{"id":4096,"date":"2025-05-03T08:00:30","date_gmt":"2025-05-03T07:00:30","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4096"},"modified":"2025-05-03T08:00:46","modified_gmt":"2025-05-03T07:00:46","slug":"velocidades-aluninantes","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/05\/03\/velocidades-aluninantes\/","title":{"rendered":"Velocidades aluninantes"},"content":{"rendered":"<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcTnZhxmr9BDTHbH8YrytqryTpeQ6wkSRO8fNpMbKN143JVBomyBOoiixjv_Vw7MMuR9-1ScpsdH4IglsGnPMy4Wsg\" alt=\"Quantum Physics Is \u2018Nonsense,\u2019 Says Breakthrough Prize Winner Gerard \u2019t\u2026 | Scientific American\" width=\"515\" height=\"343\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Tener la oportunidad de leer a <strong>Ged t\u00b4de Hoft<\/strong>, para el aficionado a la F\u00edsica, puede ser, un aut\u00e9ntico placer. En sus palabras se visualizan los fen\u00f3menos que ocurren en el interior del \u00e1tomo, se comprende como funciona el mundo de las part\u00edculas y las interacciones que entre ellas se producen, y, desde luego, se puede llegar a una profundidad de conocimiento que va m\u00e1s all\u00e1 del nivel ordinario. Para que pod\u00e1is emitir un veredicto sobre la veracidad de mis palabras, a continuaci\u00f3n os transcribo algunos de sus conceptos y maneras de ver la F\u00edsica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"How to become a GOOD Theoretical Physicist\" width=\"310\" height=\"206\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBINDBIPDQ8QCQkJDBEMDAoKDBEJGAkRJSEnJyUhJCQpLi4zKSw4LSQkNDg0OC8\/NTU1KDFUQDszPzw0NTEBDAwMEA8QHRISGDEdGR0xMTE0MTQ0MTExMTExNDQ0NDE0MTE0NDQ\/MTE0NDE0NDE0MTExMTQxMTE0MTExMTExMf\/AABEIANMAjwMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAAAgMEBQYBBwj\/xAA6EAACAQMCAwYFAgUDBAMAAAABAgMABBESIQUxQRMiMlGBsQZhcZGhFFIHI0KSwWLR4RVDcvAWM1P\/xAAZAQEAAwEBAAAAAAAAAAAAAAAAAQIEAwX\/xAAlEQACAgEEAgICAwAAAAAAAAAAAQIRAxIhMUFRYQSBE3FSkbH\/2gAMAwEAAhEDEQA\/APQDRQaauEdlxG\/ZPnxlQ+2PKoMg7RULsZ\/\/AN1B6EQDbn8\/p9qchilVsvKJEySU7MJ54GR5bUBJooooAooooAooooAooooAooooAooooBuHwj196cpuHwj196coJcgaKDUe9mMcepcFmdI1LclJIGT8hmhMVbrtkiioJvOzYq79tIGVVSJCrZIJwRn5E11+IKNXccCMKWLBU3IBA3I3wfxUWX\/HLwTaKgniK5wFdiwjCsFXDFhkAZPPGftTdtdyaI3cdp+oYRqq6UMbAtkn0ApY\/FKuKLKioNzcuk+gZaMwM4EaayGBxk78qTb8RHZxmTJd0iaR0UKIy+w2znn5ZpY\/HKr5ssKKrZeI5Udmrh5GiKlgu8bnAI3+R2NS7aftFJ0mPQ7p3iG1YJBO30pZEoSiraH6K5RUlDtFcooDtFcqp4\/eSRKiQt2clwJD2unX2aqpJwPM4xUN0dMeNzkorllnD4R6+9OVleCXs8d0kFw\/6mK5VmSTAbszjOMjkfMHlkVqsUTstnwyxS0tp3umgNJkVWUhgGRhhg\/eBHzzSjULjUatZXAdQ6m2kOl1DDIUkfkVJyXI4ltEVKqqMCwLYOo5HLfntSjaRnOUU6yrHI1ZIGB+NqyfCbV4Ybe9SOKzhteFaXdpFiHEnKqQXwMAAgnJ3yamnj8otZ5AkU01leRWo0F40mV9GCM5II1\/PlUUWbl02Xws48EaFw4UEfTl9ulKW3j06Aq9mjagg5Rtzz8uf5qnju7v\/qKW8jW4jNmbiVY1dstrA2JPl8upqJw\/ib\/y4oo4o73id3es8khZ0HZsQSd8knAAGRgfSlC5Pt\/2aR7dGbWVzIVKFsnOk9KbWGEMqBUEkajQmRqRQdtueAftVfccRmjuFg0w9o\/D5boyYdgJEKgjGRsc\/Wq63vO3vLG5dUjkuODzzvg6AuShxk9Bk86USnKuTR\/o48Y0KBqDbDTuOX2pxIlQkqoUu2psdT51nbfj0zpcaYku5rWCGeNLQs4YOSCN\/ERgnI8XTFXHCrv9RbrIHSbWWBeJGiGQSCCCSQRjBB6ilENyrdk2iuUVJQ7RXKKA7Ua\/so7lNEgJUHUrI2gxnzBqRRQtGTi04umis4VweK276a5JG1d+VtenJ3wOQzjnVpTcPhHr705UJUTknKTuTtgaauYEmjaOQa4pF0uoYpqHlkEGnSKq\/iO1knsZI7ckTOEIVGCGRAwLKCdgSARvtvUlOyNxOOG2s44FgW4sLieK1eJ52xGrsFBBOTscbAjGNqkvwS0YOhj2mZJHjEsi9o67BiAdyMDf5DyqllsGS1At7a6Jk4jb3DxSiBCgRlJICkADA9T96XZcNkW+eS4juZJVvJLiK5jaHQ8RBAUk97YHGnlkA0L\/AGXs1hA7xuy5mtUKpIJWRkTIyCQckZA553FMngloIgnZhYlkMyN2rqY3PMhs5BOTnB3yazdlwY67YyWLhVvbtrjWsbZhYsUB33GSu2+MfKuJwucw2yzQXBs7ZbqF7WPsXaMs2UYBiQQF281zQV7NRccJtnWMSRjFsrJGdbIVQ4yCQQSDgZBzmmV4PZo6R6FEiQPHDE8zuREcAgAnluAR9PIVU3fCtc8Ya1kuLeHhL2+ufs5SZNioJzuwAIz5nnXLHh8iz2M9xavNJFw\/9LO7LHI0MwKYYknlscEEnf50IrbktpOEW8MTmCL+YluEZFuJIjIi7gEgkjHQ8xy5U\/wR4zZQvGgto7mNZxGX1kM4yck7k5JyTuaz1hazpcNM1m8AmtLmJ44dLl5S4YZJclsjOCcc8YFMDhMzR2y3EFy9vHwyO0aG3MDNazA7nvEgAjGGByMdKEtX2bfUM4yNRGQudzXcVnLaykj4r2iRPJBIuJ5btI3NuQgAKODnBwAwIxnJ+ukoUaSOYoxXaKA5iiu0UA3D4R6+9OU3D4R6+9OUEuRRqPd3IgjLsCyqyKQmM5JAHMjqRUg1E4hLGkRaVe0jDL3AAxJyMcyORwaE9iTfx6SwOox6NaKNRjyQB79K6OIwn\/uJgrqBzzGCc\/YH7VBhvbdm0LHjttKMNIyW1EAHB6Ec\/mMUh7y1DMhh3QurYiVgQmQeuNsEY5755b0H0WUl7GiuxbJiALIO6ckbDB6nFcF9GVDK2tC+hmUhuzbBJz9MVAF9anbs89voJXQrdpyIJ36Z5\/XFJXiNvo0vGFUs7CNVVwdgc4z1B96D6LIX0RXX2i6CyqGzsSRkD7b1z\/qMX7xgb6sHHInnjyBPpUF7uGOUw9kAFKAFVGz4226ADr6DNda6t0VC8ShpoRJpRVYEEHI3Iz1Hr86AnHiEQGdYIyVyAWAIBJBONtgTR+vi\/eNjpJ3wDkjH3BHpVeLy2Vdocpsw0IrDwgnO+2zAH6+VDXVqpx2ONLEr3FxqBG4OdjluuOtCS3SQMoZTqRwGVhyINKpuEKEXSNEekaFC6cDG23SnKFQooooAooooBuHwj196cpuHwj196coJcjrJSGTzGR86lOtMsKFmhnSPIfakRwqgIRQqszMQOrE5J9STT+muotCEhqG2CKFRQqKMKoHKli2PkPtUpFp9FqLLqNkA2reQJ+lBtT5DA8xyq1VRjesnxbjgllMUBxEjaWdT\/wDYf9qrKWlGjD8V5JUvtk9mUHSCGPIhBqp1ItXIYz5iq6xAwPOr21AOKzSyy6dGifxMcF2yI0TLzHd8xSKumTblsRVVcppbbYGumPM26kqZiyYkt1wNUVzNGa0HA7RXM0ZoBEPhHr705TcPhHr705QS5Jr0y9PPTL0LsTSlNJoFCEyQhqQjVDRqdRqgvFkD4v4n+j4dI6nEkmIkPkTzP2zXmnC77JBzua1n8TAXsYwOXb7\/AGOK8ttrsxPg7AGuclqbR6nxpaIavJ6rw+6G29aGxugCM8q804XxMEDf81prLiGcb\/msk4tMZsiaNzJcqV251WXMgIqCl53edMXFz3ahybds86c1TROU5GehopmxfVCp8wfc0\/W+LuKM1pnKK7RVibEQ+EevvTlNw+EevvTlBLksHSkGE1JIoxQ7OKIgtz503IFQ6S2XP9A7xqNx\/i4tFCIQbqfwg\/8AbXqT\/iq\/hk2d2Op2OWZjqJNZ8uXS6XJfHjjJ7l2iZ+VOBMdfxXIWz61MSLIzVYTlLs0SxQXRnPi\/h7XHDZNHfltsTqoG5xzH2zXjF9CHXWnXfavoGdCuSuzAcjyb5EeVeTfF\/wANSWjNd2iNJwudi0sSDUeHPncEftzyPSuibu+ztilGMHF8Ph+GY60vGjbBOMVp+G8W5b\/mstJGH7y7g+VcjLIdjVpRjJGLNqV0emW\/EgV5\/mnu2aUhV3LEAAedefW3EXBCjJLEAAd4k16P8LwGJe0uFP6gjKW\/WMHq3kflzrNKOn9GGGPJknSRo7e30Rqn7FAP1pZWlLMzb6Bj\/wAt6dQB9vC37WrRGcXSTNcvjSj1sMYoxUo2\/wA64bU+f4rpZy0vwQofCPX3pylw250jfz6fOnP0x86JkSi74J5NJzXGNILVJ1bPJ+N8ZM\/FZmJ\/lxyGGMeSqce+T61c8MveW9YPiqtDeS55rM4P1yan8L4ljG9ZZw1bo548jUj1ayu8jnkVdQXYC4O9eecO4ly32+taS1vQw51xi3BnpxcZrcvZpNR8s0xZkCRlOCsi5KkbEjY\/j2qOs2R505ZvmfPRUOa7RnbRaUai\/FFRxb4Bsbpy6o9jM5yz2jCMMfMqQR9sVUp\/DCEHvXUrx\/tEaKfv\/wAVvi1cLVopGFu0ZH\/45Z8HgaaCLXeeFJ7g9qyseo6DG52FRuGzgHfcscsSdyT1q1+MmItUb+lZRq9QcVjY73QeeKz5U3sacFRWpHodjIrEZ5VLuUX+k78wQaw1pxbHX81bx8XBG5zWZycVVHTVFyu6NDE+pc9eR+tOCq\/hdx2kZb+kuQv4qZrrdjblFN8tGKdKTrg7b+AevuadxUW3fuD19zThkq5VtWDmkE0tzTLGrFGzy34\/4UYrwygfyrwa1boH6j\/PrWLy0bbcq934rw6O9gaGUZV91decTdCK8q458NzWTHtEMtvnu3MallI+fkfrXNpp+jPJOMr6ZDsOKFeZxWnsOMDbvfmsM1sRuv4pcMsisFXLMTgKveJNVlCMuDThyNHqcHGAF8X5rScEJeMyMMCU9wf6R19awnwzwSR2Rr0\/p0fvJbO2l5x9OYFekRrpUADCqMADkBVMcEpbs2ZMrlCkueWcubhUKqfG\/IfKpVuyuOhOKyfxbK8DxzLkx6SjAdDnP+fxTPDfiJGA72D1GavJu36LRxxeO73ZpuLWC3MEkLd0Sr3XHNG6H0NeNcYSWynMNwpjkQ91jykXoQeor1q04mJ5QinV3SxweQpfErCG6TRcRJcR9BIuor9DzHpRLVG3yjO5OLaR4mvFCvWrnglzNfTCKBS5JGuTpEvmTWxPwRYBtXYvjnoMz496ubO0jtk0W8aQRj+mNQufmfOo\/EpHKU9+B+0iEESRruEULqPNj1PqadL01qNcya6pUqRz1MVC\/dHr70rVUeHOkevvTmamhKW5Mc00xqUyU2YhUtFmmRq4RnY7g8we9mpHY1lPjn4kPDIkjt1EvEbsEoHGoQoNixHXfYD6+VCrVK2W0vAbSRtT20RY7lggQn7VF4uttweyluoraKOSFP5elApkcnAGefMisb8OJxm9nEgvWjUnUVkVWUjyxjFaX+IVrJLwJw+BNC8Uk3ZjZlBwSB0G+fSuanFy0p7loJNWuCv+C3Lq1zcObi\/uzrklc6tA6KPIDyFb23mQodRww5V4X8P8ba2YIx7oOxzXo\/DeMrKoKtkkedcHFwk5Pez1MSjkiorZov8AicCXULROSA4yrpzjPQivP7n4Ru0l\/lMkkbNtIr9nt8weXpmtrZTGWUgbqi5PryqxCV2g1JWZfkKWOelPbx7Mtw1V4X\/LZ\/1PEbhAzufDbp0A+pq9spi7anJYk\/1GvPJOIFuIzOx3eZgueig4A+wrV8NvAQCDXOW79HpYvjxjiX8nyzawIGXlkfSm3gAO3LyqPY3\/AHcHepEs4K\/PnXPVpa0v9owZcbt2hPZCu9kKeAoraZKREt4hoHr7mlmIU5bjuD19zS6EtKwJpFId6QZDQq2P5ryr+JiNFxOGdwTbyW6orY2DAkkfkGvSzKagcY4bFfwGG4TtIydSsDpaNvMHoah7qiskpKnwZf4d4\/GqgAgEAda1dtcJerIGAkt2QxOrd4PnmPt71j7f+HMaS6hdyiHOezVFUkeWf+K29hapbxLFEuiOMYAJ1EnzJ6muEcKjLVZ3jKMcelLdnlPxF\/D25hkZ7AfrrVmLLGWCPCPLfAI+fOkfD3AOIpIFkha0Qnd7h1QD6AEk+gr1+aVY43kc6Y4kZ2Y9FAyax3C+MG7mMzHAdu5HnaNOg\/3q2Z1Hi7LYMrhJO6o1HCeGCCLSGLyP3nkYaS5+nQVPMBH0pmzuwQBmrPA05zkEVwxzlXpdFptTlq5b7PCfie3NvezJ4ZIpWYf6kJyD9jUfhfxAUOlzgjbc16X8afCY4mokgdYOIwKRFI3hmTqjY6Z3B6ZNeQ8U4FdWshW4tpIHU+MIXV\/mGGxrvBKS9f4aX8l7eez0Th\/HwQO9+aubbiXbOkanLyMFAHvXk\/COH3k7BLeGSUk4yFKgfUnYV698IfDrWS9rdOJr11wFQ6lt16gHqfM1zeC3zsZs2ZyNOKVSS4pJkFajhZy38A+p9zSqjwSDQN+p9zSjKP8A00De5Y9kv7R9qYuXjhXUyjBdVAVQSSTgVLpLqGGGAYHmCMg1JekUY43bH+ltJzhuyGMggEfkfep9tLFNqCKCYnCPlRscA\/5xnzFS+yX9q4PPujelKgXwgKMYwBigpeBPYr+1f7RR2S\/tX+2nKKCkR5bZJEKOiyRuCrI6ghwee1R4uD2yDuW0KAcgsSD\/ABVhRUNJil4I62kY5RoPoop0RqNgAB5YpdFNK8E8COyXyGR1xQY1PNQR8xS6KJJAbESjkqgfJa72a+Q+1LoqSKG+yX9q\/wBtHYr+1f7RTlFBSItvCmgdxTuf6R5mnewT9q\/2ik23gH1PvT9QS0rCiiipAUUUUAUUUUAUUUUAUUUUAUUUUAUUUUAUUUUAzbeAfU+9PUUUJP\/Z\" alt=\"GERARD T HOOFT | Casa del Libro\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En el centro del \u00e1tomo se encuentra un peque\u00f1o grano compacto aproximadamente 100.000 veces m\u00e1s peque\u00f1o que el propio \u00e1tomo: el n\u00facleo at\u00f3mico. Su masa, e incluso m\u00e1s a\u00fan su carga el\u00e9ctrica, determinan las propiedades del \u00e1tomo del cual forma parte. Debido a la solidez del n\u00facleo parece que los \u00e1tomos, que dan forma a nuestro mundo cotidiano, son intercambiables entre s\u00ed, e incluso cuando interaccionan entre ellos para formar sustancias qu\u00edmicas (los elementos). Pero el n\u00facleo, a pesar de ser tan s\u00f3lido, puede partirse.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\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<img decoding=\"async\" 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alt=\"N\u00facleo at\u00f3mico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Si dos \u00e1tomos chocan uno contra el otro con gran velocidad podr\u00eda suceder que los n\u00facleos llegaran a chocar entre s\u00ed y entonces, o bien se rompen en trozos, o se funden liberando en el proceso part\u00edculas sub-nucleares. La nueva f\u00edsica de la primera mitad del siglo XX estuvo dominada por los nuevos acertijos que estas part\u00edculas planteaban.