{"id":7728,"date":"2020-07-05T08:31:56","date_gmt":"2020-07-05T07:31:56","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7728"},"modified":"2020-07-05T07:32:11","modified_gmt":"2020-07-05T06:32:11","slug":"%c2%a1cuantos-misterios-%c2%a1nuestro-universo","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/05\/%c2%a1cuantos-misterios-%c2%a1nuestro-universo\/","title":{"rendered":"\u00a1Cu\u00e1ntos misterios! \u00a1Nuestro Universo!"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/www.nasa.gov\/images\/content\/607968main_geomagnetic-field-orig_full.jpg\" alt=\"\" width=\"518\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es ampliamente sabido que el planeta Tierra act\u00faa como un gran im\u00e1n cuyas l\u00edneas de campo geomagn\u00e9tico<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3934\"><\/a> surgen de un polo (el polo sur magn\u00e9tico)<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3935\"><\/a> y convergen en el otro polo (polo norte magn\u00e9tico)<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3936\"><\/a>. El eje longitudinal de este im\u00e1n tiene una desviaci\u00f3n de aproximadamente 11^o con respecto al eje de rotaci\u00f3n. Por ello, los polos del campo magn\u00e9tico generado no coinciden exactamente con los polos geogr\u00e1ficos.<\/p>\n<p style=\"text-align: justify;\">\n<div lang=\"es-ES\" data-md=\"32\">\n<div id=\"media_result_group\" data-hveid=\"CBAQAg\">\n<div data-hveid=\"CAoQAA\">\n<div data-hveid=\"CAoQAg\" data-ved=\"2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ5m0oAHoECAoQAg\">\n<div data-ved=\"2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ_R0oADAAegQIChAD\"><a href=\"https:\/\/www.google.com\/search?q=campo+magn%C3%A9tico+de+la+Tierra&amp;sa=X&amp;rlz=1C1PRFI_enES885ES885&amp;biw=1373&amp;bih=594&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=_U_jkbUWiucgLM%252CelLlwDbSVrX-9M%252C_&amp;vet=1&amp;usg=AI4_-kSIueFGO8yg1NvT7HCX28fWzX3SHw&amp;ved=2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ_h0wAHoECAoQBA#imgrc=_U_jkbUWiucgLM\" data-ved=\"2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ_h0wAHoECAoQBA\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_16\" title=\"https:\/\/www.ecured.cu\/Campo_magn%C3%A9tico_terrestre\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de campo magn\u00e9tico de la Tierra\" width=\"131\" height=\"130\" data-atf=\"1\" \/><\/a><a