rm6aUswwFamP1VXt91uo78sMAsRDDTuOIq4dnAAUqw6mxP8\/54yzfhymw1UiN5uL35TtAj8cUOX8MhmO4qD4km57jqMOeH8NpU90g9Rv8APlh6bbNEN5WQuR4K\/wAJAHflhjR8F6r61+v9cW+aylEidZHywt\/SKQsNTkdLfnh59JoOppNDwvpOkuv0\/LraPxw\/4V4VAhiDHNnEAewi+D8vVqAFqdNVIiNZBJ6x7Yz\/AOLufjYEjcDbCyn9MwkzZmcpK6EBCcyd29+3Qe2Of+KuHsSdCyq2JjfpH5HHRDxClpl3XvfA1StSImzLEAAWwkmtiJq2N5wyrTI3wOacmAJPLHUuMcMy5BfQFXmZuP6d8SGYztCif1aj94i\/ywBAjleJKnCqgClhGoAjtPW1iOeBawAaJDdY2nt2wVxXjDVtz7D+9sLqeWJPpNvaMJJoylLh9H3jBKUS1gpP8Pc7DGnLBae4DN+1MfQEY21M+z+kmR90QFHyWBj0enyJXEB1a5lToyYn+X998dPynBRToUaLXNOalQf+RgD03GpVHS\/PEV4byxDCuQDol0VlkMV5n9kT9Rjpfg2mXp63Hqdy7sx9TzLbfZG1o2GJOu6gUR5lfTYmX+J2EUZvILllSmyMzaQ58sEsv3neJtPY7HucKPFvEEH6oMp8hddRWIku49IKgW0gqu25PTFXxvOpkxXzTtrZydI7CdCW5GwnpqxxXJB6tSpVqGdUuxP2iTPyE8uwxF0g0qPx+kszscm54H1Mqf8AD\/w+uYFZ6kEAqqk9RqLficewaMz+iUKFLVocqaj+73At0AH1x9xcoRRRkDkliRNlDhmVpUkfyKQ1BSGCiRquDJxM8RyxGTz6RHlVqFUfMvTP5r9Rh9whjX4Yn3qYKkftUz+dh9cYNQRkzLPpKVsozQzhAXR6bBdRsDqU\/XscVZhqRSJEhIYgyDzp9RPW\/wBRP8cJqhxScV4RUpsaNSKdWmq61kMQCPSJBjaD\/qGEuYyYU7k97Yic3xHCMs4fNyVKoD6qJ0Me0+k\/+uOgeD63n0GRbEjzUnYH7Q9g4+hxAeHMxrepRqG1ZSP9USPwt8sEeGa0M+XqemCYtcHZx+AMe+NbcBpo8R\/xrhQSo6jTG9jO\/KR0vgvw5TNYeS5MIpt1ggj6LI\/2w2414Wp0aZqI7PaTIAGnbUI6TJ7YVcLqilXR+\/1jl7Efljk8QWhT8P8ALdkCr6vTJAntBOx\/nhvw5PTB2Xkd42\/DB2eyoWn6VDLy0gRBvMzfrjTQdUAYkb3E8v7GO06WqMJtQZuHDUqqsKBH8Ab++F1fhLq0r05b4ZU8+qXFxJg43UeMqbEdsMB3k5uD5bOVIhxq0bHZhfkf7GHlLi9JgA9S8WJHq\/C5jCrMRUB5z32\/vvhPW4WR8F+oO9umGijFFblNmxVayeW6djf8QDgIVNHKmCLch\/e+ApdiTp0HmqkwOWxM8saMy7x6mMd\/643295gVo3GdLfaXpAH425\/0wFmFCnVq\/rhJUq1FOpSSNtv7nGkZpnMFiD0\/rzwvVUaMRMdvm6N2Xcbg7\/LCniXii2lEAjqTH+\/vgHMZf1d9pGBBlXf01UlZ+NR6ul+w3wDZFPeM+7kciB57i7sQWY+2w+WE2Yph+RB6jb6YrMr4Y80xTrJJj0v6W+jc+2C8x4NNKRBZv2WX8pBj3GFMRGKg4kHT4bzLqfeR\/A4JZYFig76j\/AYoW8N12\/6bL3ZlA\/OceTwvS1aa2cpydqdKatU+yrN8DWriNGOpJtSBN31fuiAPmb4p+H+E6oSnUqIdLXSkAdTdz91bTqPKcWvDPCoohf0enTpvE+dmvVUXrporAUjqThoOFBKZ8+qApOqpUaTUqte5g2UAmFAgfLBHImEeTG401GB8N4dppmrWKM7QEWncD7iqNiAZY97nYYoOB0lo1GNdj5rC67gzHOAJvYY3UKuWpUGqKdKIIViOZmCoO5JPzxNUahcmpVLoAodjUH2ZgEci1ogbm0DHlFmzZZYlDGwJofX\/AHzDfHT0FpPWrgECCtMn0kxZY5k\/lJ2xy\/w3lkNRPMARGfXUABMLuFHPkB88F+NM351RKjMTBIp0CZAmDJJvO0nmYAsME1Mg1GjSYma1YSE5gEgJ9bnsAMeimL0zRHElbJaAXzFniDNNXruy02e5sonSNhMe0f6Tj2MuIeJjkCKGXCO+9dzzYxCiOSi2PYSSSbg2BGXgbMRWzNEfC+muo\/eEN\/DG3jPCUbL1KFOT5ZJgnabwOxv9TiZ8KZzQ2Wrz\/luaFX9xtj\/pmfli54lRKZi21VSvbULr9Yie+PXxHVjKmeewprklx7NM6cPqMSVai+XaYnXTKrJMSSV8vfEvxBCRiz4jw5quUzFOkpYo1PNUABLX\/VVABvsUMdVxKcSqKV1cngiOpE\/zxGRD5iWm7IwZbMDI9xfD\/jCktSzlBSdcagBJDjcGOu3++AuB5FamZopXVlpPUUOTY6SQDvt747X44ShkloJRSjT1llNNQAHQABT25AnrF8DqIUgC4wCzNfhzN+bRNJoNRAGUH7SEbG3IkqfliU4xlPKcpcA+pD+zP5g2PtgHh3iM0K9NGaHkkNp9KFohSBurcxFpHWxvF+J1syw1ksykwoW4POABOOcaDUwbiF8C8R6aJoVFJKCF\/aWbi32lFxyOGue4ToQH4wV35QeYi20Ee5xFV0MmQUdDe0EH588WPhfiAzFMKSDUpEsggwFtIIn1Mt2E8jaLYP8AmCCvsN9oFRPljS06blgT+I9vpz3xtA0kg9DB6iBGMeKFhV9SkLb1SCY32jsIwmznFVHoGwPpM2AO4POIO3y5YSMp4lfpqN+0fU89pLX5A\/ljeeNxEib\/AFF8S2YV0ILEMp2ZTY9v6YypVRMSfrg\/UMA4ge0qm4nqJKgk7ye+\/ucZ5WtTqWM6u+FXDqik\/KRfY43PWAA9YUn1LPMjeeh\/DAet2mN0umOf0JSQBJmwwJmOF0ZILMGFiB2\/kcBrxR2QwphdyN94gRyi84yo5pWIABUkSBG4+eMbMODOTAbh1VKawx9ekRG07npv2xpXP049KBTYjVMfLaOhBxiMyEIkaidhOMqFMzLrN7iLd+098IykHiWYVI5gGYzy1CC7oxFwGEH3sLjG6tlqdY66yT+2jkb+zde2N\/EMlJAWSDtH978oxqbKpT+IInUEgHrzvOIMjuvDGeniwJk5UTXQy2Uoi9A1DcElS5g8pqRM9IxQh6QVTQRKTDZvJAI+VjsTvbCl6AEFxJYiNjMxtJ2uDjDN1H+0TT6KGDM3722me04HG2R91J\/Mw26XChF\/SNKOVpiKlSXqarHqSdzfT8gI+mM8yHqsfMK6iN1HwAfCAdzub4CpkoitrYkgAGo3Uki\/OJ\/ITjfQo1WrgLUiDeBqBHP09Ra\/K+GIuRm0iifMx1xoutoTX0awKt1pgOoBvAtJA3J5QJsMc18Y+L6mczCUqOpaNJwVAszMLFj92LgDkN7nFR4r8VZXLK1DLqMxmSY1fEoY2l3vqP7APISeWJvw\/wAG9YUlRVqtc7Ks3PYKOf8ADHqdNh0rR\/MzxOozh2uvlD+CcJ86s2YrklKcT07Ivvt7T1wNmOMPWru1JDUzJISigX0pIImdrKLD3O2D+P53XpymUXWswLXdrS5H5dBfnj5QzdPIUzTRg+YPx1F2plgVlTB1N1NrWEb4blYMdIiVJ5M5xxjKmlVZK0iqGPmKPsmZiTvvyx7FDlMtpBLw7sZYsL9p1SZO598ewrSIW8+\/8FIFbSfTVFr7PuD2EwPY4u+C1BnclRcnTUUgMeavTMH6gT8xjn1HjTfomoAMywjdo2J68sPvBHE9Ga0TFHNrrToKg+IfO\/1XFaMFYV3krCxG\/EYy1V3K6kKVfRMSKo9cHkVczzsRhDmaeXSjla9ElKVRTQamQWZKou5Lnb7BAtKsYw\/4vRIeopBbTNWmvMgf5iDuVkjuFwpyPDFqU62UVtS5lfNy7EyBWQFlgnbWvo+mOyj3Tl+GTnEqe\/XnhDmKjWlj6QAsk2A2AnYDkOWKAVTUpK8Q3wuDvqFr9CQPwwjzqhZk4QdpyxpmKX6ZR81f8+mIdR9oXhh3xVf4a+KSrENJYLDgbug2YftptbcT7iC4XmzRYVVJ1AwVIsyxe\/8ADD3OUzTZOIZQxB1Mu+kneR907Ed8O2yC+\/f95w9pqdQ8VcA84efSOtiJUjaopuB+8OR5ixuBjmubR0YVKLFWBB+amRO3tiu8GeOabl0emQhkmkvqKc9VOYJA5ruIB6nGfGMn+l1teUy1TaHJI9Z6nkD85P5ym1MaN5hkuLJxAJTg06m7oDcEfZQm8G5Ue4mIGN3FOE6B+rIZKh1QQJkczaQRNzYicR2cybJU1LqSoh9mB6HFl4Y4+maYB28vNrGqYC5hASSOmuLyAJ53nG6VyfgZqOcZ8iLnotTMNDaokcmmOo+IdfkewGaoKra1I0E3BN1I5Ebzim41wwLUFakQzO2hATeQDYL1jl+eFfEfDzkGowfSwGkg3Ufa1gEgmfpGJWLICWnoI6WAneJVz7iyjTaJYXtIkfXnjAVyWkgTtMRh3VpVCqh11AgAazM8gQ3xCfn7YBrcNAMqdJ+456b6WEhtvfADIte2P0FiNUzylRtLEG4O43xnXCqEBBebggxpg\/emCZ5RganSqOGFMqBMPLqrXiwBO218fV4bVS5ptHWJH1H88L1Gt41sSk+2NKGSDBizMbWIsY35C574+CgyeoVHSJkt61N7SBHLlg\/hFRFUsxAAWb\/T5ntgc+e7FtLKhsqmRI6nucdalbnLiYNCjRNTS1RvSoYjTIPqH4co523xnl+HKftRTHqipLCRYnee2N+Xy76QSI+Y\/ngevmfWVKMypEhTueXLYdRzxqsNMNkOrY1HNLhdNKSso5WN7CLATcDAb5W8kfM41BzUVi5emQJVYOnSPpJveZvGDuH8EApnzKpFMuSATAUdNTECOck8scMLZNwNpv3tMC0TcGbMZPLoMznW9d9NE+o2JiEF7iDeAJvGJhfG4zKVkVPIoj4QJY1NU2YiJM\/YWwHWJwJ45anXZaFCvrpq8sf+mLWCuL1GHOOc3OPcA8OagVpiFHx1G2HWTsP3R8+uPV6bCMZuqH954PUZmykknmDcMyTZmt6KIXUQQo9ol2+tx33OGWdy6JVenTqq8kKrmFXYaj2UGQOtt8NKeapKwymXMBvjqtYv2HRbQBafaASuKeH\/ADKTU6dJ6lSARogPTB3Lk9dtF+REYayWCV2kWTqdGRcdWT9JJHj1GgfKyzK7MdNau1tXVUP2EH440U84WmpYArpsWixMn1ACI5xv7YSr4cZHKufQDcX1EjcEEW74+cVqs5FJBC7SOZH2VA3jE9UKEs5O8Dz+dd29Pwj4f5n3x7BWW4bpkuSSeQvEdeX0x7G+kx5m6x2gvAayljSb4ag0n35fPBuTDIGoo362gwq0zEXF2Udev0wnf0wRaLj5Xw54nUjyM4tiQAw68\/ykfTBXYiROos\/6Xl6Oao2cAMALkMPiXcbERiczOXOXzHkfAHPnZUnZGnU1MHb0tcdj3xv8A5008y+Vv5dVPOUfcbmP3bH6DDPxtlvNV6Vlemhr0nG6skkg9iBh2zrA+E1FOe4Ka1Y1qCIqV6D5iovmAnzEYCoqIL6laRA5MemJpOE0wgIRgxs2setW5hgRY8\/bG79MZlo51D5dVGHwwBqHPbY9DyJHuw4vArUq6ginn1NRqZMmnUDaW0nmuq69jGEneGRQkjxDL6TjHhPE2oPIGpDZl5H+uGvFctYzytidr88YGKmxMqxRjnifDtIXNZRiUnV6bNTO\/wBO3L2xf\/4beJa9SnUITUqEeYg+Fp+0nJXtcbHtjmHB+LNRMrJk+pT8LCP\/AG74634PoL+htmKCIiy7PY6\/gldMHT8W4YEEYoVUyC\/p+0TlZ0G3PaO+I8IoZ1NdMnULSB+sToHBMkcoN+h5Y594g8NPSI81LH4KizBPYwCrDobjpgTN+O61POO8AKG0jR6WERz5gxsbXxWcTzlXM6Wq1CVMECIABtIUWn+5xNlxFNxxH42LAXzJTivFszURVqEVWWIqA6asDqV+JujWIjFVwzxital+j5hqkuNJqoAKymIl7aXmPjEEThxxfwRllpAqamobuSLz+zEfQj3xD8e8OGkyoxUgjUpEg9p5g+xwK5Ox4h6AOJ0HOcBo1qR8uqBSb4WTmoiQTyO8254UVOBVXqeQHAULcj1BV+Lbckzdri9zcDEEK2Yy7pUo12VkmDvY7juD3wXU8RvUdKldSKiXFWg5pt9Ig\/PBfd8eVrB3h\/ecqLp5lsPD\/l11DBdNUkfqzBIALbC8Ad+mBMxkzSqIiU2hyfUsrpAIiWTqL32gnGfC\/FdWZLfpCgEL59NBUBMf9SnBiLG2GNPxdSLii1JkAQH0sHFrAAOJj54Fvspqsc\/ONT7UI2aaspwd80bavLElWZQ08hEDUI69sGVPDDq0OtSsWQkNoJ0kRAOuZmbCRYHEb4mpefXL5d2plyNc6lssABdLmB1wLw7IPlyaj1mckERLEQfdu2GJ9kkkaxvAP2m\/KmX9PwsyuKhqvT1QPKCWJEkNPW9wImIOE2f43R4dVOvVXd7TrplhHJh9id9vliB4pVpZmpTV1dmHpktEyZlonn0xVcG8GWlTTpLA+FSz79WjDx0aYWtqiX6zJlFEzM\/4gZirUWoMvTo01BXW3qqBTf0s8AXAsF\/LE\/xvOVM+wDB6lyQzM0X5BefYAdcWVHwCKra2qny9RUT6nJWxJn0reYgHGNbi1LLa1y1KGWzVanqb\/SJj5k\/LDNeOqURVG7MRHwxUy9KmzWZ5Cr9oAC5A+yL4Y53PVa9JaaaKdCmApJbTSBG5Zv8AqNN4FhiZ4z4hdh5jDW1QmNbWhZB1RvcWUQOs4leM8Sr1yDUeVJ9KfZUdABaMSM+9Rv4ymzHHMnlj+qX9Nr\/9yqIoIf2Kf2vdjhl4a44tWgUzlOoUaqKoNJ9DalEA3MFYtvyGJjh\/CqZC1Lspuit\/9o3M8sauKZ5nIQGFPLmffoOwxu42mUOY28V+Iv0ms5ojRTLepyTFgBAPM7E9fxM\/W4iZhSSYALH4iB+Q7DC55BK8gdptgijl7TjVY3Q5m6ZsbNHbU3y\/3x7GSZfHzHWZtT\/\/2Q==\" alt=\"Campo de Higgs = \u00bfFluido Universal? | STUM WORLD\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Bueno, la idea nueva que surgi\u00f3 es que el espacio entero contiene un campo, el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, que impregna el <span style=\"text-decoration: underline;\">vac\u00edo<\/span> y es el mismo en todas partes. <span style=\"text-decoration: underline;\">Es decir, <\/span>que si miramos a las estrellas en una noche clara estamos mirando el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.