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Velocidad de reacci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"P\u00e1gina 1 de 4 \u00a1Hola, chicos! Hoy seguiremos con las reacciones qu\u00edmicas. Si se encuentran con alguna duda, mientras leen la t\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS9Mo1n069WRzFw_EfppulV5jk36ioRVwsVfw&amp;usqp=CAU\" alt=\"Teor\u00eda de Colisiones y Complejo Activado \u2013 quimicasarasoto\" \/><\/p>\n<p style=\"text-align: justify;\">Pero tenemos la mec\u00e1nica cu\u00e1ntica; \u00bfes que no es aplicable siempre?, \u00bfCu\u00e1l es la dificultad? Desde luego, la mec\u00e1nica cu\u00e1ntica es v\u00e1lida para las part\u00edculas subat\u00f3micas, pero hay m\u00e1s que eso. Las fuerzas con que estas part\u00edculas interaccionan y que mantienen el n\u00facleo at\u00f3mico unido son tan fuertes que las velocidades a las que tienen que moverse dentro y fuera del n\u00facleo est\u00e1n cerca de la velocidad de la luz, <em>c<\/em>, que es de 299.792\u2019458 Km\/s. Cuando tratamos con velocidades tan altas se necesita una segunda modificaci\u00f3n a las leyes de la f\u00edsica del siglo XIX; tenemos que contar con la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.fritsch.es\/fileadmin\/_processed_\/csm_Brownian-Motion_f99de6516a.png\" alt=\"Movimiento Brown&amp;#39;sche \u2013 fritsch.de\" \/><\/p>\n<p style=\"text-align: justify;\">Esta teor\u00eda tambi\u00e9n fue el resultado de una publicaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de 1905. en esta teor\u00eda quedaron sentadas las bases de que el movimiento y el reposo son conceptos relativos, no son absolutos, como tampoco habr\u00e1 un sistema de referencia absoluto con respecto al cual uno pueda medir la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">Pero hab\u00eda m\u00e1s cosas que ten\u00edan que ser relativas. En este teor\u00eda, la masa y la energ\u00eda tambi\u00e9n dependen de la velocidad, como lo hacen la intensidad del campo el\u00e9ctrico y del magn\u00e9tico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Radiaciones Ionizantes: Principios f\u00edsicos de las radiaciones ionizantes\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRjNzoePd1Bc2CF34_ter4-UXSV3GsyH7Mogl5DGW3_PwDli96-RaRS049YEi8rMHl5eKA&amp;usqp=CAU\" alt=\"Ministerio para la Transici\u00f3n Ecol\u00f3gica y el Reto Demogr\u00e1fico - Instalaciones radiactivas\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> descubri\u00f3 que la masa de una part\u00edcula es siempre proporcional a la energ\u00eda que contienen, supuesto que se haya tenido en cuenta una gran cantidad de <em>energ\u00eda en reposo<\/em> de una part\u00edcula cualquiera, como se denota a continuaci\u00f3n:<\/p>\n<p style=\"text-align: center;\"><strong>E = mc<sup>2<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">Como la velocidad de la luz es muy grande, esta ecuaci\u00f3n sugiere que cada part\u00edcula debe almacenar una cantidad enorme de energ\u00eda, y en parte esta predicci\u00f3n fue la que hizo que la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> tuviese tanta importancia para la f\u00edsica (\u00a1y para todo el mundo!). Para que la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> tambi\u00e9n sea auto-consistente tiene que ser <em>holista<\/em>, esto es, que todas las cosas y todo el mundo obedezcan a las leyes de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>. No son s\u00f3lo los relojes los que se atrasan a grandes velocidades, sino que todos los procesos animados se comportan de la forma tan inusual que describe esta teor\u00eda cuando nos acercamos a la velocidad de la luz.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/c.tenor.com\/Bu8M0Ol2sQIAAAAC\/heart-corazon.gif\" alt=\"Heart Corazon GIF - Heart Corazon Heartbeat - Descubre &amp;amp; Comparte GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">El coraz\u00f3n humano es simplemente un reloj biol\u00f3gico y latir\u00e1 a una velocidad menor cuando viaje en un veh\u00edculo espacial a velocidades cercanas a la de la luz. Este extra\u00f1o fen\u00f3meno conduce a lo que se conoce como la \u201cparadoja de los gemelos\u201d, sugerida por <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en la que dos gemelos id\u00e9nticos tienen diferente edad cuando se reencuentran despu\u00e9s de que uno haya permanecido en la Tierra mientras que el otro ha viajado a velocidades relativistas.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> comprendi\u00f3 r\u00e1pidamente que las leyes de la gravedad tambi\u00e9n tendr\u00edan que ser modificadas para que cumplieran el principio relativista.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/i.blogs.es\/fac8f7\/image12644\/450_1000.gif\" alt=\"C\u00f3mo es de relativa la Teor\u00eda de la Relatividad?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0En presencia de masas el Espacio se curva<\/strong><\/p>\n<p style=\"text-align: justify;\">Para poder aplicar el principio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> a la fuerza gravitatoria, el principio tuvo que ser extendido de la siguiente manera: no s\u00f3lo debe ser imposible determinar la velocidad absoluta del laboratorio, sino que tambi\u00e9n es imposible distinguir los cambios de velocidad de los efectos de una fuerza gravitatoria.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-auiayeD7U7w\/UlhRp5XRSCI\/AAAAAAAAfus\/6ARc2v6QXq4\/s1600\/Gravedad.gif\" alt=\"Cibermita\u00f1os: Inventos y descubrimientos cient\u00edficos de 2010 (5)\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> comprendi\u00f3 que la consecuencia de esto era que la gravedad hace al espacio-tiempo lo que la humedad a una hoja de papel: deformar la superficie con desigualdades que no se pueden eliminar. Hoy en d\u00eda se conocen muy bien las matem\u00e1ticas de los espacios curvos, pero en el \u00e9poca de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> el uso de estas nociones matem\u00e1ticas tan abstractas para formular leyes f\u00edsicas era algo completamente nuevo, y le llev\u00f3 varios a\u00f1os encontrar la herramienta matem\u00e1tica adecuada para formular su teor\u00eda general de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> que describe c\u00f3mo se curva el espacio en presencia de grandes masas como planetas y estrellas.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ten\u00eda la idea en su mente desde 1907 (la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial la formul\u00f3 en 1905), y se pas\u00f3 8 a\u00f1os buscando las matem\u00e1ticas adecuadas para su formulaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f945237273a4fb6d3f6bb125fe97843e07d544c0\" alt=\"{\\displaystyle g=\\sum _{i,j=1}^{n}g_{ij}\\ dx^{i}\\otimes dx^{j}\\qquad \\qquad g={\\begin{pmatrix}g_{11}&amp;g_{12}&amp;...&amp;g_{1n}\\\\g_{21}&amp;g_{22}&amp;...&amp;g_{2n}\\\\\\vdots &amp;\\vdots &amp;\\vdots &amp;\\vdots \\\\g_{n1}&amp;g_{n2}&amp;...&amp;g_{nn}\\end{pmatrix}}}\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcReGkPmzocrsIaK7MSk_abmdbHjWIPR-Q5Jig&amp;usqp=CAU\" alt=\"Qui\u00e9n fue Riemann? : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSv3bOourcheA9Mja2Zw7yNbJgQ7A3N4zZkcLD7TjdasBrMqK0FFscqreG6FNdhXLE0_Ts&amp;usqp=CAU\" alt=\"Introducci\u00f3n matem\u00e1tica a la relatividad general - Wikiwand\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Leyendo el material enviado por un amigo al que pidi\u00f3 ayuda, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> qued\u00f3 paralizado. Ante \u00e9l, en la primera p\u00e1gina de una conferencia dada ante el Sindicato de Carpinteros, 60 a\u00f1os antes por un tal Riemann, ten\u00eda la soluci\u00f3n a sus desvelos: <span style=\"text-decoration: underline;\"><strong>el <em><a href=\"#\" onclick=\"referencia('tensor metrico',event); return false;\">tensor m\u00e9trico<\/a> de Riemann<\/em><\/strong><\/span>, que le permitir\u00eda utilizar una geometr\u00eda espacial de los espacios curvos que explicaba su <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\">No est\u00e1 mal que en este punto recordemos la fuerza magn\u00e9tica y gravitatoria que nos puede ayudar a comprender mejor el comportamiento de las part\u00edculas