href=\"https:\/\/www.google.com\/search?q=campo+magn%C3%A9tico+de+la+Tierra&amp;sa=X&amp;rlz=1C1PRFI_enES885ES885&amp;biw=1373&amp;bih=594&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=OpKBSgfLX77irM%252CJKHNYAg8hLxkQM%252C_&amp;vet=1&amp;usg=AI4_-kRjSn40V5CXLApCpEIBw7DnehdNKA&amp;ved=2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ_h0wAnoECAoQCA#imgrc=OpKBSgfLX77irM\" data-ved=\"2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ_h0wAnoECAoQCA\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_20\" title=\"https:\/\/es.wikipedia.org\/wiki\/Campo_magn%C3%A9tico_terrestre\" 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OeWc5KGqlFzXKJRRRSCsXMNw9\/EXi1bZCsCYUrLUFyyu3uHGXRC0Kyq1nWhi4eYncvON5onIoiY1HCmLWpbilrUVKUZJJkk0AX3cIu27AXym0+TkJIUFg8er\/AJxqrZ2rt7dIt7dMuLmATHASde6kNy8WdyXnC3pyM5y6cNKa06tl1LrS1IWkyFJMEUAD7S2XVtOCFoUUqHQQYq6xg94\/ZLu2kAtICyolUEZQCdOwg1QWorUVEkkmSSdTUibl5LZbQ86lBBBSFmDMTp3DwoAGGVPvJabBKlEAaGrGJ4bc4attFylIK05klKwoEd1VW3VNLSttakKSZCkmCOyp3E3dwW94H3SeS3mClacwFAE+F4NeYolRs2wop4yqONc9CSpQSkEk8AKtJdvrJISly5twoyIUpE8331UBgyJHZQB0cSwW+wtDar1rdhwwnlTzA+\/1GmYbhV1iWbyVAUUkCCqOPP2Dn6Kru3TzyUpeedcCfRC1kgdk0W90\/bSbd91oniW1lM+FADXmVs3DjCwQtCygga6gxV28wW+s7U3NwyUNZgmSeJIB947655WVOFaiSSZJJ1Jqd29uXmt29cPOIEQlbhIHcaAFsbJ2+uAywmVGdVGAIE8ewGkv7R6xuVW9wAHExMGeIkVEh1aCShakyCDlMaGkedW84VurUtZ4qWqSe+gBlFFFABRRRQAUUUUAFFFFABXs8IALey8j9I\/7TRRQBQ211v7eeZg\/6i683RRQAUUUUAFFFFABRRRQB\/\/Z\" alt=\"Resultado de imagen de campo magn\u00e9tico de la Tierra\" width=\"142\" height=\"130\" data-atf=\"1\" \/><\/a><a href=\"https:\/\/www.google.com\/search?q=campo+magn%C3%A9tico+de+la+Tierra&amp;sa=X&amp;rlz=1C1PRFI_enES885ES885&amp;biw=1373&amp;bih=594&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=mK2nGXIp3FqQxM%252CJKHNYAg8hLxkQM%252C_&amp;vet=1&amp;usg=AI4_-kTQspwvuGlPUgnJgQSzEyosV7x0KQ&amp;ved=2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ_h0wAXoECAoQBg#imgrc=mK2nGXIp3FqQxM\" data-ved=\"2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ_h0wAXoECAoQBg\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_18\" title=\"https:\/\/es.wikipedia.org\/wiki\/Campo_magn%C3%A9tico_terrestre\" 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\" alt=\"Resultado de imagen de campo magn\u00e9tico de la Tierra\" width=\"118\" height=\"130\" data-atf=\"1\" \/><\/a><\/p>\n<div lang=\"es-ES\" data-md=\"32\">\n<div id=\"media_result_group\" data-hveid=\"CBAQAg\">\n<div data-hveid=\"CAoQAA\">\n<div data-hveid=\"CAoQAg\" data-ved=\"2ahUKEwjux8HntbXqAhXM5-AKHUYPCAkQ5m0oAHoECAoQAg\"><\/div>\n<\/div>\n<\/div>\n<\/div>\n<div lang=\"es-ES\" data-md=\"61\">\n<blockquote>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CBAQAw\">&#8220;El\u00a0<strong>campo magn\u00e9tico terrestre<\/strong>\u00a0(tambi\u00e9n llamado\u00a0<strong>campo<\/strong>\u00a0geomagn\u00e9tico), es el\u00a0<strong>campo magn\u00e9tico<\/strong>\u00a0que se extiende desde el n\u00facleo interno de la\u00a0<strong>Tierra<\/strong>\u00a0hasta el l\u00edmite en el que se encuentra con el viento solar; una corriente de part\u00edculas energ\u00e9ticas que emana del Sol.