{"id":560,"date":"2020-10-13T08:10:43","date_gmt":"2020-10-13T07:10:43","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=560"},"modified":"2020-10-13T07:14:38","modified_gmt":"2020-10-13T06:14:38","slug":"ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-33","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/10\/13\/ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-33\/","title":{"rendered":"El Universo siempre est\u00e1 presente"},"content":{"rendered":"<p style=\"text-align: justify;\">Hace mucho tiempo ya desde que mir\u00e1bamos el cielo asombrados ante un eclipse de Sol. Cada civilizaci\u00f3n a lo largo de la Historia entendi\u00f3 el fen\u00f3meno natural de una manera distinta, seg\u00fan los conocimientos que pose\u00edan, 0, tambi\u00e9n, seg\u00fan interesaba a los mandatarios de turno.<\/p>\n<p style=\"text-align: justify;\">Hechiceros y chamanes, religiosos y estudiosos m\u00e1s tardes eran los que determinaban el significado de todos los fen\u00f3menos que se pod\u00edan contemplar, con miedo y con asombro al principio, y, sabiendo lo que se ve\u00eda mucho despu\u00e9s.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/refugioantiaereo.com\/wp-content\/uploads\/eclipse-sol-espacio.jpg\" alt=\"http:\/\/refugioantiaereo.com\/wp-content\/uploads\/eclipse-sol-espacio.jpg\" width=\"540\" height=\"450\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El primer eclipse solar de la d\u00e9cada cre\u00f3 el \u201canillo de fuego\u201d en la provincia de Jiangsu, China. Este evento es conocido como un eclipse anular, ya que el anillo brillante o anillo de luz del sol sigue siendo visible incluso cuando la Luna est\u00e1 directamente entre la Tierra y el sol. La \u00f3rbita de la Luna no es un c\u00edrculo perfecto, lo que significa la distancia exacta a la Tierra cambia. Durante un eclipse anular, la Luna est\u00e1 m\u00e1s lejos de la Tierra, por lo que su tama\u00f1o aparente es menor que el disco visible del sol.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Qu\u00e9 es un eclipse anular de sol y c\u00f3mo se diferencia de uno total o parcial  \u2014 Conocedores.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQChF5JdNXMbKBPnn1VdU_YJG_2gGsPklp0fQ&amp;usqp=CAU\" alt=\"Eclipse solar: qu\u00e9 es y cu\u00e1ndo es el pr\u00f3ximo [Gu\u00eda de observaci\u00f3n 2020]\" \/><img decoding=\"async\" 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\" alt=\"Cu\u00e1ndo se produce un eclipse anular de Sol\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora, pasado el tiempo, nuestra innata curiosidad nos ha llevado a descubrir que vivimos en un planeta que pertenece a una estrella de una galaxia que forma parte de un grupo de treinta galaxias (el \u201cGrupo Local\u201d) y que a su vez, est\u00e1n inmersas en un Universo que cuenta con decenas de miles de millones de Galaxias como la nuestra.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Hemos podido saber que ese Universo est\u00e1 en expansi\u00f3n y que las Galaxias se alejan las unas de las otras.<span style=\"mso-spacerun: yes;\"> Se ha podido deducir que el Universo surgi\u00f3 de una explosi\u00f3n a la que llamamos el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> hace ahora 13.700 millones de a\u00f1os.<span style=\"mso-spacerun: yes;\"> A partir de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, &#8220;un punto de energ\u00eda y densidad infinitas&#8221;, surgi\u00f3 el Universo que, desde entonces, junto con el espacio y el tiempo continua expandi\u00e9ndose.<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"https:\/\/k38.kn3.net\/6A23D298F.gif\" alt=\"CURIOSIDADES DE TARINGA! jiam\u00ae: Los fen\u00f3menos m\u00e1s impresionantes del  universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aunque las galaxias se alejen las unas de las otras, esto no ocurre a nivel Local. Nuestro Grupo Local de Galaxias, por ejemplo, no es que no se expande y se separen las galaxias, sino que, al contrario, algunas tienden a fundirse con otras, tal es el caso de las Nubes de Magallanes que terminar\u00e1n por Unirse a la V\u00eda L\u00e1ctea y, \u00e9sta, a su vez, con el tiempo lo har\u00e1 con Andr\u00f3meda que ya viene de camino.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"14 im\u00e1genes incre\u00edbles de nuestro universo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQCLGGFVPAdDUPcmWxPb-AN-JGzaSmmZrKr0A&amp;usqp=CAU\" alt=\"Por fin sabemos cu\u00e1ndo Andr\u00f3meda chocar\u00e1 con nuestra galaxia\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando dentro de unos miles de millones de a\u00f1os, la imagen de arriba sea presente, si a\u00fan andamos por aqu\u00ed, \u00bfD\u00f3nde nos meteremos? Est\u00e1 claro que nuestro destina final no ser\u00e1 el planeta Tierra.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-hNwTrf8C58g\/VxkTvTgTbsI\/AAAAAAAAAEA\/efkoGg-NQaA60-wGCi6aLnG6Ww0VNm3gwCLcB\/s1600\/foto%2B2.jpg\" alt=\"F\u00edsica Cu\u00e1ntica : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Surgieron los primeros <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> libres que se juntaron para formar <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que, a su vez, se unieron y formaron n\u00facleos que, al tener energ\u00eda positiva, atrajeron a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, de energ\u00eda negativa, form\u00e1ndose asi lo \u00e1tomos estables.<\/p>\n<p style=\"text-align: justify;\">Los \u00e1tomos se juntaron para formar c\u00e9lulas y \u00e9stas, a su vez, juntas formaron materia.<span style=\"mso-spacerun: yes;\"> Al principio era todo simetr\u00eda y exist\u00eda una sola fuerza que lo reg\u00eda todo, el Universo era totalmente opaco, la temperatura reinante muy alta y todo estaba invadido por una especie de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/pijamasurf.com\/wp-content\/uploads\/10.208.149.45\/uploads\/2011\/08\/creaci%C3%B3n-bigb-bang-.jpeg\" alt=\"El origen del Universo? \u00a1C\u00f3mo puedo saberlo yo! : Blog de Emilio Silvera V.\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una inmensa fluctuaci\u00f3n de &#8220;vac\u00edo&#8221; que hizo posible la ruptura de una Singularidad (un punto de densidad y energ\u00edas &#8220;infinitas&#8221; que se expandi\u00f3 creando el Espacio-Tiempo junto con la materia y las fuerzas fundamentales que fueron acompa\u00f1adas por unas constantes que hicieron del Universo el que podemos observar.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-cAcrzqmOMr0\/UcuZ3_AqEkI\/AAAAAAAAAdU\/dyC2pTIrnK4\/s1600\/portada-facebook-galaxia.jpg\" alt=\"Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero la expansi\u00f3n del joven Universo continu\u00f3 imparable, la temperatura fue descendiendo y la simetr\u00eda se rompi\u00f3 lo que dio lugar a que d\u00f3nde s\u00f3lo hab\u00eda una sola fuerza aparecieran cuatro que ayer mismo quedaron explicadas aqu\u00ed.<span style=\"mso-spacerun: yes;\"> Las fuerzas nucleares, fuerte y d\u00e9bil, el electromagnetismo y la Gravedad surgieron de aquella simetr\u00eda rota y como hemos dicho antes, surgieron los primeros <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> para, con los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, fabricar la materia que, que est\u00e1 hecha de Quarks y Leptones. M\u00e1s tarde, la luz apareci\u00f3 al quedar libres los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, y, donde antes todo era opacidad, surgi\u00f3 la transparencia. Pasaron unos doscientos mil a\u00f1os antes de que nacieran <span style=\"mso-spacerun: yes;\">las primeras estrellas y se formaran las Galaxias.<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lepton1x.files.wordpress.com\/2013\/07\/leptonesquarks.jpg?w=520\" alt=\"Leptones y Quarks: \u00bfLas part\u00edculas fundamentales? | Leptonix\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Clasificaci\u00f3n de part\u00edculas subat\u00f3micas - Quimica | Quimica Inorganica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Mediante el uso complejos aparatos, los investigadores han medido una reacci\u00f3n qu\u00edmica fundamental para la formaci\u00f3n de las primeras estrellas que surgieron doscientos millones de a\u00f1os despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/neofronteras.com\/wp-content\/photos\/kios_2018b_13.jpg\" alt=\"NeoFronteras \u00bb Actualidad astron\u00f3mica: el kiosco del astr\u00f3nomo - Portada -\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las estrellas evolucionaron y en sus hornos nucleares se fabricaron elementos m\u00e1s complejos que el primario hidr\u00f3geno; con la fusi\u00f3n nuclear en las estrellas se fabric\u00f3 helio, Litio, magnesio, ne\u00f3n, carbono, oxigeno, etc. etc. Las grandes conglomeraciones de estrellas, gas y polvo se juntaron por la fuerza de Gravedad y dieron lugar al nacimiento de las galaxias.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static.nationalgeographicla.com\/files\/styles\/image_3200\/public\/1160.jpg?w=1900&amp;h=1426\" alt=\"Todo lo que quer\u00edas saber sobre las estrellas | National Geographic\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estas primeras estrellas brillaron durante algunos miles de millones de a\u00f1os y, finalmente, acabado su combustible nuclear, finalizaron su ciclo vital explotando como supernovas lanzando al espacio exterior sus capas m\u00e1s superficiales y cargadas de materiales complejos que, se dispers\u00f3 por el inmenso cosmos para hacer posible el nacimiento de nuevas estrellas y planetas y\u2026 a nosotros que, sin esas primeras estrellas que fabricaron los materiales complejos de los que estamos hecho, <span style=\"mso-spacerun: yes;\">no estar\u00edamos aqu\u00ed.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/eltamiz.com\/wp-content\/uploads\/2007\/12\/sn-1987a.jpg\" alt=\"SN 1987a\" width=\"655\" height=\"512\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\">Ah\u00ed comienzan a formarse los materiales para vida<\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Ese inmenso tiempo que hemos tenido desde que asombrados, mir\u00e1bamos brillar las estrellas sobre nuestras cabezas sin saber lo que eran, o bien, asustados, nos encog\u00edamos ante los rayos amenazadores de una tormenta o hu\u00edamos despavoridos ante el rugido aterrador de la Tierra con sus temblores de terremotos pavorosos o explosiones inmensas de enormes monta\u00f1as que vomitaban fuego.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/media1.tenor.com\/images\/43e3bbf7543927bd4fc1932c776e141a\/tenor.gif?itemid=3569846\" alt=\"Electric GIF - Lightning Strikes - Descubre &amp; Comparte GIFs\" \/><img decoding=\"async\" src=\"https:\/\/www.laguiadelvaron.com\/wp-content\/uploads\/2018\/12\/lava-vs-hielo-www.laguiadelvaron.gif\" alt=\"Video: reacci\u00f3n de lava contra unos cubos de hielo\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/c\/cd\/Gulf_of_California.jpg\/1200px-Gulf_of_California.jpg\" alt=\"Archivo:Gulf of California.jpg - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Desde entonces, hemos aprendido a observar con atenci\u00f3n, hemos desechado la superstici\u00f3n, la mitolog\u00eda y la brujer\u00eda para atender a la l\u00f3gica y a la realidad de los hechos.