{"id":1463,"date":"2022-03-19T05:41:08","date_gmt":"2022-03-19T04:41:08","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1463"},"modified":"2022-03-19T05:41:36","modified_gmt":"2022-03-19T04:41:36","slug":"hemos-llegado-a-saber-pero","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/03\/19\/hemos-llegado-a-saber-pero\/","title":{"rendered":"Hemos llegado a saber pero&#8230;"},"content":{"rendered":"<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/1-09-2021\/fRl1YN.gif\" alt=\"LHC - Animation on Make a GIF\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Colisionan <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> para poder desvelar otras part\u00edculas<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En el CERN (Laboratorio Eu<span style=\"text-indent: 24pt;\">ropeo de F\u00edsica de Part\u00edculas), situado cerca de Ginebra, los pa\u00edses europeos han construido un acelerador de part\u00edculas, el LHC, y en \u00e9l se buscar\u00e1 la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>, la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> que proporciona la masa a todas las part\u00edculas, y tratar\u00e1 de despejar interrogantes que en los aceleradores actuales no pueden ser contestados.<\/span><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/GreenEarnestBeetle-size_restricted.gif\" alt=\"Latest Lhc GIFs | Gfycat\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Pero volviendo al tema principal, tendremos que convenir todos en el hecho innegable de que, en realidad, estas nuevas teor\u00edas que pretenden explicarlo todo, en realidad, como digo, est\u00e1n todas basadas en la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ecuaci\u00f3n de Campo de Einstein. | Math, Math equations, Equation\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Nos habla del Espacio, del Tiempo, de la Materia<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">La han ampliado elev\u00e1ndola a m\u00e1s dimensiones que les permite a\u00f1adir m\u00e1s factores, pero las ecuaciones de campo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> subyacen en la base de todas estas teor\u00edas, desde la que expusieron <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a> en la 5\u00aa dimensi\u00f3n, hasta estas otras m\u00e1s recientes de 10, 11 y 26 dimensiones.<\/p>\n<p><!--more--><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 pasar\u00eda si el espaciotiempo tuviera n dimensiones espaciales y m  dimensiones temporales - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"L\u00ednea de universo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Tres dimensiones de Espacio y una de Tiempo<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><span style=\"text-indent: 24pt;\">Lo que realmente podemos constatar en nuestra experiencia cotidiana es que las dimensiones espaciotemporales del mundo en que vivimos son tres de espacio y una de tiempo. Sin embargo, muchos propugnan otro esquema en el que el universo tiene m\u00e1s dimensiones que, en el primer segundo del comienzo del tiempo, cuando se produjo el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, quedaron compactadas y no pudieron expandirse como las otras tres (longitud, anchura y altura), sino que se quedaron en la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, inm\u00f3viles, mientras que sus compa\u00f1eras se expand\u00edan y se hac\u00edan m\u00e1s y m\u00e1s grandes. <\/span><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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5ZRJ02Vrqx1EGeu+I\/Oc\/\/K9iyhaOhI57T7DiOk22JS07+YQoXjEL8V2DBT6Y\/x3FsOfYoJjz+a9CFPRlceepy+dLoMNh63njjjTfeeOONN9544\/GQrG3MSfvZ1I2Iq30iTC4NOuPuZuTb\/myp91BE94fOxnRbL1baP\/U+8qmj57D+MuY5xucCmxHGdKR8kErU3wI2yUUu6EXoOOf42rupOgwjr37M5ovqCMvrll\/+CkVXfiVfUJ72fGz67dlV1X\/VPbp23oIude3Qaije97C9fxfz3T+OIgXgMWlPQf8KTg2RnJo6o7n38o+ME0aQ0Bo3Ewe28KlMKMEtwQXedwFSOp+wwGcOaZsxg3Kduet9\/Ap2xap0esqm5Jm2xnXTVGzgNu++eBC49GewWpKTJLWgEV6WDius8BJ483uNqlh7GZjKGseobMqYLWj9faBu+yrDBlOZkafVqs7Bpr8DlZpl8aQ7s+WZ0S1PhxBABL5PhGnU0Ntaemre0ntpdXNEcp8g6SLaqrKOwPU+LcbZCiVmvOodid2rUT7CjgStztNtaxTNLKldzFgDeG2dVK5AAFsHB2t16SvZdsmdhGC6B6N15yMmWgYMD3RmvWXA3eUNjLFXw7j2cPq1aHVkCHN1x0vMj+qtWCG8vMIDwH7GCIBDXpodLxEsu3NRdLxoFJ0CV2EaQemtCqba8vJRZbDXyJtXhZScEuwgsqAooKDEoHxxF9OOpJffL8YUNOTFxrIVfIF1ms3ckxQmyEtXVtpV52r1XIdw3IqEoU6S6CBzyXInYLpXS9O0LLVRcV6bQbbdjL6FQsvafK188PCpX4O3IYMkISLXndLtUcwLfUIT7hvRmhYE1mZLpO0KPKz4kLuWLT5K8RFje17wvGldgTv5zYLsQ2PdDSaj1gCXd2W+xflWkydD1LGmgxx2rkJBIOBJqCue6qMj+SMhBIsqaGd9zA2gvWqsQRvMDUxa46i8rq3PoEdR6LrZ9MkfeEjyZk5bdKiXBac6ln1PNwJThF88IVD44YkNr4XtfKm86SdeC+\/oLd36AYzr32yyCtmfKPbeqhbeNPdZQ8M+rkjlbCsw5Zs1rTZ6cWO3Q7Sta+LlveUq\/pFWj8eA\/19f\/V2hRbz859oeBoAOcfNtYPwbjAlOETaTZy\/j5WCi+Xds2tD\/HCawb16OAIeSvnn5jjcvx6EjL8H\/lBdWZISrBwOQL7HfijJx1rG9dR20rWuaOg+YKToAVDAncLZN4gtCMCtovlzuaFEFnt9RrFUbXkpogwr+IDEhzFR70kUS9IzgkqdPWzA19QYTRKmJ36Ec5JXIhF3LcNEEG17MscBw8HUwyh9ACCnD5zSAt0kUIkeR4\/fgfHUGLCg2CSK\/lzbCFExXCazr23MkI8vKX4jBfAFOBycStutppWCZrnOxh69xBjoIhqorrpdmjLtHGxDwjNgLfWWLP+hk4X5h8u55n\/v9krZVD5vmYWNXFr7npb9f9rx0o\/U6iPHnmWnuL4kQppa56uQLLUT4sXiBEarvvBT0K\/TrOFFP3lK340XI6+c8N\/WXCEFfQH6ZPgq3Nz5EXnQ41NRxKzHqduLJjpdgeYEcf0HgUzy0y\/pDJHUb\/BQw8C98kRolNtcSzVOh9qG8lF4Uwed6Oc0Zu2HSucHNw+7t10cIP\/Zs6lR0LC8+BoZfh4SvFpNr4spCptK4mU6nTY5jO9OJwU1CpvXP\/tArIPr5oYgmBHmet8qVkSluP09I3X91dv3SXhXm5qlCV1of6k6gSOouBZv+SeF7HObm6TlX9jL2Htew34riiydjr4GJI4cX4+Vr592HhwnOruThjT3wHEWN9w\/NGLgPqEFrgfMPiYa7gPJCrJh\/vYf8WoQN3SlO8tqFYG+88cYbb7zxxhtvvPHGG28w\/wENojz6woIx6AAAAABJRU5ErkJggg==\" alt=\"Sobre las dimensiones extras espaciales\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSXWQ-ksxn92MUgEp0vWCWNe90d7KkOPs8TDKhN-U8YzLJzsrJGPLl6x-ofnmx3WFpeW1w&amp;usqp=CAU\" alt=\"Geometr\u00eda Cu\u00e1ntica del Espacio Tiempo. Teor\u00eda de Unificaci\u00f3n de Relatividad  General y Mec\u00e1nica Cu\u00e1ntica. Mart\u00ednez Olmo, Rafael\" \/><img decoding=\"async\" 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\" alt=\"Kramer KT407: dimensiones compactas con un gran rendimiento | Kramer\" \/><img decoding=\"async\" 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\" alt=\"CU\u00c1NTAS DIMENSIONES CONFORMAN LA REALIDAD? \u2013 GABRIEL ROSSELL\u00d3, ESCRITOR\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><span style=\"text-indent: 24pt;\">Estas estructuras conceptuales, la m\u00e1s famosa (por ser la primera), la teor\u00eda de Kaluza que m\u00e1s tarde perfeccion\u00f3 Klein y pas\u00f3 a llamarse de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a>, inspir\u00f3 otras teor\u00edas hasta llegar a las supercuerdas y a la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, la m\u00e1s avanzada y completa. Sin embargo, es importante recordar que Kaluza se inspir\u00f3 en la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para formular su teor\u00eda, a la que a\u00f1adi\u00f3 otra dimensi\u00f3n de espacio que le permiti\u00f3 incluir dentro de la nueva teor\u00eda, adem\u00e1s de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, las de Maxwell; uniendo as\u00ed la gravedad con el electromagnetismo.<\/span><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSoD46c6PyD-rN1xIxqI5fTF1sOCqfk9SHzfr7VpH60Gf-R-mHROf6p-dWym18qBGJkS6k&amp;usqp=CAU\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS-6GK_p9e9OyqmlSgEPyrDM25zOOgf3Mysgw&amp;usqp=CAU\" alt=\"Teor\u00edas del Multiverso: Las Dimensiones del Universo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Queremos pero&#8230; No logramos im\u00e1genes de 11 dimensiones que convenzan<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Las supercuerdas en m\u00e1s dimensiones, al tener mucho m\u00e1s espacio disponible, puede incluir dentro de su esquema a todas las fuerzas y a todas las part\u00edculas que conforman la materia del universo, como se ve claramente en el gr\u00e1fico de la p\u00e1gina 73 que partiendo de la gravedad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> pasa al electromagnetismo de Maxwell, a las fuerzas nucleares, con sus part\u00edculas transmisoras y se llega a los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> de la materia. Es la primera teor\u00eda que ha sido capaz de unir la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> y la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRTmq7CHmb1WJ0mAieboP_t1LQFX4SIfQxOaw&amp;usqp=CAU\" alt=\"Charles Coulomb | F\u00cdSICA EL\u00c9CTRICA\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Hemos conseguido grandes logros y enormes conocimientos, cualquiera de ellos es suficiente para causar nuestro asombro. Por ejemplo, matem\u00e1ticamente, la fuerza el\u00e9ctrica fue descubierta en el a\u00f1o 1.785 por el ingeniero en estructuras Charles Coulomb. Ahora bien, con relaci\u00f3n a las grandes distancias, la fuerza el\u00e9ctrica y magn\u00e9tica act\u00faa igual a como lo hace la gravedad: al duplicar la distancia, su magnitud disminuye a la cuarta parte.