\u00a0 Las part\u00edculas influidas por este campo, toman masa.\u00a0 Esto no es por s\u00ed mismo destacable, pues las part\u00edculas pueden tomar energ\u00eda de los campos (<a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>) de los que hemos comentado, del campo gravitatorio o del electromagn\u00e9tico.\u00a0 Si llevamos un bloque de plomo a lo alto de la Torre Eiffel, el bloque adquirir\u00eda energ\u00eda potencial a causa de la alteraci\u00f3n de su posici\u00f3n en el campo gravitatorio de la Tierra.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/tV-QBnGeL6E\/hqdefault.jpg\" alt=\"Problema campo gravitatorio, incremento energ\u00eda potencial - YouTube\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Como E=mc<sup>2<\/sup>, ese aumento de la energ\u00eda potencial equivale a un aumento de la masa, en este caso la masa del Sistema Tierra-bloque de plomo.\u00a0 Aqu\u00ed hemos de a\u00f1adirle amablemente un poco de complejidad a la venerable ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.\u00a0 La masa, m, tiene en realidad dos partes.\u00a0 Una es la masa en reposo, m<sub>0<\/sub>, la que se mide en el laboratorio cuando la part\u00edcula est\u00e1 en reposo.\u00a0 La part\u00edcula adquiere la otra parte de la masa en virtud de su movimiento (como los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en el acelerador de part\u00edculas, o los <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a>, que aumentan varias veces su masa cuando son lanzados a velocidades cercanas a c) o en virtud de su energ\u00eda potencial de campo. Vemos una din\u00e1mica similar en los n\u00facleos at\u00f3micos.\u00a0 Por ejemplo, si separamos el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> que componen un n\u00facleo de <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a>, la suma de las masas aumenta.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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alt=\"Respuestas (XC): \u00bfPor qu\u00e9 la masa aumenta con la velocidad ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Sabemos que la masa aumenta con la velocidad, \u00bfNo ser\u00eda posible que los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> cedieran masas a las part\u00edculas cuando \u00e9stas, navegando por el oc\u00e9ano de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> interaccionan con \u00e9ste y se ven frenadas? Bueno, esa es la teor\u00eda de un contertulio que ahora anda perdido.