{"id":8671,"date":"2026-03-25T06:53:02","date_gmt":"2026-03-25T05:53:02","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=8671"},"modified":"2026-03-25T06:56:11","modified_gmt":"2026-03-25T05:56:11","slug":"%c2%bfes-igual-el-universo-en-todas-partes","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2026\/03\/25\/%c2%bfes-igual-el-universo-en-todas-partes\/","title":{"rendered":"\u00bfEs igual el Universo en todas partes?"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Unos pilotos de EE.UU. reconocieron que han visto ovnis: \u00bfqu\u00e9 hace el Pent\u00e1gono para investigar el fen\u00f3meno? - BBC News Mundo\" \/><img decoding=\"async\" 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\" alt=\"Caso Roswell - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQpkIDF0QiYLduheSSSnSvD335uS_z9im-grA&amp;usqp=CAU\" alt=\"Ufolog\u00eda en Chile: Los mejores destinos para el avistamiento de OVNIS | Chile Travel\" width=\"388\" height=\"182\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQaWNou0y6aTo95WOCuj2q4oudGyrtNYCXATQ&amp;usqp=CAU\" alt=\"Qu\u00e9 misterios se esconden tras los llamados Ni\u00f1os \u00cdndigo? 1\/2 | El Tambor.es\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>La curiosidad siempre nos ha empujado a querer asomarnos al lugar del suceso, sin pensar en los posibles riesgos, los testigos del acontecimiento se acercan al lugar.<\/strong><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/isR34q2WkdQ\/sddefault.jpg?v=63f51eb5\" alt=\"Noche de Misterio: Naves nodrizas en la Tierra - YouTube\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En libros de Ciencia Ficci\u00f3n, no pocas veces hemos le\u00eddo sobre una nave extraterrestre que cae en la Tierra. La escena que describen era la que se pod\u00eda esperar despu\u00e9s de la ca\u00edda de una nave en plena monta\u00f1a. Los pocos testigos que por el lugar estaban, llamaron a las autoridades que enviaron, de inmediato, a personal especializado en este tipo de investigaciones.\u00a1<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ3PmAso_S7Cqa54uS7wGo7GH4XQnCU0fBlkQ&amp;usqp=CAU\" alt=\"CyD\" width=\"390\" height=\"183\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQSf1I9mUG37MgHAoSrtlVbS87-U4UAQopp7g&amp;usqp=CAU\" alt=\"Un meteorito que solo roz\u00f3 la Tierra pudo ser la causa del desastre de Tunguska | Ciencia\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;Mira, un trazo de la nave ca\u00edda, \u00bfde qu\u00e9 materiales estar\u00e1 hecha? Nunca he visto algo as\u00ed! \u00bfDe d\u00f3nde vendr\u00e1n estos seres, de qu\u00e9 estar\u00e1 conformado su mundo? Esto preguntaba uno de los investigadores al otro que con \u00e9l, recog\u00eda muestras de aquella extra\u00f1a nave ca\u00edda y que, seg\u00fan el seguimiento hecho en su acercamiento a la Tierra, ven\u00eda de m\u00e1s all\u00e1 de los confines del Sistema Solar y, qui\u00e9n sabe de d\u00f3nde pudieron partir. Sin embargo, el material que recog\u00edan, deber\u00eda ser el mismo que est\u00e1 repartido por todo el Universo.<\/p>\n<p style=\"text-align: justify;\">Veamos los materiales m\u00e1s densos del Universo:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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alt=\"Rodio, rutenio, osmio, iridio\u2026 los metales preciosos m\u00e1s desconocidos - Oroinformaci\u00f3n\" width=\"327\" height=\"217\" \/><img decoding=\"async\" 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\" alt=\"S\u00edmbolo de iridio - iridio en lengua espa\u00f1ola - elemento n\u00famero 77 d\u2026 | Tabla periodica de los elementos, Tabla periodica de los elementos quimicos, Tabla periodica\" \/><\/p>\n<p style=\"text-align: justify;\">El Iridio tiene una Densidad de 22.560 Kg\/m<sup>3<\/sup>\u00a0. Es decir, es m\u00e1s denso que el n\u00facleo terrestre que pesa 13.000 Kgs\/m<sup>3.