{"id":28462,"date":"2022-08-07T07:44:29","date_gmt":"2022-08-07T06:44:29","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28462"},"modified":"2022-08-07T07:44:29","modified_gmt":"2022-08-07T06:44:29","slug":"%c2%bfalcanzaremos-la-energia-de-planck-3","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/08\/07\/%c2%bfalcanzaremos-la-energia-de-planck-3\/","title":{"rendered":"\u00bfAlcanzaremos la energ\u00eda de Planck?"},"content":{"rendered":"<p style=\"text-align: justify;\">Hasta la fecha, el rayo c\u00f3smico m\u00e1s energ\u00e9tico detectado ten\u00eda una energ\u00eda de 10<sup>20<\/sup>\u00a0<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> voltios. Esta cifra supone una incre\u00edble energ\u00eda diez millones de veces mayor de la que se habr\u00eda producido en un acelerador de part\u00edculas. Dentro de este siglo, seguramente ser\u00e1 dif\u00edcil alcanzar, con nuestras m\u00e1quinas energ\u00edas aproximadas.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTiMS7LGYSGLdfMOP7tGxwPqFfJj0ZjtEc9pzrKAh5sPo8Rw9d7oUd5Phw6vjldgmQeXi4&amp;usqp=CAU\" alt=\"La ciencia explica las 10 dimensiones y sus posibilidades - Evoluci\u00f3n  Consciente\" \/><img decoding=\"async\" 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\" alt=\"Para comprender: de la 1\u00b0 a la 10\u00b0 Dimensi\u00f3n - Formarse.Un sitio para crecer\" \/><\/p>\n<p style=\"text-align: justify;\">Aunque esta fant\u00e1stica energ\u00eda es todav\u00eda cien millones de veces menor que las energ\u00edas necesarias para sondear la d\u00e9cima dimensi\u00f3n, se espera que energ\u00edas producidas en el interior profundo de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> en nuestra galaxia se acercaran a la energ\u00eda de Planck.<\/p>\n<p style=\"text-align: justify;\">Con grandes naves espaciales en orbita, deber\u00edamos ser capaces (seremos) de sondear en lo m\u00e1s profundo de estas estructuras gigantescas de fuentes energ\u00e9ticas que, abundantemente, est\u00e1n repartidas a lo largo y ancho del Universo.<\/p>\n<p style=\"text-align: justify;\">Seg\u00fan una teor\u00eda favorita, la mayor fuente de energ\u00eda dentro de nuestra Galaxia (mucho m\u00e1s all\u00e1 de cualquier cosa imaginable), est\u00e1 en el mismo coraz\u00f3n de la V\u00eda L\u00e1ctea, en el centro, a 30.000 &#8211; a\u00f1os &#8211; luz de nuestro Sistema Solar, y puede constar de millones de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f1f52d157f177e9eca049082d5a67b69fd3d8070\" alt=\"{\\displaystyle E_{p}={\\sqrt {\\frac {\\hbar c^{5}}{G}}}\\approx }\" \/>1.956 \u00d7 10<sup>9<\/sup>\u00a0<a title=\"Joule\" href=\"https:\/\/es.wikipedia.org\/wiki\/Joule\">J<\/a>\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/6f58f4c2b73283ce8a5ad28fb3746f2a8c998789\" alt=\"\\approx \" \/>\u00a01.22 \u00d7 10<sup>19<\/sup>\u00a0<a title=\"GeV\" href=\"https:\/\/es.wikipedia.org\/wiki\/GeV\">GeV<\/a>\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/6f58f4c2b73283ce8a5ad28fb3746f2a8c998789\" alt=\"\\approx \" \/>\u00a00.5433\u00a0<a title=\"MWh\" href=\"https:\/\/es.wikipedia.org\/wiki\/MWh\">MWh<\/a><\/p>\n<p style=\"text-align: justify;\">En f\u00edsica nada se puede descartar, la inaccesibilidad de hoy a la energ\u00eda de Planck se puede suplir por descubrimientos inesperados, poco a poco, nos lleve cada vez m\u00e1s cerca de ella, hasta que finalmente, tengamos el conocimiento y la tecnolog\u00eda necesarias para poder alcanzarla.