{"id":26362,"date":"2021-05-07T08:00:34","date_gmt":"2021-05-07T07:00:34","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26362"},"modified":"2021-05-07T08:00:34","modified_gmt":"2021-05-07T07:00:34","slug":"el-%e2%80%9cuniverso%e2%80%9d-fascinante-de-lo-muy-pequeno-6","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/05\/07\/el-%e2%80%9cuniverso%e2%80%9d-fascinante-de-lo-muy-pequeno-6\/","title":{"rendered":"El \u201cuniverso\u201d fascinante de lo muy peque\u00f1o"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00ab\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/matematicas-que-describen-la-naturaleza\/\" rel=\"prev\">Matem\u00e1ticas que describen la Naturaleza<\/a><\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/conociendo-los-secretos-del-universo\/\" rel=\"next\">Conociendo los secretos del Universo<\/a>\u00a0\u00bb<\/div>\n<h3 style=\"text-align: justify;\"><\/h3>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/media.giphy.com\/media\/O6nT9DSoiUVYQ\/giphy.gif\" alt=\"Ver las im\u00e1genes de origen\" \/><\/p>\n<div>\n<p style=\"text-align: justify;\">Muchas veces hemos hablado del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">electr\u00f3n<\/a>\u00a0que rodea el n\u00facleo, de su carga el\u00e9ctrica negativa que complementa la positiva de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">protones<\/a>\u00a0y hace estable al \u00e1tomo; tiene una masa de\u00a0<a id=\"_GPLITA_1\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>solamente<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a01\/1.836 de la del n\u00facleo m\u00e1s ligero (el del hidr\u00f3geno). La importancia del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">electr\u00f3n<\/a>\u00a0es vital en el\u00a0<a id=\"_GPLITA_2\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>universo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/23\/Helium_atom_QM.svg\/300px-Helium_atom_QM.svg.png\" alt=\"\" width=\"300\" height=\"301\" \/><\/p>\n<p style=\"text-align: justify;\">El\u00a0<strong>n\u00facleo at\u00f3mico<\/strong>\u00a0es la parte central de un \u00e1tomo tiene carga positiva, y concentra m\u00e1s del 99.99% de la masa total del \u00e1tomo.\u00a0<a id=\"_GPLITA_3\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>Esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0fuerza es la responsable de mantener unidos a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a><\/a>\u00a0(<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>) que coexisten en el n\u00facleo at\u00f3mico venciendo a la repulsi\u00f3n electromagn\u00e9tica\u00a0<a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/13\/las-particulas-y-otras-cuestiones-de-la-fisica\/\">protones<\/a>\u00a0que poseen carga el\u00e9ctrica del mismo signo (positiva) y haciendo que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/13\/las-particulas-y-otras-cuestiones-de-la-fisica\/\">neutrones<\/a>, que no tienen carga el\u00e9ctrica, permanezcan unidos entre s\u00ed y tambi\u00e9n a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/13\/las-particulas-y-otras-cuestiones-de-la-fisica\/\">protones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Hasta ah\u00ed, lo que es el n\u00facleo. Sin embargo, la existencia de los \u00e1tomos que\u00a0<a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>forman<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0las mol\u00e9culas y los cuerpos -grandes y peque\u00f1os- que conforman los objetos del universo, es posible gracias a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">electrones<\/a>\u00a0que, rodean el n\u00facleo at\u00f3mico y, al tener carga negativa similar a la positiva de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">protones<\/a>, crean la estabilidad necesaria\u00a0<a id=\"_GPLITA_6\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0que todo nuestro mundo sea como lo podemos observar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_5GA7OetvMPo\/SQpT7eQVgoI\/AAAAAAAAA6o\/ljpkX0Djs-0\/s1600\/OzonoMolecule.