<\/sup><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Osmio. Tabla Periodica. Revista C2\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSwZaE14gPw7ZCQiZ0FPtgVIxqI8mx-X29wrA&amp;usqp=CAU\" alt=\"saber si ocupa lugar: \u00bfCu\u00e1l es el elemento m\u00e1s denso de la Tierra?\" \/><\/p>\n<p style=\"text-align: justify;\">Osmio que tiene una Densidad de 22.570 Kgs\/m<sup>3<\/sup>\u00a0. Es posiblemente el metal m\u00e1s denso del Universo y se utiliza en aleaciones con el Platino.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Hassio - EcuRed\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u25b7 Hassio - Propiedades del Hassio\" \/><\/p>\n<p style=\"text-align: justify;\">Densidad de 40.700 Kgs\/m<sup>3 .\u00a0<\/sup>\u00a0No es un elemento Natural<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/f\/f6\/Afiche_del_sol.svg\" alt=\"N\u00facleo solar - Wikipedia, la enciclopedia libre\" width=\"505\" height=\"333\" \/><\/p>\n<p style=\"text-align: justify;\">El N\u00facleo del Sol tiene una Densidad de 150.000 Kgs\/m<sup>3<\/sup> . Es la densidad media del n\u00facleo estelar. Sin embargo, a partir de aqu\u00ed, las cosas parecen de Ciencia Ficci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/elseptimocielo.fundaciondescubre.es\/files\/2015\/01\/NGC2392-756x442.jpg\" alt=\"Qu\u00e9 es una enana blanca? - El S\u00e9ptimo Cielo - Astronom\u00eda Andaluza\" width=\"578\" height=\"338\" \/><\/p>\n<p>El puntito blanco del centro es la <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.nationalgeographic.com.es\/medio\/2019\/01\/17\/nucleo-cristalizado-de-una-enana-blanca_a3f394dc_700x525.jpg\" alt=\"Una estrella convertida en piedra\" width=\"567\" height=\"425\" \/><\/p>\n<p style=\"text-align: justify;\">Densidad de una Enana Blanca es de\u00a0<span style=\"font-size: 1.17em;\">10.000.000.000 kg\/m3. El sat\u00e9lite GAIA de la ESA, pudo comprobar por primera vez como se solidifica\u00a0 (o cristaliza) una estrella como el Sol al final de su vida, cuando se convierte en Gigante roja primero y <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> despu\u00e9s. La <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> es 66.000 veces m\u00e1s densa que el Sol.\u00a0<\/span><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/bp2.blogger.com\/_Vea_3vg0ArY\/SJEKOx0AicI\/AAAAAAAABbg\/b8swsFqCaZY\/s320\/catseye_420.jpg\" alt=\"La nebulosa Ojo de Gato | KosmosLogos\" width=\"498\" height=\"498\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">El punto blanco del centro de la Nebulosa planetaria es la <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> que radia en ultravioleta e ioniza el material de la Nebulosa. A este final se llega debido al Principio de exclusi\u00f3n de Pauli.<\/p>\n<\/blockquote>\n<blockquote>\n<div>\n<div>\n<div>\n<div style=\"text-align: justify;\">&#8220;Los productos de las reacciones nucleares de fusi\u00f3n que tuvieron lugar durante las etapas previas en la vida de la estrella) junto a trazas de otros elementos qu\u00edmicos, como los is\u00f3topos\u00a022Ne (ne\u00f3n),\u00a025Mg (magnesio) y\u00a054Fe (hierro). Las enanas blancas tienen una masa similar a la del Sol, pero un tama\u00f1o equiparable al de la Tierra. Su densidad alcanza valores formidables, del orden de una tonelada por cent\u00edmetro c\u00fabico.