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la masa de un electr\u00f3n?\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Claro que la gravedad depende de la masa y la electricidad de la carga y, mientras que la primera s\u00f3lo es atractiva, la segunda puede ser atractiva cuando los objetos tienen carga diferentes (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> positiva y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> negativa) o repulsivos cuando las cargas son iguales (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> rechaza a <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> rechaza a <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>); se puede probar jugando con dos imanes que se juntar\u00e1n por sus polos negativos-positivo y se rechazar\u00e1n por sus polos positivo-positivo y negativo-negativo.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"C\u00d3MO FUNCIONA EL INCRE\u00cdBLE MOTOR DE FARADAY - YouTube\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">M\u00e1s tarde lleg\u00f3 Michael Faraday con sus experimentos el\u00e9ctricos y magn\u00e9ticos y, finalmente, James Clero Maxwell formul\u00f3 con sus ocho ecuaciones vectoriales la teor\u00eda del electromagnetismo.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img 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alt=\"Contracci\u00f3n de Lorentz - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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uLRMzFRiCOuTBbWP7RH4VYtIMLpq8FVpv0RN4tuYBI8p9LiyhVt5Ztexte1\/C48L\/ADH41Yfof\/zof4x\/yrc+jJjWPnQ2Vma+X2wo8v2aaCrN4CrB1CLWxcyOvKT5RuqSlWXsMI66qP1xSQn5d0A\/jUGQWJHr16flUEQuapSLMkeTmu9dJMea10pSoWaVb9kf9+0n94h\/mrVRVx2QF9fo\/wC8Q\/zVoi38ZISXUnNld5ZRjjs6FyL5eVwfwHyxxIcjTQwbZS21Mh8bMCsSH4IWb\/Gqa0\/tep5bhViRneRgm\/KjLO7ZY5AldreLEedUfF9a08skrbFze3go8EHoBYfKrjwiRvb8\/hV4o06nEMp07tYA4\/8AIzGSd9TsC4aQNzApSlUVkqRHCe7fYN0J2Hqb+lakFyP+v5V0h4POXMcQMyxq1goDWyADGy3K7kkX+z6VIaThdFKjqY6o75WxJ2HfECAb84G6rOETyNqY3UpzMwRzNkuOmVvCqyun4XwEJNGJp4FPMUCJTz3Y5CysqHFQTscnWoza3TRH6KAysPrapri4v0hjsP4mcVOiHeIx9d9srzTxYe4mmC8ncY3vqdAInkSZmAYKq9HoZJTaON5D5RoXP5dKsv0GI\/8AeNRFFvuinnSfwR3UfeZajavjk8gwaQhOnLQCOO39kgC\/lVXUy0dffT8qdPEP+ZwaP8bn1cIvy0ed1enXaWH9TAZj9rVNt8oYyAPvM9R9Zx2eVcDIVj6cuMcuO3ly0AU\/OqqlQXn+FLeFpA6iNR5uOo+U47NgdLBZvWKUqq6EpSlESlKURKUpREqTqNU8jZO1z59P8qjUopDiBE2Wb1cJo1iQGSMyO72VQxAtirXuOtw61TirOfiJKwWvlECL+uZIIt6WHyqzY3XRwxpNDi8XgabAjImxBBMSRNrHosyamJSR7IlxscpZDuPgwqeiAQ83k6ZR1VSzFn8DYlj08qrdZxNmaQLYI7FrYqTub2L2v+dWWjnTkIJCChEgNljLITfFrHvklt9reFXa6T+wC9HhXUzVe0EQAYOim2DIAJMSWiQZJHMtgFU+tmD4kRqlhY49GOR3t4bWHyqHWaxWS8d7zUOp2fL7QpOo1DyWyYmwCi\/kPCtKi58B8dhXilFD3F5LnXPVX8oEUo04gjZu4CXuTkygnxta5I+Va5tdMl+5GqglSRChAI8AxU1F1euLyLLazAJ63KgDL52qPqNQzkknqSbeFyb7D41d1SJ0+S9OrxYbrFJxA1HTp8Ph2mAD9zsulmZ4VbmTFSVvG8ahQWv7pCpf53HUVzWq1DSNkxubAXPoLb1O45rRI4w93FdunexAJ9TVRW\/GFnxXNpzpBgfn8Llr8VVqtax7pA6m+95yRMAxMWMkJSlK5VypV52IF+I6If1qD+alVOngaRlRFLMxCqqi5ZibAAeJJrs+x\/ZHXx8Q0bvo9QqrqYGZmjYBVEqkkm2wAuaJE2UHXaxo9K\/dVX1LsoKqAeQhGVyPtSqB\/hNXKV9I4l2E1buGlVwiKI0WJObIyx\/WstkUsbvu9+\/UU9l54j9BwyWQj62rIb8IkKqPvFq2c3mQPf5XCzi31Jfpc9zjJtA5NEu0gw0AeGTYmOfHaLQSzG0UbyEdeWha3qbdB6mp54Kke+o1MKfsRHnyfCyHAfNxXSargHFZ9OY3gkGLLgi4xpiQ2VolIjFiF8L71p0vY\/WrEUOhkzNxmClwD8T8reRqrdA\/f9l2t4WtUI11WsBE+EajMxEkRJP+Atebqh\/SGli\/UacyH7eqbIfdiTFR94tXnjHEdQWaCSY4IbYJaOLbxESAIPwq51nZDiDsrDRlSoA2MW5HiQLD8qs5OD8QNnOhbINkDzY+773u+Nu95\/UWpD5kTHZb0P8A5\/AhxL3nUCNLnNc4xBmLnSbjEC1rY46LSoJIQrCbJwCoul+8NsjYi\/n4Vs47w\/kuFAaxy7zAjI3Oy38lxHxq50\/YrXNOjPpu60ilgXS1i1yPe6WrfxzsVq3lZo4SQSdyYYxa9lxUP0tbrvWUi4C110i2pYT4YzYSZI1Em8XEzfMWdyMelOao3dLED5E2vUY9a65OxvEs0doL4kWvLD0HgBnYVYHszrBv7Mbi9rywAA3ex9\/ruP4BXfTpcNUBl+mDuJJFuR2M91wuLxtPv+Fxh06myo2blrWAIBBAt1HnevGr0rRkBrbgEEdCD5Gumj7Ja0TCUxIoyDEc+HYX3+v8a1avsnrXIvHEANlHtMA2+9Jf8aq8UDSc\/wDqmBBMQIvBk3vcnMdU8WqPfv8AK5Sldpwj+jzUzcxSY0kCFoxz4GVytyysVkJTugkGxG29hvVBw7gWp1AVoYJHVnEQYDu5kE4lzsLKCSSbAC5sK4lpCqqVki1YooSlKURKUpREpSlESlKURK3wRFyFHX1Nht1JPgLVoqfwofSDx7r7D9xvOtaDPiVWM5kD1MKrjAJ5KLPGUYqeo2qSuk+iMpbboAOudxsflc1s1PEMi\/d963X0+sbAb\/lXqRvoxZFAY9Luem2fWw8q6mUaBc8tdI0kiZG8DYzaMxnoqkusqulKVwLRKUpREpSlESlKURK6DsAl+J6Ef1mE\/hIp\/wBK5+pGj1LxOssbFHQhlYbFSOhHrRFpJvua81m1LURYpSlESlLV0X\/ZiT2kacvECULZcy6WUkNYgXLBlZcbXuPnUhpOFlUrU6fzuAsT5DPpOM8gvHZTgHtspj5qx2AO9yWF9woHkoY7+IA8ajT8HYQvNeypIYyjLIHUj7RK4X6XGVxfpW39FSpA+oLBEyMJVslaRvrKq23Atve