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0 Los cuantos\u00a0<a id=\"_GPLITA_7\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>forman<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0cosas bellas y \u00fatiles como el ozono atmosf\u00e9rico<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/en.mercopress.com\/data\/cache\/noticias\/78422\/0x0\/ozone-hole.jpg\" alt=\"Ver las im\u00e1genes de origen\" \/><\/p>\n<p style=\"text-align: justify;\">Pero busquemos los \u201ccuantos\u201d. La f\u00edsica del siglo XX empez\u00f3 exactamente en el a\u00f1o 1900, cuando el f\u00edsico alem\u00e1n Max Planck propuso una posible soluci\u00f3n a un problema que hab\u00eda estado intrigando a los f\u00edsicos durante a\u00f1os. Es el problema de la luz que emiten los cuerpos\u00a0<a id=\"_GPLITA_8\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>calentados<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0a una cierta temperatura, y tambi\u00e9n la radiaci\u00f3n infrarroja emitida, con menor intensidad, por los objetos m\u00e1s fr\u00edos (radiaci\u00f3n de cuerpo negro).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-alN3vcOcOJY\/TWmIFSQfdhI\/AAAAAAAABg4\/5Wmn0DIkoEQ\/s400\/blackbodyspec.gif\" alt=\"\" width=\"400\" height=\"206\" \/><\/p>\n<p style=\"text-align: justify;\">Seg\u00fan la f\u00edsica cl\u00e1sica, la energ\u00eda radiada deber\u00eda ser igual\u00a0<a id=\"_GPLITA_9\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0todas las longitudes de onda, y al aumentar la temperatura, la radiaci\u00f3n deber\u00eda ser uniformemente m\u00e1s intensa. Para explicar esto,\u00a0<strong><em>Planck<\/em><\/strong>\u00a0supuso que cada una de las part\u00edculas que constituyen la materia, est\u00e1 oscilando y emitiendo energ\u00eda en forma de radiaci\u00f3n electromagn\u00e9tica; esta energ\u00eda emitida no\u00a0<a id=\"_GPLITA_10\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0tomar un valor cualquiera, sino que debe ser m\u00faltiplo entero de un valor m\u00ednimo llamado cuanto o paquete de energ\u00eda.<\/p>\n<div style=\"text-align: justify;\">La energ\u00eda de un cuanto viene dada por la expresi\u00f3n:<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/3.bp.blogspot.com\/-TEqcXXhOkDE\/UBJWhacon5I\/AAAAAAAAAwE\/_OUBfhQ80Gs\/s1600\/formula+1+pag+70.bmp\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/-TEqcXXhOkDE\/UBJWhacon5I\/AAAAAAAAAwE\/_OUBfhQ80Gs\/s1600\/formula+1+pag+70.bmp\" alt=\"\" border=\"0\" \/><\/a><\/div>\n<div style=\"text-align: justify;\">\n<div>donde:<\/div>\n<div>v (ni) es la frecuencia de la radiaci\u00f3n emitida; y\u00a0h es una constante llamada\u00a0<strong><em>constante de acci\u00f3n de Planck<\/em><\/strong>, cuyo valor es:<\/div>\n<div><a href=\"http:\/\/1.bp.blogspot.com\/-dOhU6Kk0Gl8\/UBJWvkgxggI\/AAAAAAAAAwM\/PZiP4tdVskc\/s1600\/formula+2+pag+70.bmp\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/-dOhU6Kk0Gl8\/UBJWvkgxggI\/AAAAAAAAAwM\/PZiP4tdVskc\/s1600\/formula+2+pag+70.bmp\" alt=\"\" border=\"0\" \/><\/a><\/div>\n<div>La\u00a0<strong><em>hip\u00f3tesis de Planck<\/em><\/strong>\u00a0introduce el concepto de discontinuidad en la energ\u00eda, igual que hay discontinuidad en la materia.<\/div>\n<\/div>\n<div><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La radiaci\u00f3n tiene origen electromagn\u00e9tico\" \/><\/div>\n<p style=\"text-align: justify;\">Estaba bien aceptado entonces que esta radiaci\u00f3n ten\u00eda un origen electromagn\u00e9tico y que se conoc\u00edan las leyes de la naturaleza que reg\u00edan estas ondas electromagn\u00e9ticas. Tambi\u00e9n se conoc\u00edan las leyes para el fr\u00edo y el calor, la as\u00ed llamada \u201ctermodin\u00e1mica\u201d, o al menos eso parec\u00eda. Pero si utilizamos las leyes de la termodin\u00e1mica para calcular la intensidad de una radiaci\u00f3n, el resultado no tiene ning\u00fan sentido. Los c\u00e1lculos nos dicen que se emitir\u00eda una cantidad infinita de radiaci\u00f3n en el ultravioleta m\u00e1s lejano y, desde luego, esto no es lo que