&#8221;<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div><\/div>\n<div><\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/1.bp.blogspot.com\/-wucyV32JtOw\/W89yEo06Z6I\/AAAAAAAAJtY\/0jPEPft_KJ4lTtJxWhzMZJi9C_Xi0akRACLcBGAs\/s1600\/neutron-star.jpg\" alt=\"Qu\u00e9 pasar\u00eda si traj\u00e9semos un trozo de estrella de neutrones a la Tierra? \u2013 Ciencia de Sof\u00e1\" width=\"471\" height=\"278\" \/><\/div>\n<div><\/div>\n<div>\n<div>\n<div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\"><strong>&#8220;Su densidad es tan alta que si llen\u00e1ramos una botella de 1 litro con el material de su corteza y la traj\u00e9ramos a la Tierra, esa botella pesar\u00eda tanto como 71 millones de ballenas azules<\/strong>. En cambio, una botella llena de\u00a0<strong><a href=\"https:\/\/es.wikipedia.org\/wiki\/Osmio\" target=\"_blank\" rel=\"noopener\">osmio<\/a><\/strong>, el elemento m\u00e1s denso de la tabla peri\u00f3dica, \u00abs\u00f3lo\u00bb pesar\u00eda 22,3 kilos.&#8221;<\/div>\n<div data-dynamic-load=\"article-download-link\">&#8220;Una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> puede contener 500\u00a0000 veces la masa de la Tierra en una esfera de un di\u00e1metro de una decena de\u00a0<a title=\"Kil\u00f3metro\" href=\"https:\/\/es.wikipedia.org\/wiki\/Kil%C3%B3metro\">kil\u00f3metros<\/a>.&#8221;<\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\">&#8220;Una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> t\u00edpica tiene una masa entre 1,35 y 2,1 masas solares,<sup id=\"cite_ref-Kiziltan_1-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-Kiziltan-1\">1<\/a><\/sup>\u200b<sup id=\"cite_ref-Kiziltan_Kottas_Thorsett_2-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-Kiziltan_Kottas_Thorsett-2\">2<\/a><\/sup>\u200b<sup id=\"cite_ref-ask_astro_3-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-ask_astro-3\">3<\/a><\/sup>\u200b<sup id=\"cite_ref-nota-1_4-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-nota-1-4\">a<\/a><\/sup>\u200b con un radio correspondiente aproximado de 12 km.<sup id=\"cite_ref-Haensel_5-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-Haensel-5\">4<\/a><\/sup>\u200b<sup id=\"cite_ref-nota-2_6-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-nota-2-6\">b<\/a><\/sup>\u200b En cambio, el radio del\u00a0<a title=\"Sol\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sol\">Sol<\/a>\u00a0es de unas 60\u00a0000 veces esa cifra. Las estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> tienen densidades totales de 3,7\u00d710<sup>17<\/sup>\u00a0a 5,9\u00d710<sup>17<\/sup>\u00a0kg\/m\u00b3 (de 2,6\u00d710<sup>14<\/sup>\u00a0a 4,1\u00d710<sup>14<\/sup>\u00a0veces la densidad del Sol),<sup id=\"cite_ref-nota-3_7-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-nota-3-7\">c<\/a><\/sup>\u200b comparable con la densidad aproximada de un n\u00facleo at\u00f3mico de 3\u00d710<sup>17<\/sup>\u00a0kg\/m\u00b3.<sup id=\"cite_ref-calculating_density_8-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-calculating_density-8\">5<\/a><\/sup>\u200b La densidad de una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> var\u00eda desde menos de 1\u00d710<sup>9<\/sup>\u00a0kg\/m\u00b3 en la corteza, aumentando con la profundidad a m\u00e1s de 6\u00d710<sup>17<\/sup>\u00a0u 8\u00d710<sup>17<\/sup>\u00a0kg\/m\u00b3 a\u00fan m\u00e1s adentro (m\u00e1s denso que un n\u00facleo at\u00f3mico).<sup id=\"cite_ref-Miller_9-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones#cite_note-Miller-9\">6<\/a><\/sup>\u200b Esta densidad equivale aproximadamente a la masa de un\u00a0<a title=\"Boeing 747\" href=\"https:\/\/es.wikipedia.org\/wiki\/Boeing_747\">Boeing 747<\/a>\u00a0comprimido en el tama\u00f1o de un peque\u00f1o grano de arena.