&#8221;<\/div>\n<\/blockquote>\n<\/div>\n<\/div>\n<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<\/div>\n<div>\u00a0<img decoding=\"async\" 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\" alt=\"Campo magn\u00e9tico de la Tierra: \u00bfest\u00e1 en riesgo la capa protectora ...\" \/><\/div>\n<div lang=\"es-ES\" data-md=\"61\"><\/div>\n<p style=\"text-align: justify;\">Es producido por la combinaci\u00f3n de varios campos generados por diversas fuentes, pero en un 90% es generado por la parte exterior del n\u00facleo de la Tierra (llamado Campo Principal o &#8220;Main Field&#8221;).<\/p>\n<p style=\"text-align: justify;\">Por otra parte, la interacci\u00f3n de la ionosfera<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3940\"><\/a> con el viento solar y las corrientes que fluyen por la corteza terrestre componen la mayor parte del 10% restante. Sin embargo, durante las tormentas solares<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3942\"><\/a> (eventos de actividad solar exacerbada) pueden introducirse importantes variaciones en el campo magn\u00e9tico terrestre.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-d888QibiFOg\/Te6cfFiYkfI\/AAAAAAAAACM\/8duEpjhdFY4\/s1600\/ELECTROMAGNETISMO.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Una gran anomal\u00eda del campo magn\u00e9tico terrestre desconcierta a los ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTLC-6ZIkqL8o0CN86qihEx_hCwTmjDXrRbBQ&amp;usqp=CAU\" alt=\"El manto de la Tierra pudo activar el campo magn\u00e9tico temprano del ...\" \/><\/p>\n<p style=\"text-align: justify;\">\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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_xBXZbW6ivIs\/SqpvjP3SBJI\/AAAAAAAAEqc\/fh3ULAFurbs\/s1600\/stephan_quinteto_2009_hubble.jpg\" alt=\"[stephan_quinteto_2009_hubble.jpg]\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchas veces he 