{"id":26378,"date":"2021-05-10T08:20:08","date_gmt":"2021-05-10T07:20:08","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26378"},"modified":"2021-05-10T08:20:08","modified_gmt":"2021-05-10T07:20:08","slug":"todo-esta-relacionado-de-una-u-otra-manera-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/05\/10\/todo-esta-relacionado-de-una-u-otra-manera-2\/","title":{"rendered":"Todo est\u00e1 relacionado&#8230; De una u otra manera"},"content":{"rendered":"<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Desde que la Ciencia moderna puede recordar, la conjetura de un universo continuo ha sido una verdad m\u00e1s que evidente e irrefutable. La materia, la energ\u00eda y tambi\u00e9n el espacio-tiempo han sido as\u00ed considerados y, sin embargo, llegaron nuevos descubrimientos que nos llevaron a saber, que todo, en el universo est\u00e1 cuantizado y, andamos a la b\u00fasqueda de saber, si tambi\u00e9n lo est\u00e1 el espacio-tiempo.<\/div>\n<blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">&#8220;En 1900\u00a0<strong>Planck<\/strong>\u00a0formul\u00f3 que la energ\u00eda se radia en unidades peque\u00f1as separadas que llamamos\u00a0<strong>cuantos<\/strong>. De ah\u00ed surge el nombre teor\u00eda cu\u00e1ntica. La ley de\u00a0<strong>Planck<\/strong>\u00a0establece que la energ\u00eda de cada\u00a0<strong>cuanto<\/strong>\u00a0es igual a la frecuencia de la radiaci\u00f3n multiplicada por la constante universal.<\/div>\n<div dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">\n<p style=\"text-align: justify;\">En 1900 Planck formul\u00f3 que la energ\u00eda se radia en unidades peque\u00f1as separadas que llamamos\u00a0<em>cuantos<\/em>. De ah\u00ed surge el nombre\u00a0<strong>teor\u00eda cu\u00e1ntica<\/strong>.&#8221;<\/p>\n<p><img decoding=\"async\" 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alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La CONSTANTE de PLANCK: definici\u00f3n sencilla - \u00a1\u00a1RESUMEN F\u00c1CIL!!\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Avanzando en el desarrollo de esta teor\u00eda, descubri\u00f3 una constante de naturaleza universal que se conoce como la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>. La ley de Planck establece que la energ\u00eda de cada cuanto es igual a la frecuencia de la radiaci\u00f3n multiplicada por la constante universal. Sus descubrimientos, sin embargo, no invalidaron la teor\u00eda de que la radiaci\u00f3n se propagaba por ondas. Los f\u00edsicos en la actualidad creen que la radiaci\u00f3n electromagn\u00e9tica combina las propiedades de las ondas y de las part\u00edculas.<\/p>\n<div style=\"text-align: justify;\"><ins data-ad-layout=\"in-article\" data-ad-format=\"fluid\" data-ad-client=\"ca-pub-3725963239040897\" data-ad-slot=\"7560181005\" data-adsbygoogle-status=\"done\"><ins id=\"aswift_2_anchor\"><\/ins><\/ins><\/div>\n<div>\n<p><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/fpGirfH0xd7TnxGCMt7zwcYNZPAgA84u_qLsTxDjdcZgrCMvZh-Y6pHjJxN65blDPfkp06o3z74iqQQg_maK9v4qWYvDKiiT13ULggAIMgf93DmGWTA\" alt=\"Photoelectric Effect\" \/><\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los descubrimientos de Planck, que fueron verificados posteriormente por otros cient\u00edficos, fueron el nacimiento de un campo totalmente nuevo de la f\u00edsica, conocido como mec\u00e1nica cu\u00e1ntica y proporcionaron los cimientos para la investigaci\u00f3n en campos como el de la energ\u00eda at\u00f3mica. Reconoci\u00f3 en 1905 la importancia de las ideas sobre la cuantificaci\u00f3n de la radiaci\u00f3n electromagn\u00e9tica expuestas por Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, con quien colabor\u00f3 a lo largo de su carrera.<\/p>\n<p>&nbsp;<\/p>\n<div><img decoding=\"async\" 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kcVT+MWJVDc8Xm5ig4itoiwjLn2UwO9I3hvUl2J4M0KyzyxpE85UiJAAsUagiOPA8QDufM0ZVQSwIRw3PNb5Vs3zq9XS3aVd3aLSKKBRWZykJxviMkElowxyXk5U224Lg8tgfLI\/NTQqE7YWryW\/qlLPHJHKqjq2hwxUfPGa5H7Uy4LrYXRUDLMxRMAddia0UMyVGHEUJyzeZZ6MVzcPvFmijmTOl0V1zscMMjNdNZmyd6jopU6BhRRRSAKKKVADpGjNQfaTizQhYYAGuJe7Avl5yN5KvWqSvQmc1BWzj49dPcy+j7diBgG9lHuIf8MH42H2FWC1tkhjVI1Coi4UAdAK4+z\/AAhbaLQCWdjrmkPV3PVialDVylyWxnhxfxS3f27Hic3a+SS44ncJLKrtw+Q2sWmReUEc6eoAD6e+T4E4ztXQvqzJYxyS\/pXm4XzDzXJ9eH5y8wnID6EyAR18M16XH+jluJMCJ5uW0L7HeMN3k3GGAJ3AzjO9ctr2d4cqTWEcEGk6ZJohudzhGJzkEadt9sbVtn7Ua0QHZPi86W6QRFXxPfpG8rM3qreTCDI3bYhc\/KpSPtFcSmMxJAFkdI01liQXtxcZOPAezjxzU0LK2tohiOOOKCNtOFzoQjv46nBA388VlDDbq6QqkQYLzUUKNgAIg4wMDukKPltTjiQatxv9\/oDbwa+58EE+McyNXx1xqGcV3Vqt4FRVRFCqoAVQMAAdAB4CttcsnbGFFFKpADVP7YcWlkkThdi2LiUZnkH\/AA8HRpD\/AJj0UfPNSPa\/tD+jhBRTLPK3LtYR1kkPT6KOpPhWPY\/s8bWN3mbmXU55l5L11OfdHki9APIV04UVCPEl9F1f4QmSPBOExWkEdtAulEGB5k9WZj4sTkk\/OpGiisJSbdsYqKdKpAzSlTSlXoYHy0S9xP1pVk3Wsa48T4n5lIK5r66SGN5XOlEUsx+QrqqO45wxbmB7dyyq43K9RggipW5UFFyWba9fLmVm0ZZWHE+IssUY\/wDBxOcBFPSVh4yEfbNdB4\/dXfd4fCUjP\/EzgquPNEPeaumx7Hwq4luHlupB7BmOVX\/4oO6PtU7dXMcMbSSMqIgJJOwAFaWjrxMbDcvZWZ7LouyW783u+RR+PcNmtlhk\/W3ct1JNGkS6wEYk98csDZQuqr8p2Gaq3Z22e5mPEp1IBBWyjPuRH\/EI+JvwKsr3CAhSyhj7IJAJ+gpS1I8VNuoPVrelzfLTkv5s3VV+0U7XMvo+Jiq4DX0nTTGekYPxN\/tVoqA4p2Vt5pWnk5g1Ac1VkZFfSNtYHXalBpbnn48ZSjUfr5HNc9olH924eizMgAZs6YYlA9+TpsPAVn2N4jcXCzPO0bpr0wOilQwGzEA7lc7Anrio1YkuyYIAsPD4jiZl7gmZfcU\/AD1PjXd6eMmLfhkIkC90ykaYY8bbfH9FrVpVSWpzxm8+aT05Jc\/Jb0uvPsWgVlVQ4PcXQvTby3InAjLXAEaqsTHHLVSBnJGdjnarfWEo5Tqw8TOrquQUUUVJoFI061TSBVLMQAASxPQAbkmmgK5xXj0vOeC2EAEekSySuVXWwysa46nH+9Z9mFSZ5rx0ZbjVyZVY6hGU6qn+U5B\/euSXh8kzm9sHgZJgpZJkYrqXZZV2yDjw+VTfAeGG3jZWbW7u0kzYwC7dcDwGAAPpW8sqjpuceGpyncttX27USlQvC+NmW6vbRk0mAxFDnOtJFJDfI6lYY+lTVUbiFjxGG\/u57KG3kS4jhHNlk0iIxBgQUHebOrO221LBjGWZOttL6\/0dZJJDN+pEwt5QI1mUpqi5baiCph3BDtjLFseNSMNhpvJpgihXgjVmGAWdXkJzjcnSRuaguwnGrqd74XUkEsULqkc8aGNGcBuaoyTqVe6NXnmpbhHa2zup5La2nEkiLqfSGK4zg4fGk7+RrbFWIm1WyptXtuCZwpwqZrx2kVihdiWwukwtHp5RbVqxn3NOPHNdXZPhksXMa4HfASCI6g2YYdQjfboW1EkfSrDmispeJlJUMdFFFYAKqH207UTRT\/poJo7ZI40kubh4mmI5j6Io0jUHJJBycYGKvMsgUFmIAAJYnYADckmqW9kOI8viXD55LaTDwiR4gyTRBtiY32K5GVbrXV4VRUs01p9r5XuJmXZXM91Mb5I2vbP1ImTUEaKUCRZFQnCsQMHxG4q6ioPst2f\/AEayl5XmmmfmXMz7F2xgYUbKoAAAFTtZ+ImpT9nb92+oIKKKKxGFKnSpAZpSppSr0MD5aJe4n60qb9arHEr+WOS47x0ZjRce4xAIP0OSPtXJKOaTNcLDc3SLNmiom04mzyhCE0kyKAD3l0HGWHkf4rnPGn1TdxcJrwScewwG\/wBfD9qXDd0NYUmTpqkcXuo7qd1nkWOytX9bqbTzp130HxKr5eJ86lTxmTaTuaeQ8mjxyHAAJ+IA4P71E3dhbC6aeS2ieTcvu5XmBNeQhOknAG+n96uEGjr8Nh5JNyu60rdeui8+W51+nbi67nDoSkfT9TMulAOnq4z3nPltioe67Pqbq2gEkk1zqW4up3Y5jjQ+yijZNTYGAOmas8vHRDbSzyoBy8BVX3ycaVA8ySBXBwd47NXuL6aJLi4OuXUwyB7sSgbkKNtqequi8OUoJ5I1ySWrb7vdpLXpdaFuqE7XWs8ts8dtjUxUMNWklM98Bj0JG2fma6eE8bt7oMbeVX07MMEEZ6ZVgCKkqyXss8zFwnThK19mVGx7LvIqLeMoiQAR2kRIjAHTW3WQ\/iu\/jnEhaolvbIpmk7ltEoAA83IHRR1qR41xJbaCW4YEhFzgeJJwB9yKpnCOIMXeSGP9VfSf1HG0MC+EfM6YA66dya1Vy1OObhhPJHd893Xbn5LlvyLJw21isIGeaQaiS9xKx3dz1\/gAV28G4vFdIZIGJUMVOVKkEeBB38qqnFrBogs10\/6q8kOi0i6RK58Vj6YUZJY1Z+z\/AAsW0Kx51MSXlc9Wkbdj\/wB+ApSSq71LwpSzZEqiltz7fnr13JSnSFOsTqFmoZ7tbmW4s2hZolQCZzkKWbfljxO2DkVu449xy1W0C62dVLtjCLnvPg+1geFSKDz6+J86rZWQ\/adfr7CijCgKoAAGAB0AHhWdOipbLFVO\/tNu7lLZI7ZJiJZBHcPCuqRIyDq0DzPs58M1cqh+1XGf0VrNdaGcovdQZ3Y7KNugzjJrbw8msSLSt3sJnmXFI5xDBaSQtDGw0WXC4X9bNjbmXUy7onQnBHXepXgpg4TmCGP9ZxKYDmxwABUA9lCfZhiHz3PWo\/srw2\/vWkuAZLczAC5vZFxKy\/8AkWsTf0ox8RGTUvdQpbt6I4Oumdxqv7o99oYz7TySHdpW3wPD5V6uJJfKvu0tvq+ifLd9iST7DdoLy6uL2O5FsUh0Lqh1FVlOS0Os\/wBQgYyRsDV1rzG77aWnDEiseHQNc6HEblD3eYx3Bkx35SckgfvXpwrzvFYbUlPLSe35ruUh0jRUT2hE7wSx2UkSzkABmPsBjgvgeIGSM+IrmhHM6GaZr+Z70Wi2+YBEXuJn9kltkjT4js2flUxBCqKqIqqqgKqgAAAbAADoK12MLJHGjO0jKqq0jY1OQMFjjbJ6101U5LZbfz3AKKKKzAKKKKAClTpUAZpSppSr0MD5aJe4n61x3E0Q1KxQnGpl2yQN+nj0rsfrUNccHLSvJqGG33zkHQU2wcY3rldZ3ZpBRfxOjrt7iIkMugMyhj0DYIzvWH6m31LvES+cEYOdO5ya4F4AdwXGCvXfIblhNhnGP5rbJwqRgpLRAgODhcDDIFz9dqVR6muXD\/2O3XASu8JJzp9nfPtY86ObAWY5h1AZY5XIA7u\/+1cTcFPdCsoXTGrd