<\/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;\"><img decoding=\"async\" src=\"https:\/\/estaticos.muyinteresante.es\/uploads\/images\/gallery\/5911c1215bafe86a033c986f\/nebulosa-dumbell.jpg\" alt=\"Las nebulosas m\u00e1s espectaculares del universo - Nebulosa Dumbbell\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a0Sucedi\u00f3 en una prestigiosa Sociedad cient\u00edfica de Londres. El Presidente, ante una gran audiencia dijo: &#8220;Nunca sabremos de que est\u00e1 hechas las estrellas&#8221; y &#8220;Tampoco nada m\u00e1s pesado que el aire podr\u00e1 volar&#8221;.<\/strong><\/p>\n<p style=\"text-align: justify;\">No mucho tiempo despu\u00e9s remont\u00f3 el vuelo el primer avi\u00f3n de los hermanos\u00a0<a><strong><em>Wright, <\/em><\/strong><em>y, de la composici\u00f3n de las estrellas hemos llegado a saberlo todo. El hombre, aquel d\u00eda, se llen\u00f3 de gloria.<\/em><\/a><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">No olvidemos que, en el siglo XIX, algunos cient\u00edficos declararon que la composici\u00f3n de las estrellas estar\u00eda siempre fuera del alcance del experimento, y, que la \u00fanica manera que tendr\u00edamos de conocerlas ser\u00eda la de mirar al cielo y verlas all\u00ed, inalcanzables como puntos de luz brillantes y lejanos en la oscuridad del vac\u00edo del cosmos. Sin embargo, podemos decir hoy, a comienzos del siglo XXI, a\u00f1o 2.006, que no solo podemos saber la composici\u00f3n de las estrellas, sino tambi\u00e9n como nacen y mueren, las distancias que los separan de nosotros y un sin fin de datos m\u00e1s.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"C\u00f3mo ser\u00e1n los humanos del futuro?\" \/><img decoding=\"async\" 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\" alt=\"Ocho naves espaciales con las que podremos abandonar el Sistema Solar\" \/><\/p>\n<p style=\"text-align: justify;\">La vida media llegar\u00e1 a los 200 a\u00f1os, y, visitar lunas y planetas del Sistema solar&#8230; \u00a1Ser\u00e1 lo cotidiano y natural para explotar sus riquezas e investigar sus posibles formas de vida (que las hay).<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTfjdSQDz-iK2gta2XkX7UKQ4vwZCGKeOZ5An7bPcnB_vbQnStdUe8MZF76vvHBbVcqDcs&amp;usqp=CAU\" alt=\"Google asegura haber alcanzado la supremac\u00eda cu\u00e1ntica - Infobae\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcREJcRAG88iKHsGQUyP9in9YoaHtRhA7nZkyA&amp;usqp=CAU\" alt=\"Genoma humano: 5 avances que est\u00e1n transformando la medicina - BBC News  Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"C\u00f3mo la inteligencia artificial cambia el mundo actual\" \/><img decoding=\"async\" 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\" alt=\"La