sucede. Lo que se observa es que la intensidad de la radiaci\u00f3n muestra un pico a una cierta longitud de onda caracter\u00edstica, y que la intensidad disminuye tanto para longitudes mayores como para menores. Esta longitud de onda caracter\u00edstica es inversamente proporcional a la temperatura absoluta de objeto radiante (la temperatura absoluta se define por una escala de temperatura que empieza a 273\u00ba\u00a0<a id=\"_GPLITA_11\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>bajo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0cero). Cuando a 1.000\u00ba C un objeto se pone al \u201crojo vivo\u201d, el objeto est\u00e1 radiando en la zona de luz visible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS3T1FQvmw_6D_8wOEH8xTCuJpaR8qsIovQJmMowfYCefW_wB2H\" alt=\"\" width=\"572\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Lo que Planck propuso fue simplemente que la radiaci\u00f3n\u00a0<a id=\"_GPLITA_12\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>s\u00f3lo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0pod\u00eda ser emitida en paquetes de un tama\u00f1o dado. La cantidad de energ\u00eda de uno de esos paquetes, o\u00a0<em>cuantos<\/em>, es inversamente proporcional a la longitud de onda, y por tanto, proporcional a la frecuencia de radiaci\u00f3n emitida. La f\u00f3rmula es\u00a0<em>E = h\u03bd<\/em>, donde\u00a0<em>E<\/em>\u00a0es la energ\u00eda del paquete,\u00a0<em>\u03bd<\/em>\u00a0es la frecuencia y\u00a0<em>h<\/em>\u00a0es una\u00a0<a id=\"_GPLITA_13\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>nueva<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0constante fundamental de la naturaleza, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>. Cuando Planck calcul\u00f3 la intensidad de la radiaci\u00f3n t\u00e9rmica imponiendo esta nueva\u00a0<a id=\"_GPLITA_14\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>condici\u00f3n<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, el resultado coincidi\u00f3 perfectamente con las observaciones.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El Efecto fotoel\u00e9ctrico de Einstein\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0Sabemos que la\u00a0<strong>corriente el\u00e9ctrica<\/strong>\u00a0es el movimiento de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, siendo \u00e9stos portadores de cargas el\u00e9ctricas negativas. Cuando los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se mueven, se origina una corriente el\u00e9ctrica. La corriente es igual al\u00a0<a id=\"_GPLITA_7\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/curiosidades.batanga.com\/4619\/que-es-el-efecto-fotoelectrico#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0de cargas en movimiento entre un intervalo de tiempo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Poco tiempo despu\u00e9s, en 1905,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0formul\u00f3\u00a0<a id=\"_GPLITA_15\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0teor\u00eda de una manera mucho m\u00e1s tajante: \u00e9l sugiri\u00f3 que los objetos calientes no son los \u00fanicos que emiten radiaci\u00f3n en paquetes de energ\u00eda, sino que toda la radiaci\u00f3n consiste en m\u00faltiplos del paquete de energ\u00eda de Planck. El pr\u00edncipe franc\u00e9s Louis-Victor de Broglie, d\u00e1ndole otra vuelta a la teor\u00eda, propuso que no s\u00f3lo cualquier cosa que oscila tiene energ\u00eda, sino que cualquier cosa con energ\u00eda se debe comportar como una \u201conda\u201d que se extiende en una cierta regi\u00f3n del espacio, y que la frecuencia\u00a0<em>\u03bd<\/em>\u00a0de la oscilaci\u00f3n verifica la ecuaci\u00f3n de Planck. Por lo tanto, los cuantos asociados con los\u00a0<a id=\"_GPLITA_16\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>rayos<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0de luz deber\u00edan verse como una clase de part\u00edculas elementales: el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">fot\u00f3n<\/a>. Todas\u00a0<a id=\"_GPLITA_17\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>las<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0dem\u00e1s clases de part\u00edculas llevan asociadas\u00a0 diferentes ondas oscilantes de campos de fuerza.