3ccs57vlmsJOAkjAYA4foMZLSiQZ+W2KdR6irD\/2ZnxawtrmEW7Oqq5DR6GCnUpyGXHjkVhwzsrbQEuIzJIeskpMj\/dug+QoHBGBjZWVSDliNWfa1EbncfX61O0m6WjKliSjHLCbrmircLUHil4UUAJbxI2BjLM5bf6AD71aarXFOB3Ana6sp0jd0VZUkTUjafZOxBB3xWzgvHHaVrS7jEVwBqXBJSVR78ZP5HUUNZtUViQeJFTi7qKtc1W\/mu6Jy4gWRWSRVZSMMpGQfqKVpapEoSJFRR0VQAPsK3UVF8jkpXZ59aXtxLdzzJbSSThmih5gKQwRDbOo9Wbqcb1KJPew3Nok88cgmZ1aJYwqoqoW1Bva6gDfzq2VWuOxTpdQ3cMBnVYnjKBlUqWYHWNXXIGK2U1J7I45YTw43mb1\/wC67b\/uxZq5ri7RCiu6qXbTGCfabGcDzNRVh2midZuaHgeFdU0cgwwX4hjZh8xW+xiiuf0980Tq4VuUHyCoY9dPTJA69cGs8rW50cVS+BqzZwXhrQiQyStI8jl3Y9PIBV6KAABUmKKKlu3ZcYqKpDooopFBWLAHY706dAFO\/tL7UNYW6coetmblRNpLBNss+kdSB0HiaqfB+BS\/ppHuHksbH+rdOzYu7o9WeV+sanoFG+9esSRK2NSqcbjIzg+Yqv8Abrs0\/EIEt1nMIEqvIQurUFzhcfXB\/au7w\/iIxShVa6y39EJopPBL2yt3jvrzl20SqV4VZhS0ixn2rh41BYyNtueg8a9R4fexzxxzwsGjdQyMPFT0O9ULtNwGLhvD7qS3VnnkCxy3MmZJQJCEZ842CqSdKjFTvZTtJYNEtraTZ5EQwjI6OY0GNaowBYbeHnVeIisWHEhb1r9\/dRLQmOMcZhtVjad9OuRYowAWLOxwAFG58z5AVo4PwFLeW6uNUkks7hndzkhR7Ea42Crk4+tc3AZlv44bye15bI7taa93CHuiTHull8KsIrll7CyLfmUFOlTrEAooopAFFFFABSp0qAM0pU0pV6GB8tEvcG61jTfrSrixPifmNDoopVAx0qdKmBBz38gZwG2DEDYef0rD0hJ8X4H8Vtn4dIWYgDBJPWsPRknkPvXpLhc6+xGph6Rk+L8D+K5boc1opJAC0baomwAVOMbEfLwrs9GSeQ+9P0ZJ5D70\/cp8hpyTtMw9ISfF+B\/FZekJPi\/A\/in6Mk8h96PRknkPvR7nsIXpGT4vwP4pekJPi\/A\/isvRknkPvR6Mk8h96Pc9g1OOcB5FmcKXVSqtgey3VSOjD5GuocQk6avwP4rL0ZJ5D70ejJPIfej3XYSVbGPpGT4vwP4o9IyfF+B\/FZejJPIfej0ZJ5D70Vhdh6mPpGT4vwP4pekZPi\/A\/is\/RknkPvS9GSeQ+9L3Pb7BqL0jJ8X4H8UekZPi\/A\/in6Mk8h96foyTyH3o9z2DUx9IyfF+B\/FHpGT4vwP4rL0ZJ5D70ejJPIfej3PYNTA38h2LZ\/Zf4rhuYFklhnZV5kWeS4AUrqGCNsZHyO1SHoyTyH3p+jJPIfeqjLDjtQGHpCT4vwP4qctiSik9SAT9qhfRknkPvUzbKQig9QAD9q5vEZKWWho3UUUq5Ch0UUUAFFFFIApU6VAGaUqaUq9DA+WiXuJ+tKttGKzn4Z5m7BM10q2Yp4qf8aXUdnmVvBc6+IZW51mW45Pqrkdz9QChWUtyyujoFUHFTXF+KXYu3htgz6UhZY+XlDr5uvmS+5si46b+dXLTWKxD2sDJxk+Jx0rbhPnQrPPxfX5\/TyMLsqrEuot9LM5t3JjKY\/prLgBum43PUllxXiObbXHOVMrrIOQVYprUIzMVAUBSeoXONumD6Hilinw30QWUfgt3fB7aN0lVe6HUxHRyijF5GlO6yB8ALnp4HOQ+IX\/EVacxIzLmZYl5WwVXi0OGxliVaUgYOdPQ1eMUYpcN3dIdlFteJX\/c1pMW5JMSiDuSN63HOcgcphiLbbJJ23wNFtxTiX91LJMymQiRRAVcrqQZcsoCgZfwXIAIJxv6DisaOF2QrPNZbziESSlEuy7JFylEBZEwspbqpO7BQR17w6DeprtA8jScO7t4HJVpHiWQxxgFWYOq7amxp72wBY+FXHFPSKOE3yQWUmykml4iJlFxyjurHUIuRyMacezzOfk\/Fj5Vv4RfXrSXS3COg1FIcREhSXdY2Bxhk0BGJycE9R0FuVAOgp4pPCfYLKVNxi8SwubqVOVKHVYkKZIUOkTNp97U3MZR5Fa5l4rf822UR3BQs+tmgwHj1yBGcBfVuAqHBK9RtvtemiVsqwBG2x+W9Z4prBrkgso3Dr\/iAuLGOUTMrRq10xgCxgukjEAqO4VYIuC3j0Oc1zcUuuIC4keNJyUS4CqIjygpeHlsjAYlcprbG+CCMeB9CxTxQsLXZDs8+bjHEUZWkV9H6aRz6kqqsEkZXkZhjPdTKjSRn2TnbK04nxGRA0YkI0ySIXgCGRlgR1iIONKmUsobxA\/er60YIIIyDsRTWMADAp8PTZCs8\/iv+JmKNsSZCyOQYO8xV4QiMCAVyGm6AEgDyydN1e8QEs0ipckhAjDknSg\/UHPKGkiU8vSdWG6\/tXo2KMULDa5IdlV4VNfMtw82zLCghj5YVWlMQYtk7nv93T0G9RcnFeIyRs0aTIQrkarchiyW8bhdLb4aUyD54wKv+KWKlYT7BZVOM3l4Lm2SFDymQGQhCw1E4dWYA6MLuNxv59KgeFX3FERI+VIAlsntRszHCR5bUR3ptRfuFt9PQdT6VilimsJpchWUR5r4yerkusOkCIz22ABz3E0jJjCPyypw2OucbYrG2ub8ySDTIC7osrGE4j9eEHKztInJ1MW3AP1xV+xSo4b6ILIrgEsrW8TXAIl04kyuk5BIyV8MgA\/vUlWzFLFZPwzb3HZhRWeKMUv8WXULMKVbMUYo\/wAaXULMY6KzFKurChUEibP\/2Q==\" alt=\"F\u00cdSICA 1 y 2 (EX\u00c1MEN FINAL) SAM: CONSTANTE DE PLANCK\" \/><\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Efecto Foto el\u00e9ctrico de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTWzSVoLPqPRUy--mZgt1C4AKWhGzViUIlNG7IYSAXC9mt9022FiQSd4AR3grEFU1ochSs&amp;usqp=CAU\" alt=\"Tippens fisica 7e_diapositivas_38b\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT8Xyr0G9QNzQcgn6y2wnq_RqAt7UNvAGTjwv3koBno-2pplvKLmSuOvVbPTMuxG7ThgkM&amp;usqp=CAU\" alt=\"Tippens fisica 7e_diapositivas_38b\" \/><\/div>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El propio Planck nunca avanz\u00f3 una interpretaci\u00f3n significativa de sus quantums. En 1905 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, bas\u00e1ndose en el trabajo de Planck, public\u00f3 su teor\u00eda sobre el fen\u00f3meno conocido como efecto fotoel\u00e9ctrico. Dados los c\u00e1lculos de Planck, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> demostr\u00f3 que las part\u00edculas cargadas absorb\u00edan y emit\u00edan energ\u00edas en cuantos finitos que eran proporcionales a la frecuencia de la luz o radiaci\u00f3n. En 1930, los principios cu\u00e1nticos formar\u00edan los fundamentos de la nueva f\u00edsica.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQK35GPK0Z_ykQC27ZVsbbRI0iRsHFFANhRkrP8jGaOvxbrZhjDpVozJevE-_vM7h-kB8o&amp;usqp=CAU\" alt=\"El pulso del Universo. | Pablo Della Paolera\" \/><\/div>\n<div dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">\n<p>Planck recibi\u00f3 el Nobel de F\u00edsica de 1918<\/p>\n<p>&nbsp;<\/p>\n<p>Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dijo sobre Max Planck: &#8220;Era un hombre a quien le fue dado aportar al mundo una gran idea creadora&#8221;. De esa idea creadora naci\u00f3 la f\u00edsica moderna.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"La radiaci\u00f3n del cuerpo negro \u2013 F\u00edsica cu\u00e1ntica en la red\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Blackbody Radiation\" \/><\/p>\n<p>Radiaci\u00f3n de cuerpo negro<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En 1900 Planck formul\u00f3 que la energ\u00eda se radia en unidades peque\u00f1as separadas que llamamos\u00a0<em>cuantos<\/em>. De ah\u00ed surge el nombre\u00a0<strong>teor\u00eda cu\u00e1ntica<\/strong>.<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Photoelectric Effect\" \/><\/p>\n<p style=\"text-align: justify;\">Avanzando en el desarrollo de esta teor\u00eda, descubri\u00f3 una constante de naturaleza universal que se conoce como la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>. La ley de Planck establece que la energ\u00eda de cada cuanto es igual a la frecuencia de la radiaci\u00f3n multiplicada por la constante universal. Sus descubrimientos, sin embargo, no invalidaron la teor\u00eda de que la radiaci\u00f3n se propagaba por ondas. Los f\u00edsicos en la actualidad creen que la radiaci\u00f3n electromagn\u00e9tica combina las propiedades de las ondas y de las part\u00edculas.<\/p>\n<div style=\"text-align: justify;\"><ins data-ad-layout=\"in-article\" data-ad-format=\"fluid\" data-ad-client=\"ca-pub-3725963239040897\" data-ad-slot=\"7560181005\" data-adsbygoogle-status=\"done\"><ins id=\"aswift_2_anchor\"><\/ins><\/ins><\/div>\n<div style=\"text-align: justify;\"><ins data-ad-layout=\"in-article\" data-ad-format=\"fluid\" data-ad-client=\"ca-pub-3725963239040897\" data-ad-slot=\"7560181005\" data-adsbygoogle-status=\"done\"><ins id=\"aswift_2_anchor\"><\/ins><\/ins><\/div>\n<p style=\"text-align: justify;\">Los descubrimientos de Planck, que fueron verificados posteriormente por otros cient\u00edficos, fueron el nacimiento de un campo totalmente nuevo de la f\u00edsica, conocido como mec\u00e1nica cu\u00e1ntica y proporcionaron los cimientos para la investigaci\u00f3n en campos como el de la energ\u00eda at\u00f3mica. Reconoci\u00f3 en 1905 la importancia de las ideas sobre la cuantificaci\u00f3n de la radiaci\u00f3n electromagn\u00e9tica expuestas por Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, con quien colabor\u00f3 a lo largo de su carrera.