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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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vqpZ7MXrkFXFmPVUb9p2AYnVHRMrtNcm9jFA7nJUZeLTFZFHgWbgpjr+RWgEts8y3mXFCk4Yk7gI9VoXQ0mXKQsgY0vAOAaFgDUjK+cOFABlUoaWli+SFCttTAjgRFyXx1WdJ4ys7bGbT+VpOvhi2l9\/8AhwdP6MSxzp0sOGoLi7emOkSNVFDDiwjgw3pYHlWrtwxJw1VJzNIUinGMorGXK5NJtPdcBG0tCxCgVJIAG0k0AjWHiORX\/wArClNaKRjXY7A0pqBOsinp4Q25wXopqqgIp1EKKFhuY3m9qF4IIAIaldGWza3+TXgCGmH4KvtHZGlls98nG6qirNqUcNZOQGsxi1T75wFFAuquxRWgJ1mpJJ1kkwBDBBG8qUWYKoqTgBAE9h6N6Z6Aw7bVCU3g1b2DCsNWtwAJamqriTqZzgzcMABuFdZhUwB2oIIIrmqcq1dd+033jDIUqolrjMm0r2WpcQbC2DHdc3xqkoNOYN1Qzs1PRWrMOJApxIjNnnEtMnHrBWbDK85EsU2Uv1HZEWEZkuWZdVeYsoH5NKi8NYUFpsziQCRuCjVC1qnl2LUoMgNSqMFUcBhElnwlzG23JY9pi5PhLI9qFmgROiJQMyTJOQul+L0eZwIWi+xEMqaXE9j1mUMdmM6WW+NPCJZ00JamZshNYnslzX6phdKyZhDCt2qMK4MMVYV2EZHgYAyBWSaZo948HULe7ioFfniJbXLvPyi9WYxI3McWQ7CCe8UMYKmUeUQ3pZ6NSMCDnLmAZGmrvByMS2Y0ask50vSnoSdwvdGYK5edu1wPVyd\/Q1yWMwNrGPc6J0ikw3lu7KLkMP8ApiqntClqOry2GoYgew5DDjeMey8nrstQOUWpxNQwPAihA8TGVq9PdXfJuaLUpuyWxZ1mIYAiG5aR5fRekwppfQ7VvCvGhxj09ktctsnUHYTj\/wC4+erUpxfBcqdrgZRIYlpGEAHnD\/vGFbdpuRJBxvsNS7d5yH2xUxlJ2RVbctkibSc0ql1aX5lUQbyMW4AVMVl5TWB5VashG29QV2HCvgDHQ0p5RTHmBxQMOqAK0GwVqeO2PJeVekp01QWKy7pvYmhOrFcWOeFBrjc+P0jha\/LPZt0o\/wCThWu3y8QBefLpjojsr53FvdiwfILRqS7KtpIvTp15mmHFgoYqqgnIUAw\/IRVlrmSjRuk5yIHRSvEgsR3KY9j5EeVIEvkJi3VQko6hjLUE1KuTUriSak6zlSNPXUZyo2h3uvRT0lWH6\/8AEf8ARnr9L2VJy3Zi3lOFdYO1TqOMVDpuWwmmUBgrFQig0qMMBmzGmZqTtixdI+VNllC8JonOOqkupWuos5F0Cuy8Yra3aTZ2a7RQ1akdZq53nzO8Cg3RD46lUhfLg7\/K1aMlFQd32j31ltl6WpyNAGFRg1MQaa4gmIGOVT\/3OPB2HSEyV1DTdq8DDNq07OdbtaA5gACvGmcfVw+Qiobrf9j4h\/EyjUvB7fuRacmK05inVFADtoKV+EKSVZjdUVLYUAqdRw2ZZjfvifml3GabnzaVmngnm8WIzwrGsy1YFUFxTnjVm7bYVG4ADdXGMqUsm32bUI4xS6HrUtnkJKMmYZk8qTMqBycp65SyKiYaU6VSBSuJIu8+03qKCUNRfqLpbp4kOwxLCmROFTtiENhTUaHwrTHvMCipoBUnADWa6hHhIe0nZrrsWlPZ7wV5coq5qjUoQzmt2lSGxrlEMuzBsQ1JYpedhShKglQKm8a1AAzAqaCtGbXNYkNaZjzHVVUIXJYKuCq7GvJgeiMeznCk6c8zGnRWtAo6CjMgAZcTicyTAGbTaAQEQXUBqBrJyvOdbfAZDXVeCJrPZy9SKBV6zHBV4nbuFSdQMAaSpZYhVBJOAAzMMTHEsFFILEUdxlTWiHWNra8hhUsTLQqgpKrQ4M5wZhrFPMTdmdZ1BSACAwQGAO1BG\/It6J8DGYrmqc98BPOssqeLs5\/4x4xHI\/hTeMvwq34lY3nDozv9VD\/zj7SI00eLzGX6xSg7VQ6eLKo74sIzJcsxIxlzBsuTO5SZZH9UHuMLRNZJ1xgxFRiGG1WBVhuNCcYLVIuGlbwIvK2plOR3awRqII1QIktpF9FmDUFlvuZRRDwZQO9WjZSJqhSQsxQApOCuowCsTkwGAJwIoDSgqvZ5xQ1oCCKMpyYawad28EAjERK9lDAtKqwAqy+eg11HnL84d4WAI0mPKYjFTkykfVZWwI3ERI0yU3WUodqYr7jEEdzU3RiXazQK4DqMBWt5R81hiBuxG6M8lLbqvcPozAadzoDXvVYAaszOKKs5HUHqsRQDVRZ4A92sdlrbNUCki8T5yq5FNoKG7HnksU0Yql\/ehDjvuE074UmYHpYHXXOISgpPc7QquC2PXaKnATQWlTFIq1SxFT7Sx2pPlXLv3bj3cr14eNLuUV\/Z7bMTquw4MRmKaok\/eU31kz32\/OOFTTRm7ss0tbKCsi1n0lUAiTgAAevjTWSNcKtpMlW6N3Do1uhb1cL3K5ilcsY8JbdIEyqEk1AGPdHMs1sKHcc\/zivDRq1y1U11mkerGl5jqVmTkUivRDVHhKvARxNJzpVKFnbcoCg+0ST9WO35BeRM7STtNvclZ1YhplKljmUljWaUqTgKjPKLYs37PNGSlpzcTDraYzMx350HcBEqlalRl79FN1ZVI2PnvnSjqS