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Pero la energ\u00eda potencial tomada del campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> difiere en varios aspectos de la acci\u00f3n de los campos familiares. La masa tomada de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> es en realidad masa en reposo. De hecho, en la que quiz\u00e1 sea la versi\u00f3n m\u00e1s apasionante de la teor\u00eda del campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, \u00e9ste genera toda la masa en reposo.\u00a0 Otra diferencia es que la cantidad de masa que se traga del campo es distinta para las distintas part\u00edculas.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Esa hipot\u00e9tica masa que permea todo el espacio &#8220;vac\u00edo&#8221; seg\u00fan se cree, reside en los oc\u00e9anos de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, esos inmensos campos que contiene infinidad de secretos que debemos desvelar y, para eso, se ha constru\u00eddo el LHC que tratar\u00e1, dentro de lo posible de responder alguinas preguntas.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F03%2Fcompletar-el-modelo-estandar%2F&amp;title=Completar+el+Modelo+est%C3%A1ndar' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=Completar+el+Modelo+est%C3%A1ndar&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F03%2Fcompletar-el-modelo-estandar%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>No est\u00e1 completo el llamado Modelo Est\u00e1ndar que describe las part\u00edculas que forman la materia conocida y las fuerzas que intervienen e interaccionan con ellas.\u00a0 La gravedad, qued\u00f3 plasmada en la relatividad general de Einstein. \u00bfPor qu\u00e9 es incompleto el modelo est\u00e1ndar? Una carencia es que no se haya visto todav\u00eda el quark top.\u00a0 Otra [&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":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2695"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=2695"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2695\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2695"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2695"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2695"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}