subat\u00f3micas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVIAAACVCAMAAAA9kYJlAAAAzFBMVEX\/\/\/+Xl5eenp7IyMjOzs5HR0fk5OR5eXkAAADc3NyEhISqqqq9vb0AAP\/\/AAD29vaLi4vx8fHr6+snJyfW1takpKRaWlrAwMA1NTVtbW2xsbFgYGBAQECdnZ1lZWXt7e19fX2SkpJQUFAcHBw6OjotLS3\/zMz\/ZWX\/wcGiov8TExMiIiIMDAysvb22dXX\/bm7ExP94eP8aGgDr6+P9EBD\/KCj\/eXnw8P8aGv8AAPSNjf\/\/np6trf\/\/GBj\/7Oxubv9PT\/\/V1f9dXf\/MzP+vHs89AAAHkklEQVR4nO2daWObNhiAhSEYbCcCAsYGEx9J2rXJtm5Lj61bu+P\/\/6dZ2I4vQEISwrzwfEniA8tPdL26QKijo6Ojo6Ojo6MDAnPbxrZfdyp4sK17fG\/ZdSfjHMNaurMxrjsZPPgBCi4yM9iOqzXS6Drp\/QvMowTzru4U8LLwB3UnIZP51NMQwv5FFqEi8HSIhlPkz2ajupNyjP1+iMdTFDhOVHdSSmI6Dnac+S1Cq8uquMxQx2GIxwjd1p0UPiYIXWTrSpRO6k4EH51S6XRKpXN5dekGvELoqe5E8KHH8WU2rMbtk1d3Gjhx3bpTcJnMjZqg1RlG0qsHYaXDaaLVQDKhhbT9SK8DQ7wajq7qaWKWVKWmknSccSV8hciqpUbULZqxBiud6RLSUZoQsNKhhMqjPDhYwS34w9B2JCSkJF4fcF06HKGZhISUZIYGoJUu1Mcat8CV2sqH6KMIuFJfeWU6QcCVrpsoCUkpwwq0Ut1HKFCsdLG2tYCrlGArnvwmOdSgBW3NVopipUGpEbC8quFK1U4sRExz1U1XqnKS1pwyvazpSkcKpzzm7VCqMiidzple1lylw03FFgtfiJlNJUNtEBuvVF1Q6i\/TH4D7pVul6oLSbecCcPS0VYoCQ\/hSbLRHqao2f6eyBUrRVMmo6VzbfgxgpcFO6Z2SoHQ03P4CWKm7GzFxlSxzD3fxPWCle1QEpftgNIE76bxHU9DmMwajBAhKVQSlDvtej04pGyUqFxBKqw9KS5T7Bis19yn3tKq7pmVawOYqDQ6G2IcVbw177ZSy0Fylhxqrnik97ItqcDtRRznzrtKSj5cHlgB39Y+VVhqUHpX7tiitts0PDyeb26K00qDUWxz+1QalJgls9iN8eMY268aOd9QpBazU3341c+mQRfuvayT8e9n16nF5AKx0i7l004B0vxKEcW6YneejvxiV2prkVFCRppRM563QflrvOZpKzqUnvQlGpU\/K175KUxqu1iCSW8mQtBejUPZ+qJNBmYCtq28qX6Etc7VJmE7opTVejKUX\/O30PTtEaRR7zVV6tetA9UgjlSqVu+aUWtBPWSuNImyV\/U8II1Ppw+a3PsmdKxRZD7KuneKUV0oCjyYW\/O1IVN\/up7ky2jZLD6Oe1FxaahBqk6KN0gY2T9veojsgrYGeRMdhozTKX3Vd8BMfXT2pPkZLbkCqB6QirSIodZ3SjR1pnpxb9XuypCjFW56T9JEqpqC8sxkSat3a3Ogpmox37B6qYOF+uDrt5QIOSDO2kWnyqy8rSE4iS8C5NGO+Sf5aU8dHpjE+bKF8wEccROe5tHSgQyWtnnF4OxmnFbf2+KgBLvhZBJJnSveDz3gVx\/GYrBRqmdKe5ONOsvS1TKk7kDsKlbUSqmVKJc+UhlnBKOAWPxO5ayT4QlxgSk8mNcTAGtfx5s1VGmYu1JXZNXX5dv41V2nO0jKJ2Z9z3BWc0oG8L8Q5sgVOqbySH3HuUQOn1JAWlOaMFTLOkKqnMqXy+lE5jRPgrn6eUllBaZ66FiqVddBR3rYcwEpzR53k3IYg9wAjwErzeZRxkdz2vpVKZcyUnk\/j7WilUhmHHuRvn26lUhkXzx8lbKdSCQvN8isPwPueChAPSkVisOYqNfILoHhQKrJwpblKi\/aN9kQPPeiUnsI7iLSj9DLdQ2AqRbHQ4vK50GZ0oErFgtLyy3QPAaoUCx0YqRfdjQrwCTzFxxqIBKVe4cFTgLv6xUpFDjoqPssLsFLKkjKBDyg+wAiwUlzYApF7evJSXGkAVkqBPyilHGDUXqUmd9+SsuIf8MHFNHhnSmmdUhv4DTUK4J0pLXG6XjZwlXLevwRT741Ho7lKbVrKY66gdCS8bbK5SqmHwvFtOSwMRpkArJQrKHX7HG86BrJSnu\/mUk\/VNGn1CWSlPGPzCVUp4H4pg9Iff\/q53DU\/\/PLrb7TXAI6eGJS+vNx8\/JT5DEYZxffzly\/Xv\/9Bu2irlb7cEL6eP2FbE\/xonam5TvmTclXASqn7Rd\/8lSp9+w0hP+m9kqxjf7+HkrUZc\/dwOh7wYaP0++fiywJW6tFm7N7ebHizdqcfQIIqc0q+t3v02N8bpdf\/FF8WsFI6H\/MKPvnai\/MHN0bfUa7aaqWfiNGXH86fwHcB6p0vnPpOjH75j3LVVitFX9\/efM0wuq5DNaxljKe++\/f6Hc0o5H4pC9\/elHv9Z6pQ0NHTxdIplQ5QpSO1dyQ\/AqhStXckP6YvOi3AScVKt4cXz7NC+WoxHMvya8mnVSrVdWM10kMXDePoPfvbfANLUGERlB8HS6hS6TAYzrQg8YIR0p+Y32UkwZ34cZ2DVOmj6oM2CQLra1hIQyOyS4\/5ZEM\/QSgRWleaMkuVWhXfLCkDvLRmxWuaBEm3LbEqxfeT+\/S0HV08l2qp0QfludRNP7fKGwcH5P\/l6Lpzz\/oOotQRz6V11aVO+rnV3+W2F2DmI188zVkuJCi11\/nUVHJL5CM29c35sHoFsJ8SO\/ft3A3jl88kNfqsoPc2eFyUeHVUS+dHCrimVpECnk5riiXFwVFsvR81NvmXiUtdJNbR0dHR0dHR0dHRUYr\/AQR6YoqOKBqcAAAAAElFTkSuQmCC\" alt=\"Atracci\u00f3n entre dos cargas puntuales\" width=\"411\" height=\"181\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Ley de cargas - Wikipedia, la enciclopedia libre\" width=\"227\" height=\"162\" \/><\/p>\n<p style=\"text-align: justify;\">El electromagnetismo, dec\u00edamos al principio, es la fuerza con la cual dos part\u00edculas cargadas el\u00e9ctricamente se repelen (si sus cargas son iguales) o se atraen (si tienen cargas de signo opuesto).<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n magn\u00e9tica es la fuerza que experimenta una part\u00edcula el\u00e9ctricamente cargada que se mueve a trav\u00e9s de un campo magn\u00e9tico. Las part\u00edculas cargadas en movimiento generan un campo magn\u00e9tico como, por ejemplo, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> que fluyen a trav\u00e9s de las espiras de una bobina.<\/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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"QU\u00c9 SON LAS ECUACIONES DE MAXWELL?... - Lokos por la F\u00edsica | Facebook\" \/><\/p>\n<p style=\"text-align: justify;\">Las fuerzas magn\u00e9ticas y el\u00e9ctricas est\u00e1n entrelazadas. En 1873, James Clerk Maxwell consigui\u00f3 formular las ecuaciones completas que rigen las fuerzas el\u00e9ctricas y magn\u00e9ticas, descubiertas experimentalmente por Michael Faraday. Se consigui\u00f3 la teor\u00eda unificada del electromagnetismo que nos vino a decir que la electricidad y el magnetismo eran dos aspectos de una misma cosa.<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n es universal, de muy largo alcance (se extiende entre las estrellas), es bastante d\u00e9bil. Su intensidad depende del cociente entre el cuadrado de la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y <em>2hc<\/em> (dos veces la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> por la velocidad de la luz). Esta fracci\u00f3n es aproximadamente igual a 1\/137\u2019036\u2026, o lo que llamamos \u03b1 y se conoce como <em>constante de estructura fina<\/em>.<\/p>\n<p style=\"text-align: justify;\">En general, el alcance de una interacci\u00f3n electromagn\u00e9tica es inversamente proporcional a la masa de la part\u00edcula mediadora, en este caso, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, sin masa.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSoFia3Oq5oRM_KBIi-BOk5HM7rT5MnJEb5Ul6e1affiPKflW7DDQutCCLGHJeVx9RjRBM&amp;usqp=CAU\" alt=\"F\u00f3ton - F\u00edsica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSMmeuG_HMPIntCiqh7MscD0-qoU5PgHzCFtVUqOeeKPWFtmTGMMmLHHXDlDlFYOP-0Jlk&amp;usqp=CAU\" alt=\"Meio Ambiente: F\u00f3tons e suas aplica\u00e7\u00f5es\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><span style=\"text-decoration: underline;\">&#8220;El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> es una part\u00edcula que tiene vida infinita:<\/span>\u00a0\u00a0puede crearse y destruirse por interacci\u00f3n con otras part\u00edculas, pero no puede decaer espont\u00e1neamente.\u00a0A pesar de no tener masa, est\u00e1 influenciado por la gravedad y tiene energ\u00eda;\u00a0en el vac\u00edo se mueve a la velocidad de la luz\u00a0<em>(c = 300.000 km\/s aprox.)<\/em>\u00a0, mientras que en la materia se comporta de forma diferente y su velocidad puede descender por debajo de c.&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\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<img decoding=\"async\" src=\"https:\/\/www.revistadyna.com\/Recursos\/Controles\/Imagen.aspx?Ruta=\/Documentos\\Informaciones\\d8e2ac07-5d45-4fe9-bb08-2a0ca512fbd0\\Cuerpo\\Sint%C3%ADtulo.jpg\" alt=\"Se reproduce la curvatura del espacio-tiempo dentro de un chip - REVISTA DE INGENIERIA DYNA\" \/><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n antes hemos comentado sobre la interacci\u00f3n gravitatoria de la que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> descubri\u00f3 su compleja estructura y la expuso al mundo en 1915 con el nombre de teor\u00eda general de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, y la relacion\u00f3 con la curvatura del espacio y el tiempo. Sin embargo, a\u00fan no sabemos c\u00f3mo se podr\u00edan reconciliar las leyes de la gravedad y las leyes de la mec\u00e1nica cu\u00e1ntica (excepto cuando la acci\u00f3n gravitatoria es suficientemente d\u00e9bil).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La Mec\u00e1nica Cu\u00e1ntica: El principio de incertidumbre II\" \/><\/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 \u00a0Principio de Incertidumbre de Heisenberg<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" \/><\/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<strong> \u00a0 <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a><\/strong><\/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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Viral | \u00bfSe puede resolver (\u2202 + m) \u03c8 = 0? Conoce m\u00e1s sobre la famosa ' ecuaci\u00f3n del amor' | Ecuaci\u00f3n de Dirac | Matem\u00e1ticas | RESPUESTAS | MAG.\" \/><\/p>\n<h2>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La ecuaci\u00f3n de Dirac \u2018(\u2202 + m) \u03c8 = 0\u2019<\/h2>\n<blockquote>\n<p style=\"text-align: justify;\"><span style=\"text-decoration: underline;\"><em>\u201csi dos sistemas interaccionan entre ellos durante cierto periodo de tiempo y luego se separan, podemos describirlos como dos sistemas distintos, pero de una forma sutil se vuelven un sistema \u00fanico. Lo que le ocurre a uno sigue afectando al otro, incluso a distancia de kil\u00f3metros o a\u00f1os luz\u201d<\/em>.<\/span><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">La teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos habla de los planetas y las estrellas del cosmos. La teor\u00eda de Planck, Heisenberg, Schr\u00f6dinger, Dirac, Feynman y tantos otros, nos habla del comportamiento del \u00e1tomo, del n\u00facleo, de las part\u00edculas elementales en relaci\u00f3n a estas interacciones fundamentales. La primera se ocupa de los cuerpos muy grandes y de los efectos que causan en el espacio y en el tiempo; la segunda de los cuerpos muy peque\u00f1os y de su importancia en el universo at\u00f3mico. Cuando hemos tratado de unir ambos mundos se produce una gran explosi\u00f3n de rechazo. Ambas teor\u00edas son (al menos de momento) irreconciliables.<\/p>\n<ul style=\"text-align: justify;\">\n<li>La interacci\u00f3n gravitatoria act\u00faa exclusivamente sobre la masa de una part\u00edcula.<\/li>\n<li>La gravedad es de largo alcance y llega a los m\u00e1s lejanos confines del universo conocido.<\/li>\n<li>Es tan d\u00e9bil que, probablemente, nunca podremos detectar esta fuerza de atracci\u00f3n gravitatoria entre dos part\u00edculas elementales. La \u00fanica raz\u00f3n por la que podemos medirla es debido a que es colectiva: todas las part\u00edculas (de la Tierra) atraen a todas las part\u00edculas (de nuestro cuerpo) en la misma direcci\u00f3n.