<\/p>\n<\/div>\n<div dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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alt=\"Modelo Mecano cu\u00e1ntico - ppt video online descargar\" \/><img decoding=\"async\" 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J4ZgASTQHJJ7T3IGo1mMo9MGpWsKeTweARzftAl48gYBlIIIsEGwQehB8pkml8C8TV0xoV2OEX6bscAWATzx6zdQET5c+wMeRgASxAABsngAdzc+YWUqpUgqQKINgjtR7iYPE2rDlO1mpHO1b3NwfpFc2egqefCcxfBhcoyFsaMUawVJUEqb5sdIGXFplUswFFzZ68\/bt1J47kmSYny4H2Y8rAAliAADZJoAdzcySu+JeOpeTGEL0GViGK80QQpHN9r4gbukdR0ZSAR3BHYg\/1mULQoSH4TqRkwow4+kAj+EgCxzJ0BE+XPsDBndQKYgBvp5NWTwB7mH06sUJFlDa+nFfymp+JfEkwrhLAsTmxAKCQQNw3uQDyqgk88XXpNyjggEEEHkEdDAyRE8g3A9TDnK7W3EBaNkmgB3s9pmmu8cfbps7bGyVichFvc9KaUbeeenHnAm4yCAQQRQojkEduYxoFAUCgBQHoOkxaHJux422ldyqdp6rYB2m+46STARPgM+wMGoyKqMzcKASTyeO\/TmZVNgETX+Pb\/wDK5\/l4xkf5b7MbVTNR2g7iBV11kvTk7E3DadotetGuRY8oBMIDMwHLVZsnp0FHgdT08zM8TEuVSSAQSvUA8j3gZZiy5FVSzEKo5JJoD1JMyzQ\/E\/ia48TptLu6NSAke1kc0Txx15gb0GfZH0edciKy3RHQ9R6H1kiAifAYga\/xfUnHjYgcEFQR1DEGjXcTny60oldCO86N4liDY2sgVzZ6cSg6zTh2KqPq\/b3PpA9DWupx5MZAIHXy4rp95YtL4hn1GLJjxZFTLtJXKVBCnsdlU3P\/AJ50UO235ZUhunt6+3rOkeAeDrp0\/EXZgLbt6ADygSNBoPlksztkcoqs7UC22\/qpQACb5odlHaPEtYcYsAG+nmD513E2Er\/xPaqj\/lFg+l1X8oELP8QMysnCt\/Evcf0mDwfxzKrFX+tNvFnkHtz5Vc0GoRncshquv9p7R2xjmie3lAt58Qy6nHkx6dhiygcZGAcL5EKfxeXpNjodB8sli7O7Kis7UC20H6iFAFmzdAdvKVz4Ry\/MylwONhDehsS5wI2bKU5I+muSOq+pHce36TmL6rY+T\/qaj5gk0Z0\/V4d+N0utylb8rFTnmoxEO2OlLKSCeCB5wNr8OeKMuNuL3NfJ7VU3mbU5dRiyLp2GLJVDIwDhD2pfzfeuveUrTZDyq01cX0Eufwxt+UxBttxDe4AoD0o\/zgTdDoflliXZ3YIGdqttq7bIAAs8njz9J61GqKBiy8AEhhyD5A\/wn9vXtJsja8MceQL+LY233o1A514pmds3zHJO4Daewr8o8v8AmW3wHxABPl5PpoWt9we1efPT1le8OxfReNx15U9j6TZfDgJ1Lb23Mqkr6dAR+8Dc67DqMrYjjyHCiveT6VL5Fr8I3A7LNc9avpJui0q412rdbmbn\/cS1ewugOwAHaSogQ9XqTjBYi1A7Hm\/UeXqP0lS8b+IMjIEC7NxNlT1Ffh\/eWvxhqwuavp\/MTnWvzFjRAu+PeBs\/D\/HDiZOu2xuHp34lp8QObNiZdK4xMwG3MybwOQfpQ\/iFWLNDni5zpMRVwch6dAPPzPpOm+DY2XBjVuoHTy7gfpUD1otGMZY7mZm27marO1Qt8ADmifcmfdXnKfWaK9CPzD1Hn7cdO\/STJXviXUbSi3wQf1gajxfxl23NjdlHIoHj7jvPTeMZMmNcm8qSOgNAEcHj3ErGfI3zNg\/Nx\/aTVQ40GI8kXz78n+cC14Tl1unKfNbCbCtkxGnNEE12UEcd+vabrSaNMd7btttkkknaqqLJ5PCjr6yufAmY7c2M9FZWH\/dYI\/8AyJboGh+IsrjaAxC1fBo36+kp2szOclsxchKFmzXPH7y3fFurTHjUEEux+gD9yfTpOfu7IzlhyxJHlAtvhHjLKhUV+Imz7D+0nvqtRqcbpgyrhcFT83aHpb+oBDxdA8n0lT0r80zBST+awoJ68\/1l+8H8OGFeu5m5Zh09APSBn0WiGPcQSzMQWLdTShe3tfuTEmRA1Hjmny5MTolDoQL5aiDXkOn\/AKlN07OGp1KkdQwIP7zpM1niPg+PK29twYCrU1flcCkK\/wBJ3DqeP26S24tb\/ltKMmf\/AOPGm5mAJZQOxUcn7c+nebHR6VVx412AbVHFDg1z97mH5bJkYhSwyuNx7IoSgOT\/ABC+lfUe8CVpdSmRFfG6srgMrKbBU0QR6URIXi2lyZceRFpRX0+bEUR6KLHv7SVi0SK7Oq0zKFNcClJIFdOrN+slwOYrjyJavjdBf5lIH69DI+qyAmjOn6nArqVZQwPYyCngunKqGwoSADyL5qBoPh3Muk0mXUZQVxWzlwCSFAA5UckEg1X\/ADLZptQmRVdGV1YBlZSCCCLBBHYgyJjwsmUhVtcjWT2RVxqqqB25XpVfV5yTi0aI7Oq0zBVNdKW6FdB+I\/rA+ursavao8vxN9\/yj9\/aULxDwjPgOQ7CU3EhwQeCeL5u+Z0aYNTiDoykWGBBEDl2Lw\/IB9LLR5sk8S4+HalNJpDlyH\/SUNkdwCSOxtRyegAr047zyvww1i8g2cdvq9vKbbT4jjdlpmV2CoOqooTv7sG8zyIEzBnR1DIwZWAZSCCCCLBHoRMXyS\/4zS\/wA8f8Ace\/t0956waNEd3UUWCg10pb2gDoKs\/rJUChfEGjUahuqXt27eBXHbp1ub7wLwtFQOCwc9HJ5ryrpXp\/xNnrtOrhbQNTKeQDQ3C\/2nzxLTl8RVeoKMBdXsZW28ee2vvAjarxjHgbEmoYI2V\/l42\/K7EEgf7TxVHuQATc2gYHoZhw26KXUAkAsp5o9SPsZ80mlTGCqCgWZzzf1MdzH7kk\/eBA8dXI2HJXAAHA5ZgCLPoK+\/tOf58Dk9tvW7\/p5zq5E02p8BwkOwT6qNCzV1xx7wKhq9BnyBaxO28AqQOOe99vvLhqNeNJg36lvoxqu7IATXQcqOevcftNsg4HsJC8M05RPlsOFNA3e6wGLG\/8AcWH2gS8WVWAKsGBAIINgg8g8diJofibwnLmQMpBZCdqDiwevJ6twD2E3On0aIzuoovt3eX0jatDtxJUDmWPwjOo+ZkRkVCCS1WT248r7z3m0uTM4GNdzHtYHTvZ4nRNRiDKykWCCK95i0mgxY72IFJ6nv+pgV7RYm8PwPlyI2QsVLriU5HXnaAAB9QAJJPbnrLHp9Sj\/AIWDcKTXUBha2OosG+ZH8KwNjDIR9Ksdrd23fWx5J\/Mx\/f3MtMCqzMAAzVuPnQoX9oFY+KfDc+V0yY1sKCpUEbuthvY+Q5mlZ\/8ATIPYHjynR5pNV4DiJdwGshiFv6bry94FQ8SxbFUOtEqCPWx1lg8N8YXTaFMupJXEOBk5NAvtTcByByORxXlLLlwq3DKrAeYB\/nIWnwMmXKNt48n135EKiBKPalJ4gTceVWFqQeAeDfB6GfZgwaNEZygouQW8uAFFDtwAOPKIEuIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiIH\/\/2Q==\" alt=\"El extra\u00f1o mundo de la mec\u00e1nica cu\u00e1ntica ~ Cardescu Web\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSHinvFJDujsV8nGFgwqLrdUDBybMwQzpr_gw&amp;usqp=CAU\" alt=\"Ciencia Entretenida: Orbitales At\u00f3micos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShlNAZnzKzs7rPxZbRy39oY2qMnfZj8nRkJg&amp;usqp=CAU\" alt=\"Teor\u00eda cu\u00e1ntica de campos \u2014 Astronoo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTUoZMi-fCrZL7gFpJkbK8bVsH63Zno9-ugtw&amp;usqp=CAU\" alt=\"Explicando F\u00edsica Cu\u00e1ntica a mi abuelita (III) - CANAL DE CIENCIAS\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Si nos trasladamos al \u00e1mbito de la mec\u00e1nica cu\u00e1ntica, todo all\u00ed parece diferente y resulta estar cuantizado, la energ\u00eda se emite en peque\u00f1os paquetes que se llaman cuantos y de ah\u00ed, el nombre de \u00e9sta teor\u00eda tan extra\u00f1a que nos habla de lo que pasa en los peque\u00f1os \u00e1mbitos del universo.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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\" alt=\"Facebook\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Las unidades de Planck<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Hay una combinaci\u00f3n de c, G y h (las constantes universales que adem\u00e1s dan los reg\u00edmenes relativistas, gravitatorios y cu\u00e1nticos) que tiene dimensiones de longitud. A esta longitud se la denomina <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>. Sin embargo, no es cierto que eso implique que el espacio-tiempo sea discreto en esencia, lo que implica es que no podemos medir distancias por debajo de esta longitud. Por lo tanto, no es que el espacio-tiempo sea discreto por la existencia de esta <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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\" alt=\"2015 septiembre 13 : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQS3qDn-OuOuydRglIkx9YBRNCdHkLYZrF2Ow&amp;usqp=CAU\" alt=\"La F\u00edsica y el Universo : Blog de Emilio Silvera V.\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Todos hemos repasado algunas veces, m\u00e1s o menos a fondo, la Teor\u00eda de la Relatividad General que nos dice que, las propiedades geom\u00e9tricas del espacio no son, ni est\u00e1n conformadas de una manera aleatoria, sino que, por el contrario, est\u00e1n sujetas y est\u00e1n condicionadas por la materia. As\u00ed, hablar de la estructura del Universo sin tener en cuenta esta premisa que nos lleva a considerar que, la geometr\u00eda del universo viene dada por la materia que contiene, ser\u00eda infundado y no ajustado a los conocimientos que actualmente tenemos. Hay que conocer el estado de la materia y las conformaciones -grandes y peque\u00f1as estructuras que conforman en nuestro universo-, para saber de la geometr\u00eda espacial.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/_js6wgtUcfdQ\/Sj_mS51rp-I\/AAAAAAAAGPA\/yp9XaQo_ZKQ\/s400\/plano_local_Lorentziano.png\" alt=\"\" width=\"351\" height=\"393\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Si la Gravedad es muy d\u00e9bil en una situaci\u00f3n dada, las curvas del espacio-tiempo ser\u00e1n, tambi\u00e9n peque\u00f1as en consonancia con dicha debilidad de la fuerza y, entonces, la RG deber\u00e1 incluir a la RE como una aproximaci\u00f3n de primer orden, como un caso especial en el cual la RG debe reducirse a la formulaci\u00f3n matem\u00e1tica de un espacio-tiempo plano, es decir, deben reducirse a las transformaciones de Lorentz.