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcTRTQ-7C2XL9Iv6O4mkLt-WccZJumnUYSKkwujDpUgOHsgkZ79wvg\" alt=\"\" width=\"238\" height=\"211\" data-height=\"211\" data-width=\"238\" \/><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n en el movimiento de los \u00e1tomos dentro del n\u00facleo,\u00a0<a id=\"_GPLITA_18\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>est\u00e1<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0presente la simetr\u00eda y la belleza de la Naturaleza.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La teor\u00eda ondularia de de Broglie por Scgr\u00f6dinger\" \/><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/R73cbad50c239a58ae00935bb12eb47e8?rik=CcSHWHBgQ3kBEg&amp;riu=http%3a%2f%2fwww.monografias.com%2ftrabajos105%2fteorias-atomico-moleculares%2fimg72.png&amp;ehk=4KIyIhZgTL5GnGz7DqGec8UCM93704JAumntDZaTWvA%3d&amp;risl=&amp;pid=ImgRaw\" alt=\"Ver las im\u00e1genes de origen\" \/><\/p>\n<p style=\"text-align: justify;\">El curioso comportamiento de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">electrones<\/a>\u00a0en el interior del \u00e1tomo, descubierto y explicado por el famoso f\u00edsico dan\u00e9s Niels Bohr, se pudo atribuir a las ondas de de Broglie. Poco despu\u00e9s, en 1926, Edwin Schr\u00f6dinger\u00a0<a id=\"_GPLITA_19\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>descubri\u00f3<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0c\u00f3mo escribir la teor\u00eda ondulatoria de de Broglie con ecuaciones matem\u00e1ticas exactas. La precisi\u00f3n con la cual se pod\u00edan realizar c\u00e1lculos era asombrosa, y pronto qued\u00f3 claro que el comportamiento de todos los objetos peque\u00f1os quedaba exactamente determinado por las reci\u00e9n descubiertas \u201cecuaciones de ondas cu\u00e1nticas\u201d.<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 bien comprobado que la mec\u00e1nica cu\u00e1ntica funciona de maravilla\u2026, pero, sin embargo, surge una pregunta muy formal: \u00bfqu\u00e9 significan realmente estas ecuaciones?, \u00bfqu\u00e9 es lo que est\u00e1n describiendo? Cuando Isaac\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>, all\u00e1 en 1867 formul\u00f3 c\u00f3mo deb\u00edan moverse los planetas alrededor del Sol, estaba claro\u00a0<a id=\"_GPLITA_20\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0todo el mundo qu\u00e9 significaban sus ecuaciones: que los planetas estaban siempre en una posici\u00f3n bien definida des espacio y que sus posiciones y sus velocidades en un momento concreto determinan inequ\u00edvocamente c\u00f3mo evolucionar\u00e1n las posiciones y las velocidades en el tiempo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_ympgaXTRPZQ\/TDb7B202TgI\/AAAAAAAAAWM\/8KqYQTniQt4\/s1600\/atom-atomo-picture-image-450x305.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Pero\u00a0<a id=\"_GPLITA_21\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">electrones<\/a>\u00a0todo es diferente. Su comportamiento parece estar envuelto en misterio. Es como si pudieran \u201cexistir\u201d en diferentes lugares simult\u00e1neamente, como si fueran una nube o una onda, y esto no es un efecto peque\u00f1o. Si se realizan experimentos con suficiente precisi\u00f3n, se\u00a0<a id=\"_GPLITA_22\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0determinar que el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\">electr\u00f3n<\/a>\u00a0parece capaz de moverse simult\u00e1neamente a lo largo de trayectorias muy separadas unas de otras. \u00bfQu\u00e9 puede significar todo esto?