&#8221;<\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\">\n<h3>Densidad de la Estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>: 10^17 kg\/m3<\/h3>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Diferentes muertes de una estrella | Estrellas\" width=\"418\" height=\"234\" \/><\/p>\n<p><strong>\u00a0 \u00a0 \u00a0 \u00a0 Evoluci\u00f3n estelar en funci\u00f3n de sus masas<\/strong><\/p>\n<\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\">&#8220;!Una\u00a0<strong>estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a><\/strong>\u00a0es un tipo de\u00a0<a title=\"Remanente estelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Remanente_estelar\">remanente estelar<\/a>\u00a0resultante del colapso gravitacional de una estrella\u00a0<a title=\"Supergigante\" href=\"https:\/\/es.wikipedia.org\/wiki\/Supergigante\">supergigante<\/a>\u00a0masiva despu\u00e9s de agotar el combustible en su n\u00facleo y explotar como una\u00a0<a title=\"Supernova\" href=\"https:\/\/es.wikipedia.org\/wiki\/Supernova\">supernova<\/a>\u00a0tipo II, tipo Ib o tipo Ic. Como su nombre indica, estas estrellas est\u00e1n compuestas principalmente de\u00a0<a title=\"Neutr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Neutr%C3%B3n\">neutrones<\/a>, m\u00e1s otro tipo de part\u00edculas tanto en su corteza s\u00f3lida de hierro, como en su interior, que puede contener tanto\u00a0<a title=\"Prot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Prot%C3%B3n\">protones<\/a>\u00a0y\u00a0<a title=\"Electr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electr%C3%B3n\">electrones<\/a>, como\u00a0<a title=\"Pion\" href=\"https:\/\/es.wikipedia.org\/wiki\/Pion\"><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/a>\u00a0y\u00a0<a title=\"Ka\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Ka%C3%B3n\"><a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a><\/a>. Las estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> son muy calientes y se apoyan en contra de un mayor colapso mediante\u00a0<a title=\"Materia degenerada\" href=\"https:\/\/es.wikipedia.org\/wiki\/Materia_degenerada\">presi\u00f3n de degeneraci\u00f3n cu\u00e1ntica<\/a>, debido al fen\u00f3meno descrito por el\u00a0<a title=\"Principio de exclusi\u00f3n de Pauli\" href=\"https:\/\/es.wikipedia.org\/wiki\/Principio_de_exclusi%C3%B3n_de_Pauli\"><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli<\/a>. Este principio establece que dos <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> (o cualquier otra part\u00edcula\u00a0<a title=\"Fermi\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fermi%C3%B3n\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a>ica<\/a>) no pueden ocupar el mismo espacio y\u00a0<a title=\"Estado cu\u00e1ntico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estado_cu%C3%A1ntico\">estado cu\u00e1ntico<\/a>\u00a0simult\u00e1neamente.&#8221;<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/blockquote>\n<div data-dynamic-load=\"article-download-link\"><\/div>\n<blockquote>\n<div>\n<div>\n<div>\n<div data-dynamic-load=\"article-download-link\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/i2.wp.com\/farm9.staticflickr.com\/8303\/7800282804_5e3e754cff.jpg\" alt=\"Experimentos revelan nuevas t\u00e9cnicas para estudiar el plasma de quarks-gluones | Ciencia Kanija 2.0\" \/><\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\">\n<h3>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Plasma de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>: 10^19 kg\/m3<\/h3>\n<\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\">&#8220;Seguimos con cosas incre\u00edbles. Y a partir de ahora son tan asombrosas que su presencia de forma natural no se ha observado. Empecemos esta nueva etapa con el conocido como \u201c<a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>\u201d. Se trata de un estado de la materia que se cree que era la forma en la que se encontraba el Universo\u00a0apenas unos milisegundos despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.