3TzFUtVLXAyTy295UMeKhJY4EAx6XN\/PyxmQun1PYvUj2ho15kWnZgz3C3soY2Qm5NiNhfqK5epM2qd7lnZr9cmJvsBvfrsB+AqNUNDhk\/otGhwHiM+UJSpGnhZ2CqLk2A+JIA\/M1otVleDE+\/d1L0mueJZFRsRKuD2AuUuDjl1AJAvbrax2q+7M9qxpYJNO0byJPdJbSslomXdYgNlctYljcEIFIsTXPaTT8xxHcAsbXNRqdVOkgatvx\/IWTWKUoqpSpmg03NcJexIcj4qhYD52t86iGisWENDtjI9In6hYpSlFVKseC8KfVSrChALdWY2VR5sfLw+JAquqVoNY0MiypbJCGFxcXHQ2qWxN8KzYkThWXENBHEG04PM1Imwut7YhbFR4ElyR9z1qDLoHjk5UqmNtr5gi1+hPp601\/EJJnEkhBcADLEAm3QsQO837R3Nq8anWPK\/MkObbXvYXt4VZxafeyuSyZjf8ATrvKl6zhTRrHe+bllKbd0qQAL38f9KS6JhK4hV2EZIyA8VQsxv06K5+ArbquKq2qTUKpspQkEi7YgfLoAKt+y00yxTxKhl08wZSBNFEyk7F1D3sxXunbcGs61QU2lzTg7mP1tffK6OKptcHN4Vuo6oEXOlojVgfMSSdgREwQuNqcEk5RIJ5d7Wy2vtvj47239a38Q1MqD2d1iGFvdjiy2G15UGTdftGpug4h7PHDIBkQxYAgFSUdSM\/HbbYV18E1rtZc6AGk2ObgDuDOB0yvPqa22IvOPYsVq0HZueTUjSsjxyYs9mQ3AClhdfC5AX4tUSPTAwyXBEkTC+\/VScSLeBDY\/jXURRhpuessQVkkVo9RrA90lVwyqUUFBZ2te5B3rntYqwmZFaN+YBblszKgzV8cmAubADxrBtCs1uuq2BHTN+vZdHDteDNYAAtI\/wC0OiLnfSR+M01KUqiySlKURKUpREq50HEI0iKNHdshvcWZMkYqfgUFv3mqmqcuiYwtPcYh1jt4ksrNcegC\/mK0pVHMJLeX6LWlUewkt5Habean6fXxX1BwCiQWQYhsdmsAdsTlibj7Jr3JqtKFgUKXwe8hxC8xMvEncEjwvaqeGBmDEC+AufgSB\/mRWfZHwzwOFr5eFrlf8wR8q1HEviIB7jrPbPTougV62n5QbEzE21STyibGRAwtvFHVpWZGuCeoQRjp4KCbVN7KIG1cYYAjvGzDIXVGIuviAQDb0qGdE2CN1L5sFAJOKDdj6bN\/AxrTpdQ0Th0NmXodj6dDWRdL9RG8ri4pj3teMFwn\/wBCRz2Mq51+p0mb8tGxMiuGXusoxOSoSbBeZYi63A\/Crzh3EG1JLhdRijZtI2ogVUYo2Tgez+8F5j4rdtmbrvXE+zPcDFrsAQLG5B6EeYrruzGn1SwSKg5KyMrcydFEIAuO6z\/XZim6i45Y632llbQZcQB2H3XmcVwDX0wGXdZrdTzEGATkcpjciw2MLiPaUNGdPFFjEQReSR2du9fmEKQmZO5JB8ugFR+H6rTLqI5DGVjEZuGXmDnYsA+DN30DWNrjpUjR62DRmWFkGqWRQkhsUCkG\/wBEzAsbHxIQ3UeA3idoOLR6hYcUKvGpQk9OWMRGg3sSoDXYBblugrIVnl+Le9srYcKwA02hwBmbmTIgkzN7b73vJU48R0gg1SIpXmsWjTlDNDkCoEoawjAvdSL1ydKVYulb0aDaU6SbmbmdgPt35q57MzhNQhZsF3BN7C1j1P5\/ECokkqNGSwJmLElj0sfS\/W\/pUEVI0oTNc\/duL+G199\/hTUYhd7a7jTFG0Sc48QAnpEWIxJVzpuGiyty5A1gwtNGPUEX3XaxrP6MT\/wAM\/wD7uL\/6VG1k0TtMx378YS178tQwsvh7oTr5Vs4Xw2CUTtzCmGHKDMgByaxzyI2sLeVyLkCtBEwB79CuzieKocOyYBAMf7ZPzFoJBpOiYBscEKONIglaN7x2FwCwbcgEAuBboetqh6dYye+7KP2UDfkWFX3aZVgUaVADETzkZ7c4AhkxZlspU2zG24Kb+FVvZ2EPqI18Sbj4gXAPoSLfOqOZDtK87gq7eMczSwAOdAncE2nTpxiBp8gpycCx7w9pP\/pwn\/yzNq8jg0Zuq3LnZV5kW7E7CwYmmn4cssTTBSWaTu3NhbJAUZugJzv9w1L9hgAKhAuaK\/NMl+WpA8Gtkcx9UX3+VakN5R5\/kFfRM4VjgC2iA0iR4nGZwRLDEwJkwJBO65S1YrNYrnXzASrPT8Kd4HnyRVQ2AZrNIRYsIx9YqCCemxHWqyrfQ8X5cfLaGKUB2dTIGODMFBICsAwIVdmBHdFSI3WjA0nxKfxThEOlWzkNK0CkIHDFJWZWJYKe6BGdgepqkj0rFlB7ufulrgH1B8r7XrfxXiragqzqgYCxZFxL2AF3PibAeQ9N618Q4g82Gdu4oQHe5A+0epq7y0m3krPcwmQLDA59z91LPBiJIkLfrPe2\/Vnqyn1C2J8r164ZwRtUztEtokYXLMAQGJsFue+2IY2HgprzqeLK2oM\/LtcEFcuoKFSMsRbY+XhU3s9qlMUkLvCgDiWNpDIGSQDEOuGxsPBvT1qrgXeGlmd\/3WvG\/CMs4YD5jmflAEHxRk6iR9tMxeK8Bkj1MumhBnKM1uV9IcVYjvYjZhtceBNRtDovpTHKrLhfJTdSCOoPl\/8AlSe0k5abmc6KRmFyYFKKCSb7WG5NyT61X6GcK926G4bx2YEH49a14VuiswVYiRPLrJxC4S14bBN4XQcD4RpZF1BbOSWK5jQSIiSgqbIL2YsLMxxPRLDciqaEBtNJcC8bKVbzz2KH+EH7rVjh\/FDCrJy4nDWvzEyO3kdiKjHUHl8u\/dvl8Ta2\/wAB0+JrmaT8R7iIBwPsN7dV1UdNOXFxOppBEYMQP1h0gWI9I1KUqyxSlKURKUpRFJ0epaKRZFtkhDLcAi43BIOx3q+41x6KXVrOkTctSLxuUKsFGK4oUKpdbEghrEmq7hnDRLHNI0gjEQFri+bsHZUv4XCNv52HjVh+jI+RAAl5tQhEZDXHM9pCgsL7fR3X4+orVodEDv8Ab6rem2ppgYz6GLdyY6qAnEELzsVKrKLBUt3e+rWFgANgeg+Vb4eLoqFMWKhWUKWWzAtIQW2vdc\/DyqC3D2UzK2zQ9Ra9zmEsPxJ+VbJ+GFIjIWBIw7o6gOoIY+S72+NRqeL+\/crro1eKpt1MGAbwMS4n9Q4x0wQt8PFAgja2RWGaG17W5qSJn032kJt6VYaTiMEEQR2jlNvdj0cFx6NqJoy1\/UI3xqom4YRkF7xjiWWS+1gzLa3n+sT860Jw6YlBy3HMIVLqQGLdACdjesKlNtR3izj0x9drrzuMp6qh+LEiAcf0jHcDMfZdgO20a8nlRSRGOPDNTG8i90LijSq\/dsoPdw6nbxNTrO0Ykl1EjofpUwUFixH+0xzd9j6Art07ottVe3A5w8qYbwi8hLKAotcHImxuOlve8K16Lg08wYxwu4VczZTuuQFx57nw8AT4VeqBHjEXnzHU3yOa8+jw\/C0zrpkWj+oGL6m9O1rjuVD1Exd2c+8xJPxJvWoj86uON8J9nc95OotHmGcAqDdgmygHbcg+lV00gIUBbEX8Tt3mOK3Pu7j1vei9KpOt2oyZM95uo1KUoqJSlKIrPhfDjMT3woXdr7kLY3e3iB\/rUJ1KkjY2NrjcX9DU3guqWKQmQEqVZT81Ir3wviCxq0bmTBvBGFhtY90gi5G2XhVgGkC672M4d7GAu0nxSbnEaZGwMxI87YgLCxVnA2UgH717f5GvfsknXFrABr26Kehv5etSdDqo0jkR1chyhsDj7mfU\/Ejw8Km6TiqBFViQqpYpgrBzeT63VQLigDeaUKFB4brfEi9xY6jmYERBzNjAJIBocvC+1YrFKqvPgFKUpRSlKUoiUpSiJSlKIlKUoiUpSiJSlKIlKUoiUpSiKbpeISRK6o5VZBi4HRhv\/oSL9dz514fWOyJGXYohJVb7KWNyR86UqeimTj3zXmHUst8WK362Nr\/Otp1rlOUT3dtsVvt0GVr29KUqJV21HgaQ4gYycHI7HcLaOJv9JsPpYxG37qlCCN9j3F\/OrGDjiRmMqJpTEVaPnzkxoynYiJbW\/ipSquaCdRzlY1abapJfeSSepI3UvSdt5onLpBplJXG6xkHECMKpbPJlAQbE+Jvfa1VH2h1PezleQOmBErM4C5K2wJsPdH50pVnAEwfoFnS4alTMtbGOZxjPdVs8rOxdjck3JPiTWilKSty4uMnKUpSihKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpRF\/\/2Q==\" alt=\"Evaluar la transformaci\u00f3n de Lorentz | F\u00edsica | Khan Academy en Espa\u00f1ol -  YouTube\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"MOMENTOS ESTELARES DE LA CIENCIA: HENDRIK ANTOON LORENTZ\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Lorentz nos descubri\u00f3 que un objeto que viaje a velocidades cercanas a la de la luz, c, se achatar\u00e1 por la parte delantera del sentido de su marcha (contracci\u00f3n de Lorentz) y, mientras tanto, su masa aumentar\u00e1 (lo que ha sido comprobado en los aceleradores de part\u00edculas).