0G9um31uj9WIp9pd+uxamQJwHAZDui7tP\/ALMbDNB5FTZ31FSSlaa0YnDgRFS6c0JzKaZM++XABF0AIynJlckkrgfNzB2RYo6mFX+Xnoqyg48imhbAbRPlyb12+cTsABYnjQGPSaZ8kZaIxks15AW6bLQhRVqmgu4VNcsO+PN2bSPJMHlIqsuTGrNvz6OO5RHS0n5VTJ0sywipewdhWpGBIFTgDr1784nNTyVuD2ONnc5IkIvXep9GX0j3v1RxF7hGeelf4aiX84YzPfOXshYUJh2yaLnTGRVSl8qqliFDFjQXb1L3dWOpAgsllmTWuS0Z3PmqCW40H2x2W8i9IAVNmanal18L1YuDye0FKsUkSpYBYgcpMp0nbWTu2DVDU54zqmuaf0o16Pxikvrbv6KQkeTk2l6dSQlaVmEKd4AcgVAxu1vUyUx1bLo6WAOTlz5gIFXQclKIOONpnJULTUqLXfFg6W0aloFCBygB5N+iHU5gB2VroJwrQ0rURXtqsSTpBDWeYLW7LyAM13mcmCeVmThMN1ZeoN0ampyBMWaFZVYt8NFLV6SWnmk90x6yifZlefL0fY3koHF9HScymlFmF2d2wzoAN4EdP9nvlPbZto+VtBezpKLzaylCqaUVQVAINcqVrQimscaVZJcuzGU08JIYry89VryrJ1JEj0wudcTU1a4KV4Ok9OFk5vIBk2YGtyvTmHK\/PYddjs6oGAESjFu9yrUjHiP9\/uS+UlpkzLVOnlQA7llkpQUGXyjDBSaVIWpqSKrnHItFpZ6A0CjqqMFXgNu84nWYhgjseBBG8mUzm6qljsAqf\/yGBKlp12vn0EPR9qZl3LXiIAhkWdnrdGWZJAVd7McF74n5ZJf8PpP6wjBf9NTr+c2OwDOIZ9pZ6DAKMkXBBvprO81O+ITAHoOdzPWTPfb84IhgiuaopJF6ZMl+svKO0HvIO9lC+1CAMS2k9Nu033jE9qW+OVUf6g2OfO3K2e41GythGZLlhaRygM0db+YNhy5QfNY57GOwrEcieKXHBKE1w6ynWyV4CqnA01EAiOTNKkMpoR+IoQQcCCMCDgRhDBlLM\/h0VvV1wJ\/8ZP3TjsLZARI7RZSovAhkJoHGXA61bcfiMYgViCCCQRiCMwRrB1RJLmvLY0JU4qQfirKcxuIiXlJTdZSh9JMV70JFO5gMqLABzoN\/EQMfTXov3mhDa8SKnbBzdG6k0dlxcPjiviwg5kx6hWZ2D0vcajfCF5iFTRgQdhFD4GAJnsEwCvJsR6Si8vvLUQLb5owE2ZhqvtTwrECMQagkHaMD4iGRpCbrdm3P0h4PWAMG2ucwh3mVKJ8SsY542yX9FK\/xjIth1pKPGWg+KAGA2lfUy\/Gb+DwBlre51S\/opX+MCWyZUBQlSaCkqUDU4ChCxrzhfUy\/Gb+pG0u2BSGEmXUEEYzcwaj+ZA9PqfROj1s1nlSFJIloFJObNTpMd5ap74zOeIbHpVJ8pJynozFVxsowrnEcxhjTXjHzMm23cuRRFOePEftW0QJ1h5YUDyHUhiQOhMIRlJYgda6e7fHsZjx5T9qdtEvRroc58yWi77rCYSN1Fz3iOmmv+rG3ZKpbBlLc3QdaavBAzH4gL9aM35IyV37RCqeKrU\/XhZFLGgBJ2DE+Aju6K8m3dDPtBMizqaF3ADu1KiVJVyodzvIAFSTqP0RQELJMmuwSSgDHIS16QGsmYasBtJagG6PU+RuiVS1SZ0yZyjGZQEHoF6EEK5BM9l13BcXMvqOZllSRZucTUCWcuZUqzrUtOmyyb0y1ubhmKjA9EUBbABRWuNHaRlzpJ5PnDWktR2EksORWnJy5fIugkywasUwFaZgCOb+pNInF4SUmWtOeEpj1JA\/9Y78ol0fOlzAiGasydyazGWWVoK4EnpELjUUqe\/OGmkUyHu4nvci6vsiMVxtyfTU68ZWcPz89illlY0u3iSMKVIp9nfFYeVemZQmzVwmnlGJlqSJBIdrrTmADTmACi6DdFMCcRHrfK7yrWyy2ly3UziCAqZJXz3OthqBxO4RUUuU0w9BWamwE03k6uJi\/o6bs5PgyvkqqlJK+\/wB\/z\/SNrbbZk5r0xrxACjABVUZKiqAqKNgAELw1zVV68xR81em31TdHewg5dF6kup9KYbx4hRRRwIbjF8yyORZnepVagZtgFHFjQDvMSXJSdZjMOxME73Iqe4e1EU+0M5qzE0yrkNyjJRuERQAxOtbMLooqeguC9+tzvYkwvBBABAY3kymc3VUsdgFTxw1RPyCL\/Eep9CWQT3v1V7rx3QB0IIYvyvQb6Qf4QRXNU4Vq679pvvGCzzyhqN4IOIIOasNYMFq679pvvGIosIzJcsbm2cMC8qtAKshxZNp+cnztWumBKkbI5BBBIIxBBoQdoIyhkzkmfxBdb01Aoe2mHitOBgRMLbCQBMUTAMBXBwNiuMabjUboOQRuo4B9GZgeAfqnibvCNZtkZRewZPTU1Xde1odzAGF4Aln2Z0xZSAcjTong2R7jG8u2zAKXyV9FukvutURHJnunUZlrndJFeNM4ka