nanociencia revoluciona la salud, los alimentos y la energ\u00eda solar\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Todo esto cambiar\u00e1 nuestras vidas dentro de unas decenas de a\u00f1os<\/p>\n<p style=\"text-align: justify;\">Particularmente creo que el ser humano es capaz de realizar todo aquello en lo que piensa dentro de unos limites racionales. Podremos, en un futuro no muy lejano, alargar de manera considerable la media de vida. Podremos colonizar otros planetas y explotar recurso mineros en las lunas de nuestro sistema solar, los turistas ir\u00e1n al planeta Marte o a las lunas Gan\u00edmedes o Europa. Los transportes de hoy ser\u00e1n reliquias del pasado y nos trasladaremos mediante sistemas de transportes m\u00e1s limpios, r\u00e1pidos y exentos de colisiones. Tendremos computadoras de cifrado cu\u00e1ntico que har\u00e1n m\u00e1s seguras las comunicaciones y el intercambio de datos ser\u00e1 realmente el de la velocidad de c, as\u00ed en todos los campos del saber humano.<\/p>\n<p style=\"text-align: justify;\">Estamos inmersos en un avance exponencial, imparable.<\/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<img decoding=\"async\" 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\" alt=\"El futuro ser\u00e1 cu\u00e1ntico o no ser\u00e1&quot;: preguntas para entender qu\u00e9 es la  f\u00edsica cu\u00e1ntica y c\u00f3mo afecta nuestras vidas - BBC News Mundo\" \/><\/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 \u00a0El futuro ser\u00e1 cu\u00e1ntico, o, no ser\u00e1<\/p>\n<p style=\"text-align: justify;\">Otro ejemplo de una idea &#8220;inverificable&#8221; la tenemos en la existencia del \u00e1tomo. En el siglo XIX, la hip\u00f3tesis at\u00f3mica se revel\u00f3 como el paso decisivo en la comprensi\u00f3n de las leyes de la qu\u00edmica y la termodin\u00e1mica. Sin embargo, muchos f\u00edsicos se negaban a creer que los \u00e1tomos existieran realmente, los aceptaban como un concepto o herramienta matem\u00e1tica para operar en su trabajo que, por accidente, daba la descripci\u00f3n correcta del mundo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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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;\">Hoy somos todav\u00eda incapaces de tomar im\u00e1genes directas del \u00e1tomo debido al <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisenberg, aunque ahora existen m\u00e9todos indirectos. En 1.905, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> proporcion\u00f3 la evidencia m\u00e1s convincente, aunque indirecta, de la existencia de \u00e1tomos cuando demostr\u00f3 que el movimiento browniano (es decir, el movimiento aleatorio de part\u00edculas de polvo suspendidas en un l\u00edquido) puede ser explicado como colisiones aleatorias entre las part\u00edculas y los \u00e1tomos del l\u00edquido.