<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSKO7H_xIaU7zRW35y2nUa7HATk2PxGuUFPpQ&amp;usqp=CAU\" alt=\"Max planck\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Max Planck nos trajo su cuanto de acci\u00f3n, h, que dio lugar a la mec\u00e1nica cu\u00e1ntica al descubrir que la energ\u00eda se transmite en forma discontinua mediante paquetes discretos a los que llam\u00f3 cuantos. Tambi\u00e9n fue obra de Planck perfeccionar las unidades de Stoney y nos dej\u00f3 esas cantidades naturales de tiempo, espacio, energ\u00eda y masa.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Funci\u00f3n de onda cu\u00e1ntica | F\u00edsica | Khan Academy en Espa\u00f1ol - YouTube\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Funci\u00f3n de onda<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTA_TSjtDvdR-5C9cfuBl7ZtGhCV4S7H3gpkQ&amp;usqp=CAU\" alt=\"Warner Karl Heisenberg: biograf\u00eda, haza\u00f1as y principio de incertidumbre |  Meteorolog\u00eda en Red\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Principio de Incertidumbre<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Schr\u00f6dinger, con su funci\u00f3n de onda (Y), nos dijo la manera de solucionar, en parte, el problema planteado por Heisenberg con su <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a>, seg\u00fan el cual no podemos saber, al mismo tiempo, d\u00f3nde est\u00e1 una part\u00edcula y hacia d\u00f3nde se dirige; s\u00f3lo estamos capacitados para saber una de las dos cosas, pero no las dos al mismo tiempo. As\u00ed que la funci\u00f3n de onda nos dice la probabilidad que tenemos para encontrar esa part\u00edcula y en qu\u00e9 lugar se encuentra.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Relativitate special - Wikipedia, le encyclopedia libere\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">La llegada de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en 1.905, fue para la f\u00edsica como el elefante que entr\u00f3 en la cacharrer\u00eda; lo puso todo patas arriba. Los cimientos de la f\u00edsica temblaron con aquellos nuevos y osados conceptos que, en un primer momento, no todos pudieron comprender. Precisamente, Max Planck fue uno de esos pocos privilegiados que, al leer el art\u00edculo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> sobre la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, comprendi\u00f3 que a partir de ese momento habr\u00eda que concebir la f\u00edsica bajo la base de otros principios.<img decoding=\"async\" style=\"text-indent: 24pt;\" 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\" alt=\"Velocidad de la luz - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" style=\"text-indent: 24pt;\" 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\" alt=\"El principio de constancia de la velocidad de la luz \u2014 Cuaderno de Cultura  Cient\u00edfica\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, un desconocido, le dec\u00eda al mundo cient\u00edfico que la velocidad de la luz en el vaci\u00f3, c, era el l\u00edmite de la velocidad alcanzable en nuestro universo; nada pod\u00eda ir m\u00e1s r\u00e1pido que la luz. Adem\u00e1s, dec\u00eda que el tiempo es relativo y que no transcurre igual para todos. La velocidad del paso del tiempo depende de la velocidad a la que se viaje y de quien sea el observador.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">El jefe de estaci\u00f3n observa como para el tren que viaja a 60 km\/h. Puede ver como un ni\u00f1o que viaja con su padre, sentado junto a \u00e9l, se asoma por la ventanilla y arroja una pelota, en el mismo sentido de la marcha del tren, impuls\u00e1ndola con una fuerza de 20 km\/h. Si el que mide la velocidad de la pelota es el jefe de estaci\u00f3n, comprobar\u00e1 que \u00e9sta va a 80 km\/h, los 60 km a los que viaja el tren, m\u00e1s los 20 km a los que el ni\u00f1o lanz\u00f3 la pelota; ambas velocidades se han sumado. Sin embargo, si la velocidad de la pelota es medida por el padre del ni\u00f1o que tambi\u00e9n va viajando en el tren, la velocidad ser\u00e1 de 20 km\/h, s\u00f3lo la velocidad de la pelota; no se suma la velocidad del tren, ya que quien mide est\u00e1 montado en \u00e9l y por lo tanto esta velocidad no cuenta. La velocidad de la pelota ser\u00e1 distinta dependiendo de quien la mida, si el observador est\u00e1 en reposo o en movimiento.