<\/p>\n<p style=\"text-align: justify;\">Niels Bohr consigui\u00f3 responder a esta pregunta de forma tal que con su explicaci\u00f3n se pudo seguir\u00a0<a id=\"_GPLITA_23\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>trabajando<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, y muchos f\u00edsicos siguen considerando su respuesta satisfactoria. Se conoce como la\u00a0<em>interpretaci\u00f3n de Copenhague<\/em>\u00a0de la mec\u00e1nica cu\u00e1ntica que, dicho sea de paso, con la que no todos est\u00e1n de acuerdo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-jIIFmv5vHT0\/TbXGSF7kIyI\/AAAAAAAAAKE\/mE2h86Z07yc\/s1600\/5526543-planeta-binario-sobre-placa-de-circuito-y-rodeado-de-c-rculos-de-la-corriente-del-c-digo-binario.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.bing.com\/th?id=OIP.C47P7pi5qY8oRlWXXHsTKAAAAA&amp;w=250&amp;h=160&amp;c=8&amp;rs=1&amp;qlt=90&amp;dpr=1.75&amp;pid=3.1&amp;rm=2\" alt=\"Tama\u00f1o de Resultado de im\u00e1genes de principio de incertidumbre.: 250 x 160. Fuente: quimi-moto.blogspot.com\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">En mec\u00e1nica cu\u00e1ntica, la relaci\u00f3n de indeterminaci\u00f3n de Heisenberg o <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> establece la imposibilidad de que determinados pares de magnitudes f\u00edsicas observables y complementarias sean conocidas con precisi\u00f3n arbitraria<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_24\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>Las<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0leyes de la mec\u00e1nica cu\u00e1ntica han sido establecidas con mucha precisi\u00f3n; permite c\u00f3mo calcular cualquier cosa que queramos saber. Pero si queremos \u201cinterpretar\u201d el resultado, nos encontramos con una curiosa incertidumbre fundamental: que varias propiedades de las part\u00edculas peque\u00f1as no pueden estar bien definidas de manera simult\u00e1nea. Por ejemplo, podemos determinar la velocidad de una part\u00edcula con mucha precisi\u00f3n, pero entonces no sabremos exactamente d\u00f3nde se encuentra; o a la inversa, podemos determinar la posici\u00f3n con precisi\u00f3n, pero entonces su velocidad queda mal definida. Si una part\u00edcula tiene\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>\u00a0(rotaci\u00f3n alrededor de su eje), la direcci\u00f3n alrededor de la cual\u00a0<a id=\"_GPLITA_25\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>est\u00e1<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0rotando (la orientaci\u00f3n del eje) no puede ser definida con gran precisi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">No es f\u00e1cil explicar de forma sencilla de d\u00f3nde viene esta incertidumbre, pero existen ejemplos en la vida cotidiana que tienen algo parecido. La altura de un tono y la duraci\u00f3n en el tiempo durante el cual o\u00edmos el tono tienen una incertidumbre mutua similar. Para afinar un instrumento musical se debe escuchar una nota durante un cierto intervalo de tiempo y\u00a0<a id=\"_GPLITA_26\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>compararla<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, por ejemplo, con un diapas\u00f3n que debe vibrar tambi\u00e9n durante un tiempo. Notas muy breves no tienen bien definido el tono.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/R71b691772fedfe6e084b1b0a7e9009eb?rik=cheCFxLM%2bMx0jg&amp;riu=http%3a%2f%2fwww.gifmania.co.uk%2fArt-Animated-Gifs%2fAnimated-Music%2fSolfege%2fTuning-Forks%2fTuning-Fork-Sounding-56169.gif&amp;ehk=w3o4ZXy9%2b63%2fFzWVdTnI77XujYbevKa1vf21qvDSubY%3d&amp;risl=&amp;pid=ImgRaw\" alt=\"Ver las im\u00e1genes de origen\" \/><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/R71b691772fedfe6e084b1b0a7e9009eb?rik=cheCFxLM%2bMx0jg&amp;riu=http%3a%2f%2fwww.gifmania.co.uk%2fArt-Animated-Gifs%2fAnimated-Music%2fSolfege%2fTuning-Forks%2fTuning-Fork-Sounding-56169.gif&amp;ehk=w3o4ZXy9%2b63%2fFzWVdTnI77XujYbevKa1vf21qvDSubY%3d&amp;risl=&amp;pid=ImgRaw\" alt=\"Ver las im\u00e1genes de origen\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/farm3.static.flickr.com\/2006\/2453414789_c7c1b7c30f.jpg\" alt=\"\" width=\"500\" height=\"375\" \/><\/p>\n<p style=\"text-align: justify;\">Para que las reglas de la mec\u00e1nica cu\u00e1ntica