<span style=\"mso-spacerun: yes;\"> Aprendimos de nuestros propios errores y de la naturaleza.<\/span><\/p>\n<p style=\"text-align: justify;\">Como ya se dijo antes, ahora sabemos de donde vinimos, qu\u00e9 debemos hacer para continuar aqu\u00ed sin estropearlo todo, y, seguramente, con poco margen de error, podr\u00edamos decir tambi\u00e9n hacia donde nos dirigimos.<\/p>\n<p style=\"text-align: justify;\">Una de las propiedades del \u201ctiempo\u201d es que, en su transcurrir pasan cosas.<span style=\"mso-spacerun: yes;\"> Estas cosas que pasan, estos sucesos, los reunimos y los guardamos, le llamamos historia y nos sirven para recordar y aprender.<span style=\"mso-spacerun: yes;\"> De lo bueno que pas\u00f3 para repetirlo y mejorarlo, de lo malo para procurar que no vuelva a ocurrir.<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">Eso, lo que ocurri\u00f3, es lo que llamamos pasado.<span style=\"mso-spacerun: yes;\"> Lo que ocurre ahora mismo, en este preciso instante, es lo que llamamos el presente y, lo que no ha ocurrido a\u00fan es lo que llamamos el futuro.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/storage.ning.com\/topology\/rest\/1.0\/file\/get\/3382508413?profile=original\" alt=\"SOLEDAD \u2013 SOCIEDAD VENEZOLANA DE ARTE INTERNACIONAL\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Por muy atentamente que miremos, nunca podremos ver el Tiempo que transcurre y s\u00f3lo se deja sentir. No se toca, no se compra, no se vende, no lo podemos prestar, y, cada cual viene al mundo con su &#8220;Tiempo&#8221; predeterminado, y, si no lo aprovecha&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSZJ4g0IUBUzsDAamOViOY1pCGVNEPN-2H-gQ&amp;usqp=CAU\" alt=\"Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Su transcurrir lo deteriora todo<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p align=\"center\">\n<p align=\"center\">\n<p style=\"text-align: justify;\">En realidad, como el tiempo nunca se para, el presente no existe, o, es algo tan ef\u00edmero que ocurre y al instante es pasado, y entramos en el futuro que, <span style=\"mso-spacerun: yes;\">a su vez, <span style=\"mso-spacerun: yes;\">pasa vertiginoso por el instante \u201cpresente\u201d que se convierte en \u201cpasado\u201d y r\u00e1pidamente estamos en el \u201cfuturo\u201d, otra vez.\u00a0<span style=\"mso-spacerun: yes;\">As\u00ed que, en realidad \u00bfD\u00f3nde estamos?<\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/misistemasolar.com\/wp-content\/uploads\/2017\/11\/evolucion-del-sol-1.jpg\" alt=\"Evoluci\u00f3n Del Sol: Todo Lo Que Debes Saber Y Su Origen\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En las estrellas tenemos una buena muestra de los cambios que se:\u00a0 producen a medida que el Tiempo avanza; Arriba tenemos al Sol que surgi\u00f3 de una Nebulosa, vivir\u00e1 diez mil millones de a\u00f1os fusionando elementos, y, agotado su combustible nuclear de fusi\u00f3n, se convertir\u00e1 en Gigante Roja, m\u00e1s tarde, quedar\u00e1 a merced de la Gravedad que la convertir\u00e1 (con la ayuda del Principio de Exclusi\u00f3n de Pauli) en una <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> rodeada de una bonita Nebulosa planetaria.<\/p>\n<p style=\"text-align: justify;\">Si es la estrella es masiva, su evoluci\u00f3n finaliza en Agujero Negro<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/3d\/b3\/5e\/3db35e910f2d40e0ad84ae49eba7b81b.jpg\" alt=\"\u2727|+[Best High Resolution]+|\u2727.\u2022| Android Wallpapers, Vintage, High  Definition, Mobile Pictures,\u2026 | Sunset wallpaper, Beautiful nature  wallpaper, Sunrise wallpaper\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 Como ocurrir\u00e1 con \u00e9sta imagen, a medida que el Tiempo pasa, todo cambia, nada permanece<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El concepto de tiempo est\u00e1 enclavado en las profundidades y conceptos m\u00e1s avanzados de la f\u00edsica y la astronom\u00eda.<span style=\"mso-spacerun: yes;\"> Sin embargo, su verdadera naturaleza permanece en el misterio.<span style=\"mso-spacerun: yes;\"> Todo acontece con el transcurso del tiempo que es implacable y fluye continuamente y todo lo que existi\u00f3, lo que existe y, lo que existir\u00e1, est\u00e1 sometido a los efectos del tiempo que, desgraciadamente, si podemos ver.<span style=\"mso-spacerun: yes;\"> La destrucci\u00f3n provocada por el paso del tiempo es muy real y, tanto en las cosas como en nosotros mismos, el resultado es el mismo; \u00a1la aniquilaci\u00f3n y la muerte!<\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">(En este punto, no puedo dejar de anotar la aclaraci\u00f3n de que en las Galaxias espirales, se produce <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa que contrarresta el Caos de la irreversible destrucci\u00f3n que, m\u00e1s bien, es una transformaci\u00f3n).<\/p>\n<p style=\"text-align: justify;\">Hace mil quinientos a\u00f1os que, San Agust\u00edn, filosofo y sabio Obispo de Hipona, pregunt\u00f3: \u00bfqu\u00e9 es el tiempo? Y se respondi\u00f3 a si mismo: \u201cSi alguien me lo pregunta, s\u00e9 lo que es.<span style=\"mso-spacerun: yes;\"> Peso si deseo explicarlo, no puedo hacerlo\u201d.<\/span><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"alignleft\" src=\"http:\/\/juancarrion.files.wordpress.com\/2010\/03\/reloj_dali11.jpg\" alt=\"http:\/\/juancarrion.files.wordpress.com\/2010\/03\/reloj_dali11.jpg\" width=\"249\" height=\"320\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a1El tiempo! Se nos va de la mano<\/p>\n<p style=\"text-align: justify;\">Su transcurrir, desde \u201c<strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">tiempos remotos<\/span><\/strong>\u201d, ha sido una abstracci\u00f3n que ha cautivado e intrigado a las mentes humanas que han intentado entenderlo en todas las vertientes y en todos los sentidos.<span style=\"mso-spacerun: yes;\"> Del tiempo, las mentes m\u00e1s preclaras, han intentado definir, en esencia, lo que es.<span style=\"mso-spacerun: yes;\"> La verdad es que, unos con m\u00e1s fortunas que otros, con m\u00e1s inter\u00e9s o con mejor l\u00f3gica cient\u00edfica dejaron sus definiciones que, de todas formas, nunca llegaron a llenar ese vac\u00edo de una explicaci\u00f3n convincente, sencilla, que todo el mundo comprenda y que est\u00e9 basada en principios naturales que nos digan su origen, su transcurrir y, si es que lo hay, su final. Porque \u00bfEs el tiempo infinito?<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">Infinito, seg\u00fan las leyes de la f\u00edsica, no puede haber nada. Todo ha tenido un principio y tendr\u00e1 un final, valdr\u00e1 tal aseveraci\u00f3n tambi\u00e9n para el tiempo, o, por el contrario \u00e9ste seguir\u00e1 cuando todo acabe. \u00a1Es tan extra\u00f1o el Tiempo!<\/p>\n<p style=\"text-align: justify;\">Ni siquiera el Universo, es infinito y, conforme determine la Densidad cr\u00edtica de la materia que contiene, un d\u00eda, dejar\u00e1 tambi\u00e9n de existir.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/evoluciondeluniverso.weebly.com\/uploads\/9\/8\/5\/5\/9855003\/7057179_orig.jpg\" alt=\"Big Crunch - LA EVOLUCION DEL UNIVERSO\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Luego si el tiempo naci\u00f3 con el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, es probable que finalice con el <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, o, en su caso, cuando el Universo quede congelado, yermo y fr\u00edo, sin vida.<span style=\"mso-spacerun: yes;\"> Es una posibilidad.<\/span><\/p>\n<p style=\"text-align: justify;\">Hemos tenido que &#8220;inventar el Tiempo&#8221; para controlar y reglar nuestros movimientos Sociales, nuestras vidas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Foto Premium | Historia de amor en la playa joven hermosa pareja amorosa  abrazando en la playa al atardecer.\" \/><img decoding=\"async\" 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\" alt=\"Los tipos de relaciones de pareja o amorosas que existen \u2022 Amoreja\" \/><\/p>\n<p style=\"text-align: justify;\">En estos momentos el Tiempo transcurre (en nuestra Mente) a la velocidad de la luz, una hora nos parece un segundo, lo quisi\u00e9ramos parar para eternizar el momento.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQUNT72cRIfkbqb8-T4QUMiiliTYbV61Or8EQ&amp;usqp=CAU\" alt=\"El dolor, la soledad y el miedo a morir son parte de los testimonios que  comparten enfermos de coronavirus | Noticias de El Salvador - elsalvador.com\" \/><img decoding=\"async\" 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PnA+5oOlY7tXhMNh2TDJa78jw3EQIAz6NoFBGVQQB6Ve\/h0P+o2VbEXEHdvBCEB3CgFQy\/pGu535c65DhuC4i\/pZw7MRvkDOZ8yJFXHBuz2Ow753w2IU+ECFcazpqu2tWM5WPoqxg7dsEWwACZ5kn1Op+dPd3A2j7fOsp2LwWOWznxAuST4UclmCjaRuCdfpWnTiDLMqdB8OxPpIFbIYANtWJEudQo1jkPc17gMES6sQZj2HXQ1KGPshTciBAJ666CmcFxlWDGdF1OgAAnQTzJrF7VaX7oQToB1NQmxjZSbaEnlOhJ5GCZjzNUVg4nFsGV2VAYkkopIOsBRJ5VfYPAFficudyT69NTy01oqDheEQe\/xTZ2GuU6ovz+I\/QedNX+K3rpPc2my6+M6aeRaAKtcVazybhKoI8I5+o9qiYriYOg0Uen0qzG1Kp04JiLviPgmPEzjUeizUrCdn7lu4lzvlYoZgKzevMcudSGxxiQjMNpgn61Y4S07AEoQDMgmND5VqzSbc34zhroLK11R3V66MsfH3lw3A3m2S4B08NR+ylgXMSzXbYuKlpmCsM3iLKAYOmgzVou0fBi7FwASkZs8ics5HEETGoOvMdKpuE9\/aYuUthijAyfBcGh0n4H056GeVbl6crPzbbLG8WS0SpAkJIXWNQeR05D61k14qQSJgHRiAM3qNp9Kl4\/GDEd1eA0YFSOhGhB\/3yrP4vCXFylYJzFWBMfq3zGtYyadNtnxHCd9YUtcRzEow00jbUnQ8xXJO1nZcYkG\/YgXR8S8nIgR5Pvqd+dbvjV69hERFuq6Nq2XUK8arPMc\/PWsrgMZDsD+rbXSd4Pr94p4eUXfbkty2VJDAggwQRBBG4IOxpNdS7R8CtYnU+B48NwD5BxzXz3H0rmuPwT2XKXBDD5EciDzHnXnyx00j0UUVkdt7E9lMMuHxF661jFQ1pLZVMTdRWMl\/CihmMFdQIHWtVw7srw64uHW5btJdZhiMiKyl7QDhQVcllSFDMDz0O9cJwfai\/ZXJavXUWSYRmUSdzApw9pMUX7w3bpfJ3ebMc3d\/wAkzOXyrrdfdHZeMYO0mExF5MJasMneOy38OjrdzEhBauBhl0iAPfUmuEcWvEsF5DWnMTxO4QFOYgbAsSB6CdKriSxMjepaJ1q8Etyu\/wC5qvTXMT0+pNOsfBTWy+v2FZoFP0p\/BWWdjlQvAJIE7ddPakOAqx+o6+gowWIa2wKmOXsd6jU1vt1fsd2Csm0rYuxJcZy3eOFt2zomqNlLMZPOBvWos9i+HoW73DW1tjKq3CGJdt8xJJCj9PQ+hiuPY\/it9VNtMReVB+gO4UhtzAMbmqO7cZtWYt\/qJb71bjpb1X0EfyGHX+IuEt3PE1v\/AMKqhAgK5XnzM6HYVV8T7X4FALYxNvMoGa5bBbNrLZe7BA10A2G\/KuIWrLMwVVLMxAVVEsSdAABqTXTezf4LYu+A2JuLhwYOWO8uR5gEKp9TPlRlD4720sXpylugAVoKjaS0GBvBqT2I7L3uJkMqm3hgYa60eKD4hbG7tynYddIPSeCfhBw3DQbiHEOOd4+Gf\/1rCx6zWt7hFUIjKAogKuVVAGwCjYe1JTxr3B8PtW0WzbtBLagACYgDyG59acTDrM5CI8xt5RWQ432kfCMVYKnRjnYRyMrp84pHCu2Vt9Xu2iR\/KJ+hapMpbqVbwXW7G\/FteRj0P7VV8Q4jbVWVmJHUgQPOelV1ntVZIgEk9Qn7A1LvXLF5JuqrIdswO3v+1a0is4pgSQFRc0bwC0c\/WpeG4Uos2kcQCe8uTIkxMH6CPKpzXghORFDgDQmJB6MfKpILsNVX0kN+0GhokXBlXKPDsAPCABPyFLA1BBJjWBoPU8zSyijKNAOm23lTOLdG0DEdSBv60kRHe14yzEEaggMB6VPt4e3GbIvXUCq63hNd1Ig\/7M0XHYIRInm3IeQ861YiwONAMBZ941qFeVmaWOUSOY2qrtlX2u7azGnnz8qS2KtiIumYI8QiSOQM6H+4qzHRsrj15VRiG8UQCYIAO+hGprm2PvNl7tmPdzMD9JgwR1U\/T7dEtcJS9me7KpAKsSomZ116aaedc67SYa6lwiynerpt4ZHUE7VqM5TcRcFxJ8KSl0g2GMq4MqCOYjWNQCN9q02OCC14jrcUXFG41132gbab1UYXg2KKIrWbvdEh8rqpUSNTmWYkAc+Q2qX2hxNu0lrDm2wAnKY2EFiQuYnJofn8tTKb7ZxlntCOJT8reRs2c5WtkAEZkP6umhYe9Zjvp30POtwqtewVx2uILYVgltABJVQQZ6c51nWuf4m1tqfP\/mulvuxpZ\/8AUDkWTqJHqJ0rOdqOJqU7plDMdVndOpB8+m1J4zxjuoRILRqd46aday