<\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\">Todo lo que dar\u00eda lugar al Cosmos estaba contenido en este <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> asombrosamente denso. Su posible existencia en los or\u00edgenes del Universo se demostr\u00f3 cuando, en 2011, cient\u00edficos del\u00a0Gran Colisionador de Hadrones consiguieron crear la sustancia\u00a0en cuesti\u00f3n haciendo colisionar (valga la redundancia) \u00e1tomos de plomo entre ellos a la (casi) velocidad de la luz.&#8221;<\/div>\n<div data-dynamic-load=\"article-download-link\"><\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/8b31164b84323282f1a92ab7ca241a3bc4403041\" alt=\"{\\displaystyle \\rho _{P}={\\frac {m_{P}}{l_{P}^{3}}}={\\frac {c^{5}}{\\hbar G^{2}}}}\" \/><\/div>\n<div data-dynamic-load=\"article-download-link\"><\/div>\n<div style=\"text-align: justify;\" data-dynamic-load=\"article-download-link\">&#8220;Llegamos a la densidad de Planck. La part\u00edcula de Planck es una hipot\u00e9tica part\u00edcula subat\u00f3mica que se define como un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> en miniatura. Y muy miniatura. Para entenderlo \u201cf\u00e1cilmente\u201d, imaginemos esta part\u00edcula\u00a0como un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, pero 13 millones de cuatrillones de veces m\u00e1s pesada y varios trillones de veces m\u00e1s peque\u00f1a.&#8221;<\/div>\n<\/div>\n<div>\n<h3>Part\u00edcula de Planck: 10^96 kg\/m3<\/h3>\n<\/div>\n<\/div>\n<div style=\"text-align: justify;\">Y como un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> es un punto del espacio en el que la densidad es tan alta que genera una gravedad de la que ni siquiera la luz puede escapar, de ah\u00ed que digamos que una part\u00edcula de Planck es un\u00a0\u201c<a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> en miniatura\u201d.<\/div>\n<\/div>\n<\/blockquote>\n<div><\/div>\n<blockquote>\n<div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQIiFgoy_e36KTU81-TXk145SMmHtajCmooQA&amp;usqp=CAU\" alt=\"Interstellar': la primera imagen real de un agujero negro confirma el rigor cient\u00edfico de la pel\u00edcula de Nolan\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">&#8220;El <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> es el objeto m\u00e1s denso del Universo. Y nunca nada le quitar\u00e1 este trono porque, b\u00e1sicamente, las leyes de la f\u00edsica impiden que haya algo m\u00e1s denso. Un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> es una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> en el espacio, es decir,\u00a0un punto de infinita masa sin volumen, por lo que, por matem\u00e1ticas, la densidad es infinita. Y esto es lo que hace que genere una <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> tan alta que ni la luz puede escapar de su atracci\u00f3n. M\u00e1s all\u00e1 de esto, no sabemos (y seguramente nunca lo haremos) qu\u00e9 sucede en su interior. Todo son suposiciones.&#8221;<\/div>\n<\/div>\n<\/blockquote>\n<div>\n<div>\n<div>\n<div>\n<div><\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div>\n<div>\n<div>\n<div><img decoding=\"async\" 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\" alt=\"Aplicaciones y obtenciones de las aleaciones no ferrosas\" \/><img decoding=\"async\" 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alt=\"Las reacciones mas Extra\u00f1as - Ciencia y educaci\u00f3n en Taringa!