<\/li>\n<li><\/li>\n<\/ul>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSDzGXM5ovtG71ubrihqXQqbe2CRPmovz1knQ&amp;usqp=CAU\" alt=\"Qu\u00edmica Unsaac - Cienciadato 4: Gravedad y el gravit\u00f3n El gravit\u00f3n es una part\u00edcula elemental hipot\u00e9tica de tipo bos\u00f3nico que ser\u00eda la transmisora de la interacci\u00f3n gravitatoria en la mayor\u00eda de los\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El gravit\u00f3n nexus de Stuart Marongwe - La Ciencia de la Mula Francis\" width=\"347\" height=\"177\" \/><\/div>\n<blockquote>\n<p style=\"text-align: justify;\">La Gravedad no quiere juntarse con las otras fuerzas en el Modelo Est\u00e1ndar, y, el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> no est\u00e1 a la vista ni se le espera. \u00bfPor qu\u00e9 ese Bos\u00f3n no se quiere dejar ver?<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">La part\u00edcula mediadora es el hipot\u00e9tico <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>. Aunque a\u00fan no se ha descubierto experimentalmente, sabemos lo que predice la mec\u00e1nica cu\u00e1ntica: que tiene masa nula y <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 2.<\/p>\n<p style=\"text-align: justify;\">La ley general para las interacciones es que, si la part\u00edcula mediadora tiene el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> par, la fuerza entre cargas iguales es atractiva y entre cargas opuestas repulsiva. Si el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> es impar (como en el electromagnetismo) se cumple a la inversa.<\/p>\n<p style=\"text-align: justify;\">Pero antes de seguir profundizando en estas cuestiones hablemos de las propias part\u00edculas subat\u00f3micas, para lo cual la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, que es la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> sin fuerza gravitatoria, es suficiente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Cu\u00e1l es el \u00e1tomo m\u00e1s peque\u00f1o? - Quora\" width=\"270\" height=\"202\" \/><img decoding=\"async\" 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1S5Jyqd+pmNDCX8zKg5A\/wA1k1uD06mjYgD2GkFBIfqLyKjx1aZK00zDmSQPloYpxvFXqNcWUcgP1J3j9+zNH\/8AR9BKns5hhviD8h+0u2c0pK+mcu2Kc\/eMyaqx3J+c6s8HwS+asx+IEoafD06t7sf0MKfyRf0cqiliB1hWJQm1OmpbLvYE6\/CdIeI4akuenRX0uLn6wOt2sb\/40C\/IQpJE22KqHAcQ+1MgdWso+sPo9n+78VSsq+ieI\/M6QDEcerPu1vb\/ANxdVxDv5mJ9zFaQ6b7OjqYrDUuRqEc3Ob\/xGkX4vj7sMqAKvIcvkNImJlTBybBRSNzUao12Yn3lHbWTSHP+fzeZExDM5MkJJCRDIkywSWFOAGYlhNBTlhTjAzEsJcUpYUoDIpoWNgLkx5wDh+HqVhTxdY0lYHxqAQHuLBidhvr6REhZWJUek6Slw6mpOVwSEBGazAudxAbVo+g\/6EmHoqqsuJSkRXp7WcIfGlxcXAsfiOk+ddo+N1MZVL1DtoqjyoOgE6vh3HFw2HpqaPiZgxqI1wVbwsMvK1tREHa3hIp1e8p+St4l6a7iZxlba8FuFJO91TE+AbMr0\/xC49xBLWhWEUpUVvX85vxPB5KhsNGGYfGaVasS0xeDNqIYkZd5ehhGdsoBJ6CdHhuHJh1z1iL\/AIYm0itvo1w9J61NVqAELzMw4xifs\/gC6kaHl84DxDjD1Dan4FG1t4bgcclen3NcX6HmPUS4+7szk+PRzVSuzG7EkyveHqfnGHFODvRN\/Mh8rjb2PQxcacTi09lRkmrRVnPU\/OULmXZJUpEEjMmEYOhmNz5V3kUcKznQadZvi3yr3abDc9Y0vLIb8IGxlfO2mw0EFJmhSVKQbsEqKGVM0KSpSIChkAXNussUkopv6nQRCLvop+Qg0IxO9h92YWjYkbASwE8BLAR0M8BLgSAJcCFAeAlgJ4LLBYUBAEuBPBZcLCh2E4N0UMzAaa+\/pOu7JYAVAatVF10Venrb1\/ScMQDURGNgx1Mc4fjFWmLKQBy02HS8mcXJUtFwkk7Z3PGcLRprmUquUEkbixA3HW8Q8JxSYym2DqmxJLUHPJt8s5vF8ReqfGxY8lH7CF4Dg1Wp42\/pqNbnQ+8muMabLvlK0gLE0Wp1DTYeNTYgdY7w3DqlampqDItMasdyIz4XhcPmZVcPWtcF9Qx9D1mOBx7\/AGg0cUMqVAUI5KG0DD6awTlLS0FJdgj8RpYcFKC3b8cSYjEtUbM5uZvxLANQqvSfdCR7jkfiIL3c0WOiHO9FDPA22l+7kZI+LJtDfhvF7Du6gDK2hB2Pv0mmP4Bde9w92Ui5T7yj0\/EIkyQ\/h3EalJlykkKdF3+X7R76YqXaexYyekIwfDzU12Ubn9p9DXhmFx4Vqg7iufgj\/wCQ5GIO0\/D8RhvAaZVOTrqh+I\/KSpRun\/ANvx\/Jz+MrKg7un84rYTdkMzZIN2CSRiRKkTQiUIiGVIlCJoZQwEUIl6QsC\/wH7yEplmyj4+glsQ4vYbLpGvkl\/AOwlbSxlYhmqrNFSXRJqiTVRJsyVJdacISnNkpRqIuQKqS604YlCbJh5SiLkArSmi0YwTDTVMNKUCeQpqYEPbNfTmIRhuGUx\/uM7DpGqYWEJhIPHFjWRoGoVUp\/7VMD1bUymJq1KnnY26DQfKMkwc2TBekccMVugeaT0IUwxBuNLRt3oqoExCklfK66OPfrDVwPpNFwPpKcIyJWWSF\/GKb1gjZBUNNMrOnnZB5Sy9RtpEoRb2JsejCx+s60YV6ZFSno6bdGB3U+hl0VKy5soYXsQwF1bmpkqLi6KlOLVnLLgr7CWHDz0nUDAjktvae+wjpNlGPwYOb+Tm14b+I\/LUwlKa0\/9tdfxHUx39k9JU4QdIemmJ5Dnqiuxvcx\/wAK7SVqS93UAqodCri+nxnjg5Q4STPBCS2ilmkugmvwfA4vxUm+zufunVL\/AKRDxLsdXpDNkzp+NPGtuumojI4W03w+Kq0tUdl9j\/LzB4Jx\/a7XwzRZovvRxL4EjlMGwk7vH496o\/qJTY\/iKDN81tFD0hzpj\/ocj6MD+cpLXuTX9g5f8tM5dsLB69PKPU6AdTOjxhp01LMHUeyNc9NHH5RZh8OXfvKmhOwAByL7EjWRLjWi48m9gaUCi2+825\/SDNQj56Kf3fEIPyY\/lBauFB5sPa352ipVSthb7ehK9O2899mc\/dPxIEbCgF8ot67n5zLIYvSk\/oOcV9mKCEIsHQzdDGibCUQQlEgiNCEeMVhiUoQlGAPjlp6ud+Q1MbYZ8xIsQRuDuInOjSMbLJQhCYea00hSU4vVK9EHXDTZMPC0pzdEEPWD0ANEtuIQiCEqq8yJbKn\/AAILMJ4K8lFozVaMyrKwRjTvcA2vte2kWYBMStNQVRnz5mqZySUI1TJax11vFLOo0UsDfSHYoxVj8C9NzXoC5PnTk4HMdGHIxyr\/AIiF9xNhSv8Aev7RvKvLEsP0LcDiErJnQ+hB0Kkbqw5EQkoINjeDsG72gcr\/AHgfI46OP13Evg8Yrnu3GSoN0bc+qHZx7a9QI4\/qEyZfp2vwXKCZtT9If3JmbUTLWdEv9MwBqZmLr1jBqc5nF9oESmzENnVyoTKbZABZ2Y9SbWG0tZ15If6d+BmwEydBNaLLUprUGgdQ1juL9ZjVp2F81gOu0tZUzN4ZIxdIBxDFJSXM530VRqzHoBMMTxcklKADkbudEX3bn7CDYfAkt3jsWY\/fI5dEX7o9ZMs3iO2VHDrlLSBUoPWqd5UFiPKm6oOp6t\/PZgKIUWH\/ADCAAosu0ycxwSW3tim29LoGdYM6whzBnMu0RTB3EwtNqhmGaS5FJACQqmBAKZh1BZwuVHVGNhaKs3V0XeUpUxC6dIdJm8lG8cQpxPd1Kl2NwQB6afkY8wCMPGMzXVVuxJOVBZRrsAJtRoqNgPkIfSEylk3ZtHGqIplzDKdJzzk0oXTMh5maLEgTFVUoLnrVMoO25J9gNTGWEpI+niBsGswKkqfvC+49ROT7UYMVMQmd8oKWVTcA662PW9tPaNOzHCHp1A5qM4RWCrrlVWN7b9bGNz9t3slQ93Wjq6eFQchEfa3F1qQSnhlP9TMWdRqoGwvyvrr6To1iPiuBxlZh3b00Cm6kZgbHkwsbiZRyO9s0cFWgDgnF2xNX7PUpMFFMlspqOcy2s43YAjfW2o+PUcP4RRSz09RyOYsPznzt+CVO+crXXvA7NfNZlb1sL72+AnedkMI9Ggy1HzlnLA66XAuBfcXH5ysji93slKUfwL+2GHxLMi0LZACzDTVr+G4OjDTb19IgbiuJp96zU1zeFSKagKjZr5wqk\/czaW0IXednxrgzYkgiu6BdQFA062IsYE\/CKtGiUpP3rsb56hAKkAgFdNdCRqdjJjmpUJwUnbEnDO1NdqtKkabXYqjkkuCblS\/9mttL236i3V47B94tqlIN6qdQeuvP4zh8Rx7E4SuKeJVSVs5CWzMt+R1F9OhnQdn+2C4muaOVhmDMpa2YWPlawF9PTlNW248tE0k62WqGtQ8rOy9KiM1vTOuvzzSKXH76NTuf7GRvzIP0nSvUgeIpI\/nRW91BkrJIr01+BNU42lvJUv0yN+otOYx+Mqu57uk2U7Z01H1nWV+D0DspX\/BmA+V7QRuHBfKVP+aK31sDLU2+wcKEaY\/EFQioiWFrsSx\/7V5zJuF1KpvWd39G8Cf9g1P0j9qjppkS39t1\/eYPi+qH4EH87TVS5ef8MXGvH+gVPBrTAFr22FrKPZZLvNKmKXnce6mCvXQ7MPnNotoykkylRhBXtyM1qMIJUM0U2Yyxoq59YLUaTUaDPUlcyHAio0wzTz1Jh3kTkHEDptGGHaKabw6g85mdERxSeGU3imlUhdOpMGdEWNabwuk8UpUhVOrM2jWLG9N5evS7xcuZl\/xNovp1oQleQ1Rd3oyXszSY3d3b4j9p0fC6CUE7umLDfcm566xUleEriJMnJ9scUl0h4leUxYaohVXZCfvLvFiYmbLiJNMrTFjdkVep3j1nYnc2sx+N51mDtTpqikkILC5ufnFS4mXGKg3J9iUUuhz9okGvFH2qQ2Jk0x0hD2x4jSVx4A7jRgRYrpyNucx7JYqi9UsECPy5ljbraO8RTSp50VvcAylKmlPyIq+wAm0WuNNf2Q4u7HLVpg1aAtiZi+IiSK0GvWg1StBHrwd681iiGwmpWgdVwZk9aDPWmiRm2WqN0glV+tj7zz1YK9SaRtdGcnfZDlelvbSDu3Qn5zzvBneaKTMZJEu56\/SDu59JDvB3eVyIcTzvMO8lXeY95CyaB0eF0akAWE05my4jKnVhSVYupwmnM2bRGKVoQleLkm6zNmiYySvN0xEWrNqclloZpiJumJi1ZqshotDNcVNFxUWrNlhSGMBipYYqACWEQ7D\/ALVI+1QKejpCDDipQ4mDShlJILCmxMybEzAzNpSRLNnxExevM2mLykSy715g9aUeYtLRmyXrQd6k80HaWiGeepB3qSWmDSjNkPUg7vJeYPGSyjvMc8l5jFYj\/9k=\" alt=\"Qu\u00e9 es lo m\u00e1s peque\u00f1o que existe? - Jot Down Kids\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<figure id=\"attachment_288\" aria-describedby=\"caption-attachment-288\"><figcaption id=\"caption-attachment-288\"><\/figcaption><\/figure>\n<p style=\"text-align: justify;\">&#8220;Durante mucho tiempo se pens\u00f3 que los \u00e1tomos eran las part\u00edculas m\u00e1s peque\u00f1as que exist\u00edan, m\u00e1s peque\u00f1as que el polvo de arena, m\u00e1s diminutos incluso que las c\u00e9lulas. Los \u00e1tomos son la base de todo lo que conocemos, todo est\u00e1 formado por ellos. A su vez, los \u00e1tomos est\u00e1n formados por tres tipos de part\u00edculas: los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, todos tan peque\u00f1os que cuesta verlos hasta con los microscopios m\u00e1s avanzados.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/cdn.agenciasinc.es\/var\/ezwebin_site\/storage\/images\/noticias\/primeras-evidencias-de-un-nuevo-modo-de-desintegracion-del-boson-de-higgs\/3059355-2-esl-MX\/Primeras-evidencias-de-un-nuevo-modo-de-desintegracion-del-boson-de-Higgs.jpg\" alt=\"Primeras evidencias de un nuevo modo de desintegraci\u00f3n del bos\u00f3n de Higgs\" \/><\/p>\n<p style=\"text-align: justify;\">Pero algunos investigadores quisieron ir m\u00e1s all\u00e1 y se preguntaron si ser\u00eda posible dividir los \u00e1tomos y sus part\u00edculas. Si fueses t\u00fa, \u00bfC\u00f3mo los romper\u00edas en pedazos? Seguramente habr\u00e1s pensado en algo parecido a lanzarlos con fuerza contra el suelo o contra alg\u00fan material mucho m\u00e1s duro. Pues s\u00ed, \u00a1est\u00e1s en lo cierto! Ese es el principio de funcionamiento de un\u00a0acelerador de part\u00edculas, el instrumento que utilizan los cient\u00edficos en el Centro Europeo de Investigaci\u00f3n Nuclear (CERN, en ingl\u00e9s).&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La mitad de los \u00e1tomos de tu cuerpo llegaron de m\u00e1s all\u00e1 de nuestra galaxia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTmYeW89B1XvDNznEgZGeVpHZzLYRUGkEF0Yw&amp;usqp=CAU\" alt=\"\u00c1tomos y mol\u00e9culas Jos\u00e9 R. Valverde CNB\/CSIC - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Si viajamos hacia lo muy peque\u00f1o tendremos que ir m\u00e1s all\u00e1 de los \u00e1tomos, que son objetos voluminosos y fr\u00e1giles comparados con lo que nos ocupar\u00e1 a continuaci\u00f3n: el n\u00facleo at\u00f3mico y lo que all\u00ed se encuentra. Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que ahora vemos \u201ca gran distancia\u201d dando vueltas alrededor del n\u00facleo, son muy peque\u00f1os y extremadamente robustos. El n\u00facleo est\u00e1 constituido por dos especies de bloques: <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. El <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (del griego \u03c0\u03c1\u03ce\u03c4\u03bf\u03c2, <em>primero<\/em>) debe su nombre al hecho de que el n\u00facleo at\u00f3mico m\u00e1s sencillo, que es el hidr\u00f3geno, est\u00e1 formado por un solo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Tiene una unidad de carga positiva. El <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> recuerda al <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> como si fuera su hermano gemelo: su masa es pr\u00e1cticamente la misma, su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> es el mismo, pero en el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, como su propio nombre da a entender, no hay carga el\u00e9ctrica; es neutro.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"\u00c1tomo y part\u00edculas subat\u00f3micas | Proteccionradiologica's Blog\" width=\"340\" height=\"142\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Din\u00e1mica. Sistema de part\u00edculas\" width=\"198\" height=\"149\" \/><\/p>\n<p style=\"text-align: justify;\">La masa de estas part\u00edculas se expresa en una unidad llamada mega-electr\u00f3n-voltio o MeV, para abreviar. Un MeV, que equivale a 10<sup>6<\/sup> electr\u00f3n-voltios, es la cantidad de energ\u00eda de movimiento que adquiere una part\u00edcula con una unidad de carga (tal como un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>) cuando atraviesa una diferencia de potencial de 10<sup>6<\/sup> (1.000.000) voltios. Como esta energ\u00eda se transforma en masa, el MeV es una unidad \u00fatil de masa para las part\u00edculas elementales.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"IS\u00d3TOPOS Y RADIOACTIVIDAD\" \/><\/p>\n<p style=\"text-align: justify;\">La mayor\u00eda de los n\u00facleos at\u00f3micos contienen m\u00e1s <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>. Los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> se encuentran tan juntos en el interior de un n\u00facleo tan peque\u00f1o que se deber\u00edan repeles entre s\u00ed fuertemente, debido a que tienen cargas el\u00e9ctricas del mismo signo. Sin embargo, hay una fuerza que los mantiene unidos estrechamente y que es mucho m\u00e1s potente e intensa que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>: la fuerza o interacci\u00f3n nuclear fuerte, unas 10<sup>2<\/sup> veces mayor que la electromagn\u00e9tica, y aparece s\u00f3lo entre <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> para mantener a los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> confinados dentro del n\u00facleo. Act\u00faa a una distancia tan corta como 10<sup>-15 metros, o lo que es lo mismo, 0\u2019000000000000001 metros.<\/sup><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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AtoL6eN\/jUfBRuqhGZSovaw1NzfXxqSikkAC5JsB1rCZ5l5G+nfbxPL6Xg8SZMDE5PEGj18pFFaWs+mDMWDiiPtZowfMuCa0FdceofVYxaM693viHNKUqWpSlKBVfhtcRKeiIP5j\/WrCq\/D6YmUdUQ\/FhQVkuJ+cYnrb3VE2ntmPeLEbhmUsNNLKLm58q7bYiKSN0bUVmttbMkleRhIqhoTGuhutySxv0OnuqHr1zia1tVZ4XFLKiul8rC4uLadbVabPkcIzKxAj4sotZvtX9AaqcJFkRE04VA05aC1abs3hbRsWGjaW8KlPV8Rj59+EvaUpIREYqZGtmHMADMSPGwt611wuJKxOXN2jLBj1y6j1II99dNm4R1Zd4VIjUohGpOo4j0NgB76YzBuXYKRu5Mpe51GXnYd+YAD0o8dVbbxEkUD53LF47\/AISSAwFvq2bTyrPbM2oEUr3EWNbLtPs4zwlVtm1tfQG4ta\/\/AO5V8smDxsUcEMpsQax0mYnl4v1K989K2j1x\/wBdNpzRNKyLFqLE6nk19bX5ac68wLaDS3KvEQcQdmJKhgDbWzG9ieg7qm4DCtLIqICWY2\/z5CseeXk62nS0RXz+76XBKZIMLIeedD71K\/1q\/qnxMAjXDRL3SKPyqx\/pVxXXHp9bnExWIn25qsPBivCVLfvISfirfA1Z1B2xAzJmT20IdPEj6vqLj1qV3baGBWQcWhHIiqZ9hPfQqR43HwtV7gsQsiK68mF\/7g+IOhHhUijbPqNKRxWfCmwGxFU5nNz0HL\/NXArmlFNNLXnm0lKUoo4NVGP2MrEspsTzHd\/irilF89LUnmss0uwnvqVA9T8LVb7N2esQ01J5k1NFRto4kRxs5FyNAOpOgHqaNNOo0vHEz4eGGOfESN3RqIx5njb4ZasahbJwxjjAY3Yks56sxzMfefcBU2jApSlAqt2ucjwydwfI3k\/D\/NlqyqPjsMJEZG5MCPLoR4g6+lB47W2ck6FJFuPiD1BrFY3sLKD81IpX71wfgCDW12TiC6Wf20OVx4jv8iLH1qaBVbUi3tzb9Jlt5tHlhdldhuINO4IH1Vvr5sf7VtcPCqKFQAACwA7q9a5pWsV9LYdNnjHFIKUpVm7is\/2k7MpiOIHJJ9oC9\/Md9aClRMRPiWemVNK9to5h85\/8GnvbPFbrdv0y1ouznZSOAh3OeQcjawXyH9a0lecjBQSTYAXJ6AVEUrDmy6DDO3dEeflCx3HPFH3JeVvQFFHqWJ\/cqyqs2KpbNMwsZDdQe5Roo\/r61Z1Z2lKUoFKUoFVuOOSeJ+580TevEvxW371WVRNp4beRst7Hmp6MDdT7wKDtjcIsi2YeR7xVJLsF78LAjxuKudl4reRhiLMNGHRhoR76lUbZ9RpnHFZ8KTBbDAN3N\/AcvfV0i2FhXalFdNb6TzaSlKUZuDVLt7s7FiNWBVvtLz9etXVKiYifammddK9to5hhR2B11n4fwa\/rWk2HsKLDjgF2PNjqTVtXjiplRC7GyqLk+VRFKx6YZdHjnPdWvlEfixSjuiQsfxOco9bK3vqyqv2PCQpdxZ5GzsOncq+iget6sKs6ilKUFRL\/AKeQv\/subvb\/AG2P17fZY8+h161bg11dQQQRcHmKqhE+H+jBkh+x9ePxT7S\/d5ju6UFvSo2DxaSC8bA9eo8COYPnUmgUpSgUpUXG41IxxtYnko1Y+AUamg95HABJIAGpJ7qrMKpnkErAiNPolP1jyMhHwUeZ76DDPOQ0wyRg3WLvbxkI\/kGnW9WwFApSlApSlApSlBV7RiZH38YJIFpEH11HePvL3dQSKn4eZXUMhBUi4Ir1qsnwjxsZILam7xE2VvFT9V\/ge\/rQWdKh4HHpJoLq45o2jD0\/qNKmUClKUClK8cTOqLmdgqjvJtQe1VGIb5Q5jX6FD843c5H+2OoB9r3da5dpMRouaOHvY6O\/go+qvidT3W51YwQqihUACgWAFB60pSgUpSgUpSgUpSgqschhkMyAlGtvVHhoJAOoGh6gDpVjFIGAZSCpFwRqCOtelVT4Z4SWgGZCbtFe3m0Z5A\/dOh8KC1pUXBY5JL5DqOanRh5qdRUqgUpSgUpUfF4pI1zSMFHj3+AHeaCRVPf5S4t9BG1\/CRwdPNFOviR4VyySYj2g0cP2To8nn9lPDmfCrSNAoAUAACwA0AoO9KUoFKUoFKV5PMo0LKD4kCgjYvZqOc1ir\/bQlW945+RvXmsOIT2ZEkH31yt+ZNPhU+OQMLqQR1BvXegp22jiBocE7eKyR2\/iINcrtDEMbDBsvi8kdv4STVvSgrTBO\/tSrGOka3b87\/0Fe2D2fHGSwBLHm7Esx\/eOvoKmUoFKUoFKUoFKUoFK6SOACTyAua8dn4uOVBJEwdDcBh4EqR6EEelBJpSlBFxuBSQDOoJHJhcMPJhqKjrhZk9ibOv2ZVufzrY++9WVKCpkxuIU2OFz+KSLb3Pauo2liDywTjxaWK3wY1cV4Q4lGZlVgWQgMB3Ei4B9KCIBiX5tHEPAF295sPga7YfZaK2di0j\/AG5DmI\/CPZX0AqwpQKUpQKUpQKUpQKUpQKUpQKUpQRMbs9JLFl4hyZSVYeTDWvAYedPYlVx0lXX862+IqypQVD4\/ELocIW8UkS38RBrqNo4g6DBOPFpI7fAk1c0oK0xYh+ciRj7i52\/M2nwrvhdmxo2c3eT7bnM3pfRfIWqfSgUpSgUpSgUpSgVhO1GwxJJiJjhiwG6RbKSzfOBpHAHPhNvQ1u6UEDAwq0KBEeFbXCDgK+BA\/Ssb2iEm8xpjGLzBoTFkWa2a4zlLCx0591fQaUHz3GNiLYpMMJwm9hYZ0lN0IG9yXIJ8VUg87V6YnDzrCqq8jIZGZQ0MwULkHCVWQyqM17Ek69xFb6lB8+aPEZTvUxGfcIMNkLtaQFsxci3ETkN37vWo+1IZR8uktit6ixGHIJcu83a5yijQ3ca91fSaUHlh3zKp11AOoIPLvB1FetKUClKUClKUGVG1pXxMqmZIlimSMRMoJkQorGS9s1yWIFrAZDe9UvZjaUkQw\/8AqI2jlxc8e6snCN7MwOb2s9x1tYjTvrevhkLZiiFgLBioJt0vztXl+zYRa0MWhuOBdD1GnOgyOze0cj4mJTOhjlaZeUYC5L5Ct+MNpY57g62FR121izgJsWMVHaNJgBkS+eOV1Vj3cQU3Gndatz8ij1+aj1NzwLqep05+NdVwEQUqIowp1K5Fsbd5FrGgxu0tvzxnE2xUR3MMcy8MepYnNH+DTQ+1rzr3xnaKXNK6yKu6eNY4LKd8HCEtmPFrmIGU2GTW9ar9mQf+iLX\/AI0\/tXoMIl1bdpdRZTlF1HQG2g8qDEYrb06NiH+VoUhxUUQjKR8SyGLMGYa3G8IBFvZ1vUraW2ZV+V7vEKTDLCQcsZsjlQ6tYcgCeLmLc61P7MhN7wxam54F1PU6c67R4GMXKxRjMLNZVFx0OmooMhtTtG4G0t1ikPyeNXiNozlJQsUOnELgc9dedeW0Nvzp8ptiojuYEnXhj1LZrxn7mmh9rXnWyGzIbW3MVrWtkXlzty61wdlwf+iHp9Gnu5UFd2s2i0eAlxEcio6xZ1ayst7A2s2hB5Vn9q7fnj+VWxUR3MUcq8Mepa+aP8Gmh9rXma2z4VCmQxoUHJSoK6cuG1q8jsuH\/wBEWvP5tP7UGWn2\/iHxEoiZFWN4wqMUtIrBSW14ze5C5NLrrevGTtNOryMLyKFmyIojZGMYbKoK\/OgjKc2Yc+VbQYRAVYRpdRZTlF1HQG2g8q5jwqKxdY0DHmwUAnzNr0GH2ht+eOGUpikkK4YTiXJHlR8wG7IAtlYE2HtDKdauez20pTipMPLOktoYpVIVVILlwy2XmvCCL668zV4MBFlK7mPKTcrkWxPUi1ifGuYsHGrZliRWtbMFUG3S4F7UEmlKUClKUCoO3Iw2HlBv9Gx0JB0UkajWp1RsfBvEZMzLmBBK2vY6G1wRQYDse8eIXBxTb5Dut8rGSRd+3JxfNcquhIPO4tpe+z21tYYaF5WjkZUIBAtcgkC4udbVAfsnGYoIt7MBh2zRMCgZSBYcWW9rXHjfW9We2tmLiITC7uFNsxWwJtr06juoK3EdpwhkDwSjdPGrm6GwkKqrDXXVtQNRXEna6ETtDqSsgiYgi4YgH2PaKjMLmu2L7LpJvc88x3uQvqmu7IK\/V0sQKlwbDRJGdZJAHcO6BgFdwAM5AF7nKLgEA25UEBe2MPzhIIWJXZiGUkZGyZSgOZWJ5Aiu20O1AiWTPh5M8aoxjDIWKu2QMDexs2hF69P\/ABWAgiQvIChTjIuA3PjADHwuTawtXGJ7MxyKweWVnfIGkJXNlRsyp7NgM2vK5POgmbL2tvZJI2ieOSMKSrFTcOLggqSO4jzFWtVuC2UEmkm3js0iqrBstrLe1gAOp99WVApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlB\/\/2Q==\" alt=\"Un mes\u00f3n de cuatro quarks desaf\u00eda la fisica y los f\u00edsicos | Portalhispano's Weblog\" \/><img decoding=\"async\" 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\" alt=\"El confinamiento de los quarks \u2014 Astronoo\" \/><img decoding=\"async\" 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Oa8M+f0R8zm31\/Lol6HusTHtD7jU5fh6+P0NTAPWgAAAAADZCWDWZTLMd+MomE23vJReUzptP4jljGcHHpm+lPB08Gef2oyYa2ddW1Zyi9znby8lJ4NH3rBr+9NfNeD\/AIfVFmbNE1ecWGKS6jgDTqVzXUKrw87ZPRPtDtrawt8QaTSwsPq8HilDU6lOSlCTTW6zhtepJ1zW53fK5uTa65e3mtzj3nctMNVrq9SFRTy8Zzg6jjtqnRpJTy66VRpPOI9k\/U4Y+qlRy3k2\/N5PCWOYl0r3kg4w6y+KX8L5EMA2y3kwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGUz6Uj4B7reYNPpyMNmAJvMgADwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAP\/9k=\" alt=\"Cu\u00e1l es el radio del quark? - Quora\" \/><\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> son las part\u00edculas mediadoras\u00a0 de la fuerza. Los Gluones confinan a los Quarks dentro de los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>).