1xyxJJkncmvPnlPUbhNFFFcVT7YEzqT5xRcuHnXb8f+H\/DbGRVtF2a5aty96+JzKhZgEHxHPsYHnScL2K4ddNwthha\/iXrSLnuGUF9LaXhnbRjDgHbWda6\/A4SzGkrcIrRdrbaKBGDOHbvLqggnK1tTAGVpJYGfFzrNGsUKz6RSZryisj0ma8oooLOxdFxQrE5wIHmP3NR7iEVFBrrH4S9msDxAd5fZzdsEd5Z0yXASTbfQTGkEcyPOtXK2L18pX4F9l3OIbFXrLhVT+E7ABQSYYidcxGgI5FvKuqYzizNc7q2TJ2S38cdTGw2EnSTWitIuQAKAI+GIEdIpODwNu0It20Qf0qF+cb1yzwuU1t1w5McLbrbP4ng95hOZQ0bMWPzIB\/eud9ssRjMJLPZOTbvE8SD1I1X3iuvcRxYtrJIFZji99Qjl7meQRk2EEcx61zv4Ljz+\/8ALvx\/j+TH7fw4c\/F8RdYNnIHQGRHQg6Grfs3aFnEJiGTNbDoLtsLKsrMFLdFyzm6acqtb3BLIZSFI6hdAfbl7VOewgEKInSP704vwueOW96kejm\/GceXHrW7f6dNbg1hvELaof5rf8M\/Nd\/eaiXuEPmUrdzDMJFwakA7Zxp9K5fgMbds3Sv5i41ptApYkWyOk\/p5eVa7A8evW\/iOZfPX6V7NV8qtTxPFraeSveOBCCY31Ykc\/L9qy9rtGbd8scygk+DPCa6b7A89RHnTmLxit4yN\/MlfmdqzvGWVviVx0Mg\/XnVxiN5bx3e3PDOUAMTJnXlmOhG+oPKrbCq7asAEG2aCfWZ0HvXJeF8ZNkgBQygggPvp0Ye\/lXVMNjbd20twBjnCnfy9oFXKaDt7EICZYBeoO585FU3GePrZzIts54+I67jkTvv8ASouNwi3CcrKr8puFvaOVZvtGuJt5iU708srIxA5yJmkkS1OweNxOKDEBAFAVnOW2AMxYCSfXlyqB20xtrD2rQ7wOVDNcKGQXYjQHnoo+Qrm3FO0F65KSUHNBIj16mqh7zOAGZiBtJJ+9a+emJdt5hPxKW2CPy+eTpLwB00A3p6\/+Jdh7Z\/7Qi5GhDAKDymDJHsP3rnZsimshBjel2sdGT8Wr2XK1qAAAApTKI8mQn61QcX7QnEKSLbozyLjs0kppCII8IMakyTttpWdCFdSp8joRU600iudWY\/dZcL406q+GDEKVBiZBE\/QjTUcjVZ2h4hkUKp8R19AKbw7BLxY6ALE+xJ\/aqLiGKN24W5cvQbUuf5dNaR2YkyTJoAryiuSiivZooNJje2ONuSWxL65dBCjwgAaKANlHyqsu8axBDA3rhDhA0sdQhzJJ8jrVeoI11pwNPrW\/K009xGJdzLszEaSxJ096ZpRUmlXbcAa1mhqiiioCiiigK2n4P8TaxxXDwfDcY2nHVXGnyYKfasXVr2W4mMLjMPiCJFu6jEeQOvvE0H2TFJuPHOozcTtZQwcEEAgjWQdQRFQrnF0\/SjN58vnW5KGuLaqW+PKCY8xrtXP8Rca47uTpmAgzr\/gbVr73FswOW3BnczFUuIQsQWMn5V1w6SqXErFRLl+DrVpjLc1U4qxpprXTRtU4+MxI58qe4Xx9k8FySo2YakDoRzpm\/ap\/hXCLmIbJaQsTpOyj1bYVLgbXmG4gjghSjeU6H1G60k3LYBAU2zzXceo5GmOH\/hhL5sXiQusZLQzHeP8AyNoPlVti+xti2rradg3I3L11jA6iMqk+Vc5exj8VdCk+Np8zVlwXtt+XEOFZB\/VlI9zIrHcc4LcWW7xxEzmbMNPM1G7R9qzfwqWBg7FlTkIdEhyEH80zqSJNXO3GasTptsZ+Ktmy2axhwzMTLO2aOoUA8+sD3pniX4o2r6rnsqsazLEnrlMfSuYrhkZZGYnoSN6l28GUQEopJEwddZ0965S34a1ppuMflsUDdtko5E7FgxG2orHcRc95ktmdBMbZtzFMXbVxFkkqCYgHfroKXwi4qMXbYAjznyFLlfSaLe9dRfEi+p\/sD+1MpxBx09IFIx+LN1pOg5DoP71GrO6ul\/heJoRr4T0OoPvRe4jaX4SZ8hp8zVJh1llB2kUm4IJHmaTIS8Vjy4IiJP05CoVFFLdgopdlJYDqasGt2idVYeY2qCsoqdcwyAxmP0ooGWxXKNKaPUUilIhJgCauw\/bvjY0jEMDsaeHDmAliFHOTrUVyJMbVewmiiisgoop+zbFS3SybNKpNOLYNSAlKBrNydJhPl1rsJ2rt28JhrF5TmOa3bdvhfK3wqQ24DKNQK6Rgb7usKihepgD5sda4H+Hy23xttbpaAHNuCAM5ERqDEiTpzArsXD+F2EJyr4usqT\/661q8nJ9OO\/3ax4+L6stfs035dFE3DbPkmpPvUe3w6y8lzkMmFVpgf1HUCjhnDCCxe2Y0ykkAE+Y36fOkcU4H4CysisNT8QXLzOk\/Spjyctm\/H+2suPhmWvL99dITphVJlWcbSTp6gCKoeL8MLt\/2sQeTNG\/MEnb1NZrjXaZLV3ILhcRoQDlPXLOulO4DtOFYNBYRG8eGZOWvVx25fq4cmHj\/AN20\/AOxVxrmfGEC2uoRGzFz0JA0X01NbC45AyWrZRBoFVSNOmm1ZLhvbzDqYKXJ6mCNugipOK7cYO6su1wEbAAg\/QwRTKZW9sdLNcNcZhFtlAMyRG3rvULHcQwykh7hLc1Csuv9TRm+UVmuJ9pchS5hr7nNOZTMCIiUOnP6VXcc7UDEqBdsqLg\/\/IhKt7jY1fGhfa7GDEWyEa1ABCqSyCNdB4SB61ym7bYspa2ihAEhREwTq\/8AMxnUnfStZiH1MGR8vpVThTNxpG5OntXDltln6t447UyJ3ZzA6cxsY\/erlUZtD4V+pqu4phkQ6EydYnRRzj1qxv41bVtSd8ogdTAqyyZXS3fjLUTjCgJrGg082Ox\/eqfGAZbZ\/p\/ei9iWulixnSR0EdPaaMT\/AOO2fUfaued\/NEnqotKzeVIoqpLpIsfEp8xTeIHib1P3pNtoIPSvbryxPUk1nXa27hFFFFaZKtuVMjeplriBG6g1BooF3rmZietFIooJxw1tPjeT0X+9efnQoi2uXzOpqFRV2F3Lpbck0iiioCiiigKUjRSaKCWGNKSmLLVJFc707Y3aTw7F9zet3YnI6sRyIDAke4ke9dkHb+4JFi3btpEqFAEKRvPM1xFq1HCcTmtLrqoyn2rtwWdyscka\/ina3EXAQLhGYCYP0BqFge1mKTTvWK8wTP1NVC1HuHWvU5F460GaY5N9aicAvZkI6HT0I\/5qchBEGsi2Ne0\/8MwNdPIHSRXPly1ZY6Y\/63bZxyryqDC9pZ0uLHmP7VaWuJW32Yfv8qTkl9spqXIpt3k0jeiKZZWmnrGqixiV74rOpOm\/SpmPvBVJLQIj\/isebhzTJnkedceSb0sulvxzEqXgGYEH19flVRevMxljJpaWHYaKacGAbnA9TXO5Yy91u7sk+yMjQZFLvcoPh3H9q9vWQv6gfSvbcEZZ+e0+vQ1d7YMV6BUhrwGgtgEddfvTGczOx8qS0LXDsf0mmyKWWZuppIFJv5CaKKKqCvRXlPWNJbpt\/qO3y1PtQOZkXQpmI3Mka86Ki0UE7J\/IgHmTJ+tK\/K6eID60UV00hm5YHKo7LFFFZqk0UUVAUUUVBIwg3qS9vLHMHaiisX26T1CDUnB3WUEqddNPLXnRRWd6aqww3Fp3qd+ZViDRRXfDO6c7O1fxLiWQwvxfQefrVFeOY5mJJNFFYytta+k1I6U7ZsM3wiiiscmXjNxnHurHDYe+m1zL7k\/Q6VJucTy6NcJPkoFFFcePkyzurf4dcsZjNxX3schM5Cx6sZqLexOYRlUDyFFFeiYSduVypHftEZjHSkak0UVdaT2cu4dlAJG9NmI31oorOGVs2uU1UlbitplJIGhJ3jkY+lRmbWQIoorWk2W19jzPtp9qTb3ooprSzukUUUVWXqidKdvmPAOW\/m3M\/tRRQM0UUUH\/2Q==\" alt=\"Dolor y miedo a morir solo: los fantasmas que acosan a los pacientes de  coronavirus alrededor del mundo - Infobae\" \/><\/p>\n<p style=\"text-align: justify;\">Aquejado de dolor en la cama del Hospital, sometido a tratamiento continuo, con la incertidumbre del ma\u00f1ana, pensando en el final&#8230; \u00a1El Tiempo se detiene y se hace interminable! Un segundo es interminable.<\/p>\n<p style=\"text-align: justify;\">S\u00ed, tambi\u00e9n existe el Tiempo Psicol\u00f3gico<\/p>\n<p style=\"text-align: justify;\">Como antes explicaba, el pasar del tiempo es muy subjetivo dependiendo de la situaci\u00f3n de quien lo percibe.<span style=\"mso-spacerun: yes;\"> Un minuto puede parecer eterno o un suspiro, dependiendo del estado de dolor o de felicidad de quien lo mide.<span style=\"mso-spacerun: yes;\"> Tambi\u00e9n ser\u00e1 relativo, no pasa a la misma velocidad para todos, depende de la velocidad a que est\u00e9 viajando y de qu\u00e9 observador lo est\u00e9 midiendo, como qued\u00f3 demostrado con la Teor\u00eda<span style=\"mso-spacerun: yes;\"> Especial de la Relatividad<span style=\"mso-spacerun: yes;\"> de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/span><\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/vignette.wikia.nocookie.net\/minecraftpe\/images\/8\/8c\/Ciclo_dia-noche.gif\/revision\/latest\/scale-to-width-down\/340?cb=20140524154936&amp;path-prefix=es\" alt=\"Ciclo d\u00eda\/noche | Minecraftpedia | Fandom\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Desde tiempos inmemoriales hemos querido medir el tiempo, el d\u00eda y la noche, las estaciones, el sol, relojes de arena, etc. etc., hasta llegar a sofisticados aparatos electr\u00f3nicos o at\u00f3micos que miden el tiempo cotidiano de los Humanos con una exactitud de solo un retrazo de una millon\u00e9sima de un segundo cada 100 a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">Hemos inventado \u00e9stas medidas de tiempo para controlar nuestras actividades cotidianas y nuestras vidas.<\/p>\n<p style=\"text-align: justify;\">La medida de tiempo elegida es el segundo que, en las unidades del <a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a> tiene el s\u00edmbolo s y su duraci\u00f3n es igual a la duraci\u00f3n de: hertzios= 9 192 631 770 per\u00edodos de la radiaci\u00f3n correspondiente a la transici\u00f3n entre dos niveles hiperfinos del estado fundamental del \u00e1tomo de cesio 133.<\/p>\n<p style=\"text-align: justify;\">\n<h1>reloj, tiempo, f\u00edsica<\/h1>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" 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36bX5Wr9\/TMnq+3pMZXYGH2lXJMt1IJGxb1g+XK4+gwVC9zi0wWWdYkkZSf4jsPFYOPw9KCPaZtIIcWwG3a0kW49fIJdpYIFoBfUDXf5gBcH69bm17aLHKt8cXs3uayBnD7Xd+o0Sxx4IlwyuiziZ15A1g6gheXOOInIbgmxu2TtfQDYDlCpYhjIhjWE5v8Ac8y4AnY2st3LuMTGar0lLGENOY991yWmwtALQdBABg\/FCxfbRAEnU5RJ6cbaLEqYhxmD3Ruf2R3U6ZAylxdfNMBuliNxefRXL6XH7Dd2yZ90tJLhpfWbng\/eiHVrVnNzA76HXThaWIZTz3DLNaIpwGGALn+Y79UJ76Y8vh6o3bD1LvRSlTyvFQvIIsJPdg7RodN1otrNufP47DdZuIeHRYOgiLSZvoPCUhjacuZNspktIjwj9Frf0xq+24e0iZDRpPSw1QKmIzNzF1ySMt5A5lIGuOfRBfiVa35W9eD\/ALdoaYBzbbgDzuSgVcYf16pF1c8oZeqdK3Zp2JKGa5Qc64XpAhqlVLyqArjqsI2dCXUSzqyik02ozU23DIjcOpss1FCYGHRG0OiDtt0K\/wDoN4y\/8V57FY573D+Vzh8\/qAnKtbI6mT\/L8CQfoszFPDK9Rn87nDwd3xPk4Lw2at\/b2Y3YuEruLZeIMn0kwTwYhGNQa+aTrszAiSJG2qFQZkaGg2CzY3sXtOmKjC3nS68lSr+yDm5O9oJAIM631bHRepc6AkqpBM+zkG5dl9PFawumMptmdn4jETkDsojNpPzTT6dUkE1n2MxMfJEpYjMCdL25iF1wTcrtTEVuII3J8XEoje28U1zTTqOGVop6jKG5jkbB94d52oPRZtd4buAIn76JXEvP5TEwbbxp81Y\/lZb109Ti+0gXktsXCzASbnWNgJmx05RYNiLEbjfxWBiO0KjHtYwtzANpTAJcTz5r2TcMvThJY8mdsrPcXwbSXanW3ERbyVqLakCTHgduIWiMOrjDDha4Rn+SsxmDaXTUINgOTAM30CuzBNzG8CA0ASLbus7eYjotVtBEbQVPj17V+Tfpgv7HaZLczTO5BaR0AgjzurDs4uIJkGTmiGgm12gyQN4IXoBQXfYBU+ORX5bWKezO8D738Qd4ySI3nyVavZgJbDacAyQWuM+eay3fYKDDp4xnnWRR7MZM5QZ0B0GmgRzhGjRoHgFsZQQBER93U\/DIvRnbBdhBeQCguwjf4R6L0DsKuHBDdZ3Gu3nPwzf4R6BUq4VuuUegW2\/CQVX8JytbGmCaI4HoEF1MdFtPwhQDh1rbGmS6l0VfZrWOGVhgt1bWmR7HorNwh3ha7MMPJWdRaja0xjh\/BVOEPC2fYhWa2E7TFbgP5R6BRbhaCoraU9tRBgvbPEiUYVaXPnt66INGjQzf6txFs4JPoU+xtEXMDwgk3501XLlXaQicbTmMrz4NPwIBBVX4okwxv+9r226RPxWq6rTFwQN4J+MhSpic24A6aI3T0w+2cPU9lnI9wzI0ynX5A+Sze0H52Mri5bDKnSPdJ+X+1erNZhBBIIIIvv4rxNV34Ws6k\/vUagsdi0\/UaehXOzt0xrjMxOYH8+bW2WI8ZjbRFq1IMpTE0jROuambscNCNYMboVbGd3NaBcyVix1lNCsHG9xrG3mpicaGiJudB428tR6pakQ7umxsR1I2S9UB5zHb3f1RpUarTAaGjYfXQqUawcJ18VSpVhpPyWe\/GEeHRMm1vQ+OgggnWyD2Wc1QvJ7tLvdJ\/KPUT5JWnUfVfkaLn0A5J2CaxVQAChSvBuRq95t9\/ZW5GMsmn\/hbDmvig6JbT75\/q\/KPX5L6MGHhY3+FcC3DUg0kGo7vPPXiegst0YgchdZdOGU2qGdF0NVvbhRtQHZa5McVmhFaAugAKj3hMyFxEAChCXNQqzHla2zoaFFUPBMTChRyh40SmURKl\/CvnWbYZjR5Vkoa\/T4rhrLPVa7GeZ2Ua0Jc1OquKzdJSLt0tS9ekEb2gS9eqNLrp1pjsuaQVXwiAiN1SAsGqGwQnItRo5Qi1aHYZcuFys5pVYT0O0BUXIUQjT6zZnIJ5t97oheXflSLQSAedJt5eCMCQLzbURItuSOu8Lk9AzXtJjLEWmB85lEho0t\/bGnJ0QTi2D3rDkRfzKWdigRZ03i4+oMeik0cw\/iWT27RbXb7JwsLh35mnYjjVHc+9xFttr3E\/figZQBrzr9Tvqs2mR5FterhSaVZvtKTjbg9Wn8run\/qq7BscM1F4cNcj7OG8Am3r8V6p7QR3hPhJHosHGYJgMtAjYwbLLp2y8RVLbOaW7XEINXHmLGfEAn4rXBcNDpzdCrRq4NPkP0VpbrFFWo\/QT4ftor\/APxz9ajso4F3HoG8+MLRdiDoLDgBcDL5rzCfA3az6tUgezosLW\/mM9939R2RuyWik7PPf24CZc\/ZBfH3+yds2PR4X\/FDx3XNB66LUo\/4iYfeaR6QvDzPP3yi0XuiDPqtRivouFx1J+jxPCbpTNoXzLMeo+C2uzWvAzipPQyStaD2j6j9y2PD91Uu6+VgPHSVmUqzHe+SDv3nR6Si+xp9fmPiFaGzYdrDid+6Bp6IL3PO7vMwB6AIDwAC0CnlOgiPVAp0Ke7GTw0WTobNNJn3gDvHeKapYlw3B8RHwWWaTQDlGQndtp9ECHj3i49Q6PVpMfFWltvfizoR8foue3j9wsj2pA993XQfSEWniWfxfEfTVGjK1PbDWx+C456QFUc\/EQuNxjZy\/Hb42Ro7OOriLXVA\/lLurDofL9EE4ydQAfE\/orSNureKGao+\/wBko7ENJiHGOPd8zKGad5mP6Tr63UmgKtv3UFdKUqpizTbkCP1VfbuEy0E9D+qEO+sTohe0dyPQpd2KO7XDxj6Kv4kcT4EfUpXRsVTE\/sgnFOj7+qXGJDjEGfX46K4pt6jySl\/xTlxV9kVFMk\/84R\/nbzBaDA6ixnROGq5sB7ydwC0ADrB0HSVGOyfzucLQYjN4i5uBoNVMKCTLiOYJvefuVl0CdiQZzuOUzwBJ2Gy5RxLWuEFxHQH4WICaw81HZRoSbNMEeEm9yrvdkfHs3Hmckg6QSNdFIajN+vJMEdADCrioiJ7samAQddAI31lGOTUUyTrEtJ1vcbW0kIru0i4x7IMyiAMw7oOkzqsWNysxrGTmkffQaIrqsiA0+f7H76LW7L7Pp1GuNVzQ6NLyTzM6rNq9mtDjlLzvIIcNbWcCs2NSsnE4djiQwFpj+0n4lZGL7Lfq5rvK4+K9ZToOaLb\/AMoHqAuzA7xg8Wn4rPKxrjHiPwQ1g\/VcFDqR6L2FfD5tKfnF\/gsmv2Y4EAmJO83+K3LtmzTDcPNDcPit2t2U8DRvhIkjaJuhjs54gim9vJgR4yNvRbmmLtn06Jy2jbyVfZX0tz+69DjOy8jgC8OBE90+7PQp+r\/h6iaGf2wPTU+F0xmvMUaAvPlyU\/QqkN7pyjflHp0GNNgQBvMj01lFDGtN5M9CAegv1Wumey1LGgndxH3uiUO0KjhoQOY\/9VaVAAnKCG8D9ynqGEaQO+4c923wKdLar6joBJHiYn6IdTEkC5J8JH1W1UxDQwBpDiRFxr1kmyzK+JdmhzRO8GfkjR2Tp4p+toG5dJ+OqpVxrrG5niPk5aHtwAQWyDvkj5\/RDphrXw1gdm\/izQPglko2s496baEd2fSEb8uaWiORH\/VGLCHGMoP8I08bGfUqwo2h0OnUAXj+4kKBFmIJEyPX6I9KoYs6fT5KmJoNFm5gOpFvLLdVpYVgiTqJhoEEaXt8JVs6WrYyNj0M6+GqjMY2O9m8TCKMKw2aSN4bkHzarMYdS3zIv+gTuDVIGs1xkMdxJMDy4XH1DGsHxn6BaTSCCXQOECq8E6CObR6T9FIpTrvBjOSPL6o7cc4A724+ZmFduFZc2vpBAHw2Vhhmk3Ejz+Uos9onVxtUjQD1+CXq1SdZt4fSFqPwDeXAcWj5INTsxoNj9+qoGeKp8fKD63UFd52ePMJk4MhUfTPEH76pG1HYgxGnnf1UXDbVRGkdbXPdP5p9Y0Pjomvb5nZiBNpE6kamd\/vlJHGtzSGkj0jTQxrN1w4sSCGxpaSATyQDzdc9O7VdiMrZDLybjKJ6wRB2Gs2Uqtt3hJmDMEzE3iwsQV2lHs8zyCXaNaDLt5t4kWjVIuxbs+aLxA6eG4PVSaOFY2mQ4xYnumZvuBPQItKs0EkNmXDuydSTYAiYuBrKyTiXkyRe5LtCeh2i59U3QMtjLJBJcQdBMazAiCfRSa2FcyqXF7sscWaHD8pANz+iKKgzZXNyiJgEybcjZZzn5C17mEtANoIPeOpJFxpr5IuIx2Y+41rCDAGpF+ZjS5EI01tevBMXkxFyYEXA4KWbTdlJJceM2uvjdV9o5t7wYt1jW\/M2nXRV9vU\/KS4HQGD4qmCuVGZWhtg6BqCBE8yI9Eu+qdyItYtHz1jzXDVdvfjiJjX09UVjqlgWgAcgf+rfCMXOuUsYwHUif4SJ8ih1nueS72nQNIMkdXEmFzF1CbNaLb7c8KtOkYuB8U8MWeWR0YgNYAxsdT3pI6GB8F2njWgSQ4npH3CRIvBHxK0ez8NTzgP7o5gawrhFyyD\/ABDI9z0ifSEPD1KryQwWF9JPna5R+0GAEic17QB+vzQHMA++m6uK5d9hYqvUY0yAIsTkBk8TCzH40n3TmPGUAeBkStStSbpqJi0\/TRJuwjWjuUyBwJ\/4pkW3RiC4aNaeB9YAV24ioTfKeAQST4XSxpu\/h+CNRoHf5BUmhb+DXtDuSPX4aq2dptf4kz4IIpkbeenxRXNkAyR4WHjA3RfJkQZTOogG14PF\/wBkJz2TMR4T+sqzHj69EOrTb9\/spK1mscN+N5+V0CmyAQ2POZ+FudkYFo+7K9KoLzH19FWRdhU6bvBGNYRBJPMX9CuPcSLgeg+ioHRePUK0tuuy7SCI8ZVzOUyRI1EETN9d0J1bSwH3qqOqRspbWptcdMvxt5AorQ8bTG4JHnqg0KwOzAeZy+WqK2o3j0MqCjqkGf8AsfoVKjydhfeTf1Ku6o2N\/vqUNtRo2d6n5pisgLnAdfO3ql31OIhNYjEukANzDkxmnpMIVarpAb1nUeOyuQ4fQAYDsomWgO0PmIXFrkzxI0\/op+q4oubrG9237\/8AZT\/4odf3R97BRRDVAH5fE\/IJnAe8P6D\/AMAuqIMPM9x39\/8A1S9D3R4n\/gVFFIIf\/p5\/9UA+8fvlRRKPn\/TP9H\/ZauA\/0m+Lv+K6olli0tP930TOC\/1P7R8gootMhVPeHhU+ZQW+8P6HfMKKKJztf3KX9vzckPzeR+S6opCYTQeB+qK7Vvj9GqKJDuJ9939RVaOp8vmoooJS1b4oFbX0UURSBU\/X5LrdHeDVxRYrU8FR9Vep9foootMr4jVysPc9fooolAv99Br+55riiETpaffK0qX1CiiklLU+I+SJsfvZRRMZpTtbRv8AV9F3DfVRRZrc8Lt+\/VdUUW4X\/9k=\" alt=\"Bit\u00e1cora