<\/p>\n<p style=\"text-align: justify;\">Por analog\u00eda, podr\u00edamos esperar la confirmaci\u00f3n experimental de la f\u00edsica de la d\u00e9cima dimensi\u00f3n utilizando m\u00e9todos indirectos que a\u00fan ni se han inventado o descubierto. En lugar de fotografiar el objeto que deseamos, quiz\u00e1 nos conformar\u00edamos, de momento, con fotografiar la &#8220;sombra&#8221; del mismo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCA0PDwgICg0JCAgICQ8KCAkJCB8JDwwZGCEZGRghFhYcIS4lHB4rHxYWJjgmKy8xNTVDGiQ7Rzs0Py40QzEBDAwMBgYGEAYGEDEdFh0xMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMf\/AABEIAPAAyAMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAACAAEDBAUGBwj\/xABNEAABAwIDBAQKBQcJCQEAAAACAAMEARIFEyIRFDJCBiNSYiExM0FDUXKCkpMVJFNhogcWNGNzg8JEVGRxoaOxstKBkZTD4ePw8fIl\/8QAFAEBAAAAAAAAAAAAAAAAAAAAAP\/EABQRAQAAAAAAAAAAAAAAAAAAAAD\/2gAMAwEAAhEDEQA\/APN62cpgf7uoCguG7iBz94hr2\/8AlrZfwi88NavYinIj5jh5lTAaaSGt23VWqDIGnZ\/AlWnOp5MYRAzaPeGwlk045l1AtNNNRLbw1uTwgHKM3QJzMuCAGZZdUdRGRbfFS0UFRAtXGsJKKbbQnvF8Nt1wwb0jUqLPeCwgtIDA2m3b8vtUQR7fAlWnwcSMT02Whr5+z7KjIkBVqKTTtpZtrZ2ejcbvH4dupISEb7v3aC5BrYrKuLDgJykiOENsjBpulrdSuuoI+C0lSjkAk5lnYeWWXfo7uzz6rfOqVSQoNN1xkgihHHrGm\/rhnwnXbptHl0+BTFCAgjux3Mw3WyFxnmbqNBIq3dnUOz2qrGUoPkOWAkYCF+X72kvwiKC4bTYsNyG3DOQ444LjeXpGmnwePbzFXaonxtstpszGG3HA47alxKJutOrqVOzmd63zESlkvk4ZukIN38jfCNBpaNBQR0oipRNUxHhTZiAq0TEnpVPSiBk9KotiCtEB0qnpS5R0RUJAxJJEkg0W8NAosjEScsNs22m2AbziKvEVSt4Rtt2VWZUFMDzgiYCTgAbdrgA5W0qd4eZRhQi0CN6BZhW2DfZfc4HKVeXSpqzLhgAQB9SuHXwnS+7UPvEhJgh4hs9tRlb6\/l8qDrZGPCweLddvrmJNt7sbbdjUdc3jLzZvVrH1xmwbaYcPQR0GhDtIeXaV1diokQoakgmqWkOHyagqScz7oKNA9aptqfxrd6I4QM+bHjkP1drrZKAoPRGa\/FPFGwDL4m2z23urDJkxIwITAw8oDjfD7S+jWQERABHLAG7Ww5dKrlh0ciMyZYMz8p1dEHgsDCZMkrI7bjn6xtvSKU\/CpEUgCQBt3+TXu8ixlo93Btv9m3YP4V5pjYmZnpBzi1m5p90UHENFaSkcEaFYJfs0nxtNC7RAGxFShKOtUq1QS0oSloSioSLMQS0SQX91SAYl5wbQIaILVLQbuwH8SOo6UFcqkkpiZLmEw5uwkgajwUvC3M9vQKkjnIcMGo42Hl8mwLqeu4kn2SjON22SOrbdbA29JX0EthDzUVxvFW8y+XGjR93bcyW24dg38t4bdQ0QZT9CEzB2+8NLl\/r7yiICtA7erO7LPlK227\/MK1Cmx7M0m8yYTdzjj7dTzTKpEVLRrpGg2o4TTLjzuUObHjtFJjMHpEz2aqCO3tebz20QZsfD3nN4BsDvjtk653acqrUG4v4OyuswW9qNKlCMyVMng5ltNOUtIA4jMlUwvCWSCHMJ5u8JhZjZ7DEwDUVUHO1onEdSJ1y4jO0NdxNthy0KtyChEPD1aCxYI82s12P5LA+uSju8lCXEgY9ldz+St8N6mNbAbM4dzaD052UIDeQuWdsFKDwkN4leB865zpEGJEzKajHHYppEDMKuG4JK10cgvRYGVKM3JHWFrQYfSTpb1n0Xh0cJ0gHNRuawXLyHpd9k3LAz1WZeSQra6CxQHepThG5IBy1uxZ7\/AEal50iY7mBFBwizH3KGZoOexmNcbRtDoy+sWdWOZCZtiZg3bmZbd4jdw3W8K3MVMRaC0bAzC791NnKjGUGHhjOFyGQclSG22mzBBy1aItiu4bhjskjFom27HBbbNxywTMrraD2q6SVCtEBhTslYioBEJ2idganDBupiP3kXKoqUW3BkPMQ3Ho5kDkjFW23D7QgBENC940GUipXupGdxGelu9wisDQOrsiiapcYB23BH4qoJG6\/+OKYPxpmIxGVjf2nHmWD7xFwohAhIwIdYILVQMACQRA5vDZZfWUMv6yHlSUbpWiAD7Xxf\/IpICbxQN8+lLAOxy5uLwCNBpaNBItqq4rLCS6chsDbvcInHHHM4yqXnItlKKo6FvLr7\/wDpUYCgatOym2o7\/gStQStSXAK9s3A6smrwc1bCpqoPdU9Hmcg47YZchy7eXuY6abQHsiqdR+DV7SYaDadxIIap0Rh2S+PQiFg7TdESMGrcwwb0jdw3EgjpRdN0AeEcSh3Fl3tuNXrmqVUg1ISvG8D9Gbei2vruQfRdK9pVcSlC0xKkEDhgAEVjbd5Fb5hVTo9iIyocCVdeZx28zumNLSoqeJ9IXGxDKwzEJwHzgg4voji1srKbbOyRmZl66LpVNLq2uTVmLlcZxOS6826OHfQ+oRbPwsq7i8g7gzORsS8p92rhQY88byBpvX+8sQSL5VXHZbZhIiQiJs2NG8GNR8JFsrS60R8FFrQMLbKNiWKSmzkQ4jfVhwHtGo31ElmuCEuVIlQxfwbDwbb6wNplsKtgoMnDsWNiwGwYOl5FmON1vGhCInQba6RqIipxZZjyYro9ZFcbF1s39h3cpUVKdU23pEdw8w2nSFwz2HdbW1CBBrNxvWXO25l\/7beZBp4vJjPE3u4uN0y7bzALRqPdAaKyNd6hlDacBvdwbk5PhCyyh31ItmrbeGxZeHRAfdbj5mW31jjjht32