<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n fuerte est\u00e1 mediada por el intercambio de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> virtuales, 8 <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> que, como su mismo nombre indica (<em>glue<\/em> en ingl\u00e9s es <em>pegamento<\/em>), mantiene a los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> bien sujetos en el n\u00facleo, y cuanto m\u00e1s se tratan de separar, m\u00e1s aumenta la fuerza que los retiene, que crece con la distancia, al contrario que ocurre con las otras fuerzas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/c.tenor.com\/Y23Sr36u5RYAAAAC\/sunrising-sunrise.gif\" alt=\"Sunrising Sunrise GIF - Sunrising Sunrise - Descubre &amp;amp; Comparte GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">La luz es una manifestaci\u00f3n del fen\u00f3meno electromagn\u00e9tico y est\u00e1 cuantizada en \u201c<a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>\u201d, que se comportan generalmente como los mensajeros de todas las interacciones electromagn\u00e9ticas. As\u00ed mismo, como hemos dejado rese\u00f1ado en el p\u00e1rrafo anterior, la interacci\u00f3n fuerte tambi\u00e9n tiene sus cuantos (los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>). El f\u00edsico japon\u00e9s Hideki Yukawa (1907 \u2013 1981) predijo la propiedad de las part\u00edculas cu\u00e1nticas asociadas a la interacci\u00f3n fuerte, que m\u00e1s tarde se llamar\u00edan <em><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/em>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/4.bp.blogspot.com\/-yoejEBae76s\/WxlGk19Sm_I\/AAAAAAAAJYc\/RO4okr8OPK8f7J4AdSoK-z3wOhPWkmVWwCLcBGAs\/s1600\/aumento%2Bde%2Bvelocidad%2B2.jpg\" alt=\"Respuestas (XC): \u00bfPor qu\u00e9 la masa aumenta con la velocidad? \u2013 Ciencia de Sof\u00e1\" width=\"516\" height=\"278\" \/><\/p>\n<p style=\"text-align: justify;\">Hay una diferencia muy importante entre los <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> y los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>: un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> es un trozo de materia con una cierta cantidad de \u201cmasa\u201d. Si esta part\u00edcula est\u00e1 en reposo, su masa es siempre la misma, aproximadamente 140 MeV, y si se mueve muy r\u00e1pidamente, su masa parece aumentar en funci\u00f3n E = mc<sup>2<\/sup>. Por el contrario, se dice que la masa del <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> en reposo es nula. Con esto no decimos que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tenga masa nula, sino que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no puede estar en reposo. Como todas las part\u00edculas de masa nula, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> se mueve exclusivamente con la velocidad de la luz, 299.792\u2019458 Km\/s, una velocidad que el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> nunca puede alcanzar porque requerir\u00eda una cantidad infinita de energ\u00eda cin\u00e9tica. Para el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, toda su masa se debe a su energ\u00eda cin\u00e9tica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"http:\/\/www.uco.es\/hbarra\/Blog\/rayos_cosmicos.jpg\" alt=\"Rayos c\u00f3smicos y meteorolog\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">Los f\u00edsicos experimentales buscaban part\u00edculas elementales en las trazas de los rayos c\u00f3smicos que pasaban por aparatos llamados <em>c\u00e1maras de niebla<\/em>. As\u00ed encontraron una part\u00edcula coincidente con la masa que deber\u00eda tener la part\u00edcula de Yukawa, el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>, y la llamaron <em>mes\u00f3n<\/em> (del griego <em>medio<\/em>), porque su masa estaba comprendida entre la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Pero detectaron una discrepancia que consist\u00eda en que esta part\u00edcula no era afectada por la interacci\u00f3n fuerte, y por tanto, no pod\u00eda ser un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>. Actualmente nos referimos a esta part\u00edcula con la abreviatura \u03bc y el nombre de <em>mu\u00f3n<\/em>, ya que en realidad era un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, hermano gemelo del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, pero con 200 veces su masa.<\/p>\n<p style=\"text-align: justify;\">Antes de seguir veamos las part\u00edculas elementales de vida superior a 10<sup>-20<\/sup> segundos que eran conocidas en el a\u00f1o 1970.<\/p>\n<table style=\"text-align: justify;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"115\"><strong>Nombre<\/strong><\/td>\n<td width=\"72\"><strong>S\u00edmbolo<\/strong><\/td>\n<td width=\"101\"><strong>Masa (MeV)<\/strong><\/td>\n<td width=\"96\"><strong>Carga<\/strong><\/td>\n<td width=\"67\"><strong>Esp\u00edn<\/strong><\/td>\n<td width=\"125\"><strong>Vida media (s)<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Fot\u00f3n<\/td>\n<td width=\"72\">\u03b3<\/td>\n<td width=\"101\">0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">1<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\"><span style=\"text-decoration: underline;\">Leptones<\/span> (L = 1, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Electr\u00f3n<\/td>\n<td width=\"72\">e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">0\u20195109990<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Mu\u00f3n<\/td>\n<td width=\"72\">\u03bc<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">105\u20196584<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20191970 \u00d7 10<sup>-6<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Tau<\/td>\n<td width=\"72\">\u03c4<\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\"><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino electr\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>e<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino mu\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03bc<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino tau\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03c4<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\"><span style=\"text-decoration: underline;\">Mesones<\/span> (L = 0, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n +<\/td>\n<td width=\"72\">\u03c0<sup>+<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n \u2013<\/td>\n<td width=\"72\">\u03c0<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n 0<\/td>\n<td width=\"72\">\u03c0<sup>0<\/sup><\/td>\n<td width=\"101\">134\u2019976<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u201984 \u00d7 10<sup>-16<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n +<\/td>\n<td width=\"72\">k<sup>+<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n \u2013<\/td>\n<td width=\"72\">k<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n largo<\/td>\n<td width=\"72\">k<sub>L<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">5\u201917 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n corto<\/td>\n<td width=\"72\">k<sub>S<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u2019893 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Eta<\/td>\n<td width=\"72\">\u03b7<\/td>\n<td width=\"101\">547\u20195<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">0<\/td>\n<td width=\"125\">5\u20195 \u00d7 10<sup>-19<\/sup><\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\"><span style=\"text-decoration: underline;\">Bariones<\/span> (L = 0, B = 1)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Prot\u00f3n<\/td>\n<td width=\"72\">p<\/td>\n<td width=\"101\">938\u20192723<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutr\u00f3n<\/td>\n<td width=\"72\">n<\/td>\n<td width=\"101\">939\u20195656<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">887<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Lambda<\/td>\n<td width=\"72\">\u039b<\/td>\n<td width=\"101\">1.115\u201968<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u201963 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma +<\/td>\n<td width=\"72\">\u03a3<sup>+<\/sup><\/td>\n<td width=\"101\">1.189\u20194<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">0\u201980 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma \u2013<\/td>\n<td width=\"72\">\u03a3<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.1974<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">7\u20194\u00d7 10<sup>-20<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma 0<\/td>\n<td width=\"72\">\u03a3<sup>0<\/sup><\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201948 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi 0<\/td>\n<td width=\"72\">\u039e<sup>0<\/sup><\/td>\n<td width=\"101\">1.314\u20199<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20199 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi \u2013<\/td>\n<td width=\"72\">\u039e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.321\u20193<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201964 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Omega \u2013<\/td>\n<td width=\"72\">\u03a9<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.672\u20194<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">1\u00bd<\/td>\n<td width=\"125\">0\u201982 