de un buscador: El tiempo de la mente funciona diferente al tiempo  del reloj\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"F\u00edsicos confirman que Einstein ten\u00eda raz\u00f3n: el tiempo va m\u00e1s lento para un  reloj en movimiento\" \/><\/p>\n<p style=\"text-align: center;\">El Tiempo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> es relativo<\/p>\n<p style=\"text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Reloj de Estroncio<\/span><\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/invdes.com.mx\/wp-content\/uploads\/2017\/10\/08-10-17-reloj.jpg\" alt=\"Crean el reloj at\u00f3mico m\u00e1s exacto de la historia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-align: justify;\">&#8220;El tiempo y el espacio se entretejen en un tapiz sobre el cual se desenvuelve el universo que conocemos. Pero al tratarse de un tramado que se extiende hacia el infinito, \u00bfc\u00f3mo es que el ser humano establece, define y mide el tiempo? Claro est\u00e1, sabemos que las horas pasan y que los d\u00edas acaban gracias a la aparici\u00f3n y desaparici\u00f3n diaria del Sol en el firmamento; no obstante, establecer la hora y los husos horarios, as\u00ed como ajustar los relojes que nos dan con exactitud la hora, minuto y segundo del d\u00eda es tarea de precisi\u00f3n y no del ojo de un buen cubero.&#8221;<\/p>\n<p style=\"text-align: justify;\">Para ello, contamos con relojes at\u00f3micos, un aparato que utiliza una frecuencia de transici\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> del espectro electromagn\u00e9tico de los \u00e1tomos como un est\u00e1ndar de frecuencia sobre el cual marcar un cronometraje. Con su medici\u00f3n, los relojes at\u00f3micos son referentes primarios para sistemas de navegaci\u00f3n y transmisiones satelitales. De hecho, organismos nacionales de muchos pa\u00edses mantienen una red de relojes at\u00f3micos sincronizados con una precisi\u00f3n de 10<sup>-9<\/sup>\u00a0segundos por d\u00eda.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Relojes \u00f3pticos - Revista e-medida\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR-iHxTrbxONCJp95IZHsTZn-am7UZqPuFsvQ&amp;usqp=CAU\" alt=\"C\u00f3mo construir relojes para comprobar que las constantes fundamentales son  constantes \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">As\u00ed, tener el reloj at\u00f3mico a\u00fan m\u00e1s exacto posible es una aspiraci\u00f3n de la ciencia. Y en ese proceso, la Universidad de Colorado (EE.UU.), ha logrado desarrollar el m\u00e1s preciso hasta hoy creado, disponiendo de \u00e1tomos de estroncio en un patr\u00f3n de rejilla y luego apil\u00e1ndolas como una torre de panqueques: los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en \u00e1tomos de estroncio pueden transitar casi 1.000 billones de veces por segundo, de acuerdo con el art\u00edculo publicado en la revista Science.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQlrDFzGEa9peGDMlfJZoEYPBdhSCK8hLjMGw&amp;usqp=CAU\" alt=\"Relojes \u00f3pticos - Revista e-medida\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRFy39tEw5Lq88-hVUT85dusz2z-vtDv1poPQ&amp;usqp=CAU\" alt=\"\u25b7 Reloj At\u00f3mico: \u00bfQu\u00e9 es y c\u00f3mo funciona?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR18eLvX1GKTzkmjwJHLHhkux62626dU0h68w&amp;usqp=CAU\" alt=\"Un nuevo reloj at\u00f3mico es tan preciso que es capaz de medir cambios en el  espacio-tiempo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-align: justify;\">Reloj at\u00f3mico cuyo funcionamiento se basa en la diferencia de energ\u00eda entre dos estados del n\u00facleo de cesio-133 cuando se sit\u00faa en un campo magn\u00e9tico.<span style=\"mso-spacerun: yes;\"> En un tipo, los \u00e1tomos de cesio-133 son irradiados con radiaci\u00f3n de radiofrecuencia, cuya frecuencia es elegida para corresponder a la diferencia de energ\u00eda entre dos estados.<span style=\"mso-spacerun: yes;\"> Algunos n\u00facleos de cesio absorben esta radiaci\u00f3n y son excitados al nivel superior.<span style=\"mso-spacerun: yes;\"> Estos \u00e1tomos son desviados por otro campo magn\u00e9tico, que hace que choquen contra un detector.<span style=\"mso-spacerun: yes;\"> Una se\u00f1al de ese detector es llevada al oscilador de radio frecuencia para evitar que se desplace de la frecuencia de resonancia de la que indicamos antes del orden de 9 192 631 770 hertzios.<span style=\"mso-spacerun: yes;\"> De este modo, el instrumento est\u00e1 fijado a esta frecuencia con una precisi\u00f3n mejor que una parte en 10<sup>13<\/sup> (algo mayor que Tera \u2013T-).<span style=\"mso-spacerun: yes;\"> As\u00ed, el reloj de cesio es utilizado en la definici\u00f3n del segundo en el <a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a>.<\/span><\/span><\/span><\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/libertaliadehatali.files.wordpress.com\/2010\/12\/extended-mind.jpg\" alt=\"http:\/\/libertaliadehatali.files.wordpress.com\/2010\/12\/extended-mind.jpg\" width=\"540\" height=\"366\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00bf<em><strong>Hasta que punto se extiende la mente?<\/strong><\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como podemos ver, la imaginaci\u00f3n humana no tiene l\u00edmites, y, si nos dan el \u201ctiempo\u201d suficiente, quien sabe hasta donde podremos llegar.<\/p>\n<p style=\"text-align: justify;\">Como estamos comentando sobre cuestiones que est\u00e1n conectadas con lo que llamamos tiempo, es dif\u00edcil que, al estar el tiempo siempre presente, ocurra algo que no tenga nada que ver con \u00e9l, de alguna manera, el tiempo est\u00e1 presente.<span style=\"mso-spacerun: yes;\"> Sin embargo, puede existir alg\u00fan fen\u00f3meno que, de alguna manera, esquive al tiempo.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Logran, por primera vez, ralentizar la velocidad de la luz\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Velocidad de escape para <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> Rsv2 = <span style=\"text-decoration: underline;\">2 GM<\/span><span style=\"mso-spacerun: yes;\">C<sup>2<\/sup><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los n\u00facleos para formar \u00e1tomos est\u00e1n rodeados por varios niveles de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y todos sabemos que un \u00e1tomo es la parte m\u00e1s peque\u00f1a de un elemento que puede existir, es la fracci\u00f3n m\u00ednima de ese elemento.<span style=\"mso-spacerun: yes;\"> Consta de un denso n\u00facleo de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> (los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>) rodeados de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> movi\u00e9ndose a velocidades cercanas a las de la luz.<span style=\"mso-spacerun: yes;\"> Es lo que se conoce como estructura electr\u00f3nica del n\u00facleo y que tiene que ver con los niveles de energ\u00eda que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> ocupan.<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">Una vez dejada la rese\u00f1a b\u00e1sica de lo que es el \u00e1tomo y donde est\u00e1n situados los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> por capas o niveles alrededor de su n\u00facleo, veamos el fen\u00f3meno principal de este comentario referido a \u201cesquivar el tiempo\u201d.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxAQEA8QEBAQEBAPDw8PDw8PEBIPEA8PFREWFhURFRUYHSggGBolGxUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGy0fICUtLS0tLS0rLS0tLS0tLS0tLS0tLS0tLSstLS0tLS0tLS0tLS0tLS0tKzc3LTctLS0tK\/\/AABEIAKgBLAMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAAAQMEBQYCBwj\/xABBEAABAwICCAIGBwYGAwAAAAABAAIDBBEFUQYSITFBUmGRcaETFBVCQ4EiMoKSk7HRByNiosHwFjNTVLLhF4Oz\/8QAGQEAAwEBAQAAAAAAAAAAAAAAAAECAwQF\/8QAJhEAAgEDBAIDAAMBAAAAAAAAAAECAxESITFBUQQTFCJhMoHwkf\/aAAwDAQACEQMRAD8AwFf\/AJ8+z40v\/wBCljHRW1XhbjNKc5ZD\/OVJgw2y9uOiPFlFyZWRRm+4qZHTnIq2gowOCnR04V3GqZStpTkV2KI8vktA2IJ1sbUrlYozfqJy8k3Jhx5VqtVqQhvRFwxRj5MMdl5KHJhbsluS1vRMyMYeICdxOmjBTYa4cDx4KFPhx4g9l6DLCw++0KJNRRnfKwKXbkFGS2Z53Jh5G5RZKRw4LfzYXCfjxhQ34PB\/uo+4WE6VNm8KtVGHdCcikdERwXoGG4HTl4vOxw2bAVZYvglMGkNc1tm619ln7Ny5n40XszX5ElujylClYiwCRwbuuoq45Kzsdad1cEIQpGCEIQAIQhAAgoQgBQkS3SIAEISoAEXQkQABKkShAAUiEoQAiLpbpEAe01EH03m3vu\/5FciE5LUy00es7d9Y\/muRTx9F7MXoeS9zNiM5JbOHBaP1dnRIadnRVcDNOc\/gCmJZpMlqH07E0admSdxmRlqZ+DVGkrKjlK2ppGdEeosPAJ5Ca\/TBvr6jlPZRpK+o5T2XovsyPIJDhMZ4BGROL7PMZa2biHdlEkqJTmvVjgkWQTbsAhPAdkZCwPIpHSZFR5GyngvYjo7Dk1Nu0bhyb5JNX5LWnCPHoxM03Fweielq6lwsS6y9Xdo1Bk3smzoxB\/D2WbpRfJpm+keOSQPO0g9lx6u7Ir2J2i1Pm0fIpp2idNzgd1i\/Ep9mnyZ9I8hMLsiufRuyXrT9Eqf\/AFE2NE6a4\/e\/JS\/Ej2UvJl0eWCnfylcGMjgvbo9HqRjWtBbd3vEC2zfdZXSbA4mn6AHG9tyn4iezD5LW6POiEivJcNA6KK+hI4qX4kkXHyoMrUKTJAQmSxYSpSRtGcXscICUhIsyxSkQEqQAkSoQAiVIEIAUpEIQAqRKiyAPXKnFJPSSAHdI8fzFI3EJT7ysZsHbrvO3a9x\/mK7ZhTV7StY8krxWzcy6FTNzKzbhrU42gaq0GVrHTnipEdPUu3bfmFNFE1dClHVFxnEOEVh3N\/mb+qsKXR+qP1rD7QP9VHjpvHzUymjc3c53cqHcehHqKCRtzrbBsuDxUAiTmV8Yb\/NNOw5LILFITJzJt8kg95XUmGDqosuF+KpNAVTqiTmTbqqTmU6TCPFMuwYHeX9k7okhurHj3026tfz+anjAouL5h4NB\/qlGAUvGWp+TG\/qjJAVTq5\/OE2+rkPvK5GjtBxmq\/uNVgcHo2x\/uzK91wPpAAgcyWaCxiZ6543lQpMTfzBaTHcFZa0Zcep2ErMy4G\/gc1eSMpKXAjsclGzWUCpxF7vrOunpMHkCiy4W8ZpOXQW7IktT1USSpOalyYa7jdMPw0jNZScjaHrW5CdITvKbc5TH0Tgor6chcdX2M7acqfDGSUiUtKRcrNwQhCQAhKUIARCEt0ACEWSIAEJUqAPpl8LbnZxP5pRC3IKHLDJrO3\/WP5rnVk6r01NWPO9TJ\/q7Uvq7VX60gzSGoeFWQetlj6u1Hq7VTy4i5qhS4u7NUk2JxsX1ZURQML5HBrRntJOQHErE4n+0N7SRTU7LDc+Yk366rbW7qfPGKhpc91+UZLHYhSBriAtMFbUym2ti3of2m1bXfvaWnkbf4bpInW6XLtq9G0bx+lr2kwuLZGi74JLNkYM7bnDqF49TUF+CsKOnfBIyaJxZJGdZjhwOXUHcQs3SutCo1Xyj2l9OFHfCEmGYkKinjmaLa7fpN36jxsc35EFQ66tLeCwUtbHQ431HnRt6JstZ0VBV404cFVVGkrhwK2Wpk4s2Jazom3CPosLJpW4e6eyZdpa7lPZXiZto3jhGmjqLCHS13K7smzpY\/kd2VYiyRt5WsPBRnwMyCyEek0rzYMdc9Cpz6iq1SfRlGg1qXMlPHkos1KzJZSq0klY4tLbW4KE\/SmRPQEzWS0seQUSajjyWVk0ok\/sKM7SR5vv8AyReKHjJ8GiqaNmSpqqkaq+THHnNR3Ym8qHVp8sPTUeysOTUTeGxQpqey6fiDjkmHVBO8rnqVKTOmnTqrc5LE24LovXC4puN\/qdavyCUpEqzGIlSJQgAukQhACpEIQB9bywC52DeVEfEMlOkO0+JUWQLtjscjZAljGSgVMexWr2KPJCStomUmzM1kZVLiLSyOR236LSVsaqkKq62