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEhUSExIVFRUVFRUVFRUVFRUVFRUQFRUXFhUVFRUYHSggGBolGxUVITEhJSkrLi4uFx8zODMtNygtLi0BCgoKDg0OGhAQGi0dHx0tLS0tLS0tLS0tKystLS0tLS0tLS0tKy0tLS0tLS0rLS0tLS0rLS0tLS0rLS0tKy0tK\/\/AABEIAIgBcwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAAAgEDBAUGB\/\/EAD4QAAIBAgQDBgIHBwIHAAAAAAABAgMRBBIhMQVBURMiYXGBkQYyQlJTcpOh0yMzgrHB0fBi8QcUFUNjc+H\/xAAZAQADAQEBAAAAAAAAAAAAAAAAAQIDBAX\/xAAhEQEBAAICAgMBAQEAAAAAAAAAAQIRAyESMQQiQWFxUf\/aAAwDAQACEQMRAD8A+LQHuVw2LEgSVjIixKGSSGDYCB0gJiiBGhgQyQCCGSyBGAAawBCDMRJixQGuhB9P88R8uqtq+m42Hr5b6X8HtfqdngHAZ13mekfDn5EZ5zCbq8MLndRGF4VXmr3ir8luYeJ4CdP5l7tX9tz6zwXg9NQaUNUrLm79TzHxLwh1q\/Z09csbzk33V0ivzOTD5O8u\/Trz+NJj17fPKEmn1XMscvY9Ji+DKnBprVc0eexEFF6HVhyY59xzZ8eXHNVW0QOtiLGjPSIkMeKIkgCCUQyUBmRMWQShGa5FgJsIy3ITBoiwA+YVsgBkkCAAJSGy+JCYXEYy+I2REIkD6GREOIXJuIkZQyIYGMFyIAADY6a0HFp7FiRowIABYaUoCQEZkFiYgI4UAYAaEibEoLCCGuZVJstqCRQ4L70RRLEi10tOS6X\/ALIregex6WYON5q59R4JBQjFLS9vy\/xnzHA03KSS5n1Xh2G+RO6aSv5+fI4Pmfj0PhTqvX4WSVNv6Tj5atHHVOMYN2s8131baS3fIpxHEHHfRbaO\/wCfU5OKx2u+nLmvQ4O7NO\/Hj72z8ahFqV\/83\/ueBx9M9ljsQpOz6Pf0PL8bazackdvxNxzfLxmnFpysWmfqaUj0a8rEWEkOLJEqKxooVjRGDMAJEYTJuKSKmiRBdh4wcrTk4R+so57PleN1p5a+DL8Vw2cI51adP7Sm80PKXOD8JJDiawtkXNODwcqsssbaJylJu0YQW8pvkkVTik2k7q7s7WuuTs9UMETAmwCAACQMJDEJktgCkkWHAFuFwIAbTcAAB2yUtixoWmtB0aMSgTJAhpFiSbBYShEkiKGSJqoQlAAghsZMVILXduS1YHISpK5MdBWRUZSROdy\/D4WUrWW\/UTDRV03sekwNO0oN\/K7NeViM8vGdL48PK9up8K\/Dcs3aSXdir3tzOpxb4ieHqKMFCSS70XrJvf08j0XBcTCdN01o7XPH\/EXBUo1NO9fNm0zXetk+S09jzJlM8\/u9XwuGGsF6+KYYiWsckuVnb3MtWq3LRNrNZ96+nXU8tQwNWU\/2cHpu9kl4s6PEaNTDODnKLurpxeza2v6m14cJfqjDnz8ft+NvFquRtZdLaO7s\/wAlf2PNYid02zTi+IOol4HNry1SOjh4\/H25\/k80y9FitS9FNIvaN8nHiUiRJLQl6VWHiCiTFCMyCwyQNAZCWgaIuIFsbuEQq526U3Tyq86l7RhT5ufVf6dbvSxXgcE6reqjCKvUqS+WEf6yeyitWzV\/1Kmouj2LdC6fzZKrmtO0lJXTevytNLS3VsnY4nTpPDQk\/wBnTqyV50oJOU0nlnXpJJW0k0otWvtJ3Z5\/FcLqQiqitOm9qsLuDV2tdE46prvJG6vxOhKEINV5wppKNOThCGl9ZOF5Ser2tp0Mc+I1HUVRSySSUY5O7GMFtCKX0fDnre4BisDR0liKNT97Ds5faUYq3nOjpF\/wuPkyvE8MnGPaRcalNf8AcpvMl99O0oP7yQGw2C5LYIALkXJBASLkshoMoAEXJyjAC5gABGz0tkOhaWyHNmFLYkAY0mZEgbImSYix+QiGRNViUm4MaNNvkyauTZqMLsWXdv4kSnbRCqIHv8hYxvqKo3ZpjENmPabj03YHB5YdpKKa5J8\/zWglXiUnPM7JbJLZJdAqYq8FG\/8AuYZCk37Hlr0958M8TvB95L+ZdxPiUZJqUtOi3Z4jh+NdPUuweOi6maolJeOq9jky+P8Aa134fKkxkvt6nh+IutIuKls3zOb8YVIzqRgvoxV\/OyJwPGo0pq\/fpbpPeLWyT6crHKx2K7ScqnVhhx2Z7Vny45YaYKiyrQzNF1eVxIndjOnm8l3ekeJphqUZC+mhZDEtiWhmgSJaFsCiPYawjQoBlLbE055ZqWVSt9GSbi\/NJoIemaaNPDOHSrN7qEFec7OWVdFFayk+UV\/K7OngnRqXlVw8IU4\/NUjOtF3+rCLk1Kb6ct3oauF\/ENGlK8aNSEUssYxqppaxlm+VNybirtt322sMnI41Bwn2MVlpRtKCTbzqSTVWTss0mrctNlaxzbHdxk8NVUF2lWDhBQ71JTv35Su2ql9FO3ojE8DSb7uKp7\/ThWhp1fcaXuBMFgsdF8Jl9GrQlp9GtTT15Wm1qD4FiOVKUvuZZ7dMjYBzSzD1505Z4ScJLnFtPy03XgW1cDVj81KpH70JLT1RmYBsrYqnUXfpxhO6vVp91NX7znSXdbtf5couIwbglNSjODdlOEudr5ZRdpRlbk0ZrEWAJbIsa3iKbhaVJKSVozpvLdrbtItNS+8rPzFp4SpKDqRi5Qi7ScbPL95LWK8WrAGdLxBjWIv4iMJXFaGIAIsBOUgAoo\/KhkLReiGNnOglrQawVAIgMkVsDTA0UcM5eCHwNC+rR0Gjn5OTXUdnB8fym6pp4WK5XZZPZjJitHPvd7d8wmM1GLCwWre\/K\/Qpa1NeIilG735L+5jgzfG77cPJPGTE5XJkzmIl1LjG00VcsqUHbp4f3uK5bG6dCPZttty0e+i6lbRY5mS+i9ehqqYWCSabul6N\/wBCumi24rarGT3WeVSy2LYSurFM4hTlYetwvLVK935kxQSeoRZe0LKbs7f5cuijNc0Jk1eKWibACZK0IZhYeUdBHEpl2DowlJupPLCOsrazlfaMI827b7Ld+NMURbUIdXY\/FOo1aKhCOkIR2jH+snzk9WZYxLqsRYIZaRKJSa5R0KJIQsIRlW9hreIyiGxpbSx1WGkatSK6KpNLTwTL1xnE\/ayl99Rqb\/fTMb8iPYC0ujjZJyk6dKea181ONlb6qjbL6WKnXTnmlTjlvrTg5Rjbondte4ko3Fy+ABoxVSk0uzpyg+d6mdPy7qa9zRgpUo5ZqtWpVFfWNNNLykpp66cjnoZtgNNfDqdGpKSr1OzurqWr77et4qLuvWPmUYrCZKjhGcaq5ThfK1\/Fa3qVpIuoVpQkpRbUk7pptNPwYwqr0JQeWSs9Ho4yVmrrWLa2ZVlfQ0YhucnJvVu70Su34LRFbh5gC2Am3gQIMlHZFliujsi2xs56lbBIi4RAkSHw1DM\/AlQu7I6WHp2RnyZeMbcPH55HpxsWNExQyRxZV7OE1FTRWnu+S28WWT10W3N9fBGbFz+iuQ8ZvpOeWptkxM77lF9CZsaULW8rnTOo83K7u1S1GkgsFits9GT1LI4jSxnzCXHIi1sclyEUyhMaLHTh5CoJEBBkcWQNCOWg4VNFl0J9TPFliFVRpiwuVQkWIhayI8loVxZc1oFOIiNFBFHT4LhI1ZypP5pwfZP\/AMyWaMX4Ss4+qA3Mqi00NNeng+T6DWABlTRa0KmI1WUmMTr8NoRq0q0Mq7WMe2pvW8owv2lPx7rzL7pyG0BCoV3HbuI0UW0pESBsUBtGUZIMoya5gEKwxOUgAlMGQAELgQABhw\/yosK8O+6h4s1c1NlCwMaEbjDVgKe79DakNhqWVWGynFyZbr1OHjuOMKiJ75fV+Q0pJGejLv8AmmRJvtvctWT\/AK1YLh9fEZuwp5siTlrGKjFuyd5NLV\/yPY4b\/hpTsu1xUm3yhFJNvpe7t7eh5L4c4xPC4nT5KjVOonazg5K0tecW83pbmfT\/AIhpzrYSfZN5lv1aj81ujtfx0J5MrhrX6wt8rd\/j5Pxjg1OlinRpVe1gknm00bunFtaNprddfAr4pgXHLK2mzfR8jo8Fw2aUVbW0o8tJKV0n6M2cReVOEo9U0XlyWZSMscdx4yqrMLl2Kj3n4FLRvPTC+1EnqTEmcRLmjOmsTB3KnqW0UFEWSFhuTILBvo9doqMrLZlbCFZ2Ex0ypIuggtVIlM0UNdCguoPUmri4tWwuUaKJ2vSYIthUcWpRdpRacWuUlqn7lSY6Qy06nxFTUpRxEFaGIjntyjWvatD0lr5SRy2djh67ajVw28o\/t6K\/1wX7WK84XdusTiNiB3sVSGU0DSALOHYyVGrCrF6wkpW5Nc4vwauvU1cewMadV5HenNKrS\/8AVPWK9NY+hzmvA7NJOthHG\/fwzzLq8NUffX8M7PykxjThehFiycGKMiNEWGYJAQUWDiOovqSogFY0YstSQygg2elTiQi5oqcWLZ6MkiSVEBHpxqGxbAqoLQ6fD8Hm1extcpJuuXHC5Zaiqlh5S29zo4bDxgur6\/2Ro02Wg\/8Ay8rXtZeJzZ8tv8d\/FwTH13SXFqVLIlxa3RXURnI2trPKQlGXfQ1WD3RRSl30aa6Y71YnGR3Z9c+HuJN4elfeULyd+emvs0z5LXe56b4P4jJrI2u60kueV7P028kuhjzY7w\/xcsmd\/rJxWnKhWeVtNpyVuqbX9Eb6dZ4imnVjZtd2atZ+aNfxjhH3an+au5z+C4tZXTk1dNuPk9X+dyd+WEv6j1lpweIYFwm1b\/6nzRlxOElFXtoeuxuWWnNbP+hzqsc101ysXhypy43lqiKmdbF4OybXI5vZnVhlNObPHtXGJbGIWGHaMYEhLlkWVqAjQ0ImWOIiQ9loQRpy6FdOJdUZOVa4zpTJj0+ojHpICdBDKJVSlobMNUpp\/tIylHpCSg78tXGX8jNrGaxcl+Zr7fC\/YVvx4fomiNXC2\/c1vx4fpFJYcPiZUqkKkH3oSUl42eq8mtPU2cd4Y4ydalCTw80qkJpNqMZ65ZNbZXePoLVr4X7Gt+PD9I6\/DsfRdK8KVVywt6kY9tG8qE2lVi5KnrBXTcbbSepUTXl6uHlGMZSi0pq8W9mtNvde66lF0devj8PNRjKlXagrRXbw7qslb9z0jFa\/VRUquE+wrfjw\/RAbc5JdDtcGo1aOIp3puSknmjo1KhOK7S72XdmnrtddUUqphfsK348P0TdPilGUJU5UazUlBfv4XShayVqXPLG97\/JHoAcni+CdCtOk3dRfdkn80Grwl6xaMTSPU4iWHq4eNXsqrdDLRa7aKl2Tu6cnLstVe8dlbQ5Lq4X7Cv8Ajw\/RAOZEmUEdBVML9hW\/Hh+iP2mE+wrfjw\/SAOYogy+tlzPKnGPJSeZpeLSV\/Yra8vYDEYEWGQNMWyCZDRIrQGm3iAunQADncNo5vLmeio0Xay0RAEc2V22+JhNbbcPhop392xMTXu\/BEAc2Pd3Xdn9cdRknWK51wA3mMclzqtzXQxYiFndbABU6qM+8S1JGngtZwrwlZ720V3Z+AAVlPrWU7yj6FxB5qS7XuRtdKVnJ9Wk9l5+x4ytRoXvGc4u+6atrvpYkDi4d39dueOMk3Nqa2JVOUVGo5p73SWV+j1OhQkptpbpXADbOdObf20XsLtxfM4uMoqLtzJAfHbtOcmmWUBXAAN2OhSiaJQSQATlWmEjNUiZ4ABWPpGXtqpKyuLIgBLqIoddQACWZx1MADQaqbRcnoACUrqmnhGM7GrGpa6TtNfWpSWWcfWLYAVE0cXwCo1ZQTvHSUJfWpSWaEvHRr8zIkADIysRIAEbofD+JUauSp+7qxdKp4RntL+GVn6GXGYWVKcqcl3oScX5p7rwAAJmuSmADBrCyYAMCKZFS6IACEJDXABBN11AABT\/\/2Q==\" alt=\"Euclides y los pilares de las matem\u00e1ticas | OpenMind\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQNxBYrzogDrfLPPw3QdeOAieUNJQ7lk2Xrpg&amp;usqp=CAU\" alt=\"Razonamiento Cuantitativo - ppt video online descargar\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Cualquier sistema de geometr\u00eda que no est\u00e1 basado en el postulado paralelo de Euclides, que dice que una l\u00ednea y s\u00f3lo una l\u00ednea se puede trazar a trav\u00e9s de un punto fuera de una l\u00ednea dada, paralela a esa l\u00ednea. La geometr\u00eda Euclidiana trata de la geometr\u00eda de nuestro mundo diario. El postulado paralelo de Euclides parece intuitivamente claro, pero nadie ha sido capaz de demostrarlo. Si sustituimos el postulado paralelo de Eucl\u00eddes con el supuesto que existe m\u00e1s de una l\u00ednea paralela a una l\u00ednea dada a trav\u00e9s de un punto dado, tenemos una geometr\u00eda no Euclidiana llamada geometr\u00eda hiperb\u00f3lica. Si asumimos que no existen l\u00edneas paralelas, tenemos una geometr\u00eda no Euclidiana llamada geometr\u00eda el\u00edptica.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/cerezo.pntic.mec.es\/%7Emrego\/graphics\/Cosmo5\/Fig7tresgeom.gif\" alt=\"\" width=\"457\" height=\"391\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Queremos saber como el Universo es, y, para ello, aunque tenemos la Relatividad General que nos dice que en presencia de grandes masas el Universo se curva y su geometr\u00eda se ve sometida a dicha presencia, a pesar de ello, no dejamos de buscar y queremos saber si, eso que los cosm\u00f3logos llaman Omega Negro -la cantidad de materia que existe en el Universo- nos dice, de una vez por todas si estamos en un universo plano, abierto o cerrado.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Cabr\u00eda imaginar que nuestro mundo se comporta en el espacio geom\u00e9trico como una superficie que est\u00e1 irregularmente curvada pero que en ning\u00fan punto se aparta significativamente de un plano, lo mismo que ocurre, por ejemplo, con la superficie de un lago rizado por las d\u00e9biles ondas que crean el suave viento. A un mundo de esta especie podr\u00edamos llamarlo con toda propiedad cuasi-euclidiano, y ser\u00eda espacialmente infinito. Los c\u00e1lculos indican, sin embargo que, la densidad media de materia tendr\u00eda que ser nula y, no es ese, precisamente el caso de nuestro mundo en el que la materia, est\u00e1 por todas partes y, lo queramos o no, genera gravedad y genera curvatura que se dejan sentir, en nosotros mismos, en la Luna y en todos los cuerpos que nos circundan.