2VHSSW2+7dPjLK176wBafkD5BSp8lLTbZaG+A0uWoKdDMPMuEA3swoGWda0Hu53kRo2YtxrHJAOtVutxDJQ\/GOjZGUohTqFEKbLpUXad0OyjFVzbZXybZQX7Q\/IhNHTFImTGkza3GuKxUilZbm8tTjUHWOBjyFyT6cz6Jf1Yvb9taI2j1VioYz0KXjTEJMrifm1iijYm9KX9LK\/FosRd0d4u6MXJXpzPo1\/UguSvTmfRL+rBzNtsv6WV\/lGeYv8z6SV\/lEj0935A+XUuyLzec81pNaq3Jj5OuJBAckqTjgKjHPVaFl0pZ5y3pUxHG1WX4gVpHznzNtsv6WV\/lGwsja2ld82V+DRTraONR5J2Z2hVcdmX9pXyjsdlUmbNWuYlqb0w7goIpxNBvinfK\/yvmW2dfuqqLUS0Kq5Vd5YHpGgJpTUNUcNrPTObKG4Fj9xSIwJEsZzhwVHJ+tdESoaWNLflnk6jkP6EdrRaZMmbPaXLmTFR2vXVVScTTqiPf\/ALSvJC0vOlmUJaWCTKVJZDLdlClXLJW8WZvOANRSpwMViBJGua26iL8at9kBmyR1ZNe25P3AkWlymcJJtbOx66xW21WWSsh9J2aXJBJEoBLQ4qSTRVlsFNSTRmWlTkYV0jpvlqlZVotIY1Aml1swINSEs8ljSlRnMOqojzfPSOqstaZURSfeepr3xpOtcxxRndhsLEjwyiOEb3sTyla1zs2u12gGWTORVW7M5IrLSXLepNObgEMRhjcJNcYgGlnVShtM91IxRGcIaZCrn+wxx4I9xR6pNcDbWxR1Zaje3TPgaJ9WIp9qd8GYkbK9EcFGA7hEMZFNeWvhr+EekSyPIr9n8uZKW0WupDgMkkEjonJnIxxGIAphSudB6HSXkbo91uiQEOpkLBh8aHvrHfm2gU6OVMOFPyjnT50WYwRQnWbfJT\/lNoJrHNuE3kapR9oGYOxhhXiI48WT+0JkFnll1vHleiK08xq1piRlgKasY8Bz5xglJY+YKHvbrHvMcakcZWRaozc4XYcxcYvSWPnmh7kFXI3haQXpS5Bph2t0U91TebxXhCsS2SztMdJaCrOyoo2sxCgV4kRA6m061uwu1ovoKAqeAzO81MQGOv5R+Ts6xOqTSjXgSChJXCl4YgGoqNWuOQY8TTV0HsdqCCCOBqnKtXXftN94xFEtq679pvvGIosIzJcsIIIIETeVMZTeUlTtBIPiInNrDfxJat85eg\/1RdPepMKwQA1yMpurMK7pin7yVr3gQfu+Yeqt\/wD0yH+CEkd8KwEQBZ3kD+0VbPLWyWwPdTCXMAJZF9B1zIGojEZUiw\/\/AJ7o9Evc4DbAqsWO6lBTvIj53W3zRhyjEbGN5fdao+EZ56cmSW3s3f8Aiu174g6abuQcFe56b9onlg2kJqkC7Kl1EtNeNKs21jQcKUGsnx8M8tLOcqm9HYffvwBpOtZo9tD\/AGCJ8E0rC0EMlZPpzB\/tqfjygjFyT6cz6Jf1YAXghi5K9ZM+jX9SC5K9OZ9Gv6kALwQwFk+nM+jX9SMlpOpZp9pB\/aYAWghkTZQ\/lse1Mw+qin4wC0rqky\/6h+BehgBaNpSFjRQWOwAk\/CJxbnGIuDhLlg9xC1jWZbJrCjTJhGwuxHgTAG50fNGJW72yqffIg5qo601B2bzH4C78YVpBADNZI9a\/uoP76\/CDnQHVly14guf6hI8AIWggCwfJbyyW4JNoN1lwWZTokagwGRGVaU4R6Gd5QWVFLGehGxTVjuooinoCxjqqrSsV5aaMnc7XlVp02uaCBdloCEU545sd5oPARxIII5t3d2d4xUVZBGyMQQQSCMQRmCMiDqMawR4ejekNJTp7Bp0xnIFAW1CFDBAYJWDO1BBBFc1TlWrrv2m+8YiiW1dd+033jEUWEZkuWEEEECIQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQQQQAQGCAwB2oIIIrmqcm1Hpv2m+0xHURcD5njGI6ZlV6e75KgqIKiLfghmeeN7KgqIKiLfghmPG9lQVEFRFvwQzHjeyoKiCoi34IZjxvZUFRBURb8EMx43sqCogqIt+CGY8b2VBUQVEW\/BDMeN7KgqIKiLfghmPG9lQVEFRFvwQzHjeyoKiCoi34IZjxvZUFRBURb8EMx43sqCogqIt+CGY8b2VBUQVEW\/BDMeN7KgqIKiLfghmPG9lQVEFRFvwQzHjeyoKiMExcEAhmPG9lc1G0QRZsEcrl7A\/\/9k=\" alt=\"Explicaci\u00f3n de la teor\u00eda de la relatividad general de Einstein - VIX\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Mec\u00e1nica Cu\u00e1ntica - Concepto, estudios y mec\u00e1nica relativista\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la mec\u00e1nica cu\u00e1ntica? - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\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, Heisemberg, 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<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/abenteuer-universum.de\/sl\/raumzerr.