hD2PjO57XNPS4XRGRlJswVPjLwLXPgnIP3rlnxrxyPikFnxuLHA5j+7\/NaLBjayalkZWadma7CcHDgNidxDDAzgrDB6xoaPBc4tWByV3c1LTQBv7idp3Ce46XjbdXFXTMO+ya0Yw50VM24s+UmVwOwi9g0H7ICkVNDI7cuKTWbZ1RTxRR1WHxHeGqBJh0N\/qs7BW1Rgc7tx80x\/h2QAl7t3VbRnEykmV4oYR8OI+LGp9sMY+DB+G1dvwN447cr3TkODvzVOURJM4D2D4FOf8A1tQa1o+BT\/htCcmwkje63ibKtqsMePeSWLB3RPZioB\/yYB4MASSYk0hwLW7dxttHRZ+Shk5vOy49nSn32\/N7R\/VXjEnJkHFsHilcXEDbkqibRyPgtL7Cnd78fzlZ+qP8MVB+LB+MxVmkThcx0ujrOFuyhS6PDIL0ml0TfYmSWKwFzqyA\/kqfHMHMYvrDpZ1wRmjJMHFowz8BHRMOwKyt3k5+abJOfmk4Re6M\/ZJcsqHYGmn4MVcl\/VNvd\/Ep9UOivfNclHJhZHFRZKQtV1K7qq2p8VjOjDo2pV5t6sr3MskKckTZXBJWeh6CBIlSKRipEIQAqRKkQB9XkuufE\/mlEbioXtRocdvEjzTrMUau1KXRyaEoU5S+qFNtxJqdbiLc0\/sL6nJw+6jy4NdThXtXQrm5p5TQYxMHpX+zl1UfTQkMqGi30jZkoG4OyORWN9jVlKbTUs7LH6wjL2fJ7bg917iKxuacbWDNONWcXsTKlCXJ5FhrJ32EcUzzu+jG899mxbbR3RWTWbNVADVIc2G4J1htBeRs+Q\/6WrFUM0vrISnXnJWtYqNKK3Y45hTL4j1XXrIzXDqgZrBXNW0MvgOZ7pmRhANySMin3VATUjwVormbsQZagNWb0q0w9VhcYxeQkMjuLjWPE+G0\/JaaSnBWZ0s0VdUwuDB9MEPZwu4cPmLhbRtyQ27aGEqMRkqotVzS+Qm7pDtcT4q40Hr5xIaSdznMexzoS4kujc3aWXO3VIubcLKZo42OC7JmFrxsLXCxBVlh9B++NRq6jQHCO4sSXbCbZWv3XTKzOeKZJqaQKFJSBSKlxudqhSPOaEUcSUQUaTDwn3POaYklOatIQRxOZex6KJWQucLE7Ml2+bqU0Z4\/eL\/lZAFZNhahS4YRx81f+tUnvGo+zqLn1zC\/eNZ8tRF\/whxiZg4a47k1NhkoF9U2W2w+uwfWFjV3\/j1bKViuIUBDtQua1o+jfaH+Pmpzu9gVNcM8vlhO5QJ4eqscXqRruLPq3NvBVEkxKzm4o1pRkNPamnJwpty82q430PRhe2pyhKkWJQIQhAAhKkKAPpF9GdZ233j+a7bSHNI\/E4tZ30hscePVdNxOLmC9dN2PKO20xzXfq5XIxOLmHdODEouZvdK7GJ6B2aX0L810MRj5h3CdZVNO4t+8EsmMZDHrsB6lNF9xb98LmcFltrSTuF96WQ7MaDnrr0j007EIxsLgD4o9pxcw7o\/oVxwyvSF8ib9pRcw7pPaUXMO6P6C53rPSXeuPacXMO6PakXOO6evQX\/R9jnqTHM5V\/tWLmHdHtaLnHdJpvgakT5ZCcvmq6pjc66R2Lw8wTLsXh5wnFNCcrkWShcUy7DHFTHYxDzBce2oeYLTJkEF2EOzTL8FdmrI43DzDum3Y9DzBPNgVEmBuUSbAnK7kx+HMd1Gl0gh5h3RkxFBLgB6qDNo+5aKbSCHmHdRJdIIcwnkwtFmefgThxUeTB5M7+au5tIIcwocmPxZpZCxiVEmBOPVNnR45BWx0giR\/iCPP8lLSGtOSkk0fI4KJNhBHDsFpDpI0bjt+yVw7TGVv1XgfYYf6LOUYlqUls2ZCagcNzSfkU3BQSPcGhj9v8Dv0Wsf+0Gub9WZv4Uf6JIv2m4mCLysIy9DH+i5akYXOynKbiNu0BnEPpbG1r7juWRniLXFp4FelzftRkdDI1wDnSxljtg2bLXC82qZi9xdms6igth0nO+oyi6VIsTc9Sq8FqjLIQ42MjyPAuK4GCVfOV6i+AXOzieCPVxkvYU9DyHA8u9i1fOfNKcGrOcr1D1cZJfVuieaDA8tOCVnOUnsSr5z5r1L1MZJDR9E\/Yg9Z5hHhFa03EhU31auNgX7t2a9BNJ0XPqwyRmhqFjzo4PVuNy8\/JSYtH6nnd5re6rG77KhxLSyNkwp4dUvGySQi7WfwgcSldvYpWjuUx0eqeYqHPo9V8JCn8b0lqongwz6w5XMYWnpayudDNKxXF0E0bY6hjS9pZf0czBYEgHaHC+7bs2pO8dwupaGWOjNed0n81l03RDET8Rv37L0mWIJksCLsnFGCboNiZ+Kz5yJ1v7PsSPxox9tbgtSfM90fbsq0ejF\/+OcR\/wBxF98qezQWWGIvnnDrWAsTtcTYDuVpL9T3Q6W4LSbg7wdoKVpdj+vRg8c0YnYy4cQ7ZsDrgrLSYXWDi5evzOBFjayimFp4BWkQ0eRvw6szcmnUVVm7sV65LTtHBRHxMyCeKDX\/ACPKH0dTxv5pp1LUZlepSRR5BRJYo8gj1IeT\/P8Ah5o6Cbqm3QS9e69DliiyCgzxRdFLoRfLH7ZLhGFMUnVNujf1WumbHdQpA3gpfirtjXltcIzmq5IdZXjg1RJmtWEvGXZtHyb8FYXFJcqQ+10w9clSDjydcZXQiAUiFkUKUIKEACRKkQB9cGjFz4ldClaojqvadvE\/mk9c6rtUZHFlEnCmauhA1QPXuqBX9fNPCQ84lh6AJHQhQPaHVIa\/qljIMondQ0BVlQ48FKkqAeKYcQtoprchtGaxJ8u2xPFeX4U2R51ibucdZxzcTcr22WkDsljcQ0Ykp5XSxsLoXOLjqi\/oid9xy9VsnqYzTehCptHXyN1jcprD6F1PVU72bC2ZoNuLXHVcOxK1mH4s1serYX3J2hwwueZpW6o9xp2OJ5iOCp\/olFDWIYxqk7dyp5tJbK5raCMngqqXCIuICIoqX4Qn6W2zTDtMhyk\/OykS4LCeAUObBIcgtLIz+w4NNoxvjefBwC7GndMPrQTHwlaP6KqmwaJV9RhMY4qXG+wXa3NQNP8AD+NNUfjhTsN05wxztsEzOrpQR+a84moG5BRnUrRu2eCzcGUqkT0zFNJaaz3tuHXIbZ12lvhmsTVaXOubHZdZ+dtuOxQnNCznUnFaG1Omp7s0UmlMh4nsFGfpFIeJ8lROC5XM\/MmdHxoFw7G3Hj5pl+LOP9lVqFHy6g141PomnEX5+S4Na7NRUKX5FR8lKjBcD5qTmVx6UptCh1ZvktQiuDrXKRCRQ3coEJQhIAQEiEAKhIhAH0FNiZ13fS95w80gxM5qTJh0es7q4nzSezo17C2PKGPaRzSHEuqkHDo\/7K4dh0aq4hk4l1XJxPqnXYaxcHDI09BnHtM5rptc87rpDhjFz7Nbme6B3JUVRNwafJTon1PKe4VOcPHM7uVyaX+N33ipcWxpo0VPFKTcsaDnsuoeKyuYSN4H1nA\/VORCqWhzDse77xUeskJ1iXG7rX27\/FJQd9RtplRiekRY4jaqebSp39lS67D2OJJ3qiraBrf+1qrmEm09RyTSpx4hR36RPPEqtqKRqr5orFZznNbG0Iwnyy\/9pzP3NefAJdWqfujceyzO3gSPmVz6V\/O\/7zlyS8uadjoXiwZqfZNc7dCfmQkOjOIu+Fb7QWabVyj4kn4jv1XYr5v9aX8R36rN+VJlrx4rZF9JolXe9GPm4IotFZ3Os8AeBuqE183+tL+I79U7SYrNG7WEjz4uJUKq29S3DTQ2NVoYGtJ5RtPXJYetg9G8tyV3LpZM5pbt27+qoZpS8lx3lFWUH\/EijGaf2G0IQsDoBCEIAEpRZCAAIKRKgBEIShAAkQlCAEQlRZAHtc+IkPft3Pf\/AMikbiRzSoXtrY8tjjcS6rtuJdUIVCF9pdUe1AhCdgEOKrk4qlQiwHBxRMvxPxQhAEWbEz1UKoxIoQmQ2yrqMSceCrKioLilQnsZXbepBkeTuCh1ETt5BQhc9Q3hLF6ENwTJSoXmVf5HqRd0IhCFkUCEIQAIQhAAhCEACVCEAIlQhACJUIQAiEqEAIhCEACEIQB\/\/9k=\" alt=\"Qu\u00e9 es un fot\u00f3n? Caracter\u00edsticas, descubrimiento y usos\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Si un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> viajero va por el espacio a 299.792\u2019458 km\/s., velocidad de c, golpea a un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> situado alrededor de un n\u00facleo, lo que ocurre, trae de cabeza a los cient\u00edficos que no saben explicar de manera convincente la realidad de los hechos.<span style=\"mso-spacerun: yes;\"> El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> golpeado, absorbe el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, y, de manera inmediata, desaparece del nivel que ocupa y, sin recorrer la distancia que los separa, simult\u00e1neamente, aparece en el nivel superior.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/k60.kn3.net\/taringa\/D\/9\/C\/4\/2\/F\/maibiza440\/0D3.jpg\" alt=\"Efecto t\u00fanel cuantico - Ciencia y educaci\u00f3n en Taringa!\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfPor donde hizo el viaje? \u00bfEn que lugar se escondi\u00f3 mientras desapareci\u00f3? \u00bfC\u00f3mo pudo aparecer simult\u00e1neamente en otro lugar, sin recorrer la distancia existente entre el nivel de partida y el de llegada?<span style=\"mso-spacerun: yes;\"> y, <span style=\"mso-spacerun: yes;\">\u00bfc\u00f3mo esquiv\u00f3 el tiempo para que todo ocurriera simult\u00e1neamente?<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">Estas son preguntas que a\u00fan no podemos contestar, aunque s\u00ed es verdad que nos gusta especular con viajar en el tiempo y, lo del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, conocido como \u201c<strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">efecto t\u00fanel<\/span><\/strong>\u201d o <strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\"><a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a><\/span><\/strong>; es una idea.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" style=\"border: 0pt none;\" src=\"http:\/\/1.bp.blogspot.com\/_JcSXImrxoMI\/SlQBh1gPcpI\/AAAAAAAAEaQ\/tdVoUcFYFTg\/s1600\/Imagen1_salto_cuantico.jpg\" alt=\"[Imagen1_salto_cuantico.jpg]\" width=\"424\" height=\"403\" border=\"0\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">\u00bfQuien nos puede asegurar que, nosotros mismos,no estamos llamados tambi\u00e9n, alg\u00fan d\u00eda, a poder dar ese <a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a> que ahora t\u00e1nto nos maravilla y para el que no encontramos explicaci\u00f3n? El futuro que nos espera es tan misterioso que, teniendo en cuenta ese libre albedrio que &#8220;parece&#8221; tenemos los humanos, hace que, ni conociendo las condiciones iniciales, podemos decir que ser\u00e1 del ma\u00f1ana.<\/p>\n<p style=\"text-align: justify;\">Necesitamos tiempo para cambiar las cosas. Principalmente y en primer lugar, la educaci\u00f3n de los ni\u00f1os a los que debemos dar otras perspectivas distintas a las actuales (ya se ve el resultado de c\u00f3mo marcha nuestra Sociedad). Despu\u00e9s, y, sobre todo, la cultura cient\u00edfica de los pueblos. Y, desde luego la Astronom\u00eda y la Astrof\u00edsica nos llevar\u00e1n un d\u00eda al verdadero conocimiento del Universo que nos acoge y al cual pertenecemos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static2.abc.es\/media\/ciencia\/2019\/02\/28\/universo-kJ6H--510x349@abc.jpg\" alt=\"Ocho cosas ins\u00f3litas que quiz\u00e1s no sepa sobre el Big Bang\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El Tiempo como escalera que sube y sube al ritmo de la expansi\u00f3n del Universo<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si preguntamos \u00bfQu\u00e9 es el tiempo?, tendr\u00edamos que ser precisos y especificar si estamos preguntando por esa dimensi\u00f3n temporal que no deja de fluir desde el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y que nos acompa\u00f1a a lo largo de nuestras vidas, o nos referimos al tiempo at\u00f3mico, ese adoptado por el <a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a>, cuya unidad es el segundo y se basa en las frecuencias at\u00f3micas, definida a partir de una l\u00ednea espectral particular de \u00e1tomo de cesio 133, o nos referimos a lo que se conoce como tiempo civil, tiempo coordinado, tiempo de crecimiento, tiempo de cruce, tiempo de integraci\u00f3n, tiempo de relajaci\u00f3n, tiempo din\u00e1mico o din\u00e1mico de Baric\u00e9ntrico, din\u00e1mico terrestre, tiempo terrestre, tiempo de Efem\u00e9rides, de huso horario, tiempo est\u00e1ndar, tiempo local, tiempo luz, tiempo medio, etc. etc. Cada una de estas versiones del tiempo, tiene una respuesta diferente, ya que, no es lo mismo el tiempo propio que el tiempo sidereo o el tiempo solar, o solar aparente, o solar medio, o tiempo terrestre, o tiempo Universal. Como se puede ver, la respuesta depender\u00e1 de c\u00f3mo hagamos la pregunta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/ptobal.files.wordpress.com\/2008\/01\/marcapaginas.jpg\" alt=\"http:\/\/ptobal.files.wordpress.com\/2008\/01\/marcapaginas.jpg\" width=\"671\" height=\"504\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es importante saber aprovechar el poco tiempo que se nos concede, administrarlo bien, no regalar tan preciado tesoro. Muchos lo dejan pasar sin hacer aquello que realmente deben y, cuando quieren rectificar, es tarde, su tiempo pas\u00f3 y, dejaron tantas cosas sin hacer, tantas palabras sin decir, tantos gestos&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTHbGcVYNVk7qPmk8Gr2b1itf5rfecYjRVMMw&amp;usqp=CAU\" alt=\"365 frases de amor (noviembre) Frases para decir Te Quiero - r2clic.com\" \/><\/p>\n<p style=\"text-align: justify;\">Se pasan la vida juntos pero, \u00e9l no sabe decirle cuanto la quiere<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En realidad, para todos nosotros el \u00fanico tiempo que rige es el que tenemos desde que nacemos hasta que morimos, los otros tiempos son inventos del hombre para facilitar sus tareas de medida, de convivencia o de otras cuestiones tecnicas o astron\u00f3micas pero, sin embargo, el tiempo es solo uno; ese que comenz\u00f3 en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y que, seguramente, finalizar\u00e1 con el Universo mismo cuando \u00e9ste deje de ser din\u00e1mico y su energ\u00eda quede paralizada, no apta para desarrollar trabajo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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TldL+j\/QVgyRU1a7latXV+1rgyfHdCJzBN2\/U5TK8ohzB3BTvk\/4pSWQU2CwrNl3IrYGAhG0LQlTvb80mv0ZFEDQQBCBaAiIAIAIQIAG4cri7X+eCEApJgAQAkIQCWWjOiEAq2SiEAiC1RCABshCAFMs5EISlaLI2QgTsLC2QgEsDZCAV7iKvLrZ++\/hEIQiVS6t7NrZOr9N3S\/VkIEKMgCAEBCAP0uolCSlF01w6Trxw9hUmEgFSJEIAaD2BIAstZCAf\/\/Z\" alt=\"La aniquilaci\u00f3n total de una estrella supermasiva\" \/><img decoding=\"async\" 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AAAAAAAAAAAExIAHR1Gsp7ahGFRjF7d3maWZy3SfmfeqXsjnAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAD\/\/Z\" alt=\"Eta Carinae - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, para las estrellas supermasivas, cuando llegan al final de su ciclo y deja de brillar por agotamiento de su combustible nuclear, en ese preciso instante, el tiempo se agota para ella.