\" \/><img decoding=\"async\" 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\" alt=\"Aleaciones magnetocal\u00f3ricas de tierras raras para dispositivos de refrigeraci\u00f3n - Mantenimiento Industrial\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/1.bp.blogspot.com\/-Zo_W46qBaZM\/U7agUeRX4JI\/AAAAAAAAAOQ\/irtoJj8ZhsA\/s1600\/aleaciones.jpg\" alt=\"PURA QU\u00cdMICA!: Soluciones en estado s\u00f3lido: las aleaciones\" width=\"325\" height=\"212\" \/><\/div>\n<div><\/div>\n<div>\u00a0 \u00a0\u00a0<strong>\u00a0 \u00a0 Es posible que se puedan realizar aleaciones que no conocemos<\/strong><\/div>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\"><span style=\"text-align: justify;\">Sabiendo todo esto sobre los materiales que existen en nuestro Universo, tambi\u00e9n sabemos que lo \u00fanico que puede diferir, es la forma en que se utilice, el tratamiento que se le pueda dar, y, sobre todo el poseer el conocimiento y la tecnolog\u00eda necesarios para poder obtener, el m\u00e1ximo resultado de las propiedades que dicha materia encierra, llevando a cabo aleaciones con t\u00e9cnicas para nosotros desconocidas. Porque, en \u00faltima instancia \u00bfes en verdad inerte la materia?<\/span><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Descubrieron una de las estrellas de neutrones m\u00e1s densas jam\u00e1s detectada - Infobae\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfOs pod\u00e9is imaginar que pudi\u00e9ramos manejar el material de la estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> para hacer veh\u00edculos espaciales\u00a0 indestructibles?<\/p>\n<\/blockquote>\n<p><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/99\/00\/3a\/99003ab7327cd3e4ab09af2c22809273.gif\" alt=\"SOMOS AGUA | Paisajes, Foto, Gifs\" \/><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/blogger.googleusercontent.com\/img\/b\/R29vZ2xl\/AVvXsEjinsSQ6vOkJT3wYEdUb_xiadzPEURXHygxKur50GuL1AUgO7pwIFd8E1aE4K3zUgI3_3JVwcqEjn2VeZBBK_k49us7Zxc51gZNXq6Tdbly1EE-QrNwNM1oVEiCs2VcsyduQBycBDgryNarR1pNdl8Cn7UYc_ciDpFy-R5dftEpNNRlk1Pp8m56Uyze\/w400-h225\/M5aR.gif\" width=\"601\" height=\"338\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, son muchas las cosas que nos quedan por aprender e incluso, el agua tan familiar en nuestras vidas esconde secretos que ahora se est\u00e1n desvelando, Alg\u00fan d\u00eda conoceremos la verdadera &#8220;personalidad&#8221; de \u00e9ste l\u00edquido elemento y de la luz, y, entonces, seremos un poco m\u00e1s sabios,<\/p>\n<p>El Agua y la Luz son esenciales para la Vida. Sin embargo, a\u00fan esconden secretos que debemos desvelar<\/p>\n<p style=\"text-align: justify;\">Tiene y encierra tantos misterios la materia que estamos a\u00fan y a\u00f1os-luz de saber y conocer sobre su verdadera naturaleza. Nos podr\u00edamos preguntar miles de cosas que no sabr\u00edamos contestar.\u00a0 Nos maravillan y asombran fen\u00f3menos naturales que ocurren ante nuestros ojos pero que tampoco sabemos, en realidad, a que son debidos.\u00a0 Si, sabemos ponerles etiquetas como, por ejemplo, la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, la fisi\u00f3n espont\u00e1nea que tiene lugar en algunos elementos como el protactinio o el torio y, con mayor frecuencia, en los elementos que conocemos como transur\u00e1nicos. Los que est\u00e1n m\u00e1s all\u00e1 del Uranio y que son artificiales, no se encuentran libres en el Universo.