ANLirpUkLEzjFa3RswJzrHMuzPoNwjcVtfBW7agpG0YlY4Nhm2LthuWeAtWpOw4RGB84XF8NLv4VaxOdvJnKcBts8tsbG+EraW7S71qs1jCN5k3luBDcdszLxKhW2oIcKnCyTuYGZHNvrg4CKg3W0uWjIw2WQ75lmYHbmOZlABqpahoX9QkO2qxowPCG9NiYN+TzHG7wKvq1eC5TDiMi3KznA6shy8ytpXcVw83N40Gw9ghgyDpEDjjp2tmDmgQGmmpFy7UlSi45NaGwXDNv7Nxujw+K0UkGZOIwI47pNuH6Q23L7a+q7tetV6ah4Ts4czl2+r8JJqCRcv8A7LzLqXYYt4a3m9XHDFSKSbblL3TsERoPxGg5StOyitMVanHHI82KBxWzBssnsV2aqCXNRRtUIi3dsTcNwxFsOYq7fEKBg1D304mQDYPP5Tq1LWKRDmkJtt5hDfylXZdsRtGNuV1DlnPl33XINboxuggDsh6NHc3ghezNt5ANBsoKGRjT0oPodqPh8UM1x15xtulp0FZFI93\/AG\/8FbnymRKG\/AHdXGwynADaZbRu8JEXgLbcgp4hCyTCOJm4Z6bDbyTG60huHbXx3Cnk4RLaDNdZdbAPKOHs0q7jhg+MdwpBypQVKjzm50ZEtuwird4yqs88QkVb3VwxOPpGzdg8Q97ZtFB1f5OZsgZJ4c3aceQ2TrgZmkF6fIbFwDazHI\/fbcsMf7KrxrCsRZCZhsiK2cUDmNDJA5N4kvZ58Bl8DYdusNshvbcsL4h4UHAdJ4mHMkDsiZMxGYDfVtuPLDwnDnsTf6sTbj6cx3lCi7dr8nuHCVxHJfDsuOLXxGTEwmKbxCANteTbbbsvNBzvTqVHgYcGCR\/HLbymwbc8y8wi4pJZu3d5yPmW5mW52dQo8YxN6Y+5Pla3HHODlCnLQSVCqDULFxIJLTsaPmSLSbcb2sk3UakRV001bbkoWLPMA7HGtHG3PRm5UBGvdEeaqy9itwcSkRrwjmDYFqcA26PCVfeGqC1hM4WDkHb+kNk1nhtuYu4qiPNpEqJ5mHEO+OtuDJbjm2Oa3rE6OXENSLxDqEVDInZ+WboMNmBkLjjLdGcwdJahHz6VGIXGbTZuBFNy3zn4B85CPEVqCKniW9PMAL6NsscdjxGuwPiuKvtVIhVfD8OE4s+YRWONfoweALrdR2jzaSGirPyXnXAlOF9Y6vrG+W2giNvwig6rFsGeKNHBq1xzrMswcrYDYUEtICuXkxHG6m04JgbThNOc47R4qXcytV6RTSIDF427HGybBtugCNR07RFTxek0sAMHBYkHl2tm43qG6hCSCgxh7xC3aB9a24TfJdQaXFX2aJLVPpAJhY5GO8IRQmzbk2WBs1VESGqSDOw5mMAhPckM1OPcbcAG63mY8NVPIq5JjYVDiXPnCjuSZ\/IIEVbiqREufqStwJxMG46I33x3GrHOHVS3b3tiCAh039v8NtvEPvLpuh8chlQ55CGWDbjrZ8t4VWEM0ibchkLdhuNu5mXr2jS3Zcjh4m8yGU244AZgll5mkqjb\/EIoNfpHLKhyMGaHMix5BOOHl6iMqkRVElQOONl+WbZ8Lbh7dVvFbcpHZUcm98J4\/pFxxwnGMup33VEhqReCgigxOeIPSGmyCXHyxFs+XaVB8I96hXIKrZFdYQnmfBcoTLV7f4U+9DdGdIQkNtXZjeZVsj+4i5VZKrZNOSBuBwPJtg3Qx94irt8CCu04I39g9KrOHcWlCR3cRIUFvDXRGTAd5AmNk57tRXr3TTpHuYNtRyDfJHk8xteMwzIXY5iOYYGBNh2q7dNPitXf4rh2a9AxQufLHdXOWpXEVBQdt0YhSIsYznyDcccudcvc0tLyzpt0iLEJIZRHuETTDbXRflA6SkIN4DHK08tssRP\/ACgvOK0QFypZaFENUEZknpROVUO1AdETbhiV7ZGBh5MwcUSJBp4Xi0hgrGyvbM8xxo9YFXYI7SFQFyW6OIuwPL\/ZpQC03kyHScPeAcEW28vioXFUiV9jEiOTFlOttubu2I5fAJUCiAJEBxsWzcEAA3LfZrsEthDylaQ+DvJosInngjiTbeZpbN9zJAf9RLdxCUWIRnJDYGwGFOOOuBxiQFb4SPmNX9zF3L3qTCnSGoTe5N5dIx3nQramgqdHoTbMq+U4w4ERt\/LBvWRmCS5+M8TD2a3rMHHBc7J0K4SoRDy8SSDLrVX4mEyHo0qe0GZHiGIyQDiG6l20RUU6GTJ2EcZzq7r2HKPCtPDzlxYsyY1mR75jGW5yl4HBNBhIblqR8MuZ3kzy6yJAxoA\/aVHiqReqlCFaUHojJdmnhbpBHymydcfy9JAg5oUiXtcTojhgBHjlHbcy3BJxxzWZrjfyihDaKBh0RlhqQ3mOSTab1Cg4IlIBabPJpVAuyaFA+xDWqKtUBIDCtR1jtv4g7tvD\/D8K9AxXHzHD8LlNE2EyW24OvWa4AaeBEVSKwOx+H7kCuIrzLaZ9\/iL7yJNWlqeiWWgGlEVeHuIaVTlVBEkKWxPSiB0XEmrRFSiBlLGLYf7sv8FHsSog0DfMR3fMccihdlgGgdXFp+9HKmOPBHactsa0t9XQC8XMQ02kqo0uEENKoDoGriSR38GkEkDTZzz5Acg8wwbIb8ul2rtEPEruI4wT7MeG43Rvd7cw23K3HbS0Vk0PugnJBq1xJsgwqO625lwszMBtywXaFUSGi9E6MY+zKekOjHOPM3doXDNzOXktFu9DsU3WbHdcKyO71TiDuukfS8IUluHlhKsbum2PagXD9IZzzkpvFHY5xI8i3LA2+MBXqMjAYTrgTCjtm4eq9c\/+UuIRRo7oi2ARHLnDQea38dvBxKkRajUo17V6GooGomc5VIIe4gPxoCSpRaeGYWckJRtmw3ujeY5mOcV3mEVQqKAaAtKJFZ3afMkEd4ZbWHBmWZplqK7u0G2qz6Ck5W2wNVnY5dXnFBEmrVKhJ60QBVFRDWqVCQGnQI6IC2IUkqoJ6ODYAW6wcLXzFT1JyHTeOvh9GohO2\/h16fZTVPvILsWE88Lm7jmbv5QOYUlTEyEjtI9elzvJILrVWSCZaF9sdsmzPiExraXD5q3EqVa9nQpRcIQcaEtBuCTna03W0UWxA21PclsQ1og9L6EdKRJpvDphmcgP0Y8u+9ZXSzGSnjIjti43FiOdnyqz+gjd08D87UN1y1dTEKPizBx3BCLMjmQzW20HmYgXWHbweU7qjpW7iXZdJ90hAGERbXHDczZvcXEUrqQWlX26ke1RhS4gQWKU7qfiVoYBFGkTxPRHkNtOB4btdC8Kq7Cu0oD2kPN2VA7qUlR7yhrRA1aoa1RUqhrVA21NtTkkNEB0RggpVENUEliHYnuQVQPbalVMioXAgsUiFl7wJBZmZfe27LtvspkbT9wBHLgAyd8p2qCOz8KdBXGiVaJVqmqSBUFKopUqmGtyDquhXSBmEcwJYN5brd2YDevugjPpNIMpBxGY2DtuOF1jDfWrkir3k7MpwBsEtBoJ57dvrMz1OOcxXV1VtWeNEZmRFeRGftpUogVedHFC42wutvMQvPhG6ojtJBWqJuhFw+zo4kHR4IOvFcBd8BzWyaZPlFwKkQVWDTSRgQ5ZgdrgFxDUdJf2roZ1CmRY2JMCIT8K04jl8fLYaT0UcSoEyHl\/Sv8AL8PvoGbXzGCDnlFVdVg\/RJ43g+kf\/wA6KHWuXuUvMFhYqUcn5W5Dlw8wt2DMqZbPXcXmqgoVQKRBWiBhSTJ61QHsRUompVENEB0BNsRUUaAa6U4piTt8SCWg6kkfspIGqV1mmz8aFBSndSL2UDp61t4VHRGBIAr7SZKtEKBbUQqMk9KICrVE2oq11KUUF2JLkxTblNXR3PR3t6Tp6iEvAQrQKXhjxZshmZh58TgYe4JAdS84idFlOvm5ZmGbmU3a3e5w07ooCoNvNf8AhQbE\/GRIDhwQOLFP9Jccczn31hcN6NBVBHcmrVIk1UCSTi3d7Hb5RSCmpBIFFJaKCpaU1CQSV8SFDWqelUD5akoNvEiboiKtyAEk1S1cSSBrv6k1TLu\/LTkNtdJXqKtEBVPuh8tK7ughTUQHSlyCvsp0FaICGo9n\/FBSqQ0SFAKOlUCsRmSPQ3rPsIFQCEA9TjfVoa1W\/Iw4tywp0ur6xwXOs7VRFZD8YhMw7H4kFbaiACIrGxMz7itMRBujmXWAbgi4t\/o\/EZyp5kPWx3BJvq0HMSYjgFY6Nhhpcb5hSjwzdLT8a0ZrZSpMw2yAAzCcvNakWMLR4a05Y2DjZZfPfXaNvs6vAgy5ETLjAfIZ+wRK30TwqNNHEILpZGJOA25hrhqLHCMRbiuXhY4RWH6iQ4Q7us1t3jym81Bly47jJuRXRNuQ05a40fKodq7rGno+MDKFoMvFsObzW3A4ZQLgqVQSURUQ0Rggnpp4hQVRbbUHnQKtE6XvaEkFpqGZmccQzHMy2z2eJa7XRd4hvIdCy4mIk07vRXXm4ROWaLrqkS6dvpoyIhcy\/wC44gqfmwVLD41F+bpaLg16lr16bxP5vJT\/AJ5wiK7JmB7qDMr0aG4lF9AcHFZ6Ra59NIX2cz5asYf0lgPGbREcHTxykHPl0dLvB1hejWDiuHlGOy6+9u5ewx52FFxTIZmHlOsoAqvPw7AZJA7IchuWN25gT0HiuxTxXLT0\/wB2vT\/zU6OEVoyQv7uJpU6H4CJbRmH7P0iCDkifMosqO44HVZbrYLG2Xc955Yr1AOjGC0\/lId0PpFQ\/mvgLRg67LAw+zOYg4nDsNcNmQ60WtvynV38S0ZwsxWZDV2Y7IBvMv4iuuuXfx8SwaMG7x5GHR2\/SNg4uSxrAIUqS7MbxjD223XNLOWg5E8VK8zjttx727e3xWq3hcZwzim6Tl5yOr7t1bit8OkvPtW19AQWQsLFcOPVc2nGIBA203PwoDacubc3moEgFpxmU9IwmaVmZ1UCUDmpg1zmOxpEaTu8gct1pgWsxvhOnLUSXSB0XjkRuuYzh4X6nDbb1CfxrXxoMGknDemz23DhRxacy3PKoPPMGfcbe+rlY4bbjV\/3FQrqLPGi7rFMYwFttyHBim+Z+lb2NriStItI2D6MOygcR51LSmlNSieqB02xKqW1A21OkBd1JBYLDZJejcTUwuX9i58tW6Qx\/nLfa86k3HT+lt\/MrpQZ1cNkj6Fz5aOmGyf5u\/wC3l1tWgMLzb238yqVYhW6ZrfZ0OVQZhYZJ2\/o7\/wAuqGuGyRHUy\/8ALWmMJy4\/rrYWf0mqasJ4tG+N\/wDE1tQZG5yPs3\/l1Q1iPD6Fz5dVsjh8j+fN2dveaptzkXAG+se3vlbRQY4xXvs3Pl1S3Vz7N\/5VfGthrDpF3VzW\/wBZ9dsUgQpo+AZrevV+mcSDCrFc5mnPl1TVjH9m58tdGUebad00NH9NUYR5tt4yw7OuTTmQc\/lH2HPlVQ0Auyfy6rpqMTx1723o\/pNENWsREbxktuAf6yhoOaqBdk\/lpqh3f7tdNRjESL9Ib9jMBFRjE7vKMX\/tAQcrUPu\/u0qU9xdU4zifMbZn2AsWbIrLEety\/l0QZQ0VgKKSplzWfLSpXSgHaj7l1gJiT7bvwoIiokNUq+NJAQV1dxJCIpIPXq4XGEvIsa\/1alawmMPoW\/l0VmgCptnAgoFhEb7Fv5dE9cJiFZ9XY+XRXxpxpV5EGc7hcQrLmW\/J2+TooCwiFd5Fv5dLVqHRDagza4JC+xbSHBoQ6cltsP2a07f4UBU9z9Z\/pQZ5YJC1gLLfy0BYHDt8i38taVaWkHw\/9UQCWtBlngEK4Pq7aQ4BCL0La1qUuQUK2\/SgzfzfhaOrBP8Am\/B+xb1rU4tfB+7SrXsoMQsAgCZmTbd6MOj0EvQgtSo8enj0pwuHhQYsjo\/CsPQYd8HFx2LQY7XDfzf7xXfTndgHp9H8S87x2VeZ6TDi43L\/ADoMatOyjGnxqOikFA5KPYpaoS0oApUk9apJVQIaJIgK1JB\/\/9k=\" alt=\"Wolfgang Ernst Pauli y el principio de exclusi\u00f3n de Pauli \u2013 HONDURAS  GEOM\u00c1TICA\" \/><img decoding=\"async\" 