<span style=\"mso-spacerun: yes;\"> Cuando una estrella pierde el equilibrio existente entre la energ\u00eda termonuclear (que tiende a expandir la estrella), y, la fuerza de gravedad (que tiende a comprimirla), al quedar sin oposici\u00f3n esta \u00faltima, la estrella supermasiva se contrae aplastada bajo su propia masa.<span style=\"mso-spacerun: yes;\"> Queda comprimida hasta tal nivel que, llega un momento que desaparece para convertirse en un Agujero Negro, una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, donde dejan de existir el \u201ctiempo\u201d y el espacio.<span style=\"mso-spacerun: yes;\"> A su alrededor nace un <strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">horizonte de sucesos<\/span><\/strong> que, si se traspasa, se es engullido por la enorme gravedad del Agujero Negro.<\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ocho radiotelescopios para fotografiar un agujero negro | BBVA\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Agujero negro, la primera foto imposible el mi\u00e9rcoles 10 de abril de 2019\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">El tiempo, de \u00e9sta manera, deja de existir en estas regiones del Universo que conocemos como <strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/span><\/strong>.<span style=\"mso-spacerun: yes;\"> El mismo <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> surgi\u00f3 de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> de energ\u00eda y densidad infinitas que, al explotar, se expandi\u00f3 y cre\u00f3 el tiempo, el espacio y la materia.<\/span><\/p>\n<p style=\"text-align: justify;\">Como contraposici\u00f3n a estas enormes densidades de las enanas blancas, estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y Agujeros Negros, existen regiones del espacio que contienen menos galaxias que el promedio o incluso ninguna galaxia; a estas regiones las conocemos como vac\u00edo c\u00f3smico.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:ParsecDef.svg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/04\/ParsecDef.svg\/240px-ParsecDef.svg.png\" alt=\"en la imagen se muestra el \u00e1ngulo como pi, pero lo llamaremos beta para no confundirlo con los radianes\" width=\"240\" height=\"286\" data-file-width=\"310\" data-file-height=\"370\" \/><\/a><\/p>\n<div>\n<div><\/div>\n<\/div>\n<div>Diagrama geom\u00e9trico de la definici\u00f3n del <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a>, resultado de la ecuaci\u00f3n;<\/div>\n<div><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/b4ce6e898ffffa22b4488bb75ab8364951a06be4\" alt=\"{\\displaystyle \\Delta =r\/\\tan {\\pi }\\approx r\/\\pi }\" \/><\/div>\n<div style=\"text-align: justify;\">\n<p>De la definici\u00f3n resulta que:<\/p>\n<dl>\n<dd>\n<dl>\n<dd>&#8220;1 <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a> = 206265 ua = 3,2616\u00a0<a title=\"A\u00f1o luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/A%C3%B1o_luz\">a\u00f1os luz<\/a>\u00a0= 3,0857 \u00d7 10<sup>16<\/sup>\u00a0<a title=\"Metro\" href=\"https:\/\/es.wikipedia.org\/wiki\/Metro\">m<\/a>\u00a0(30 856 804 799 935 500 treinta mil ochocientos cincuenta y seis billones, ochocientos cuatro mil setecientos noventa y nueve millones, novecientos treinta y cinco mil quinientos\u00a0<a title=\"Metro\" href=\"https:\/\/es.wikipedia.org\/wiki\/Metro\">metros<\/a>)<\/dd>\n<dd><\/dd>\n<dd>Con un di\u00e1metro de casi 250 millones de\u00a0<a title=\"A\u00f1o luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/A%C3%B1o_luz\">a\u00f1os luz<\/a>,<sup id=\"cite_ref-diameter_3-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Vac%C3%ADo_de_Bootes#cite_note-diameter-3\">3<\/a><\/sup>\u200b o un volumen de casi 236\u00a0000\u00a0<a title=\"P\u00e1rsec\" href=\"https:\/\/es.wikipedia.org\/wiki\/P%C3%A1rsec\">Mpc<\/a><sup>3<\/sup>, el vac\u00edo de Bootes es uno de los vac\u00edos m\u00e1s grandes que se conocen en el\u00a0<a title=\"Universo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Universo\">universo<\/a>, y nos referimos a \u00e9l como un\u00a0<em>supervac\u00edo<\/em>.&#8221;<\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<dd><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/d\/d8\/Nearsc.gif\" alt=\"Superc\u00famulos de H\u00e9rcules - Wikipedia, la enciclopedia libre\" \/><\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<\/dl>\n<\/dd>\n<\/dl>\n<\/div>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Los\u00a0<a title=\"Superc\u00famulos de H\u00e9rcules\" href=\"https:\/\/es.wikipedia.org\/wiki\/Superc%C3%BAmulos_de_H%C3%A9rcules\">Superc\u00famulos de H\u00e9rcules<\/a>\u00a0forman parte del borde cercano del vac\u00edo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><span style=\"mso-spacerun: yes;\">Han sido detectados vac\u00edos con menos de una d\u00e9cima de la densidad promedio del Universo en escalas de hasta 200 millones de a\u00f1os luz en exploraciones a gran escala.<span style=\"mso-spacerun: yes;\"> Estas regiones son a menudo esf\u00e9ricas.<span style=\"mso-spacerun: yes;\"> El primer gran vac\u00edo en ser detectado fue el de Bo\u00f6ten en 1.981; tiene un radio de unos 180 millones de a\u00f1os luz y su centro se encuentra aproximadamente 500 millones de a\u00f1os luz de la V\u00eda L\u00e1ctea.<span style=\"mso-spacerun: yes;\"> La existencia de grandes vac\u00edos no es sorprendente, dada la existencia de c\u00famulos de galaxias y superc\u00famulos a escalas muy grandes.<\/span><\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/1.bp.blogspot.com\/_gmKay0RwMKQ\/SpwTWniof9I\/AAAAAAAAAZA\/PJeEsKA4bFI\/s1600\/Boovoid.gif\" alt=\"\" width=\"480\" height=\"420\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Mientras que en estas regiones la materia es muy escasa, en una sola estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, si pudi\u00e9ramos retirar 1 cm<sup>3<\/sup> de su masa, obtendr\u00edamos una cantidad de materia incre\u00edble.<span style=\"mso-spacerun: yes;\"> Su densidad es de 10<sup>17<\/sup> kg\/m<sup>3<\/sup>, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> est\u00e1n tan juntos que se combinan y forman <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que se degeneran haciendo estable la estrella de ese nombre que, despu\u00e9s del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, es el objeto estelar m\u00e1s denso del Universo.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Cu\u00e1l es la ecuaci\u00f3n m\u00e1s hermosa? - Quora\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cu\u00e1l es la ecuaci\u00f3n matem\u00e1tica m\u00e1s hermosa del mundo? - BBC News Mundo\" \/><img decoding=\"async\" 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\" alt=\"59 - Curso de Relatividad General [Ecuaciones de Campo &amp; Constante  Cosmol\u00f3gica] - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a1Nos dicen tantas cosas!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es interesante ver c\u00f3mo a trav\u00e9s de las matem\u00e1ticas y la geometr\u00eda, han sabido los humanos encontrar la forma de medir el mundo y encontrar las formas del Universo.<span style=\"mso-spacerun: yes;\"> Pasando por Arqu\u00edmedes, Pit\u00e1goras, <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> o Gauss (entre otros), siempre hemos tratado de buscar las respuestas de las cosas por medio de las matem\u00e1ticas.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQEwURfpo0cFlKlSGhKp-PVWCiKHaSjtsbVHg&amp;usqp=CAU\" alt=\"Cient\u00edficos espa\u00f1oles analizan las posibilidades del LHC en 2015\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: left;\" align=\"right\">Magia es cualquier tecnolog\u00eda suficientemente avanzada<\/p>\n<p style=\"text-align: right;\" align=\"right\">Arthur C. Clarke<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Pero tambi\u00e9n es mag\u00eda el hecho de que, en cualquier tiempo y lugar, de manera inesperada, aparezca una persona dotada de condiciones especiales que le permiten ver, estructuras complejas matem\u00e1ticas que hacen posible que la Humanidad avance considerablemente a trav\u00e9s de esos nuevos conceptos que nos permiten entrar en espacios antes cerrados, ampliando el horizonte de nuestro saber.<\/p>\n<p>Algunas geometr\u00edas no eucl\u00eddeas son:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"alignleft\" style=\"border: 0pt none;\" src=\"http:\/\/4.bp.blogspot.com\/_wzUrWa4IGx4\/TLHczW_1dhI\/AAAAAAAAAEU\/kNke2nS8L4w\/s320\/600px-Hyperbolic_triangle.svg.png\" alt=\"\" width=\"320\" height=\"213\" border=\"0\" \/>Recuerdo aqu\u00ed uno de esos extra\u00f1os casos que surgi\u00f3 el d\u00eda 10 de Junio de 1.854 con el nacimiento de una nueva geometr\u00eda: La teor\u00eda de dimensiones m\u00e1s altas que fue introducida cuando <strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Georg Bernhard Riemann<\/span><\/strong> dio su c\u00e9lebre conferencia en la facultad de la Universidad de Gotinga en Alemania.<span style=\"mso-spacerun: yes;\"> Aquello fue como abrir de golpe, todas las ventanas cerradas durante 2.000 a\u00f1os, de una l\u00f3brega habitaci\u00f3n que, de pronto, se v\u00e9 inundada por la luz cegadora de un Sol radiante.<span style=\"mso-spacerun: yes;\"> Riemann regal\u00f3 al mundo las sorprendentes propiedades del espacio multidimensional.<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Su ensayo de profunda importancia y elegancia excepcional, \u201csobre las hip\u00f3tesis que subyacen en los fundamentos de la geometr\u00eda\u201d derrib\u00f3 pilares de la geometr\u00eda cl\u00e1sica griega, que hab\u00edan resistido con \u00e9xito todos los asaltos de los esc\u00e9pticos durante dos milenios.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Un cl\u00e1sico, los Elementos de Euclides \u2013 Matemorfosis\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"1. Geometr\u00eda en Grecia.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><span style=\"mso-spacerun: yes;\">La vieja geometr\u00eda de Euclides, en la cual todas las figuras geom\u00e9tricas son de dos o tres dimensiones, se ven\u00eda abajo, mientras una nueva geometr\u00eda riemanniana surg\u00eda de sus ruinas.<span style=\"mso-spacerun: yes;\"> La revoluci\u00f3n riemanniana iba a tener grandes consecuencias para el futuro de las artes y las ciencias.<span style=\"mso-spacerun: yes;\"> En menos de tres decenios, la \u201cmisteriosa cuarta dimensi\u00f3n\u201d influir\u00eda en la evoluci\u00f3n del arte, la filosof\u00eda y la Literatura en toda Europa.