<\/div>\n<div id=\"attachment_21\" style=\"text-align: justify;\"><a href=\"http:\/\/mikipediageek.files.wordpress.com\/2010\/05\/malla-espacio-tiempo1.jpeg\"><img decoding=\"async\" title=\"malla espacio-tiempo\" src=\"http:\/\/mikipediageek.files.wordpress.com\/2010\/05\/malla-espacio-tiempo1.jpeg?w=500\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRT4KWvF5v-Gkp9e2Byt6HNyzv-Hup-QLhC8w&amp;usqp=CAU\" alt=\"Espacio-tiempo curvo y los secretos del Universo : Blog de Emilio Silvera V.\" \/><\/a><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Deformaci\u00f3n de la malla espacio-tiempo en presencia de grandes masas de materia<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">De la misma manera que en presencia de grandes masas y debido a la fuerza de Gravedad que generan, es afectada la malla espacio-temporal, de la misma manera digo, tambi\u00e9n se ha podido comprobar que, la luz, aparentemente sin masa, tambi\u00e9n es curvada cuando pasa cerca de un estrella.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-KFyztLL4Le0\/TaQy46Msu2I\/AAAAAAAAAjc\/XpSGxOx47VE\/s400\/FUERZA+FICTICIA+1.JPG\" alt=\"\" width=\"392\" height=\"231\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcST6HWJY1SCghrh6EQtBIUT94odCJ4L21bJSA&amp;usqp=CAU\" alt=\"Y Einstein dijo: \u201cQue la luz se curve\u201d - Revista Con Ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT4uiwYuYyAdwtSytzSB19U4cEoJFzqytNw3w&amp;usqp=CAU\" alt=\"Teor\u00eda de la relatividad de Einstein: el eclipse hace 100 a\u00f1os que confirm\u00f3  \u201cel pensamiento m\u00e1s feliz\u201d del c\u00e9lebre cient\u00edfico alem\u00e1n - El Mostrador\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">&#8220;Hay una leyenda urbana sobre el eclipse de 1919 que populariz\u00f3 el\u00a0<em>best-seller<\/em>\u00a0de Stephen Hawking, \u00abHistoria del tiempo\u00bb Cr\u00edtica (1988). La verificaci\u00f3n de la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ser\u00eda resultado del sesgo de confirmaci\u00f3n\u00a0por parte de Eddington. Pero en 1979 se realiz\u00f3 un an\u00e1lisis con t\u00e9cnicas modernas de las placas fotogr\u00e1ficas originales que confirm\u00f3 los resultados de 1919; m\u00e1s a\u00fan, ya en 1919 su precisi\u00f3n era\u00a0comparable a la que se logr\u00f3 con el eclipse de 1973. Por tanto, los resultados del eclipse de 1919 confirmaron a m\u00e1s de cinco <a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a>s la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. La leyenda urbana es solo un bulo.&#8221;<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Fuente del p\u00e1rrafo: La Ciencia de la Mula Francis<\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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\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alt=\"Club Cient\u00edfico Bezmiliana \u00bb El misterio de la curvatura de la luz\" \/><img decoding=\"async\" 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alt=\"Relatividad\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Ya Hawking hab\u00eda hablado de la la incidencia que la gravedad podr\u00eda tener en la propagaci\u00f3n de la luz, Su primera explicaci\u00f3n ni a \u00e9l mismo dejo satisfecho y, finalmente, tuvo que admitir que los rayos de luz que pasaban cerca de un cuerpo masivo, como una estrella, ser\u00edan desviados por el campo gravitatoria que esta genera. Es decir, lo mismo que dec\u00eda <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en su RG.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Como se est\u00e1 a la b\u00fasqueda de la Teor\u00eda Cu\u00e1ntica de la Gravedad, una de las preguntas m\u00e1s comunes es: \u00bfDesempe\u00f1an los campos gravitatorios un papel esencial en la estructura de las part\u00edculas elementales de la materia?<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShhk_g0YbxGMopIXZmhOckzzKhE19hLV8UstlrwH6F5bi2Ti6ppHgu3zxt0oXgBOrz_Tk&amp;usqp=CAU\" alt=\"Descargar fondo de pantalla pel\u00edcula de la gravedad HD\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQkIHQ1SiTrvMcBUyuW0pIU-mON3HEYxwfMtkJ2_EDwtusAKWJRSJRwSl3m9z1iR1pgGMU&amp;usqp=CAU\" alt=\"La Gravedad \u2013 La Gravedad\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT6fwfTfy1-Jjq5uPnyHtoYi4qHxdVX6goGNw&amp;usqp=CAU\" alt=\"Obstinados navegantes en oc\u00e9anos de incertidumbre: marzo 2012\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRIpQEFLdweWH_heTurMPXZd9FkjyupxOvCWw&amp;usqp=CAU\" alt=\"Preg\u00fantele a Ethan: \u00bfEs el espacio-tiempo real?\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">La gravedad emitida por las grandes masas est\u00e1n ausentes en las part\u00edculas elementales que pueden emitir peque\u00f1os campos magn\u00e9ticos debido a su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, en algunos casos, tambi\u00e9n radiaci\u00f3n. Gravedad no, y, por eso, precisamente, es tan dif\u00edcil hallar una teor\u00eda Cu\u00e1ntica de la Gravedad (Viven en &#8220;mundos diferentes).<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Realmente, consideradas de manera individuales, las part\u00edculas m\u00e1s o menos elementales e incluso los \u00e1tomos, tienen una incidencia \u00ednfima de la gravedad, ya que, las peque\u00f1as masas que las conforman -infinitesimales- son tan insignificantes a a nivel individual que la Gravedad casi podr\u00eda ser despreciada. De hecho, cuando llegamos a los \u00e1mbitos cu\u00e1nticos, la Gravedad, hace mutis por el foro y, s\u00f3lo se consideran par\u00e1metros electromagn\u00e9ticos y de fuerzas nucleares fuerte y d\u00e9bil que s\u00ed, inciden, de lleno y con mucha potencia en esos peque\u00f1os objetos.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Est\u00e1 claro que ni la teor\u00eda <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>iana ni tampoco la Relativista de la gravitaci\u00f3n han llevado hasta ahora a ning\u00fan avance en la teor\u00eda de la constituci\u00f3n de la materia y, sin embargo, se piensa que, las formaciones elementales que van a constituir los \u00e1tomos se mantienen unidas por fuerzas gravitatorias que, a\u00fan no hemos podido medir por no tener la tecnolog\u00eda necesaria para ello.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Grafeno: un paso hacia el futuro Nano-remediaci\u00f3n del agua Crisis, negocio  y avance nanotecnol\u00f3gico Interdisciplina en nanociencias. - PDF Descargar  libre\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/12\/Semiconductor_band_structure_%28lots_of_bands_2%29.svg\/640px-Semiconductor_band_structure_%28lots_of_bands_2%29.svg.png\" alt=\"\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">&#8220;Un excit\u00f3n es una cuasipart\u00edcula de los s\u00f3lidos formada por un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un hueco ligados a trav\u00e9s de la interacci\u00f3n coulombiana. Se da \u00fanicamente en semiconductores y aislantes.&#8221;<\/div>\n<div dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:SiliconCroda_(trans).png\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/7e\/SiliconCroda_%28trans%29.png\/200px-SiliconCroda_%28trans%29.png\" alt=\"\" width=\"200\" height=\"141\" data-file-width=\"855\" data-file-height=\"604\" \/><\/a><\/p>\n<div>\n<p>Silicio purificado.<\/p>\n<p style=\"text-align: justify;\"><strong>Semiconductor<\/strong>\u00a0es un\u00a0elemento\u00a0que se comporta como un conductor o como un aislante dependiendo de diversos factores, por ejemplo: el campo el\u00e9ctrico o magn\u00e9tico, la presi\u00f3n, la radiaci\u00f3n que le incide, o la temperatura del ambiente en el que se encuentre. Los elementos qu\u00edmicos semiconductores de la tabla peri\u00f3dica se indican en la tabla adjunta.