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Nonsymmetric_velocity_time_dilation.gif\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/72\/Nonsymmetric_velocity_time_dilation.gif\/160px-Nonsymmetric_velocity_time_dilation.gif\" alt=\"\" width=\"160\" height=\"160\" data-file-width=\"256\" data-file-height=\"256\" \/><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/09d480654dd2d17f72d06a21e006082733ba5211\" alt=\"{\\displaystyle D={\\sqrt {\\left({\\frac {1}{2}}v\\Delta t'\\right)^{2}+L^{2}}}.}\" \/><\/a><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<div>\n<div>\u00a0<a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Nonsymmetric_velocity_time_dilation.gif\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/dedcd9d07bd1344bf31dbdd61886479bb980716a\" alt=\"{\\displaystyle \\Delta t'={\\frac {\\Delta t}{\\sqrt {1-{\\frac {v^{2}}{c^{2}}}}}},}\" \/><\/a><\/div>\n<div><\/div>\n<p>Desde el marco de referencia local del reloj azul, el reloj rojo, estando en movimiento, se percibe como un tic-tac m\u00e1s lento\u00a0(Exagerado). Viajar a velocidad de C, ralentiza el Tiempo.<\/p><\/div>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">De la misma manera, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en su teor\u00eda, nos demostraba que el tiempo transcurre m\u00e1s lentamente si viajamos a velocidades cercanas a las de la luz.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Tal afirmaci\u00f3n dio lugar a la conocida como paradoja de los gemelos.\u00a0 Resulta que dos hermanos gemelos de 28 a\u00f1os de edad se han preparado, uno para arquitecto y el otro para astronauta. El hermano astronauta se dispone a realizar un viaje de inspecci\u00f3n hasta Alfa Centauri y su hermano se queda en la Tierra esperando su regreso.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Las paradojas de la relatividad \u2013 Cienciadelux\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Cuando por fin el astronauta, que a viajado a 250.000 km\/s, regresa a la Tierra, desembarca con una edad de 38 a\u00f1os y es recibido por su hermano gemelo que se qued\u00f3 en la Tierra y que tiene la edad de 80 a\u00f1os. \u00bfC\u00f3mo es posible eso?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Pues ha sido posible porque el hermano que viaj\u00f3 a velocidades cercanas a la de la luz ralentiz\u00f3 el tiempo que transcurri\u00f3 m\u00e1s lentamente para \u00e9l que para su hermano de la Tierra. El astronauta viaj\u00f3 hasta Alfa Centauro a 4&#8217;3 a\u00f1os luz de la Tierra, ida y vuelta 8&#8217;6 a\u00f1os luz. Pero al viajar tan r\u00e1pido, muy cerca de la velocidad de la luz, transcurrieron s\u00f3lo 10 a\u00f1os, mientras que en la Tierra pasaron 52 a\u00f1os.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Aunque parezca incre\u00edble, esa es la realidad comprobada.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Interrelaci\u00f3n entre materia y energ\u00eda\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Tambi\u00e9n <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> postulaba en su teor\u00eda que la masa y la energ\u00eda eran dos aspectos de una misma cosa; la masa s\u00f3lo era energ\u00eda congelada. Para ello formulaba su famosa ecuaci\u00f3n E = mc<sup>2<\/sup>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En otro art\u00edculo, inspirado por el &#8220;cuanto&#8221; de Planck, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dej\u00f3 <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>do lo que desde entonces se conoce como &#8220;efecto fotoel\u00e9ctrico&#8221;, demostrando que las part\u00edculas unas veces se comportan como tales y otras como una onda. Este trabajo le vali\u00f3 el premio Nobel de F\u00edsica de 1.923, aunque la mayor\u00eda de la gente cree que se lo dieron por su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>.