funcionen, es necesario que todos los fen\u00f3menos naturales en el mundo de las cosas peque\u00f1as est\u00e9n regidos por las mismas reglas. Esto incluye a los virus, bacterias e incluso a las personas. Sin embargo, cuando m\u00e1s grande y m\u00e1s pesado es un objeto, m\u00e1s dif\u00edcil es observar las desviaciones de las leyes del movimiento \u201ccl\u00e1sicas\u201d debidas a la mec\u00e1nica cu\u00e1ntica. Me gustar\u00eda referirme a\u00a0<a id=\"_GPLITA_27\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0exigencia tan importante y tan peculiar de la teor\u00eda con la palabra \u201c<em>holismo<\/em>\u201d. Esto no es exactamente lo mismo que entienden algunos fil\u00f3sofos por holismo, y que podr\u00eda definir como \u201cel todo es m\u00e1s que la suma de sus partes\u201d. Si la f\u00edsica nos ha ense\u00f1ado algo es justo lo contrario. Un objeto compuesto de un gran\u00a0<a id=\"_GPLITA_28\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0de part\u00edculas puede ser entendido exactamente si se conocen las propiedades de sus partes (part\u00edculas); basta que sepamos sumar correctamente (\u00a1y esto no es nada f\u00e1cil en mec\u00e1nica cu\u00e1ntica!). Lo que entiendo por holismo es que, efectivamente, el todo es la suma de las partes, pero s\u00f3lo se puede hacer la suma si todas las partes obedecen a las mismas leyes. Por ejemplo,\u00a0 la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>,\u00a0<em>h<\/em>, que es igual a 6\u2019626075\u2026 \u00d7 10<sup>-34<\/sup>\u00a0Julios segundo, debe ser exactamente la misma\u00a0<a id=\"_GPLITA_29\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0cualquier objeto en cualquier sitio, es decir, debe ser una constante universal, no importa en qu\u00e9 galaxia la podamos medir.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.rboLYC1ac6m8Re8sv4eopgHaFj?pid=ImgDet&amp;w=149&amp;h=111&amp;c=7&amp;dpr=1,75\" alt=\"Ver detalle de imagen relacionada\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0y otros pioneros de la Mec\u00e1nica Cu\u00e1ntica, tales como Edwin\u00a0<strong>Schr\u00f6dinger<\/strong>\u2026, cre\u00edan que hay m\u00e1s de lo que se ve&#8230;<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_30\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>Las<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0reglas de la mec\u00e1nica cu\u00e1ntica funcionan tan bien que refutarlas resulta realmente dif\u00edcil. Los trucos ingeniosos descubiertos por Werner Heisemberg, Paul Dirac y muchos otros mejoraron y completaron las reglas generales. Pero\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0y otros pioneros como Erwin Schr\u00f6dinger siempre presentaron serias objeciones a\u00a0<a id=\"_GPLITA_31\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0interpretaci\u00f3n. Quiz\u00e1 funcione bien, pero \u00bfD\u00f3nde est\u00e1 exactamente el electr\u00f3n?, \u00bfen el punto\u00a0<em>x<\/em>\u00a0o en el punto\u00a0<em>y<\/em>? En pocas palabras, \u00bfD\u00f3nde est\u00e1 en realidad?, y \u00bfCu\u00e1l es la realidad que hay detr\u00e1s de nuestras f\u00f3rmulas? Si tenemos que creer a Bohr, no tiene sentido buscar tal realidad. Las reglas de la mec\u00e1nica cu\u00e1ntica, por s\u00ed mismas, y las observaciones realizadas con detectores son las \u00fanicas realidades de las que podemos hablar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.ehu.es\/biomoleculas\/isotopos\/jpg\/atom2.gif\" alt=\"\" width=\"431\" height=\"282\" \/><\/p>\n<p style=\"text-align: justify;\">La mec\u00e1nica cu\u00e1ntica puede ser definida o resumida as\u00ed: en principio, con las leyes de la naturaleza que conocemos\u00a0<a id=\"_GPLITA_32\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0se puede predecir el resultado de cualquier experimento, en el sentido que la predicci\u00f3n consiste en dos factores: el primer factor es un c\u00e1lculo definido con exactitud del efecto de las fuerzas y estructuras, tan riguroso como las leyes de Isaac\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0para el movimiento de los planetas en el Sistema Solar; el segundo factor es una arbitrariedad estad\u00edstica e incontrolable definida matem\u00e1ticamente de forma estricta.