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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jK87jOaoXK0RTMUIrdngjo3oa8tCaCIVIRjhkhgfny4bH3eXHThY6v78wHRpbtlBTemB8Sk0eTC3FJVOzux\/usKfTMJMpWdMwOwWNXkONxnxLLVYLAwJPGeNxjHPGHH9ZAZbsLagDVZV0yGzWVcBl5SnmDK6qeJ5CtsJRfRKaY2WXIjQEwe+wJ2JK45VGM3A2ezBRiSi5o6lFxczyheZviChxmK0QP8THktUeqdx8\/jkdKk7ftoz7j74+XRuaeV46f7Pp6dQYumBxPEvJ8ue2SYwieIJUFKFtkJkzpjQjlkoNpBOHJqHWU0xATh9ImMCFVuwz\/\/CbcGPmw7rENa72KKzUMZj5nk2ZjBTTmv2YDclYvQKJMyHuVSJkNDOEzeGEZjN5A1mt3kOVeB0IcQkIsBlWyQmJsEqTPHumamDpZ9PTaHS8YO\/nJ+e0iaWaiqnyjSzz2wTxDtBvkIZUToo9wu3mBKxOSk1Z7RhEIx28TNiLJRlmmir6bDbPU\/ImICENiNDxKqWkHB70BcUr1QgkeFmoTIkUIY7nTE9aj6DmI3lwBfpqILi130RgcDDCJvEZCIaT9SWTZq+1CROub9EpVM6N5qa0mESmi9Nmmcm4cERmyUBDv+LDCa3xPOb+tJYS0gwqZUbNI4fYhL4cfphswUZwetjQka3yJNhIShwSgU2YRyDGMKXwTtN6AJl8E4VGe4KQgCTwD7OMg0kjBRZDTL5HGkZCQzbIFE2VVlaVgkJbOlk2f7EqcnSyv1Tk1P74U4Z3Jx8KLMNn4S5CXvvBYrCWp0wg5fBCb\/lM4po3HR4AXRknAPdGN0W0wTOa\/DVHPZOELHnTaBdixZImNJFGdPYa0FtrD001wSeDlOFLArSAW2F2Kw1kudGbG5ggZpPjcSfmQ9b5vDr3MQmcAP8RjjOGSMTurdDAlZ1+8nSbj+Z\/PvJFXuHu\/lMJIon8HyfKKZETebDTQuQAGXgiW+BVEgMCeicG3IhCs9uaswsnj+GVUOZ50XT4Hmo+XmKOgQ2ROUWW6bduU1mN3ZmuDas6NyadKNbB7GAKkYiSqRxa6gxtw33Zp7GkN0L4gm3FmI1JdJajBnpoB4PQ4KaX2g6bKYmipsOz1NRQ6Ly4QXc5vIzkRATx0N2g8QVGshiRenp2B9ZJkhsFlPp2FtYJrCLSscl7EXc6aJcvADBNal0\/DxDnJ6ejnc0KDFTG5fhGa4h\/mICuzJ4zpSp4jGxmKuPbWTsEGXB2Zg4nWJtYkLMO6hIxYrnugP4XEhwu6I4NBjHKH5DlXH53HqOWXwzFSlIrkSWwNYh25L7IQLXpkL2pyzpTBDn9vssVGArF9+aTycvwIX0A5iEhd9EidBW4DZtIrIk2PBMEhZ2GyN4EypkZ4+9S1HBe+UMHYqpFLxFyO1HBW3eshsj\/D4jc5tjjk9N\/G55YFMrRkhwvx3wm63B4+VzUj4Z5Xe8g\/e0RYFfIIK+K7ct+LAaAlwDP4eIRMG1uYcRS2Mj+JvdlituIvEUET2twuMbbrvpjkiYJLS\/ZP\/dwFMkkfvZaCuVA8L8Zhc0Dx8\/gwJ7s2LxI0rc4vkJc1j8cP+Pa8AZXMRMgnjkMG0iov\/I5pcv\/pXNVkkgz5cHtijjBzThiykj48Dz+odcz62j59rVE17gDovE33+yVXltoTh88fzvK7Erfw2HxL+9vqdki3K0IC9saSk\/Lo1ZaT4UJomtCpDYF67klR+XCGNS4GtLI0SiZJsk8JgksSiRJBE2iFi2iYiS2KZ3kvAwJNxRwl6SkyTwiL2B23DtGJMSSgJthBJJaAfRKDDmiJMI4vFUNJxNSDj1S9hRsg5LKGHUzjxmvwOjfFKLuwg1e7aPaIVA5DEkHkcmXBKg+TxyCEYRUngECU57EiE\/tSX8hGYgcCfmK3CGwQKScGCY+uRSGjCYKBWOhBXr2cpr3PqcSFixsgNOKq8AwOyzhqj+IRJCjgI7uaW8UtkRy9kbnFalbJG1CtyA5SEUco\/kQrbTXdDx1oQjUV4en2Ot5YwhB03mBCwj+DJMEqg8L++ra6xRgHV4rrXklX+Fr8i9vDzGZEJISL2FHsOChFe3l\/csjFK9i0Tpcg17r1wulS56pYE44OUY8jSlNxaJYcgLpVGLIkAiJ8c6DcZgBaVbrbYZK1zBBxes8cxhGyS0WiuQAKsosMJfQcv4tZaCr8Aw9lmtYCBwh1wFGQYmsaTxet1edtZL5dMw6YPGK7RJSFmy5MVnidyNJM2eQ81CLpIfN0mFQZFdiI2mlrETqccrFUap8CSyr1vLpws0CGnisxFCM9ko+zqcrTNIi8qtcJjJ2ZZNuPO+Kl++1pLt2VeLaveNX7PqdOh63jWEZvdl6xC6Xo7Q9CabWFhobl5a9C6UCxcNS8cXkUe44FmSyMuXPIBHsrgk8S6VLwmlXjdxN3KN4evmpUPSRc+SXLgklJffQAsLS0sSaCM8voTbgElopItLiwa51DsbtZGCJ6HTaKbd8eUztSYrio9HM5qD8Zry+IOaGRRvzbaiSWweYZNoQQXly9evXQcS4+Xl+74qGC8\/OGstn72OCvZpC7K\/yju2XJ5tLSjYRMLzyjda76JWvnTMu4TkOrmn3ZuRIUc3buggsfJ4m29oJUtLwmbklRIvJTcdX7pRbJJ\/7ZHXCo8jL5I\/cMuX3F6DR44WlzxC4XHdK9Ilk\/yb6WYhitpIwZIogzgRb50uMGlmgEROmW0muzRHM1M5qZk5VXl9FmBotkfCum82u\/x6OSax0NKSB0eUPZu97G7Jmy3Ivt7iXs5b1mRvtgk07V6SLi03\/\/Xrv8mRfLpZ+83fvBlyg\/AVE0PiG3ezVwMkipuxd5oW3lhaurHgzrir+b92ICF3\/+3B183Z3ubj09DWi0mYXgGbaAYSkqgnwcaJAu2MRmdFByfRzHRpTrlmcnZ8BgEJa\/aM+0DZdryTtWUZfXV9dlF7cNm2oAWbWDYtl18rQECk4KfXW7TL5cvLqCAQtUmcWJJKpRJMIqMZJvhss+7Q3xZZEkKOxBIhgW1iWi5dQjcWTF7vktwkKeZILDTfABJSQqL2FWggZUjstsYfJxyJmRmwiez4cjQ5brXWzl6zXivNiddos3Nmsiut1+JntKbS7cSJn4KSy78qmJ29ttBSrhtvKV\/OK9dmF7RYbdrlvGsFLdnX87J11zbZBJDAAXlRelxnQjfkptlinRt55RrhKzpIcb0e6Tdo2SRvLr57fFYulcjhcNx043jt3bs3hNNuhOSmpemvm726DVQMwRtISKTfaMA7CRdqhV5P1NtEDtZzWXxOGVwxB1wuy4mHixx8v2x7KzsmTW0hFy2kkNdCDi1cDovLoSTkcpw3yeWQNxXLISR78VkqlAvJSgJyp2\/cckAAxlFeDMzkOMECGl65BFeUQ0HOXEIbCW4mFdrkcq8Q\/paKoz53isxux8Nr6KcJXmNLSRaKj1LmQM6wYCNrNknx4g0dXMmvCaWLzULmJnlOPkxtiTC4jUS6eKNZKpE2yz3SqM+dIkDi2X6fkPD7dtwOE7vNgQ3AKyQmglfXwZoNVnJgc4pZleALqTxqfdN2SZRElITkCfOW22Ditwaf9v02bR9G7X7Htn6fKCkp2RKMZ7CJx\/6YQgbNDl0oeVJVtj7HgK8dpb9Cbev3iZs3b66UPJ3E9n+fePLM4Te5+eMT6zNfM2rDAyeSbZB4HR09iu4wKErIh\/lvD\/+JHAl21GHubnM\/awijeFecbCKHTaLk9W+PlqyAZWDzuFey5+aeOzfvlNzDhT03j94sCZB48W87tiwQsMP9tx0l6LVbaAUs49bte+jWrdslR28dRTdrj65A4ds76M63NzkSMwXhy7VieexK+CRe+\/ZOyc2jNiCxp0S7cvuO7ejrd2wr3+75ye0V29EV3jsZCsOX9h\/EsNwN2zuVrGhX0M17QOJeyR3d7T26o6\/ftK3c2vMTG7gq2x0mWJQcrSsKW+xHqhSxK5nhkVhBR2\/qXgMSt9EKkCix3SoB76Q7im3CtgLe6RZnE3V7w5b8I1UJMSuqMEngMA2hYOXoysrKTZj+t1Zw4eaeeyt7oHwPh22y3gAS+S9IhCNhk+DTVPy5d+t2oMTmtC9sYnuyDRLsug4f74EJPG5l94JEeLJtm2D0\/djF9i6TUD2nfrbf3RaahFZ5NhKPl10m4dA\/p46I6B2RGMGmXv8JSdj1zCfkXmixLdO1hY6e9I6QQqHaGaZVKJyZhqehaMtsCy5GkET+OqRPq0eCNf196\/ZJ8F\/M6VPpnXTos7bQKdjqaN2sh60ZCVNLb+ebAwGVX60vDCahUj2+N\/aBotWuDqH5CJKuhJBBRpBEEQISf\/+uCDQMUgRJbdHqWj4U4Aa5Cbfyi4ryQ0moFCpu1CqVKvAF9E4Yth4+Tt2G01m74eQqgXnYXbpWmquKzSWIBG5C07R\/LUiRKr3qkXNc5af9UNfhb0WtDtIXlGi7vdBOSOhxyQ9Hn39NxUNhu2JOjjU97ff76QSeBHRJ\/qANr3e9fWdJ5KO6ovy\/f2erKzryWut3yJW\/9zu0vrfu9vraGkKrRXCrde8qXIWSsCFUW6XAX0zh8sH0T2BxFGJVb2D94JtOH\/+tbHZ40Obgy0ifoG+1t7KzUFF7X5VAO51+X6uC+cL3tahNpVarWCEqZN6hchj0Gxu02q1wtDKdObQu2rWud9kNpDeDjXZqHU6n065mwbtohQ\/ZcT90IX4bctB3DSCZLn8hUfd9baHB8GBjzemk7Ru84jf80Nyl3zES2o3WVt0R15G92lWbaw2trmrrWo+sIdf3NmcbqmvfWKv9fr11bT2wBAQSep3vfqHWoXLQDsUDdaEaT2gH2LzDBDpzbDyAb2B3qILiBL3uAxXzIFQ+GzymXSwpaIKnM1abzkG07UP3fTYfTSvgDXaHg9Y7aKhF+4mm\/SoHVIOKbH8qGlXBtZOxkASHzadyEIflYNAkGGgfAmdJ03q\/E3f+QLVG61V6v8\/hYoKAwwkTxd6mx6zXuVE61vGgfK3+IBCRtYkjq6utR+raVzfqavcWtR1pQ+s2tKYtqlvfW2RYbW8rWq9b22hdyw+2Cb3JoVAZnI72uxuKBwbDhv7Bg\/YNPIHUeAY62kMGj8fvctRWBblhh5NuBzJV7A19m9\/kJ9cKlxqfFT7tP1R2hzqzqrYWOWmkc22g+452gxYmuR2Bmn3tVaqg\/pyF+JrrztHuYK+Qj5hYYSG+KLzrbvODTegNtEql9t33uRJUbBOV3\/CP+w\/YSWNgzopWB4J+VKFBMaIk1oqKVr8rakVH6nR1e1tX22xrq6+tofw63VrdOpDIX\/\/++7ojaC3EJmphjGD\/Wr\/O9yAz05fQRreb8Dd3gHdvVRRuSmJUjjaFzRG4p\/LRehRUdrhUBjXRmcpZyKjBh2xqVaHP8AA6o9V2VPXgvoMuRG2KBD+kOyqVoUoV3L8rONgqXGzfCl2mAkfnQgQmkVBo8Fdh7wSDT1CokQ25+DYqv9ZmQ6SootvZs1OVaXgoUEWWBI7Y+XVora52Q2vLX7O1b4B3ys9vRdrWve4jkFyt6tYfQcJAO3VqA\/0gU+1L0GU6a2GY4LASfPdVDlto1qJX21X3N4LKrgRFZmHg2zkdCkc7e1nIxAKHwm\/wqX2GHyjanLTTbkow+NoMtMEJJMCRQwswmUCHbVWqQFqmcvgUzCpAoWVswuC7D+D1tM5BSEDM0vsSFFV0YDKAH1TcZ7qgmZEkqB2qKttD2VQk1xN+UG5d3d46sILaOhoSpToabsFfvp+Gjx8u4cofErH12ja6UGcHmyj0g02o9Ygu1MI4W9UwPfXYNvjJhoOmA7yxHUImzE8\/9kI0eGt\/LfO94WOHJlXa+8QtQcxZI3GCpk\/5fpDp1MJ\/dJtdB9o0tNEILMeO9CqngaY3SJChcS9ql9+J7JgBdouODRqQkdeDKeBszEArDO16NW0o9IPr0W\/QKmcmzrAKFTjVArD3DTgZszlYm6ChL5wOqNqZMEInQMcQZPwJ+siv7P6OVu11aAvrOoZEG4RpO465tMJJg6acrjY86Kpald\/V2tqq5rNXBzYTco+kVSpaB36XhrLLRYJJO80+Zpro4THGqKBdLqcCZirtdDn9fntbgtNhh3dgjoV+u0td6GrDDFTqVgjcpIh7vw+49aRElOozKBzY5zihWZvT73I5HDhiOx4o\/C612kVGZC\/04R6wkB4TbvsV7eDU2lrtMKtceFSq9X\/AXGqDZHlH1th17GdLJCD\/15Nh49UDWQywvkENKYqee0hsoo3k+Pw9nLywRVIm354vqnxqFVmSMCsMvUKtpt10Atu9noVr4F+P3RTbnnnUxvXGjIZW2bnW+sA4VRDR+Up6pz10gC4wOfb9Cey9Nebt+gh7p7DlSWts\/WpohFBt3tjZtAFit4c64rWQEoB0uULX6URZQamZP6S9I3Qwm3oLVAt6oN+0BeN88jL\/n4bEU+U5b7\/uuPzrkPhnlxckokR2IHd6QWJrgklU5mxNKqf+7fWt\/u+d8MoubCk6UqWKWVFkCr7M3ap40GtblvVCdfjS\/oPM2JW7\/w8lEJXOmXHrRgAAAABJRU5ErkJggg==\" alt=\"Hadr\u00f3n, part\u00edcula subat\u00f3mica \u2014 Astronoo\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Leptons\" \/><\/p>\n<p style=\"text-align: justify;\">Para cada <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a> y cada <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> existe la correspondiente antipart\u00edcula, con exactamente las mismas propiedades a excepci\u00f3n de la carga que es la contraria. Por ejemplo, el anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> se simboliza con \u00a0y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> con <em>e<sup>+<\/sup><\/em>. Los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> neutros son su propia antipart\u00edcula, y el \u03c0<sup>+<\/sup> es la antipart\u00edcula del \u03c0<sup>&#8211;<\/sup>, al igual que ocurre con k<sup>+<\/sup> y k<sup>&#8211;<\/sup>. El s\u00edmbolo de la part\u00edcula es el mismo que el de su antipart\u00edcula con una barra encima. Las masas y las vidas medias aqu\u00ed reflejadas pueden estar corregidas en este momento, pero de todas formas son muy aproximadas.<\/p>\n<p style=\"text-align: justify;\">Los s\u00edmbolos que se pueden ver algunas veces, como <em>s<\/em> (extra\u00f1eza) e <em>i<\/em> (iso<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>) est\u00e1n referidos a datos cu\u00e1nticos que afectan a las part\u00edculas elementales en sus comportamientos.<\/p>\n<p style=\"text-align: justify;\">Debo admitir que todo esto tiene que sonar algo misterioso. Es dif\u00edcil explicar estos temas por medio de la simple palabra escrita sin emplear la claridad que transmiten las matem\u00e1ticas, lo que, por otra parte, es un mundo secreto para el com\u00fan de los mortales, y ese lenguaje es s\u00f3lo conocido por algunos privilegiados que, mediante un sistema de ecuaciones pueden ver y entender de forma clara, sencilla y limpia, todas estas complejas cuestiones.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.astrojem.net\/wp-content\/uploads\/2021\/07\/electron-spin.jpg\" alt=\"Los electrones son part\u00edculas elementales de la materia\" \/><\/p>\n<p style=\"text-align: justify;\">Si hablamos del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> (o, con m\u00e1s precisi\u00f3n, el momento angular, que es aproximadamente la masa por el radio por la velocidad de rotaci\u00f3n) se puede medir como un m\u00faltiplo de la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, <em>h<\/em>, dividido por <em>2\u03c0<\/em>. Medido en esta unidad y de acuerdo con la mec\u00e1nica cu\u00e1ntica, el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de cualquier objeto tiene que ser o un entero o un entero m\u00e1s un medio. El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de cada tipo de part\u00edcula \u2013 aunque no la direcci\u00f3n del mismo \u2013 es fijo.<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, por ejemplo, tiene <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd. Esto lo descubrieron dos estudiantes holandeses, Samuel Gondsmit (1902 \u2013 1978) y George Uhlenbeck (1900 \u2013 1988), que escribieron sus tesis conjuntamente sobre este problema en 1972. Fue una idea audaz que part\u00edculas tan peque\u00f1as como los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> pudieran tener <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, y de hecho, bastante grande. Al principio, la idea fue recibida con escepticismo porque la \u201csuperficie del electr\u00f3n\u201d se tendr\u00eda que mover con una velocidad 137 veces mayor que la de la luz, lo cual va en contra de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general en la que est\u00e1 sentado que nada en el universo va m\u00e1s r\u00e1pido que la luz, y por otra parte, contradice E=mc<sup>2<\/sup>, y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> pasada la velocidad de la luz tendr\u00eda una masa infinita.