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/0e\/NewtonsLawOfUniversalGravitation.svg\/275px-NewtonsLawOfUniversalGravitation.svg.png\" alt=\"Ley de gravitaci\u00f3n universal - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\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<\/ul>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Cerebro Digital \u2014 Los gravitones son el bos\u00f3n hipot\u00e9tico de la...\" \/><img decoding=\"async\" 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\" alt=\"Las ondas gravitacionales pueden oscilar, como los neutrinos - INVDES\" \/><\/p>\n<p>&nbsp;<\/p>\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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/3.bp.blogspot.com\/-JjhOTr5QCUI\/TuX9pMSwXzI\/AAAAAAAABoE\/0PtPtgCzIiE\/s1600\/charmed_quarks.jpg\" alt=\"\" width=\"640\" height=\"480\" \/><\/p>\n<p style=\"text-align: justify;\">\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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.sebbm.es\/BioROM\/contenido\/UPV_EHU\/isotopos\/jpg\/tabla.gif\" alt=\"IS\u00d3TOPOS Y RADIOACTIVIDAD\" \/><\/p>\n<p style=\"text-align: justify;\">\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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.ehu.es\/biomoleculas\/isotopos\/jpg\/isotopos.gif\" alt=\"\" width=\"584\" height=\"328\" \/><\/p>\n<p style=\"text-align: justify;\">\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 olvidar que son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> sometidos al Principio de Exclusi\u00f3n de Pauli. 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>&#8211;<\/sup><sup>15<\/sup> metros, o lo que es lo mismo, 0\u2019000000000000001 metros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Ejemplos De Fuerza Nuclear Fuerte En La Vida Cotidiana - Compartir ...\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Fuerzas fundamentales de la Naturaleza: Fuerza Nuclear Fuerte\" \/><\/p>\n<p style=\"text-align: justify;\">\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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" alt=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\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>. 