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.LSHMSNm6LDGzDLKGQkG2AgHaEo?w=272&amp;h=180&amp;c=7&amp;o=5&amp;dpr=1.75&amp;pid=1.7\" alt=\"Resultado de imagen de Principio de incertidumbre\" \/><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/R4ca674d43a7799ce6595da4130bcfbf4?rik=iKneqlQ2E3HXRw&amp;riu=http%3a%2f%2f3.bp.blogspot.com%2f-Z8olvM_rogE%2fVEYw7xf72lI%2fAAAAAAAAARs%2fUPpK9ijC2KU%2fs1600%2fformulaindeter.JPG&amp;ehk=Yj%2flXYvt4hC5TtGKo%2bmtysADTErBgABrDtXkOLLvrYs%3d&amp;risl=&amp;pid=ImgRaw\" alt=\"Ver las im\u00e1genes de origen\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas seguir\u00e1n una distribuci\u00f3n de probabilidades dadas, primero de una forma y luego de otra. Las probabilidades se\u00a0<a id=\"_GPLITA_33\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>pueden<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0calcular utilizando la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('schrodinger ecuacion de',event); return false;\">ecuaci\u00f3n de Schr\u00f6dinger<\/a><\/a>\u00a0de funci\u00f3n de onda (<em>\u03a8<\/em>) que, con muchas probabilidades nos indicar\u00e1 el lugar probable donde se encuentra una part\u00edcula en un momento dado.<\/p>\n<p style=\"text-align: justify;\">Muchos estiman que esta teor\u00eda de las probabilidades desaparecer\u00e1 cuando se consiga la teor\u00eda que explique, de\u00a0<a id=\"_GPLITA_34\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0completa, todas las fuerzas; la buscada teor\u00eda del todo, lo que implica que nuestra descripci\u00f3n actual incluye variables y fuerzas que (a\u00fan) no conocemos o no entendemos. Esta interpretaci\u00f3n se conoce como\u00a0<em>hip\u00f3tesis de las variables ocultas<\/em>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.eVX3PzhCN2HXMUPFZa-8VgHaED?w=299&amp;h=180&amp;c=7&amp;o=5&amp;dpr=1.75&amp;pid=1.7\" alt=\"Resultado de imagen de Gedankenexperiment\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Albert Einstein, Nathan Rosen y Boris Podolsk\" \/><\/p>\n<p style=\"text-align: justify;\">Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, Nathan Rosen y Boris Podolski idearon un \u201cGedankenexperiment\u201d, un experimento hipot\u00e9tico, realizado sobre el papel,\u00a0<a id=\"_GPLITA_35\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/25\/el-universo-fascinante-de-lo-muy-pequeno\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0el cual la mec\u00e1nica cu\u00e1ntica predec\u00eda como resultado algo que es imposible de reproducir en ninguna teor\u00eda razonable de variables ocultas. M\u00e1s tarde, el f\u00edsico irland\u00e9s John Stewar Bell consigui\u00f3 convertir este resultado en un teorema matem\u00e1tico; el teorema de imposibilidad.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<\/div>\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%2F07%2Fel-%25e2%2580%259cuniverso%25e2%2580%259d-fascinante-de-lo-muy-pequeno-6%2F&amp;title=El+%E2%80%9Cuniverso%E2%80%9D+fascinante+de+lo+muy+peque%C3%B1o' 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%2F07%2Fel-%25e2%2580%259cuniverso%25e2%2580%259d-fascinante-de-lo-muy-pequeno-6%2F&amp;title=El+%E2%80%9Cuniverso%E2%80%9D+fascinante+de+lo+muy+peque%C3%B1o' 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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El\u00a0n\u00facleo at\u00f3mico\u00a0es la parte central de un \u00e1tomo tiene carga positiva, y concentra [&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\/26362"}],"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=26362"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26362\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26362"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26362"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26362"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}