<\/p>\n<p style=\"text-align: justify;\">Hoy d\u00eda, sencillamente, tal observaci\u00f3n es ignorada, toda vez que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> carece de superficie.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRp469klciZgIRKeD04h99xZYnN-xhdFW6PuA&amp;usqp=CAU\" alt=\"Components of the Chart\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero se llaman <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>, y las que tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero m\u00e1s un medio se llaman <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. Consultado los valores del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> en la tabla anterior podemos ver que los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, y que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> y los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>. En muchos aspectos, los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> se comportan de manera diferente de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>. Los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> tienen la propiedad de que cada uno de ellos requiere su propio espacio: dos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> del mismo tipo no pueden ocupar o estar en el mismo punto, y su movimiento est\u00e1 regido por ecuaciones tales que se evitan unos a otros. Curiosamente, no se necesita ninguna fuerza para conseguir esto. De hecho, las fuerzas entre los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> pueden ser atractivas o repulsivas, seg\u00fan las cargas. El fen\u00f3meno por el cual cada <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a> tiene que estar en un estado diferente se conoce como el <em><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli<\/em>. Cada \u00e1tomo est\u00e1 rodeado de una nube de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> (<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd). Si dos \u00e1tomos se aproximan entre s\u00ed, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se mueven de tal manera que las dos nubes se evitan una a otra, dando como resultado una fuerza repulsiva. Cuando aplaudimos, nuestras manos no se atraviesan pasando la uno a trav\u00e9s de la otra. Esto es debido al <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli para los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de nuestras manos que, de hecho, los de la izquierda rechazan a los de la derecha.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El universo de las part\u00edculas - ppt descargar\" \/><img decoding=\"async\" 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\" alt=\"2\" \/><\/p>\n<p style=\"text-align: justify;\">En contraste con el caracter\u00edstico individualismo de los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> se comportan colectivamente y les gusta colocarse todos en el mismo lugar. Un <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a>, por ejemplo, produce un haz de luz en el cual much\u00edsimos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> llevan la misma longitud de onda y direcci\u00f3n de movimiento. Esto es posible porque los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Cuando hemos hablado de las fuerzas fundamentales que, de una u otra forma, interaccionan con la materia, tambi\u00e9n hemos explicado que la interacci\u00f3n d\u00e9bil es la responsable de que muchas part\u00edculas y tambi\u00e9n muchos n\u00facleos at\u00f3micos ex\u00f3ticos sean inestables. La interacci\u00f3n d\u00e9bil puede provocar que una part\u00edcula se transforme en otra relacionada, por emisi\u00f3n de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>. Enrico <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a>, en 1934, estableci\u00f3 una f\u00f3rmula general de la interacci\u00f3n d\u00e9bil, que fue mejorada posteriormente por George Sudarshan, Robert Marschak, Murray Gell-Mann, Richard Feynman y otros. La f\u00f3rmula mejorada funciona muy bien, pero se hizo evidente que no era adecuada en todas las circunstancias.<\/p>\n<p style=\"text-align: justify;\">En 1970, de las siguientes caracter\u00edsticas de la interacci\u00f3n d\u00e9bil s\u00f3lo se conoc\u00edan las tres primeras:<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Definici\u00f3n y ejemplos de fuerzas nucleares d\u00e9biles\" \/><\/p>\n<p><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Nuclear D\u00e9bil<\/strong><\/p><\/blockquote>\n<ul style=\"text-align: justify;\">\n<li>La interacci\u00f3n act\u00faa de forma universal sobre muchos tipos diferentes de part\u00edculas y su intensidad es aproximadamente igual para todas (aunque sus efectos pueden ser muy diferentes en cada caso). A los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> les afecta exclusivamente la interacci\u00f3n d\u00e9bil.<\/li>\n<li>Comparada con las dem\u00e1s interacciones, \u00e9sta tiene un alcance muy corto.<\/li>\n<li>La interacci\u00f3n es muy d\u00e9bil. Consecuentemente, los choques de part\u00edculas en los cuales hay <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> involucrados son tan poco frecuentes que se necesitan chorros muy intensos de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> para poder estudiar tales sucesos.<\/li>\n<li>Los mediadores de la interacci\u00f3n d\u00e9bil, llamados W<sup>+<\/sup>, W<sup>&#8211;<\/sup> y Z<sup>0<\/sup>, no se detectaron hasta la d\u00e9cada de 1980. al igual que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 1, pero est\u00e1n el\u00e9ctricamente cargados y son muy pesados (esta es la causa por la que el alcance de la interacci\u00f3n es tan corto). El tercer mediador, Z<sup>0<\/sup>, que es responsable de un tercer tipo de interacci\u00f3n d\u00e9bil que no tiene nada que ver con la desintegraci\u00f3n de las part\u00edculas llamada \u201ccorriente neutra\u201d, permite que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> puedan colisionar con otras part\u00edculas sin cambiar su identidad.<\/li>\n<\/ul>\n<p style=\"text-align: justify;\">A partir de 1970, qued\u00f3 clara la relaci\u00f3n de la interacci\u00f3n d\u00e9bil y la electromagn\u00e9tica (electrod\u00e9bil de Weinberg-Salam).<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/png;base64,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\" alt=\"Las 5 fuerzas que mueven el universo - Tankekart\" width=\"257\" height=\"185\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQwFgDa8Iulubl-GZHObGDMc8OsW6INAX_3CX4U2JNXI0ya9hFjha-Vv4rvcKj3tYJahCs&amp;usqp=CAU\" alt=\"Fuerzas fundamentales de la Naturaleza: Fuerza Nuclear Fuerte\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0Si los Quarks tratan de separarse, la fuerza aumenta y los mantiene confinados dentro del <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucle\u00f3n<\/a><\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n fuerte (como hemos dicho antes) s\u00f3lo act\u00faa entre las part\u00edculas que clasificamos en la familia llamada de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>, a los que proporciona una estructura interna complicada. Hasta 1972 s\u00f3lo se conoc\u00edan las reglas de simetr\u00eda de la interacci\u00f3n fuerte y no fuimos capaces de formular las leyes de la interacci\u00f3n con precisi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Como apuntamos, el alcance de esta interacci\u00f3n no va m\u00e1s all\u00e1 del radio de un n\u00facleo at\u00f3mico ligero (10<sup>-13 cm aproximadamente).<\/sup><\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n es fuerte. En realidad, la m\u00e1s fuerte de todas.<\/p>\n<p style=\"text-align: justify;\">Lo dejar\u00e9 aqu\u00ed, en verdad, eso que h el Modelo Est\u00e1ndar de la F\u00edsica, es feo, complejo e incompleto y, aunque hasta el momento es una buena herramienta con la que trabajar, la verdad es que, se necesita un nuevo modelo m\u00e1s avanzado y que incluya la Gravedad.<\/p>\n<p style=\"text-align: justify;\">Veremos que nos trae el Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> que encontrar\u00e1 uno de los par\u00e1metros que faltaban en el Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas.<\/p>\n<p>&nbsp;<\/p>\n<p><strong>Emilio Silvera V\u00e1zquez<\/strong><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F05%2F03%2Fvelocidades-aluninantes%2F&amp;title=Velocidades+aluninantes' 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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En sus palabras se visualizan los fen\u00f3menos que ocurren en el interior del \u00e1tomo, se comprende como funciona el mundo de las part\u00edculas y las interacciones que entre ellas se producen, y, desde luego, [&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\/4096"}],"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=4096"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4096\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4096"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4096"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4096"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}