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>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/elpais.com\/elpais\/imagenes\/2018\/04\/13\/ciencia\/1523629818_784347_1523631266_noticia_grande.jpg\" alt=\"Si los fotones no tienen masa, \u00bfd\u00f3nde almacenan la energ\u00eda ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> con masa en reposo nula (como se le supone al Gravit\u00f3n), nos hace preguntarnos,,, \u00bfC\u00f3mo y donde tienen la Energ\u00eda? Pues si aceptamos la f\u00f3rmula E = mc<sup>2<\/sup>\u00a0 tendremos que convenir que\u00a0 en su caso, es la energ\u00eda la que est\u00e1 presente de los \u00b4s\u00edmbolos de la ecuaci\u00f3n, ua qie, esa part\u00edcula que es un Bos\u00f3n, es la intermediaria de todas las formas de radiaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/culturacientifica.com\/app\/uploads\/2017\/12\/velocidad-de-la-luz.jpg\" alt=\"El principio de constancia de la velocidad de la luz \u2014 Cuaderno de ...\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0En nuestro Universo, no existen <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> libres en reposo<\/p>\n<p style=\"text-align: justify;\">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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los rayos c\u00f3smicos se intensifican \u00bfc\u00f3mo nos afectan?\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los rayos c\u00f3smicos y c\u00f3mo nos afectan?\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Una de las fuentes productoras de rayos c\u00f3smicos es el Sol<\/p>\n<p style=\"text-align: justify;\">\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;\"><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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F05%2F%25c2%25a1cuantos-misterios-%25c2%25a1nuestro-universo%2F&amp;title=%C2%A1Cu%C3%A1ntos+misterios%21+%C2%A1Nuestro+Universo%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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El eje longitudinal de este im\u00e1n tiene una desviaci\u00f3n de aproximadamente 11^o con respecto al eje de rotaci\u00f3n. Por ello, los [&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":[110],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7728"}],"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=7728"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7728\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=7728"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=7728"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=7728"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}