\u00a0 En verdad, si se considera la importancia de sus trabajos, la Relatividad Especial se merec\u00eda un premio Nobel y la Relatividad General de 1.915, se merec\u00eda otro.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la Relatividad General? Definici\u00f3n y principios\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">De todos sus trabajos, el m\u00e1s completo e im<span style=\"text-indent: 24pt;\">portante, es el de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, de cuya importancia para la f\u00edsica y para la cosmolog\u00eda, a\u00fan hoy, cerca de un siglo despu\u00e9s, se est\u00e1n recogiendo resultados. As\u00ed de profunda, importante y compleja (dentro de su sencillez y belleza) son las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que un siglo despu\u00e9s continua enviando mensajes nuevos de cuestiones de vital importancia. La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> tambi\u00e9n tiene su origen en la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general que curva el espacio y distorsiona el tiempo en presencia de grandes masas, haciendo posible la existencia de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> y <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> que seg\u00fan algunos, ser\u00e1n la posible puerta para viajar a otros universos y a otro tiempo.<\/span><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Es necesario que los cient\u00edficos piensen en estas cosas para solucionar los problemas del futuro y cu\u00e1ndo llegue el momento, salir de las encrucijadas a las que, irremediablemente, estamos destinados.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"10 preguntas con respuesta para los que no pueden pagar la hipoteca - pisos  Al d\u00eda - pisos.com\" \/><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 no estudia mi hijo? 6 motivos - Eres Mam\u00e1\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">La gente corriente no piensa en estas cuestiones; su preocupaci\u00f3n es m\u00e1s cercana y cotidiana, la hipoteca del piso o los estudios de los ni\u00f1os y, en la mayor\u00eda de los casos, lo importante es el f\u00fatbol. Es una l\u00e1stima, pero as\u00ed son las cosas. No se paran ni a pensar c\u00f3mo se forma una estrella, de qu\u00e9 est\u00e1 hecha y por qu\u00e9 brilla. Nuestro Sol, por ejemplo, es una estrella mediana, amarilla, del Grupo G-2, ordinaria, que b\u00e1sicamente consume hidr\u00f3geno y como en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> original, lo fusiona en helio. Sin embargo, puesto que los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en el hidr\u00f3geno pesan m\u00e1s que en el helio, existe un exceso de masa que se transforma en energ\u00eda mediante la f\u00f3rmula de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> E = mc<sup>2<\/sup>. Esta energ\u00eda es la que mantiene unidos los n\u00facleos. Esta es tambi\u00e9n la energ\u00eda liberada cuando el hidr\u00f3geno se fusiona para crear helio. Esta, al fin, es la raz\u00f3n de que brille el Sol.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"La abundancia C\u00f3smica de los Elementos : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Abundancia C\u00f3smica de los Elementos : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Ya hemos comentado antes que los elementos complejos se forman en las estrellas que, desde el hidr\u00f3geno, helio, litio, berilio, carbono, ne\u00f3n, etc, hasta el uranio, sin las estrellas no existir\u00edan&#8230; y nosotros tampoco, ya que nuestra forma de vida est\u00e1 basada en el carbono, un material que tiene su origen en las estrellas.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Cuestiones tan b\u00e1sicas como estas son ignoradas por la inmensa mayor\u00eda del com\u00fan de los mortales que, en la mayor parte de los casos tiene una informaci\u00f3n err\u00f3nea y deformada de las cosas que se han transmitido de unos a otros de o\u00edda, sin base cient\u00edfica alguna y, generalmente, confundiendo los t\u00e9rminos y los conceptos.