<\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"16 - Curso de Relatividad General [Tensor de Riemann] - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR_W-etgt4Y9-XE7pO7NV2I0VRorS7fA0vnfA&amp;usqp=CAU\" alt=\"La Teor\u00eda de la Relatividad: 24: El tensor m\u00e9trico\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><span style=\"mso-spacerun: yes;\"><span style=\"mso-spacerun: yes;\"><span style=\"mso-spacerun: yes;\"><span style=\"mso-spacerun: yes;\"> Antes de que hubieran pasado seis decenios a partir de la conferencia de Riemann, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> utilizar\u00eda la geometr\u00eda riemanniana tetradimensional para explicar la creaci\u00f3n del Universo y su evoluci\u00f3n mediante su asombrosa teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general Ciento treinta a\u00f1os despu\u00e9s de su conferencia, los f\u00edsicos utilizar\u00edan la geometr\u00eda decadimensional para intentar unir todas las leyes del Universo.<span style=\"mso-spacerun: yes;\"> El n\u00facleo de la obra de Riemann era la comprensi\u00f3n de las leyes f\u00edsicas mediante su simplificaci\u00f3n al contemplarlas en espacios de m\u00e1s dimensiones.<\/span><\/span><\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/8\/82\/Georg_Friedrich_Bernhard_Riemann.jpeg\/220px-Georg_Friedrich_Bernhard_Riemann.jpeg\" alt=\"Georg Friedrich Bernhard Riemann.jpeg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Georg Friedrich Bernhard Riemann (<a title=\"Breselenz (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Breselenz&amp;action=edit&amp;redlink=1\">Breselenz<\/a>,\u00a0<a title=\"Alemania\" href=\"https:\/\/es.wikipedia.org\/wiki\/Alemania\">Alemania<\/a>,\u00a0<a title=\"17 de septiembre\" href=\"https:\/\/es.wikipedia.org\/wiki\/17_de_septiembre\">17 de septiembre<\/a>\u00a0de\u00a0<a title=\"1826\" href=\"https:\/\/es.wikipedia.org\/wiki\/1826\">1826<\/a>\u00a0&#8211;\u00a0<a title=\"Verbania\" href=\"https:\/\/es.wikipedia.org\/wiki\/Verbania\">Verbania<\/a>,\u00a0<em><a title=\"Italia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Italia\">Italia<\/a><\/em>,\u00a0<a title=\"20 de julio\" href=\"https:\/\/es.wikipedia.org\/wiki\/20_de_julio\">20 de julio<\/a>\u00a0de\u00a0<a title=\"1866\" href=\"https:\/\/es.wikipedia.org\/wiki\/1866\">1866<\/a>)<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Contradictoriamente, Riemann era la persona menos indicada para anunciar tan profunda y completa evoluci\u00f3n en el pensamiento matem\u00e1tico y f\u00edsico.<span style=\"mso-spacerun: yes;\"> Era hur\u00e1no, solitario y sufr\u00eda crisis nerviosas.<span style=\"mso-spacerun: yes;\"> De salud muy precaria que arruin\u00f3 su vida en la miseria abjecta y la tuberculosis.<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">Riemann naci\u00f3 en 1.826 en Hannover, Alemania, segundo de los seis hijos de un pobre pastor luterano que trabaj\u00f3 y se esforz\u00f3 como humilde pastor <span style=\"mso-spacerun: yes;\">para alimentar a su numerosa familia que, mal alimentada, tendr\u00edan una delicada salud que les llevar\u00eda a una temprana muerte.<span style=\"mso-spacerun: yes;\"> La madre de Riemann tambi\u00e9n muri\u00f3 antes de que sus hijos hubieran crecido.<\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/c\/cc\/Verbania_panorama.jpg\/250px-Verbania_panorama.jpg\" alt=\"Verbania panorama.jpg\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/b\/be\/Italy_location_map.svg\/250px-Italy_location_map.svg.png\" alt=\"Verbania ubicada en Italia\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Verbania<\/strong>\u00a0es un\u00a0<a title=\"Municipio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Municipio\">municipio<\/a>\u00a0<a title=\"Italia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Italia\">italiano<\/a>, capital de la\u00a0<a title=\"Provincia de Verbano-Cusio-Ossola\" href=\"https:\/\/es.wikipedia.org\/wiki\/Provincia_de_Verbano-Cusio-Ossola\">provincia del Verbano-Cusio-Ossola<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A edad muy temprana, Riemann mostraba ya los rasgos que le hicieron famoso: incre\u00edble capacidad de c\u00e1lculo que era el contrapunto a su gran timidez y temor a expresarse en p\u00fablico.<span style=\"mso-spacerun: yes;\"> Terriblemente apocado era objeto de bromas de otros ni\u00f1os, lo que le hizo recogerse a\u00fan m\u00e1s en un mundo matem\u00e1tico intensamente privado que le salvaba del mundo hostil exterior.<\/span><\/p>\n<p style=\"text-align: justify;\">Para complacer a su padre, Riemann se propuso hacerse estudiante de teolog\u00eda, obtener un puesto remunerado como pastor y ayudar a su familia.<span style=\"mso-spacerun: yes;\"> En la escuela secundaria estudi\u00f3 la Biblia con intensidad, pero sus pensamientos volv\u00edan siempre a las matem\u00e1ticas.<span style=\"mso-spacerun: yes;\"> Aprend\u00eda tan r\u00e1pidamente que siempre estaba por delante de los conocimientos de sus instructores, que encontraron imposible mantenerse a su altura.<span style=\"mso-spacerun: yes;\"> Finalmente, el director de la escuela dio a Riemann un pesado libro para mantenerle ocupado.<span style=\"mso-spacerun: yes;\"> El libro era la Teor\u00eda de n\u00fameros de Adrien-Marie Legendre, una voluminosa obra maestra de 859 p\u00e1ginas, el tratado m\u00e1s avanzado del mundo sobre el dif\u00edcil tema de la teor\u00eda de n\u00fameros.<span style=\"mso-spacerun: yes;\"> Riemann devor\u00f3 el libro en seis d\u00edas.<\/span><\/span><\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/adrien-marielegendre-101120111839-phpapp02\/95\/adrienmarie-legendre-5-638.jpg?cb=1422587915\" alt=\"Adrien-Marie Legendre\" \/><\/p>\n<ol>\n<li style=\"text-align: justify;\">\uf06e Muchos de sus trabajos serv\u00edan como base para otros perfecciono Gauss<\/li>\n<li style=\"text-align: justify;\"><a title=\"Teor\u00eda de los n\u00fameros\n\uf06e Legendre present\u00f3 por primera vez l...\" href=\"https:\/\/image.slidesharecdn.com\/adrien-marielegendre-101120111839-phpapp02\/95\/adrienmarie-legendre-6-638.jpg?cb=1422587915\" target=\"_blank\">6.\u00a0<\/a>Teor\u00eda de los n\u00fameros \uf06e Legendre present\u00f3 por primera vez lo que a su juicio era la primera demostraci\u00f3n de la ley de reciprocidad cuadr\u00e1tica, una de las leyes de mayor trascendencia para la teor\u00eda de n\u00fameros. Esta demostraci\u00f3n ser\u00e1 posteriormente refutada por Gauss que se declar\u00f3 entonces el &#8220;padre&#8221; verdadero de la ley.<\/li>\n<li style=\"text-align: justify;\"><a title=\"Funciones el\u00edpticas\nAdem\u00e1s de estudiar unas\nintegrales func...\" href=\"https:\/\/image.slidesharecdn.com\/adrien-marielegendre-101120111839-phpapp02\/95\/adrienmarie-legendre-7-638.jpg?cb=1422587915\" target=\"_blank\">7.\u00a0<\/a>Funciones el\u00edpticas Adem\u00e1s de estudiar unas integrales funcionales que llam\u00f3 integrales Eulerianas, vuelve sobre las integrales el\u00edpticas y sobre sus aplicaciones a diferentes problemas de geometr\u00eda, y de mec\u00e1nica.<\/li>\n<li style=\"text-align: justify;\"><a title=\"Teor\u00eda del potencial\nLegendre introdujo los\npolinomios que ...\" href=\"https:\/\/image.slidesharecdn.com\/adrien-marielegendre-101120111839-phpapp02\/95\/adrienmarie-legendre-8-638.jpg?cb=1422587915\" target=\"_blank\">8.\u00a0<\/a>Teor\u00eda del potencial Legendre introdujo los polinomios que llevan su nombre y descubri\u00f3 la teor\u00eda del potencial<\/li>\n<li style=\"text-align: justify;\"><a title=\"\u201cElements de Geometrie\u201d\nFue un libro\npublicado por\nLegendre...\" href=\"https:\/\/image.slidesharecdn.com\/adrien-marielegendre-101120111839-phpapp02\/95\/adrienmarie-legendre-9-638.jpg?cb=1422587915\" target=\"_blank\">9.\u00a0<\/a>\u201cElements de Geometrie\u201d Fue un libro publicado por Legendre destinado a estudiantes de bachillerat<\/li>\n<\/ol>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando el director le pregunt\u00f3: \u201c\u00bfHasta d\u00f3nde has le\u00eddo ?\u201d, el joven Riemann respondi\u00f3: \u201cEste es un libro maravilloso. Ya me lo s\u00e9 todo\u201d.<\/p>\n<p style=\"text-align: justify;\">Sin creerse realmente la afirmaci\u00f3n de su pupilo, el director le plante\u00f3 varios meses despu\u00e9s cuestiones complejas sobre el contenido del libro, que Riemann respondi\u00f3 correctamente.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Universidad de Gotinga - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>Universidad en la que estudi\u00f3 Riemann<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Con mil sacrificios, el padre de Riemann consigui\u00f3 reunir los fondos necesarios para que, a los 19 a\u00f1os pudiera acudir a la Universidad de Gotinga, donde encontr\u00f3 a Carl Friedrich Gauss, el aclamado por todos \u201cPr\u00edncipe de las Matem\u00e1ticas\u201d, uno de los mayores matem\u00e1ticos de todos los tiempos.<span style=\"mso-spacerun: yes;\">Incluso hoy, si hacemos una selecci\u00f3n por expertos para distinguir a los matem\u00e1ticos m\u00e1s grandes de la Historia, aparecer\u00e1 indudablemente Euclides, Arqu\u00edmedes, <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y Gauss.<\/span><\/p>\n<p style=\"text-align: justify;\">Los estudios de Riemann no fueron un camino de rosas precisamente.<span style=\"mso-spacerun: yes;\"> Alemania sacudida por disturbios, manifestaciones y levantamientos, fue reclutado en el cuerpo de estudiantes para proteger al rey en el palacio real de Berl\u00edn y sus estudios quedaron interrumpidos.<\/span><\/p>\n<p style=\"text-align: justify;\">En aquel ambiente el problema que capt\u00f3 el inter\u00e9s de Riemann, fue el colapso que, seg\u00fan el pensaba, supon\u00eda la geometr\u00eda euclidiana, que mantiene que el espacio es tridimensional y \u201cplano\u201d (en el espacio plano, la distancia m\u00e1s corta entre dos puntos es la l\u00ednea recta; lo que descarta la posibilidad de que el espacio pueda estar curvado, como en una esfera).