&#8221;<\/p>\n<\/div>\n<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Excit%C3%B3n\" data-ved=\"2ahUKEwivtbKhvr7wAhUR_RQKHXScA_MQmhMwG3oECBQQAg\">Wikipedia<\/a><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">El avance proporciona evidencia para apoyar una idea pol\u00e9mica, llamada la generaci\u00f3n de m\u00faltiples excit\u00f3n (MEG), que es la teor\u00eda de que es posible que un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que ha absorbido la energ\u00eda de la luz, llamado un excit\u00f3n, puede transferir esa energ\u00eda a m\u00e1s de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, consiguiendo m\u00e1s electricidad con la misma cantidad de luz absorbida.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Los puntos cu\u00e1nticos son \u00e1tomos artificiales que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se limitan a un espacio peque\u00f1o. Ellos tienen un comportamiento at\u00f3mico como que da lugar a inusuales propiedades electr\u00f3nicas a nanoescala. Estas propiedades \u00fanicas pueden ser particularmente valiosos en la adaptaci\u00f3n de la forma en la luz interact\u00faa con la materia.<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.star.herts.ac.uk\/els\/images\/mie.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Gustav Mie<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>teor\u00eda de Mie<\/strong>, tambi\u00e9n llamada\u00a0<strong>teor\u00eda de Lorenz-Mie<\/strong>\u00a0o\u00a0<strong>teor\u00eda de Lorenz-Mie-Debye<\/strong>, es una soluci\u00f3n completamente anal\u00edtica a las\u00a0<a title=\"\" href=\"https:\/\/es.wikipedia.org\/wiki\/Ecuaciones_de_Maxwell\">ecuaciones de Maxwell<\/a>\u00a0para la\u00a0<a title=\"Dispersi\u00f3n (f\u00edsica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Dispersi%C3%B3n_(f%C3%ADsica)\">dispersi\u00f3n<\/a>\u00a0de la\u00a0<a title=\"\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_electromagn%C3%A9tica\">radiaci\u00f3n electromagn\u00e9tica<\/a>\u00a0por part\u00edculas esf\u00e9ricas.&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/e\/ef\/Prisms_with_high_and_low_dispersion.png\/420px-Prisms_with_high_and_low_dispersion.png\" alt=\"\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;En f\u00edsica se denomina\u00a0<strong>dispersi\u00f3n<\/strong>\u00a0al fen\u00f3meno de separaci\u00f3n de las ondas de distinta frecuencia al atravesar un material. Todos los medios materiales son m\u00e1s o menos dispersivos, y la dispersi\u00f3n afecta a todas las ondas; por ejemplo, a las ondas sonoras que se desplazan a trav\u00e9s de la atm\u00f3sfera, a las ondas de radio que atraviesan el espacio interestelar o a la luz que atraviesa el agua, el vidrio o el aire.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Recursos Santa Teresa: Radiaci\u00f3n electromagn\u00e9tica: par\u00e1metros  caracter\u00edsticos\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Ese ha sido uno de las grandes esfuerzos realizados por desarrollar una teor\u00eda que diera cuenta del equilibrio de la electricidad que constituye el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y, los trabajos de Mie, han sido apoyados por toda la comunidad de los f\u00edsicos te\u00f3ricos, \u00e9l se basa principalmente en la introducci\u00f3n de un tensor- energ\u00eda de t\u00e9rminos suplementarios que dependen de las componentes del potencial electromagn\u00e9tico, adem\u00e1s de los t\u00e9rminos de energ\u00eda de la teor\u00eda de Maxwell-Lorentz. Estos nuevos t\u00e9rminos que en el espacio exterior no son importantes, son sin embargo efectivos en el interior de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> al mantener el equilibrio frente a la repulsi\u00f3n el\u00e9ctrica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"David Hilbert - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cien a\u00f1os de teor\u00edas gauge | Investigaci\u00f3n y Ciencia | Investigaci\u00f3n y  Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">A pesar de la belleza de la estructura formal de esta teor\u00eda, erigida por Mie, Hilbelt y Weyl, sus resultados f\u00edsicos hasta ahora han sido insatisfactorios. Por una parte, la multiplicidad de posibilidades es desalentadora, y por otra parte dichos t\u00e9rminos adicionales no han podido ser formulados de una manera tan simple que la soluci\u00f3n pudiera ser satisfactoria,<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Nuevas medidas en el espectro solar verifican la teor\u00eda de la relatividad  general de Einstein | Ciencia | Agencia EFE\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El poder predictivo de esta ecuaci\u00f3n.\u00a0Aqu\u00ed G\u03bc\u03bd\u00a0es el tensor de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que depende de la m\u00e9trica g\u03bc\u03bd\u00a0y de sus primeras y segundas derivadas con respecto a las coordenadas del espacio-tiempo. El tensor de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> contiene solamente magnitudes geom\u00e9tricas\u00a0y su c\u00e1lculo expl\u00edcito se obtiene a partir de la curvatura\u00a0del espacio-tiempo. La parte derecha de las ecuaciones contiene el tensor de energ\u00eda-momento T\u03bc\u03bd\u00a0que depende directamente de magnitudes f\u00edsicas como la masa, presi\u00f3n, volumen, etc. Consecuentemente, las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> tienen un sentido f\u00edsico muy profundo ya que se pueden interpretar conceptualmente\u00a0como<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Hasta ahora la Teor\u00eda de la Relatividad General no ha realizado ning\u00fan cambio en este estado de la cuesti\u00f3n. Si por el momento no consideramos el t\u00e9rmino cosmol\u00f3gico<\/p>\n<p style=\"text-align: justify;\">G\u03bc\u03bd\u00a0 =\u00a0 \u00bd\u03b4\u03bc\u03bd G = KT \u03bc\u03bd<\/p>\n<p style=\"text-align: justify;\">Donde G denota el Tensor de curvatura de Riemann contra\u00eddo, G es el escalar de curvatura formado por contracci\u00f3n repetida, y T\u03bc\u03bd el Tensor de energ\u00eda de &#8220;materia&#8221;. En fin, explicar toda la ecuaci\u00f3n puede llegar a ser engorroso y es toda una larga historia que no siempre entretiene al personal. As\u00ed que, lo dejamos.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2F4.bp.blogspot.com%2F-dmoC1ck5KO8%2FT2Eg6gzAfjI%2FAAAAAAAACjw%2FXX1YaJ277Zw%2Fs1600%2Fbounce-ns.jpg&amp;imgrefurl=http%3A%2F%2Filqgse.blogspot.com%2F&amp;docid=iAmqdY2NCgik-M&amp;tbnid=REn0rGgfdAGt-M%3A&amp;w=706&amp;h=551&amp;ei=KcdSUfWdGo6p7Abc74CwDQ&amp;ved=0CAIQxiAwAA&amp;iact=rics\" data-target-tbnid=\"REn0rGgfdAGt-M:\" data-ved=\"0CAIQxiAwAA\" data-item-id=\"REn0rGgfdAGt-M:\"><img decoding=\"async\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcQ1sRH7HCTAWVY1wxfGf6vndEc1K2TibSFrD3oYBlJrCxd7XaCG\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Ffc06.deviantart.net%2Ffs71%2Ff%2F2010%2F158%2F1%2F5%2FThe_big_crunch_by_B_Ess.png&amp;imgrefurl=http%3A%2F%2Fb-ess.deviantart.com%2Fart%2FThe-big-crunch-166798277&amp;docid=NJl6kDjWhMbzGM&amp;tbnid=6byT4qUSffCjvM&amp;w=1550&amp;h=919&amp;ei=KcdSUfWdGo6p7Abc74CwDQ&amp;ved=0CAMQxiAwAQ&amp;iact=rics\" data-target-tbnid=\"REn0rGgfdAGt-M:\" data-ved=\"0CAMQxiAwAQ\" data-item-id=\"6byT4qUSffCjvM\"><img decoding=\"async\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcRAdO7mJMpXTPu8BHu33BIe3WtqOgpIbjegojUUXgklhA43u5hN\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.matmor.unam.mx%2F%7Ecorichi%2FbigbounceT.jpg&amp;imgrefurl=http%3A%2F%2Fwww.midrash.com.br%2Fon%2Fwp-admin%2Fbig-bounce%26page%3D7&amp;docid=DkK5jJlXtZiaAM&amp;tbnid=Z5smciTRE4B3uM&amp;w=2200&amp;h=1650&amp;ei=KcdSUfWdGo6p7Abc74CwDQ&amp;ved=0CAQQxiAwAg&amp;iact=rics\" data-target-tbnid=\"REn0rGgfdAGt-M:\" data-ved=\"0CAQQxiAwAg\" data-item-id=\"Z5smciTRE4B3uM\"><img decoding=\"async\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcSQpHkTPthzYyYL5Eh2QuLwA9zMLacoHYFMlFWmd-wSwHZfsyfa\" alt=\"\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">Muchos son los conceptos que tendr\u00edamos que explicar aqu\u00ed para dilucidar todas estas cuestiones que, implicadas en estas teor\u00edas, nos llevan a la cinem\u00e1tica, la simultaneidad, transformaciones de coordenadas, <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> de longitudes y tiempos, adici\u00f3n de velocidades, lo que nos dijo Maxwell y Lorentz. transformaci\u00f3n de energ\u00eda en rayos luminosos, la gravedad y la propagaci\u00f3n de la luz, la naturaleza f\u00edsica de los campos gravitatorios&#8230; y un sin fin de cuestiones que, hacen necesario un gran volumen y, tambi\u00e9n, un amplio dominio de conocimientos de los que carezco.