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTeV5-0ZgMJQWbtzg5vE_-wHK-aC_qK2HSHCw&amp;usqp=CAU\" alt=\"Ministerio de Educaci\u00f3n realiza encuesta para universitarios | Universidad  de Ciencias y Humanidades\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En EEUU, por ejemplo, se realiz\u00f3 una encuesta entre la gente de la calle y una enorme mayor\u00eda desconoc\u00eda que el universo est\u00e1 en expansi\u00f3n, que la Tierra se mueve a 30 km\/s, y cu\u00e1les son los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> (part\u00edculas) que forman los n\u00facleos de los \u00e1tomos. Muy pocos contestaron el nombre del grupo de galaxias al que pertenece la nuestra, la V\u00eda L\u00e1ctea, y tampoco supieron contestar a qu\u00e9 distancia se encontraba nuestra vecina, la galaxia Andr\u00f3meda, o simplemente a qu\u00e9 distancia estamos nosotros del centro de nuestra galaxia, qu\u00e9 di\u00e1metro mide \u00e9sta o cu\u00e1ntas estrellas contiene.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En ese examen del conocimiento b\u00e1sico sobre el lugar donde nos encontramos o c\u00f3mo funciona el Sol, los examinados se llevaron a sus casas un cero patatero. L\u00e1stima, pero as\u00ed son las cosas, y lo grave es que el resultado de la encuesta habr\u00eda sido el mismo en cualquier parte.\u00a0 A la inmensa mayor\u00eda de las veces en que alguien expone conocimientos cient\u00edficos, ocurre lo mismo, no va nadie del pueblo llano, ni por curiosidad y, de ser as\u00ed (he sido testigo), a los diez minutos est\u00e1n bostezando. A esta mayor\u00eda, la inteligencia les persigue, pero ellos son mucho mas r\u00e1pidos.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Sensacional - Enamorados del universo.\u2764\ufe0f | Facebook\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR197AqaEN247FCko7R0qYF-hg8WnmX8jEdDw&amp;usqp=CAU\" alt=\"De amores siderales \u2014 Steemit\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">As\u00ed las cosas, estamos supeditados a unos pocos enamorados de la ciencia que, muchas veces, en las m\u00e1s \u00ednfimas condiciones, (se les escatima el presupuesto) trabajan e investigan por la propia inercia de su curiosidad y deseo de saber para entregar al mundo (que no lo agradece) el logro de sus desvelos.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Como dijo Kart R. Popper, fil\u00f3sofo brit\u00e1nico de origen austriaco (Viena, 1902 &#8211; Croydon, 1.994) que realiz\u00f3 sumas importantes trabajos en el \u00e1mbito de la metodolog\u00eda de la ciencia:<\/p>\n<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">&#8220;C<em style=\"mso-bidi-font-style: normal;\">uanto m\u00e1s profundizo en el saber de las cosas, m\u00e1s consciente soy de lo poco que s\u00e9. Mis conocimientos son finitos pero, mi ignorancia, es infinita<\/em>&#8220;.<\/p>\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Est\u00e1 claro que la mayor\u00eda de las veces, no hacemos la pregunta adecuada porque nos falta conocimiento para realizarla. As\u00ed, cuando se hacen nuevos descubrimientos nos dan la posibilidad de hacer nuevas preguntas, ya que en la ciencia, generalmente, cuando se abre una puerta nos lleva a una gran sala en la que encontramos otras puertas cerradas y tenemos la obligaci\u00f3n de buscar las llaves que nos permitan abrirlas para continuar. Esas puertas cerradas esconden las cosas que no sabemos y las llaves son retazos de conocimiento que nos permiten entrar en esos nuevos compartimentos del saber.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Desde tiempos inmemoriales, la Humanidad para avanzar se sirvi\u00f3 de las &#8220;llaves&#8221; encontradas por Tales de Mileto, Emp\u00e9docles, Dem\u00f3crito, Plat\u00f3n, Pit\u00e1goras, Arist\u00f3teles&#8230; Galileo, <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>&#8230; Stoney, Max Planck, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Heisenberg, Dirac, Feynman,&#8230; Witten&#8230; y vendr\u00e1n otros que, con su ingenio y sabidur\u00eda, impedir\u00e1n que todos los dem\u00e1s regresen a las cavernas.\u00a0 As\u00ed que \u00a1a disfrutar de la TV, el fax, los ordenadores, internet, los sat\u00e9lites, los tel\u00e9fonos m\u00f3viles tan necesarios, etc! No sabemos c\u00f3mo funciona todo eso pero \u00bfQu\u00e9 m\u00e1s da?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; tab-stops: 196.5pt; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQsFUtVnNQP2cXudqOyKop_GzQ3pIXwaQgkKw&amp;usqp=CAU\" alt=\"Los 11 Cient\u00edficos M\u00e1s Importantes de la Historia y sus LOGROS\n<\/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%2F2022%2F03%2F19%2Fhemos-llegado-a-saber-pero%2F&amp;title=Hemos+llegado+a+saber+pero%26%238230%3B' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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