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\" alt=\"Protecci\u00f3n Radiol\u00f3gica - Hace 89 a\u00f1os el f\u00edsico austr\u00edaco Wolfgang Pauli  postul\u00f3 por primera vez la existencia de los neutrinos. El 4 de diciembre  de 1930, Pauli mand\u00f3 una carta abierta a\" \/><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n la existencia de los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, propuestos por Wolfgang Pauli en 1.930, para dar cuenta de la energ\u00eda perdida en ciertos experimentos sobre <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> que parec\u00edan violar la conservaci\u00f3n de la materia y la energ\u00eda, tambi\u00e9n digo, era inverificable (en aquel momento). Pauli comprendi\u00f3 que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> ser\u00edan casi imposibles de observar experimentalmente, porque interaccionar\u00edan muy d\u00e9bilmente y, por consiguiente muy raramente con la materia.<\/p>\n<p style=\"text-align: justify;\">La materia, toda la materia, si profundizamos en ella a niveles microsc\u00f3picos, podremos comprobar el hecho de que, en un 90% est\u00e1 constituida de espacios vac\u00edos y, siendo as\u00ed, los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> pueden atravesarla sin rozar siquiera sus \u00e1tomos, de hecho, pueden atravesar la Tierra como si ni siquiera existiera y, al mismo tiempo, tambi\u00e9n nosotros somos atravesados continuamente por billones de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> emitidos por el sol, incluso por la noche.<\/p>\n<p style=\"text-align: justify;\">Pauli admiti\u00f3:&#8221; He cometido el pecado m\u00e1s grave, he predicho la existencia de una part\u00edcula que nunca puede ser observada&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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brfiaHo+tx5+pZFv+T3LRpNAsMmdP75vj6B6bv6LL1uva\/yHVjo3VycVFoMF78ptQKHCz3zek2jxHcEs9cs7lqn2D+657I02TKwQjfrdFU\/sjBl3xQa7Tmzzc4rbUaDeUHYbUz0+iq+OuLu4\/N6SAxGdcmBfrxooEL6VzOET0dWzAFZ5P8BsqqGz7k\/24+MVJOczdf8+oP5Z3k7s9GY04KRvfTBYJjGBEWTj7fXBc9ieOjXPsX+gpH50fKLESZ6ElljgP28oXluOPcBXn0DU4m0xG22M76MeRfH4yUfKb0bTpk1f6gn2fm3dzTHj2M7rfXV5Obk9OG0lKaRUdh3OI7NiaFQn43da1+x7yl8PCMWzfPv2CvW4rSuhnBwf0fnPRLQ\/618URM76Yy\/8x2P3hYCPj27Lej2oORpzSbrfG4mVNZ0NKLMemrhUsn0\/bV8Ag5vdXjgsuzwots6dPP11\/IYzk+yleuVw3wlf8nb8dD805IZWvKzbPnffmgeZ41gr19EJpHe68xL8mzpZSjoqfUnD6Ay+OTFzXGeSfXRK9tdf16NZ7MTcYXBvO\/uDcqRzMhv8Nds9N8bqdM29CcixA4m3TIcPRUlgsomF9ZfnLn1kyTneYa42heYxyQQo6uX3VpHJycrO7yYBw4Pj9\/fEAX17d3cxr+uvNCG0Z35+cn5w9mf1EfyvF8ZfkJTptYhlsN8gS\/jjud5reCloy+nl9vcrvzQgby2QT3dmX8gpsn1\/i11iQ\/G+m64ILnSylP8bWmKFfTBp4cV7O6sNgc4eD86ur2RUfXeafV6twffL2cXBZq5YN7pdUqFAKM0cVr04ODu6urbxveyLDgTJE9eOXcI\/b45rfPo1fORjr4vxWXUkZXRPzmzaI3xTauIzziG9GkjbnR+G2x1RTMphdXG\/Vwl5POpfDQoB\/jJ6Jg5RjkqcGufHvT2jxHOecjrJrIfjQmg82GN7muQkFRxrzXsWzqapj5wUffLi8\/L+IgFFbf9bEKBXrh6S+vgNKW7AjC42LvaDEPabb6iQmrULD0UV5Ln7bNh0uWAGZBXtfXwOjfq\/TTULDcKlpgZt93J7xPCqgE2P1ZGtRVVpZXoGDJH2yaAmkf2O5sa0IpUoC2TRegwydSoNI\/N5KCvZkYtq8OZ8Moy1PbiLerVbFJwnvmdmwc3AqIMQftYLmYBE6PMbW+saCNyOpLbt1Hhk4O31vG1iGHLemrJVuOnJh1E7271EkdbhAlwIRGuBgHZmYW98eXoBv1CAapvThznsVApGnZUsVM4Q5VRKK3nOWeEysl7FCEpCAXwDz4ASd2l6sW249EG+ThotfHpstT+wD7y3ZvQRU12qB9T4J08cVYSpXY9IMh4FY5C4mqWgeKXmpMFOofRN0CN1z0B\/V6kPiHAJ+WXVYXrbQeg+5l\/g+PA34Cvxfs4TahkIdwoby24pDEOC4FVrJ9E\/yFpcB2IdCSFaQASPyhYPV1k9tfSKRnaCNpX8hS1F1MiyaqsVSQL+vy8oD7JC5+iGiUCUO\/7ssrOWZiL2AhdZabYsgeieyzzAWTG4tmttSIwxqOSYHqpYs3KPJ0bIT3lvZK7LDDDpsCS\/E89YNOLM6UCLtVe3XeCpJHD3vG6xNXI7fiWBXiLTg\/ZBPIGGBE0AO2zQQu0wdJJrtodBJUyDPYDgkgziDo78W\/MLLEcKBzcroVifPfDpiCnhsHscbQ\/gdDS3XatZlY80MK0Acdf5HpGesHkUtTGpPFlKN7fvJzDWeZDpbr9Xp1PQMa+WYcYYuyjsgGI+SA3TPJF5lpoiFmS7QMzAAU5Z\/7EwM3p+daPgexBgmSPd3h0jhjKFoE0QFT5sCIoqjtIJrDlw4TNkr5cDvOW3wrpDJEEvIcmUnBQWqm06YlII9MfZEF+ReBGGqZYPYDmfDEW\/ayIbN\/MgSrzOJ\/LlA7H90OO+yww7bg\/wF32ZQszvbuIwAAAABJRU5ErkJggg==\" alt=\"Neutrinos\" \/><img decoding=\"async\" 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\" alt=\"OPERA vuelve a medir neutrinos m\u00e1s r\u00e1pidos que la luz - Conec\" \/><\/p>\n<p style=\"text-align: justify;\">Pero incluso Pauli, con todos sus enormes conocimientos, se equivocaba, y el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> ha sido comprobado mediante distintos m\u00e9todos que no dejan dudas de su existencia. Incluso producimos regularmente haces de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> en colisionadores de \u00e1tomos, realizamos experimentos con los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> emitidos por reactores nucleares y, detectamos su presencia en enormes dep\u00f3sitos de agua pesada colocados en profundas minas abandonadas en las entra\u00f1as de la Tierra.<\/p>\n<p style=\"text-align: justify;\">Cuando una espectacular supernova se ilumin\u00f3 en el cielo del hemisferio sur en 1.987, los f\u00edsicos registraron una r\u00e1faga de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> que atravesaron sus detectores situados, precisamente, en profundas minas.<\/p>\n<p style=\"text-align: justify;\">Hasta que no seamos capaces de llegar a la energ\u00eda de Planck, la Teor\u00eda de supercuerdas no podr\u00e1 ser verificada.<\/p>\n<p style=\"text-align: justify;\">Emilio Silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F07%2F%25c2%25bfalcanzaremos-la-energia-de-planck-3%2F&amp;title=%C2%BFAlcanzaremos+la+energ%C3%ADa+de+Planck%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Esta cifra supone una incre\u00edble energ\u00eda diez millones de veces mayor de la que se habr\u00eda producido en un acelerador de part\u00edculas. Dentro de este siglo, seguramente ser\u00e1 dif\u00edcil alcanzar, con nuestras m\u00e1quinas energ\u00edas aproximadas. \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 [&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":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28462"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=28462"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28462\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28462"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28462"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28462"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}