<\/p>\n<p style=\"text-align: justify;\"><strong>Adici\u00f3n de Velocidades<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Aplicaci\u00f3n de la suma de velocidades de Einstein | F\u00edsica | Khan Academy en  Espa\u00f1ol - YouTube\" \/><img decoding=\"async\" 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FMPsWtII5ZHMcMTSsoDMAVAUEkC5YgXNjp4GjaeCxUUTPLhnRALF80bBc2guFYm1yNa9szQsTMBNL\/qD+ULzh0pIRjGw8W\/9lJwGEwc4JizEKQD2pVsTqPSIrrLu5ESGDSqynMrB9VI1uCQahbknSb66\/y0647ACNI3BJzjW9u4HT21R1s1ZTVErIpn6rLZuubED1VxSRUs0MT5Im6z75N2c0z7DxrSx5mFiDl87dasqqd2P7uvm38xq2qxpXOdCxzjckAqFO0NkcBldFFFFSFyRVDvPA9osTEpd8M\/EyDm8bKUlVf2srXA71FX1FESvjoFxaR4rCSjOhzRyAXAJFmV15lSNGXQjnzqj3X2njkWSKPArKomlAkEyqoYuS4YlSWAYntAX6cxUzamxsOmPLTJaLFKqhgzIvHQtdXysAc6kWv1U99N+DwscSLHGqoiiyqosAPAVgmwsih4LPGGbEyoZG1IXREUXsEB1Nrm7HUnuFgKrcdy2BgtmIydkA2AU3K69dCO+rDakBkhdQ+QSMUdx6WS+UhT0NtL9Na47qXbCwreyIgUW0zKCQmvdlAPjesDJFZlGHMN6nJPsNqQPhQnB+JgnlNJz0NgnWvRGww+bdT3gn3jrSN8IjnPgW6mSRW9S\/iKk0xtIO3wK41H0ZUPDj\/ksjf90\/8A2hUr4N5SExKEhCZA4uCSQygaAEfRPfzqPPYbFmA\/XHTzxCk+81Zbowixk5MjuAR9FsuZT3qcq6fsg9K6S4sd\/EVzjOq4fwryrG7OeCXgZszg8PKtwx5W7PMg6edxXt270ggjgwjMueOBC+o0Poge1X\/hrO8G04IEEkiEyP8AJxKq3kdjyVT09tq5bBw06RtJKvy0pzuqgZV0sqAlr2VRa\/U3NRHOuFKV1jJQI2JIAynW\/ga81+DPEqJMjEWfDjW4+aUH+s+ynraTWug5elbuur\/hekTcKfLiLhVAELk6amzRA613hHzL1Hk+lak\/aG7uIinOH4Ts2ayEKbOCbKVblY6a9Oteo7N2cY58LGXW+EwrI1lY9qXIBc37omNvKmFCSzKLCxVx3X7vXb31iAqhfKcpLXe4zDNYXJYHna3M8raVwc4nBSAbpV+FHE\/8FYlT8pGbjS2p5j+tI+xRkwWODEdpQ3tjfSnT4T8Q3xTNYX4sZVhqDbNSpgXJweOF7DICdB1R\/wAK3qR\/YLf42fnao8RvVfdP5SsbPYDEYQk2+Xj5+RqfvQQcfiLEEZYeX1KjbG0lwZAGZ8Qi3IvYDNy\/hqdvcL4zEk2zJwdQLXBQc\/aatHO+d7D+YKG1vzZ4+Sq9z5AMVPcgdgc\/rtT\/ABi+EYg85MtxrzcUj7odmZ8tgXTMWtf539aYMGs+KlaEPw4YnUSFNGldu0Bc3yhRbx1rzNdH0mk5QOtgHcArqkOrRMv1Ov3kowm3sPHMc8hshZGcI5VTpozKCAaqd7dqwTRukMqyM0yMqobsQJVbQDXkL16HgNmLCnCVbICTfrl7rDW56nzraPCBEklhiQyEEop0BsOyCdbX++sxUccWoGk+w7W6sT6cMd6y+dz9a494avYkvcXCyxYp1mjKNPCjxg2PZiZg2buPyq6Uw\/CHGF2ZiR+yv861T7h7UkxWMxU04CukccaqARwgXlzpY9boLnvqz+ECdX2figGByqt1BFx219IdKtrudO0u2t8rdygENEZ1dhSDuT+n+sn8teibfHyOH+r\/AKVrzrcn9P8AWT7K9C25JeKDwX\/StUGlP3mq+54BXFAbQU33vNW+7H93Xzb7TVtVTux\/d182\/mNW1T6T6BnAKLUfSu4lFFFFSFxRRRRRFHxuEjlQxyorowsVYAg+YNKMuwZMNK7Q4ZMTC1mVGftRECxCq91K6XHUEmnasGiLzFttSY2FlLcBCWOVQzP6RsCcoCjSxAuemlNG6m1BNGFAVJ4QsckXIWGiMo+iRyNu8dKpN69lNhZTioh8i5vKo\/Rueb2+g3zu469TUS+dknhYLMg7JOoZTqVcDmh7xqNCKE4rW69EYuegXxJvbyFqQPhFnQSYIXIVWlINj2jkA008TrV3gd6sLouJX4vIOYkuUNuqS+iR52PhUHeOCPHPGyNmWHMVdSMrFwAbaagWrV1XFSWkmNhlhnksmF8wLGZ78FWStm2O9uRlJBsf+oUdfKrTch80BNyrcSQHQlSARShiWmRDhuO3CDZsmWP6fE9LJm9LxqTsjb+JwyFImjylmftRkm7G51Dj7Ksuj6SIlhBubjgVA19SSzxlgeK9A2zHHIoSVxluGU6IVZCCpjLfOF7+rxrlBjVseNLC1h6SntNbrYiyXAva51vbvrznejePEzJGZeEeHIHW0Z52YahmYFe8Woi32jA12Zgye8IB7spqE+BzTYqax4eLhPW0tv4W7Hjx8rWDAm+WQaAa9RSnupDiFcyLhZnUxOl8uQXZkIJMhXSynleuA+EXEgfI4aCMd6oxt7CBUbEbV2hiB8tiXVT8xLL7QltPMms9N0bS3AXXWKhkqHjUaT4c8u9NG39v8LMJsSIwct4MMSZWGtwZmtk9QXwNW+68QhwiKCUMmaYhkYsOIc1i3UgEC5vyryd9nqHCjta3N+VhzzW1seXrp3bfTFH5kH8Mn++kMRmbrsyWlWPkr+ifnbIG9rqT8JGuBCi9hLH2iLXJLch5m9KmyZFbA4w58py5SCCeUZ\/E0byb1z4lDBIkQUOGuua\/Zv3k99abvj\/l2P8ArN\/8X9a3r4zHRAO+2z87VEpXh9Rh9k+BUnY0o4uEDHKVnRlNiRqGOvtIqXvNMDjMQAczNwSxtYAZBy9lVZjuF1IIysrKSGVhYgqRyNZCm7MzM7sbs7kljYWFz3ADlVk5g19bcR3qKH+zq239yk7pSKZ5AWysiZeVwQX\/AKD2U17msyl5SCY5nEyvlNuZS3jYRg\/vCkzdbFLFiMQ7myqgN\/3zoB1J7qaN39uNhoeFiYmEDZihW7GNXJOSQL2gRfQrf3VRTs\/vCU2+qwX7ASPAq1gd\/ZIxfrd4p5CixkAsQxa9rEr18bWvUDH7eSEhVR5nlb5KKMdpjzf0rAKOZJPWlcb2GFgIJlxkbGwjIYTLfxC5WA72ynvJrrHvTs+BnxHxOSKYrlb5LLe5GmYdi5Ntb61tYa2rfHZ18s1mxtfqWm1IvjzocJG2HxXynGlLMjR8IhcsnDazlmIsTfQXFLu8UOFGCwxSPhzs0kcwB7b5CRJxWGrjiqpF6lbJ39ECTN8XLTTSPKWzAKM3ojvsosPbSYGaV2KhpHZizZQTqxJNzyGpPM9anU9O8O1nYBuNzgos87barcSeoY+CYtyf0\/1k\/lNNUk7MFDMSF0A7qXt1tnSRLIZFClyCFuCQALa20q9JtXjtMTB9bI6N1wSMjgbAei9PoyIspY2yCxAOeeZTnux\/d182\/mNW1VO7H93Xzb+Y1bVeUf7uzgFUVP0z+JRRRRUlcUUUUURFFFFEWjqCLEXvprSbtTcixL4SQR31ML3Md\/2CO0nkLjwFOtFEXmx2PtIdn4uG8RLGR\/msfdUSTb5wchhxShJCokFjmBBuBYgAX7J05eNeqVQ717MglgZpYkcqOyWUErcjkelR6iCnkYROCWjHA2OA6lvG6RrrR2ucMRcZ\/rJeOY7bLSSMwsAToNDp4\/b665DaT9w9h\/GvRDubgWAJwyDyLD7GqO24WCOojceUj\/eazD+0+jmMDAx4AFhg05feChy6NqHuLi8Ek49WPJefzYgy5YzlW7DtE2A6XYnQAXverjC7nve4mwsw6BMQuvncUwSfB3hjykxC+Uin7UNcH+DiHpPMPMIf9IrWXTmjpiTrub9w+V12gp6iEAaoNt48CFquwMYBYYcEfsyw\/wC8VE2lgcRCheSEIByzSw3J6BVDksfACuj\/AAbn5uJI84QfsYVxPweTDliYz5xEfYxri2q0WTjOPwv9FanSukQPc\/L6+S1kiTDwZpDeaWxI6qL3Cjy1JPefCqebaf0R6z+FW7bg4r9fCf3XrT+weM\/Wwf5\/wqwoa\/RtNGWuqA4kkk4jdYC2AAACpa1lXUya+oR2g7yerr5ZJaJ60ybAjI2XjXsbO0hU94EYU29YI9RqfgPg8JIOInzL+rjUqD5udbeQHnV9vPAqYGZEUKqxMFUaAAKah6W05TVHR08B1rvaScQBY3wvib7chtW9BQyRuMj8MDh15W4JOiDMyRqVDML3Y2AAAv4k6jSpQ2ZieWSP63E0+y9UM+NDADIOXM\/dauUe0pAQqyNfoo7RPkLE16OaKoDiWEW2KujkhsA4Ypr2dseKFjLIweXmLeivXTxF+ZrYySYpssZtGNGlHIDqIz1bx5Co27+yJpCzYtGyWGVHNrm+pZAeVuhplZwBlUAAaach5CvI6S0mY3ujYdZ32r3A4dRtyB2r0VFQ9IA4iw2ZHtQirGgRAAALADoBVZtjAGeIxZstypzWv6LBuV\/CpM+IRBmdgo7ybVTTb0RksIxmKi5Y3Cj7zz8KpaSKcyCSEEkG9+oG97m+HjwVvMYGRlkhwIxHwW2E3XgXVg0p\/bOnqQWHtvUjH7Xw2GQ3IAXTIi3IPIDKvIm\/W1KGK3lkcSGVwqjQKOyPXrc6HkT0qogExj4ywu2HilTEPJawKoUJy39LQHly61duoJ6g61XIXbs\/gOzmqxtZFCNWmjA3\/D1Ti+8cjyvBwzCyqG7VmZlbqNSoAOnzvPSo2xrNtE8ZyQsKsMznTMxDMNdDfIulvT8ahTrJjMarYNoiIcNFC8pN05ubjKdT3Lz0N7Vdw7jj03xk5mtbiIVUBSCGVUynsm\/U1NipoYhZjR58yosk8knvFOPwNYqSTZitI7ORLModjcsoc2uT4kj1U91QbpCCKCPDRLkEa2C3vfqWv1JJJPiTV\/XcW6lxRRRRWURRRRREUUUURFFFaXvRFsTVft0f8PJ5feKsAKg7ZUGCQHu9\/T31zlaXRuaMyCt43BrwT1EeKq4\/QHlW8fKqePFOumjD2GtE22nF4P6TJxMgNzkvlzeV9K8PJo+pYbFh7BdWNmuycOflmr2iqz8qIACcwB1BPLlfnfurddpIfne7+lRnRPbmCOxZ6F6sK5R864rjVPzl91ZWUd4rSyBjhe4Uq1FR+N4ijj+I91LFa6jlIqo3jw5lgljBALgqCeQuCNamnFL9Ie0VExmJUiwNzfkK6xFzJGubmCCOIyW7IiTYjBJ+B3KjFjNK0h+ivYX2A5j7av8ACYSGEWjjVB+yBc+fU+uqfbW8DQzJCYyOIDlkuMhYalTY3DAdDaq6fGO\/NtO4cvZXpHw6Qrsah5tsOX4Rh3Lmw0tNhE3Hd6q32nt+OMogzO7tkSNBcsx6A3AHrNUW2dtYmOdImWJI3zASRvxDmXmpYqArAa2t10Ncdlt\/x4brDhJ5U+vdVuPV9tWXwiYBSmHiU5TxYIgRzC3kQW8gXPqqdBoynizGsd\/p\/VcZK2VwsDYbvXNJc+18skjuxuygLmJJ5nlfwqrfGPZiLRq3Nn5nlyX1CvQsfuFBwDHCAsxZGE8hLNowza9ARfQW1tUzYe5uHgIdvlpefEkANj+wnJfefGrEEDAKHZJm6W7U8s8U5j+SVw7PNpxB3JHbl4nTSvVrVtRWLrYCy4YbDJGMsaKgveyqFFz4Cu9FFEWUcggg2I1Bpu2VjeKl\/nDRh4\/1pQqdsjGcNiTyI5eN9PvoFgpuooorKwiiiiiIrBNa37vbWwFEWAvfW1FFERUPa6XhceF\/Zr91TK1YXoiRaWor\/lDHfS+JR5PK8l7eu1N+0sGYnK9Oanw\/pSvtrBTpiI8bhkDyIpikiLBeLExzWDHQMrai\/f7cLK0+ErFquCdRbtIQPN\/k19qvIfJD3UsYbbcdljgWWdlAX5JGI0FtW0A86vsPsqXFTJJicOsOHiuY8MWDl3tlDSkXGVQSFQaC\/doWiNAosoAA6AAD2CiDcklcJtSYWCrhlOmZ5SzjxCpcA+ZqWm1MasXxf4izYoDIMQSvAPQSFr35dorbn7KbaK5uhjObRyC6CR4yceZUPZ2EKRIsjmRwO05Fsx6mwsAKk8Id1b0Vr0EX2ByCz0sn2jzWmQdwpbEhO0p26YXCXQdBJKSb278ot66Z6VsRaLaRDnKmNwxhVzyEsZ0BPQlW07zaujWNbkAOAWjnOOZPMrl8JeEWPDxsosY2jYHrdZI1BJ6m0r6+NQ5JAouSAB1JAHtqTvw0mKlhwK2SVyHfk3DjTts7WPJmWPKDYnLra9SsHuRhwQ87PiXGt5T2QfCNbL7b1stUtYPbCjFxzwxyTqiyRzCONmHCcC9jaxIIBt11phw7HGYmJ0WX4th+3xJVytLKFKxhVIByoGdsxGpY0zxRKoCqoUDkFAAHkBW9EWKzWaxWFlArNYtQKIs0UUURFdsJhy5svdf7PxqPTPu9gyilmGre4dPxrIWLq3oorBrKwgmtbX\/CsgVtREUUUURFFFFERRRRRFFx2DWVcreo9QaU8ZhHibKw8j0PlTtXKeBXGVgCO6iJGrarjHbCYaxnMPonn6j1qokQqbEEHuNYWwWKKKKwiKKKKIioW1dmRYiMxzIHW9+oII5FSNQdeYqbRRFWbG2Dh8Lm4KWZvSdiWZrcrsxJt4VZ0UURFFFFERRRRREVi1ZrWiLNZqRhNnySeiun0joPb19VMGz9jpH2vSbvPIeQ++s2WLqDsjZBJEkg05he\/wAT4eFMVFFZWEUUUURFFFFERRRRREUUVE2hjkhXM5OpsABck2JsPUCfVRFLoqsXbERiEoLEEhAoUlizWsAvO5uD3W7V7a1vBtOJgvbCls1kfsv2CQ3ZbXSx1GnXlRFYUVVYnbcK2sxkuHa0Qzm0eXOezflnXQa66A12w+1YHNllQnM6BcwuWjNnAHM2PdRFPrjPh0cWZQR41Gj2pCxssim4uCCCDrlsGGma\/SoUG8mHbKWJjzhCvEGUFZFd0NzoARE\/jcWoiziN30OqMV8DqPxqun2JMvIBvI\/cbVfT7ThQ5WlQNmRMuYXDSEBARzF76V0TGxFDIJEKLe7hhlFud2vYWoiUZYHX0lYeYNcacztCHlxY\/Rz+mvoH53P0fHlXKM4aa+XhSWsTlyta97XtyvY+ysWWbpTopnxOBwy2zhVzHKt2y3Y8gNdT4VF+LYI2tKmrZRaUasLAga89Rp4ilkuqKirB\/i2V3CTsqXuyrpYZtVJ5jsnlry6EXyThLE2lNjlAyt2z27hNNbcN791r8iLrJdV1FW8j4Nb9l2KlQVAkzXZWewGnJVYny79K2OOwqm3BY3AKdjNnBvbLqeYViL20Vu6lkuqYCpEOzpW5Rt5kW+2m3DhcoKqACARpbQ66i1x5V3pZLpbw+77n02A8BqfuqzwuyIk+bmPe2vu5VY0VlYRRRRREUUUURFFFFERRRRREUUUURFV21cBxlC5irKwdWtexFwLjrzv6hRRRFFXY9owBK3FDCXikXu6qE1W+q5BltfkTrfWo2K3dd2V3xBYjU3XQ2ZzoAwAGV8oBvbKDe+bNiiiLGL3YUqQHUBjexiU5SYoYQyG4KyAR3DA6ZjobCstuuCzXlOVmBYZe1ZZHlXK9+yc0jXNtRbla5KKIiPd20kcplvJGQFKoFX0QpuoOt0uLm5BNxYACukW7UKQxRIFXhCxYIoLkQyYe7eNpCfd1oooi5ruyP1psC2Xsi4zyrLJmN9blSF5ZQfnV0j2GQjIZRctHJcRgDNDwuF2Q3L5EZh1voVAFsUURandgG4aUEElyBGo7ZjERtY2CZR6FuepJqdgtkLG7sD6Ye4Ay+nLJKdRrf5Ui\/hes0URctobKzNGyvlKK0faUSXSRkY+mfSvCO0b8zoelQu7DLIqCUZDHKh7HJSYBZAScukXMGy6WUDQFFEU7A7uJGTZrKWjbKqBbiN3kXMQe02ZhduoUC3Mng26MZJN0vmLKDEpXUzX4i3+UPyzWJtaw8b4ooimSbGN1ySlWUIFYqGtkSSE31FyRITfTUDyrTEbuIwCXByujpnQOqhIjCqspPaFmc9NWvRRRFc4HDiONIwS2VQmZjcnKALsepNudSaKKIiiiiiIooooiKKKKIv\/Z\" alt=\"Con el tren del metro de baloncesto en los personajes formales. Con el tren  del metro de baloncesto en forma de caracteres de | CanStock\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Einstein velocity addition\" \/><\/p>\n<p style=\"text-align: justify;\">Por ejemplo: Un ni\u00f1o que viaja con su padre en el Tren, juega con una pelota y, al pasar frente a la Estaci\u00f3n (donde se encuentra observando el Jefe de estaci\u00f3n), lanza una pelota en el sentido de la marcha del tren a 20 Km\/h. El Tr\u00e9n viaja a la velocidad de 120 KIm\/h.<\/p>\n<p style=\"text-align: justify;\">El padre del Ni\u00f1o lleva una m\u00e1quina que mide la velocidad de la pelota que marca 20 Km\/h. El Jefe de Estaci\u00f3n tiene una m\u00e1quina similar que le marca 140 Km\/h la velocidad de la pelota.<\/p>\n<p style=\"text-align: justify;\">\u00bfComo entendemos eso: Muy f\u00e1cil, la m\u00e1quina del padre que viaja tambi\u00e9n a 120 Km\/h, no registra la velocidad del Tren. Sin embargo, el Jefe de Estaci\u00f3n parado en el Anden, mide la velocidad del Tren y a ella le suma la de la pelota.<\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.neoteo.com%2Fimages%2FCache%2F1400x900y900.jpg&amp;imgrefurl=http%3A%2F%2Fwww.neoteo.com%2Fagujeros-negros-y-agujeros-de-gusano-son&amp;docid=HkdrV4_IELjrYM&amp;tbnid=suuJ0cfPkJZtYM&amp;w=518&amp;h=304&amp;ei=e8JSUbSvI-vG7AbwzIEg&amp;ved=0CAUQxiAwAw&amp;iact=rics\" data-target-tbnid=\"q1Wxp-S0AuX9oM:\" data-ved=\"0CAUQxiAwAw\" data-item-id=\"suuJ0cfPkJZtYM\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcSnXcxhoRmi0mUteuYwLRrRq6l-gsc6GDh-iIy-ykvfkgh7b07Y\" alt=\"\" \/><\/a><a 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\" alt=\"C\u00f3mo crear tu propio agujero de gusano? - UNAM Global - YouTube\" \/><\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2F4.bp.blogspot.com%2F-3i9o02Tq9XE%2FThxGKSjABFI%2FAAAAAAAABqg%2Fbsswek00uJk%2Fs1600%2F5633fullcd6.jpg&amp;imgrefurl=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2Fcategory%2F%25C2%25A1viajar-en-el-tiempo-%25C2%25BFpodremos%2F&amp;docid=NLsA8zA5mmmfGM&amp;tbnid=9NADl6svlS_IRM&amp;w=518&amp;h=304&amp;ei=e8JSUbSvI-vG7AbwzIEg&amp;ved=0CAkQxiAwBw&amp;iact=rics\" data-target-tbnid=\"q1Wxp-S0AuX9oM:\" data-ved=\"0CAkQxiAwBw\" data-item-id=\"9NADl6svlS_IRM\"><img decoding=\"async\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcRxVAPY-Dz_5WiuNE9mcPPm-lEAg0-tGYatHB6nPCz9CTPLiSbY\" alt=\"\" \/><\/a><\/div>\n<p style=\"text-align: justify;\">Lo cierto es que, la Teor\u00eda de la Gravedad, nos lleva a imaginar situaciones que podr\u00edan ser y, en alguna ocasi\u00f3n, se nos puede presentar como posibles caminos para solucionar cuestiones que, en el mundo f\u00edsico que conocemos, nos parecen irresolubles pero&#8230; En f\u00edsica, amigos m\u00edos, lo imposible parece posible.<\/p>\n<p style=\"text-align: justify;\">\u00a1Encontrar la soluci\u00f3n para burlar la velocidad de la luz, y, atravesando portales m\u00e1gicos, ir a otras galaxias! Es cierto que la mente est\u00e1 muy delante de los hechos pero&#8230; Cuando se piensa en algo, ah\u00ed queda la posibilidad de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>rlo en una realidad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/y4dT7CpYRyY\/sddefault.jpg\" alt=\"Conferencia: La hip\u00f3tesis del multiverso: \u00bfSon posibles muchos Universos? -  YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">Al menos por el momento, no podemos saber si nuestro Universo es \u00fanico. Sin embargo, hemos pensado en la posibilidad de que pudiera ser uno de tantos. Como nunca nadie pudo estar en otro Universo, tenemos que imaginarlos y basados en la realidad del nuestro, realizamos conjeturas y comparaciones con otros que podr\u00edan ser. \u00bfQui\u00e9n puede asegurar que nuestro Universo es \u00fanico?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.larazon.es\/resizer\/Bq2QHRuFwdiU-9jEdfOuGnvCASg=\/840x0\/smart\/filters:format(jpg)\/cloudfront-eu-central-1.images.arcpublishing.com\/larazon\/TV7XIUIBVVGWRDNCERH6V4V3BE.png\" alt=\"Los universos paralelos m\u00e1s probables tambi\u00e9n son inalcanzables\" \/><\/p>\n<p style=\"text-align: justify;\">Realmente nadie puede afirmar tal cosa e incluso, estando limitados a un mundo de cuatro dimensiones espacio-temporales, no contamos con las condiciones f\u00edsicas necesarias para poder captar (si es que lo hay), ese otro universo paralelo o simbi\u00f3tico que presentimos junto al nuestro y que sospechamos que est\u00e1 situado en ese \u201cvac\u00edo\u201d que no hemos llegado a comprender. Sin embargo, podr\u00edamos conjeturar que, ambos universos, se necesitan mutuamente, el uno sin el otro no podr\u00eda existir y, de esa manera, estar\u00edamos en un universo dual dentro de la paradoja de no poder conocernos mutuamente, al menos de momento, al carecer de los conocimientos necesarios para ello.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F05%2F10%2Ftodo-esta-relacionado-de-una-u-otra-manera-2%2F&amp;title=Todo+est%C3%A1+relacionado%26%238230%3B+De+una+u+otra+manera' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F05%2F10%2Ftodo-esta-relacionado-de-una-u-otra-manera-2%2F&amp;title=Todo+est%C3%A1+relacionado%26%238230%3B+De+una+u+otra+manera' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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La materia, la energ\u00eda y tambi\u00e9n el espacio-tiempo han sido as\u00ed considerados y, sin embargo, llegaron nuevos descubrimientos que nos llevaron a saber, que todo, en el universo est\u00e1 cuantizado y, andamos a [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26378"}],"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=26378"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26378\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26378"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26378"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26378"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}