<\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" 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\" alt=\"Tango Poemas 55: &quot;Geometr\u00eda de Riemann , Tango&quot;\" \/><img decoding=\"async\" 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IDtplYn6rnNabRT02jO6smZVjOgGLJJNvD3AXDkBzMBQIGe2BOZQdSBrVcx+w7+Hg3LN2zlls3G3nZoEkZrYCqTqeRHdW8V8IpkarRVybPPRuwAHysgBKvGignW+4k6kk5SDrqdASQsqiBbcF7TaqpOssZDX25AkyvPvk8L7096J27dtsXh1FvJv3UG6hXgbi6QjqNZjhmiCQaoWGwpOa2UzIwLBShZOMOMoORuIOZrjQSfCtlOakroVJjrBXnLjKxuXF37V4HKixpmBg5mWYJAbMGgwCwrYejW1xirC3JUsCUuBTIFxe1Gp0PEc4IrGbjyiNcKsyOFPXXVEw\/Vk9Wkr461f\/Jvi5uYhM6OCqOMggAgsp9IyYCd3Cl6iKcdxWD5LRt28AEU9nMGfuyBwIPvYacwDTO3Zknrd1pNy0TwSSWPhnE6zxB7prjHxcxWQmFIynWD82FuCPGboP8hrrEP1jLYuce2Twzgdkr3EniP3WHA1yakuS2WI3C16QYt5xBVhpe\/eUkQNBpoWiJGgqLIey+XVwsFQYBtuIIlpCMGUZZENBG7E1O4x3RGzKLqnQaDNJMAMODakaiPVSOHFpAFW6yHnJiTzMXBz8KVuIcbiJxxMksLQ6xXVWXeykrJkmIkmYB9dfcRitLwF5DmyrqAZlQCRlYHnXVjBy1xvmzqFk2uICjuYcyaMRg4a2ctrtRPVnmp\/e7wKNxNmNsVtRWZ0dZD5bemilNSRvQRmLZefhJpGzhbo+cvBWkKCWMDMPSCMB1ja6BsschUpdyZSjX1QEQQoVNP5pr5gLoIBVTcudlnJ0kGDvNykcFB9VG4jbd8hYwaFQ6fNIN\/NwLkGc1waDKCOyddPRiK5a6TF+CLiXAIHO2F3hrrBUu45zHjXZt5HzXWGRpbLwRXHPXtEjX1rMTX2\/eIdb7LCgFQp4kwSrN3HioHHf17hZSJaLADX2mWx5FpVYyybhP8ACYn7INPa1p3LIKzjavn73tG+I1o9ZxtXz972jfEafRyxdTBfdleYs+zX4RTqmuyvMWfZr8Ip1SnkYsBXm7ym479p2viCNVs5cOv8SidTy+cZv+Neka8w7WwbJjsYrjU4i4NeAZ7jFW9WRs38wrTpEt7fkRIf7GxNy1cRrbm3d83bdeYBm42sgzGqNIJUcQa1DYflEkKMTbIklVuWgWzRMsydpRoezmnThMVl6plBB1U\/M22icoB3mI7xlmf\/AK+XN\/ZDKGe0wZUAt2w28JMdlgZicokz2TTqsFLJeKNy2dtnD3\/M3rdzvCsCw9Y4j3in1YVmC+csllsWvC4JOs\/SmLY1j0jUjhNoFMqC9iVy2td68oL6CY4cj9tZHSsS0bJXF66qgszBVGpJMAesmskG2LjCFxGJLNZDLDXjvjid3kc6zXNy4bpVltPcLgXLTX2lezD2mNws+UrqNDqWPo1Cpso3YsXTPpOl202Hw5zK5yXLsbkTrbQuQrMwgSTENpmOgo1qyktcZRAEICLYd+ZZRcsANOgEE8OJkVIXWUBWvXCFYFQoEsmUybd5TLXkXhJ0E6wDmHdzDlINyLIkZLJHWWXbgABOj91tSANTvxI000orgRJtjZbD27dtG61GZgzAWkYAhusYjqgTE6e8VePJ+ha5iLmfMoCWxu5SG1ZgZ8GT7aqeDwr5wOruWr1zctohzW445RIKrwzMSq8NJCg1qexdn9RZS2TmYau0Rmc6sY1gTwEmBA5VFedo7S1Nc3IgKGxOLViQcyFe8RaUkqe8EiixfVs4ugSzZRI3Wy7u6TzzBjHET76Vxig37qGQWyurfvBY08QBw5gnxprhcSBaUXVgESTxQzqZ+jx56eJri1H7TGL8il+04ZFVpElsryeyOTceLDjNLG63Brc\/wsGH4oP3UyVD1hyOQAggdoDMzcJ1jd4A0rmujkje8r9xn86XcsgwdixlJazqWb\/ZP0yB6PcK+4u1hoUi2oh1\/wBoj0wPo+NOcDebq1+bbWToU5knm3jXzGX2y+budpPofWL3PVyvb+g6xV7Fto8EyfHlpCy1zO6gBAYeScx1EaAaehPHnTjGXLhAi3H8TgfCGpges6wbwXMpG6JOhEatp6R5VRlhxjLYVesZixtkPLHhB1gaKCRI0HOlMSDdQkaKu+o5synMpPcsgQOfPupIi2ur6k6Asczfyz+S1xh5uWlL7qBNQdC0DUt3L4c+fdUpkNdiV6P3c63H+nczD+EopX7iKlKh+is9QGPFmLe6AAPcAB7qmK3x91ERwFZxtXz972jfEa0es42r5+97RviNaKOWUqYL7srzFn2a\/CKdU12V5iz7NfhFOqU8jFgKzjyl9EmdjjMOmZiuS6gEkjh1oHpEKII4lQI4QdHoq0JuDuiTztYJQF7cPbQdXbWdSTHZbgdcqieebWNKdWLVrPbSTbcb7HsFnOgMHdeSWM69mtY270Jw99s6fM3M2aUEoza6unA6mZGUkxJqobQ6HY22LpFtb5bsm2w4BYWVuRzkwC3E1qVaMvgSmQSWbnVkhwRduAbySSuYIDKkCMizwqRtG91r6WzuIO0w9J\/3TTa5sXq2tJ1F62qyTFu5bEBCo1UATLDnypTDJbD3CbjjsgfOuOAnm3e1F15k3OsEb2TCt82JUJO82jWp17PNF+2u3twHt3MQEZWz2wItg5pYd79rOsK3CkcPgM2Ht5UvuwCGALzg5GBiBI1Aj31O4Po7f6xWs4UWwQVYvltKQYIJiXkEfR9I1VtLuVZE2r+Wb2HskKwi8XBExoWIO+7pqDoMwBEkgU6wGzXL9Wi\/tWZYA0C2QdY1lUsn3toAM4gLa8B0Ogsb14kMcxt2pQTEHfnPyHZy\/nVkwOCt2UFu0i20HBVED7ufjVHWtgptI3o7sBcMMzMbl0iCx1yrM5EnXL4nVoEnQATVFFIbvyy5AbVy9cykkFkVlPipbUHvGmnd4TUdgr5W2mcQAAMw1XTTXmvv08alekqKBbdtBmyE\/Rzdlp5QygT41CYbEMqw40UsMw4aMdWHFfvHjWCsrSZCyKJbXO5QlZCndMDi2scD9lKTcHBgfWsH7V\/tTVLSZ3KkrIUyh0Pa1jgfsrvO44MG\/iEH7V\/tSWyyJHZV+51NvcU6fTP6KUxuIfIfmxpB7c8GB7hUfsTFXOqQZEMKp7Znh\/BTnHYh+rbcHD6fj\/DV0yv6RfFvdKnRFj94t92UfnUXdLlreZxxPZWD2TzJPdUlce60jcX7X\/TUReQl0DOeJ0G76JHEa8++qtlmPke2h07R9bOfzJH3Uhh9bWZ9EClgvqE5m7\/VwHjy+m5bt6CBzgCSfGBqfXSFrDtetW0fQPlQJ4HtM3eQuYgcBHM8Jjyysi0dH7RXD2p0YrnI7i28R7pj3VIUAUV0lwCVkFZxtXz972jfEa0es42r5+97RviNOo5YupgvuyvMWfZr8Ip1TXZXmLPs1+EU6pTyMWAoooqCQooqM6T49sPg8VfSM9qzcuLmEjMiFhMcRIoAk6Kz7C9NsQ5uApbWBatLMqv7RmZb+ZmMLbDW2RTxkc5FcL5RHFu85RSOrz2yCA4P+nrivnLeY7vbGYNElV17VAGiUVTsX08RVYrazspugp1gkdVixh9QATvTnAAJgQATTrHdMEtrgXFvMuLCnNnEIGKAcAc2t0a6LpqwJUEAs9FUrEdPSltnfDQcqPbHWznV2uDXKhKkdSxiDoQSRvRJ9H9vtiLzLACZM403uKxJmODUAWKiiigBrtTDdZauJzI0n6Q1H3gVScJisubLLKYcEasoIjKRxJBQjv7xzrQKoe2bHU4lssQ29BMAq54jxDjL6mWs2ojxch8O4iiIbhKmMyzKmNQdZHCd4cRSxDD0wf4h+mPypjiLqs6aFW1H0WiCeIOokDhIrvq2HBz\/ADCfyg\/fWSxKHOy8U6hRCnTL2iPD6PhUhi7z5G3V\/wCZ7\/4agcNnj0eLd\/0jUm952QdjVlHE\/THhU9w7Ei125+4Ptb9NReLssbqy54MTlGXuHie\/nT3I54uB6l\/UT+VMcTaGZyzFsqr2iAOJJkCAeXGoJYnevqqMqCS27C66nTU8jrzqb2DhS17O2pRdAOypbQAeOUGT+8OHCoBsRmKqkACWJiFAAiR36mfdVy6O4Pq7I45nOdp4yeE+IAA91PoRvK5V8sk6KKK2khWcbV8\/e9o3xGtHrONq+fve0b4jTqOWKqYL7srzFn2a\/CKdU12V5iz7NfhFOqU8jFgKKKKgkK5uIGBVgCCIIIkEHiCDxFdVzcuBQWYgACSSYAHeSeFACT4O0QQbaENxBUEHWddNdTPrNN8f+zWg1291SAjKzvlWViCCTxEACPAVRelXlKy7mECwf999VPs04t\/EdO4NWR7W2k1+4XuXHvN9N2J+ydFHgIFbKejk1unwvqOpUJVMG2Y3p7sZS+8lwt2slgtm1HE5YPAcTyFc2vKXsm5lDFlyGVz2G3SOBWActYUEMTGn+cK+gVSdOlHuzpw8LUly2elNlbUwGLEWHs3QI3QBIAMiVIkAHUaVLWcMi9lFXlooGndpXldAQQymGGoIMEeojUVoXQvynXbJFrGsbtrgLsTcT+L6a\/iHjyztrsJr+GVIK8efubXRSWExKXEW5bYOjCVZTII7wRStQcwKr\/TLZwuWc+ua1JkcQp7UeqA0c8sc6sFBFRJXViGrmV38SDbBdQY1kaqSp19U\/Zrxroa9liPU0j75Fd7YwJw2Ja0sBXGdAeBHcDyI4eoA86jluoN1k1XThOnLUf5pXPlFp2IT8xzZVoO96TcR+8fGnOHZ5C5lgsPR5g\/xVF2rg3oPPkx5gdxr7cJ3dTx+kf71UnsWrqWPF290KPuE\/fTTDG2Cx7TZjHF2Ebvjl7M8uNNDft5M0gmJgnMZ7oM86661wgRFjSAW3QTHGAJ8dYqLEt8jrZGCOIxEEfNzJXvRD6UaQW0jmDNaDWbbBx4w19GJJS4AjE8YJgT3FGOvg3rNaTW6hbbwViwooopxYKzjavn73tG+I1o9ZxtXz972jfEadRyxVTBfdleYs+zX4RTqmuyvMWfZr8Ip1SnkYsBRRVR8o3Sj9jsQh+duaL4Dmajluyyys5qCuxbpT02w+DlSc9z6A5ev+w+6ss6ReUG9it1raZJkI05fWVVhm95I8KiMbs641j9qZs2div2a\/d\/eoU13aHhNOK3Te5\/DhJ\/9+b\/hGVqcneb\/AGWP7\/f+ES9zpBcbtW7B9dlT9k0imPX0rFv1qCh9fMfdUcK6U06ejotW2\/xx9hsOHw2vk2vsSdxA2tvUn0Do\/uic\/u+ymGWdf6TX20eFSBtq6ZtAw7R759LwPf8A91wddpZUfai7x+OV+V65PT+Ga9pqnX5T4Tw0+ydvPCfna973GlsgcY8dIpvikE\/59tOGWD\/hpC4v9prl9RnpJ0U0XPyU9MP2W9+y3m+YutuknS1cPr4K3PuMHvrdK8nX0kQfVXovyc7c\/a8BZuMZuIOqud+dNJPrEN\/NWmlPdweS8V0vTnvXfPzLNRRRTjklY6fbOz4frV7dnekccp7X9D7jWfLd4NxDCJ4Hv9XfWzOgIIIkEQR3g1i+3MAbGIu2Z7BzL4odQfs0PjNZq8O5R8O58OITMZEyBxX1\/wBxXLXrcru857PgfDxpBrkETHMaH+\/qr51wkeo93h40gt6wSuHx4EKAYnNERoup\/IU661z6Q3u8TDr3ajQgfYPGoHMZJkCBy1p7g8UxUcCdBx9JeH5FT6qixVvmw6vpmEmTxaO48HUAaTE++tC6I7S66wAxl7e43jA3W96wftrO3xBOqrx3hJ9IcRoOY0+2pPoTj+qxIUndvAIfXxtnw5p9lNoytIi9maZRRRWwYFZxtXz972jfEa0es42r5+97RviNOo5YqpgvuyvMWfZr8Ip1TXZXmLPs1+EU6pTyMWArB\/Ktjjc2jcSZFlUQDxKhz8dbxXmjpLjet2hjW777gepD1f5KK06JLrJvt\/gOO5r4EvYw7PgYnRTIHdrP\/VVZ1irh0Xts9t0HD\/P61W9pYYo5VhqPvr09KXMoi6kCPNAau2FIXpAnuqlZNJtClwx1ZqSwgnOD6SMPcFLD71Bphhlp5dfq7Vxzxg21\/icR9yyT6hXD1U91Nx8+PwdiMdtFvv2+fb64Gdq5IFdXBTbBn\/qnlxNPvrgaintke201TfTV\/XYY3B+daT5BsaRdxdid0ql0DuIJU\/cV+wVnF386uXkTuxtJl5NYcfY6EflUUH7RyPGIp0X69cG80UUVuPJBWc+VTB5XsXxpmm0x\/Ev\/ALfZWjVW\/KHhOswN087cXB\/Kdfwk1SavErLBkIBga8DH9K61nlw\/rTEsSONEnXXl\/esliEyQw1tmZEB1uOFA5EkwP6VcummyhhrlooItugXTk6ACfeMp9zVA+T\/D9Zj7IOoSbn\/FdPxFa0vpzgetwd0xLWx1o793tR61zD302MLwZW3DfkZt+0KeE67w0OjDiOH+SaRv3tQUMcCG7pIII8QwB99JW7oImeBzfbof6mvt0gAgmI+E\/wBv6Ugl8o2fZONF6zbuj01BI7jGo9xke6ndUvyZbSz2rtk8bbZh6mmfxKx94q6Vui7q5aLugrONq+fve0b4jWj1nG1fP3vaN8RrRRyylTBfdleYs+zX4RTqmuyvMWfZr8Ip1SnkYsBXk3FXSb11uZuOfeXM16yryltqxkxWJSOzeur9lwxWjSu0zVpoqTaZcPJ9tZUu5Tz5Hn\/kU56cYVc+cDQ6\/wBf7VStl3srg1oGOuC7YBBBMag+quzGe2an+wVdPJY5KEV\/z\/PVTPHXABlHE\/lNOca5BI4eqmDIOdbuossyOk32HGzsYwhTEcJM7o93Gne13UlFS4XA10XKJPONdfHwqOVas3RfYHXNLcOdYNQqXvRVmdHTUpu298LsJ7C2UWGYjhXG1BBIHKtE2p1GGsZVGsVmWNv52Y15rVWPUaGbkvXxGd6r15DcLmx167ySwR73dY+5DVEumtc8g+zitjEYgiOtuBFPeqA8P5nI91ZqC9ox+MzSpNef+mo0UUVtPKBTPbNjPh76fStuv2qRTyvjCQRQB5l64nwoF099N77lWK9zZaSt3Tp6\/GsthEfd59ZNM8jy5sVdY8VtR\/yddfw\/fWtOgIIIkEQR4Gse8i+KAxV5Cd5rUj3MJHr1n3VsdPh7oyHKZgmIw\/V3Llo69W5tn1A5f6A++uVHDxBU+7\/DUh0\/w+TaF8D0srj+ZBP3g1A9Ye89\/GsslZlYlu8nuMKY62s+cVlI\/lzfnb++tdrBOjeI6vGYZ+66o9zEA\/cTW91oo+6Wh3QVnG1fP3vaN8RrR6zjavn73tG+I1ro5ZWpgvuyvMWfZr8Ip1TXZXmLPs1+EU6pTyMWArzr5V9mGxtO8Y3bwW8vvGVvxKftr0VVA8sPRo4nCi\/bE3cNLQOLWyN8e6A38p76mEtruaNNPbUTZhYqVwW1GAykkj\/qoq2ad28KxBYe8V1qdW6O3KlcUxZzGT\/mlMCtLsSNK4IprqilpxXBoJ1q1bO2x1KQI\/rVSUmlC5OlY61Y10tOyU2ttZ7p1OlRk8a+CuXOlcWtK7OtTioR4PiWHuOlq2MzuQijvYmAPvr030e2UmFw1nDpwtoFnvPpMfEmT76zLyPdEmLDaF5YUAiwpHGdDd9XEL3yT3Vr1XoQsrs8t4rqVVq7Y4X3CiiinHKCiiigDzZ05wzWcdirajhcLieEMc3PwYVBwRqW0BmB3Hh\/njWpeXDYsNZxijQ\/NXD96nTvBI9y1lSv93E96nn\/AJ4UmSszPazsSuxNpvhr1u9b0a20juI5g+sSPfXoro9t2zjLQu2m\/iU9pD3MP8mvMavwjhwU93eTTrZ+Pe2wa1cZDyKMynjziKIysQpOPJffKrcH+oHKdRbQN4NqYPuIPvqo9caZ3MUzEszEsdZJkknjJPE0dee7nFUly7kxd8ktsZycTh\/bW\/jFejK88dBbZu7Qwqxp1gY6cllv\/WvQ9NprgZDLCs42r5+97RviNaPWcbV8\/e9o3xGtVHLIqYL7srzFn2a\/CKdU12V5iz7NfhFOqU8jFgKCKKKgkwzym9BzhbhxOHX\/AMdzLKP9pj+SHkeXDuqr7ExIDAMNDpXpm5bDAqwBBEEESCDxBB4isq6WeSnU3cAQJ1NljA\/\/ADbl\/CftFXjUcTr6PXRS2Vf2f5\/JTtp7FkZ0qv3LBXjU8cVjMGSl+y6ct9dD6m4H1imWL2kj6hYn7Ku9Rxk7lOMZcqzRGqtdpbnT7a5a6vMwO6pjYuwsXioGHsOw+mZVB\/M0D7JNZp1XLA2U4UleTS+fH+fQjXRRxn8qt3k86DtjHF++uXDKdAdDeI5D9zvPPgO8W3oz5K7Nsi5jGF9xqLYkWgfGdX98DwrRUUAAAQBoAOAFLjSu7yOJrfFdycKX8\/juCIAAAAABAA0AHcK6oop5wgooooAKKKKAGm1dnW8RZuWbq5kcZSP6juIOoPeK80dLej97A3zYcGJJS5GjgnQ+rXUciTyivUVRnSHYVjGWjavLI4qw7SN9JTyP3HnUNXFzhflZPLLXYLHVYEA8QRMaR\/3XYvcd4aAHQa8vAd9W3pb5McXgw7WQb1njmRZI19K2eHrGnqqlPnUiRGmVh1ZzaaH0dNINLaFN2yPBdHqB7Pv\/AM+2u+sZfd75Y\/591NsLZuuwtqjuWO6QCWJ\/cUa\/b91al0C8l93rBexi5La6rbnebxYDh79fChRuG6\/C59fQlvIxsBlV8XcWC3zdqRG76TD1nQeo1qFc2rYUBVAAAgAcAK6piVh8I7VYKzjavn73tG+I1o9ZxtXz972jfEafRyylTBatm7ewws2gbmoRQd1vojwpz8ocN9Z+Fv00UVd0kVVRh8ocN9Z+Fv00fKHDfWfhb9NFFR0kHUYfKHDfWfhb9NHyhw31n4W\/TRRR0kHUZy+3cKRBcEHkUYj4ajr42U\/bs2G9dif\/AEooo6USVVkj5hRsq2Zt2bCHvWxB+5Kk12\/hRwufhb9NFFHSiDqyeT78ocN9Z+Fv00fKHDfWfhb9NFFHSRHUYfKHDfWfhb9NHyhw31n4W\/TRRR0kHUYfKHDfWfhb9NHyhw31n4W\/TRRR0kHUYfKHDfWfhb9NHyhw31n4W\/TRRR0kHUYfKHDfWfhb9NHyhw31n4W\/TRRR0kHUYfKHDfWfhb9NNMXjtn3dbi23I+laLfmtFFHSiHUZ1htpYC3rbyJ\/DaK\/ktOflDhvrPwt+miijpRDqMPlDhvrPwt+mj5Q4b6z8Lfpooo6SDqMPlDhvrPwt+mqHtLaFo3rpDaF2I0P0j4UUUynTSZSdRs\/\/9k=\" alt=\"Las Matem\u00e1ticas desde el siglo XIX hasta la actualidad | Historia de las  Matem\u00e1ticas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT2MoClTaMhZS44ok-tjxZ9bKxoJ0q394rtSQ&amp;usqp=CAU\" alt=\"Superficie de Riemann correspondiente a la transformaci\u00f3n w = s 1\/3 |  Download Scientific Diagram\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Para Riemann, la geometr\u00eda de Euclides era particularmente est\u00e9ril cuando se la comparaba con la rica diversidad del mundo.<span style=\"mso-spacerun: yes;\"> En ninguna parte ver\u00eda Riemann las figuras geom\u00e9tricas planas idealizadas por Euclides.<span style=\"mso-spacerun: yes;\"> Las monta\u00f1as, las olas del mar, las nubes y los torbellinos no son c\u00edrculos, tri\u00e1ngulos o cuadrados perfectos, sino objetos curvos que se doblan y retuercen en una diversidad infinita.<span style=\"mso-spacerun: yes;\"> Riemann, ante aquella realidad se rebel\u00f3 contra la aparente precisi\u00f3n matem\u00e1tica de la geometr\u00eda griega, cuyos fundamentos., descubri\u00f3 el, estaban basados en definitiva sobre las arenas movedizas del sentido com\u00fan y la intuici\u00f3n, no sobre el terreno firme de la l\u00f3gica y la realidad del mundo.<\/span><\/span><\/span><\/p>\n<p style=\"text-align: justify;\">Aunque os pueda parecer que algunos de los temas aqu\u00ed tratamos se apartan del motivo de la p\u00e1gina, os puedo asegurar que todo, absolutamente todo de lo que aqu\u00ed se habla, est\u00e1 directamente relacionado con el Universo que, al fin y al cabo, es lo que tratamos de llevar a todos.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a 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href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=El+Universo+siempre+est%C3%A1+presente&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F13%2Fano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-33%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Hace mucho tiempo ya desde que mir\u00e1bamos el cielo asombrados ante un eclipse de Sol. Cada civilizaci\u00f3n a lo largo de la Historia entendi\u00f3 el fen\u00f3meno natural de una manera distinta, seg\u00fan los conocimientos que pose\u00edan, 0, tambi\u00e9n, seg\u00fan interesaba a los mandatarios de turno. Hechiceros y chamanes, religiosos y estudiosos m\u00e1s tardes eran los [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[51],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/560"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=560"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/560\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=560"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=560"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=560"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}