<\/p>\n<p style=\"text-align: justify;\">Algunos son:<\/p>\n<p>&nbsp;<\/p>\n<div>\n<table style=\"width: 150px;\" border=\"3\" cellspacing=\"5\">\n<tbody>\n<tr bgcolor=\"&quot;#FF8000\">\n<td>AT\u00d3MICO<\/td>\n<td>NOMBRE<\/td>\n<td>S\u00cdMBOLO<\/td>\n<td>MASA AT\u00d3MICA<\/td>\n<\/tr>\n<tr>\n<td>92<\/td>\n<td>uranio<\/td>\n<td>U<\/td>\n<td>283,03<\/td>\n<\/tr>\n<tr>\n<td>93<\/td>\n<td>neptunio<\/td>\n<td>Np<\/td>\n<td>237,048<\/td>\n<\/tr>\n<tr>\n<td>94<\/td>\n<td>plutonio<\/td>\n<td>Pu<\/td>\n<td>244<\/td>\n<\/tr>\n<tr>\n<td>95<\/td>\n<td>amercio<\/td>\n<td>Am<\/td>\n<td>243<\/td>\n<\/tr>\n<tr>\n<td>96<\/td>\n<td>curio<\/td>\n<td>Cm<\/td>\n<td>247<\/td>\n<\/tr>\n<tr>\n<td>97<\/td>\n<td>berquelio<\/td>\n<td>Bk<\/td>\n<td>247<\/td>\n<\/tr>\n<tr>\n<td>98<\/td>\n<td>californio<\/td>\n<td>Cf<\/td>\n<td>252<\/td>\n<\/tr>\n<tr>\n<td>99<\/td>\n<td>Einstenio<\/td>\n<td>Es<\/td>\n<td>254<\/td>\n<\/tr>\n<tr>\n<td>100<\/td>\n<td>fermio<\/td>\n<td>Fm<\/td>\n<td>257<\/td>\n<\/tr>\n<tr>\n<td>101<\/td>\n<td>mendelevio<\/td>\n<td>Md<\/td>\n<td>258<\/td>\n<\/tr>\n<tr>\n<td>102<\/td>\n<td>nobelio<\/td>\n<td>No<\/td>\n<td>259<\/td>\n<\/tr>\n<tr>\n<td>103<\/td>\n<td>laurencio<\/td>\n<td>Lr<\/td>\n<td>260<\/td>\n<\/tr>\n<tr>\n<td>104<\/td>\n<td>rutherfordio<\/td>\n<td>Rf<\/td>\n<td>261<\/td>\n<\/tr>\n<tr>\n<td>105<\/td>\n<td>dubnio<\/td>\n<td>Db<\/td>\n<td>262<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p><a href=\"https:\/\/quimicaeneljme.files.wordpress.com\/2014\/02\/sin-tc3adtulo1.png\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/quimicaeneljme.files.wordpress.com\/2014\/02\/sin-tc3adtulo1.png?w=295&amp;h=300\" alt=\"Sin t\u00edtulo\" width=\"295\" height=\"300\" data-attachment-id=\"260\" data-permalink=\"https:\/\/quimicaeneljme.wordpress.com\/2014\/02\/23\/elementos-transuranicos\/sin-titulo-2\/\" data-orig-file=\"https:\/\/quimicaeneljme.files.wordpress.com\/2014\/02\/sin-tc3adtulo1.png\" data-orig-size=\"644,654\" data-comments-opened=\"1\" data-image-meta=\"{&quot;aperture&quot;:&quot;0&quot;,&quot;credit&quot;:&quot;&quot;,&quot;camera&quot;:&quot;&quot;,&quot;caption&quot;:&quot;&quot;,&quot;created_timestamp&quot;:&quot;0&quot;,&quot;copyright&quot;:&quot;&quot;,&quot;focal_length&quot;:&quot;0&quot;,&quot;iso&quot;:&quot;0&quot;,&quot;shutter_speed&quot;:&quot;0&quot;,&quot;title&quot;:&quot;&quot;}\" data-image-title=\"Sin t\u00edtulo\" data-image-description=\"\" data-medium-file=\"https:\/\/quimicaeneljme.files.wordpress.com\/2014\/02\/sin-tc3adtulo1.png?w=295\" data-large-file=\"https:\/\/quimicaeneljme.files.wordpress.com\/2014\/02\/sin-tc3adtulo1.png?w=614\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<div id=\"atatags-370373-5fe6e53bb6e9f\">\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.catedraenresauco.com\/wp-content\/uploads\/2015\/09\/la-radioactividad-05b.png\" alt=\"La radiactividad - Catedra Enresa-UCO\" width=\"546\" height=\"305\" \/><\/div>\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">A medida que los n\u00facleos se hacen m\u00e1s grandes, la probabilidad de una fisi\u00f3n espont\u00e1nea aumenta.\u00a0 En los elementos m\u00e1s pesados de todos (einstenio, fermio y mendelevio), esto se convierte en el m\u00e9todo m\u00e1s importante de ruptura, sobre pasando a la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 55px;\" src=\"http:\/\/spinoff.nasa.gov\/spinoff2000\/images\/15.JPG\" alt=\"\" width=\"277\" height=\"284\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 \u00a1Parece que la materia est\u00e1 viva!<\/strong><\/p>\n<p style=\"text-align: justify;\">Son muchas las cosas que desconocemos y, nuestra curiosidad nos empuja continuamente a buscar esas respuestas. El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n son notables por sus peque\u00f1as masas (s\u00f3lo 1\/1.836 de la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, el anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o anti<a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>), y, por lo tanto, han sido denominados <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> (de la voz griega lentos, que significa \u201cdelgado\u201d).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"JJ Thomson Biograf\u00eda: El hombre que descubri\u00f3 el electr\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">Aunque el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> fue descubierto en 1.897 por el f\u00edsico brit\u00e1nico Josepth John Thomson (1856-1940), el problema de su estructura, si la hay, no est\u00e1 resuelto.\u00a0 Conocemos su masa y su carga negativa que responden a 9,1093897 (54)x10<sup>-31<\/sup>kg la primera y, 1,602 177 33 (49)x10<sup>-19<\/sup> culombios, la segunda, y tambi\u00e9n su radio cl\u00e1sico: \u00a0no se ha descubierto a\u00fan ninguna part\u00edcula que sea menos cursiva que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (o positr\u00f3n) y que lleve\u00a0 una carga el\u00e9ctrica, sea lo que fuese (sabemos como act\u00faa y c\u00f3mo medir sus propiedades, pero aun no sabemos qu\u00e9 es), tenga asociada un m\u00ednimo de masa, y que esta es la que se muestra en el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, es una maravilla en s\u00ed mismo.\u00a0 El Universo no ser\u00eda como lo conocemos si el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (esa cosita \u201cinsignificante\u201d), fuese distinto a como es, bastar\u00eda un cambio infinitesimal para que, por ejemplo, nosotros no pudi\u00e9ramos estar aqu\u00ed ahora para poder construir conjuntos tan bellos como el que abajo podemos admirar.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Primeras im\u00e1genes de \u00e1tomos en movimiento en una mol\u00e9cula\" \/><img decoding=\"async\" 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\" alt=\"Mol\u00e9culas, \u00e1tomos Y Part\u00edculas En Movimiento Ilustraciones Vectoriales, Clip Art Vectorizado Libre De Derechos. Image 23297415.\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a1No por peque\u00f1o, se es insignificante! La enorme complejidad del \u00e1tomo lo hace importante<\/p>\n<p style=\"text-align: justify;\">Record\u00e9moslo, todo lo grande est\u00e1 hecho de cosas peque\u00f1as. En realidad, existen part\u00edculas que no tienen en absoluto asociada en ellas ninguna masa (es decir, ninguna masa en reposo).\u00a0 Por ejemplo, las ondas de luz y otras formas de radiaci\u00f3n electromagn\u00e9ticas se comportan como part\u00edculas (<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en su efecto fotoel\u00e9ctrico y De Broglie en la difracci\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Esta manifestaci\u00f3n en forma de part\u00edculas de lo que, de ordinario, concebimos como una onda se denomina <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, de la palabra griega que significa \u201cluz\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSX1Sr0eNductY9bFzxB5cN1RKruneG7qTycA&amp;usqp=CAU\" alt=\"Logran la primera imagen de una part\u00edcula de luz\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es Fot\u00f3n? \u00bb Su Definici\u00f3n y Significado [2020]\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 A la izquierda la imagen captada de un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, la otra imagen es una conjetura de como ser\u00eda<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene una masa de 1, una carga el\u00e9ctrica de o, pero posee un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1, por lo que es un <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a>. \u00bfC\u00f3mo se puede definir lo que es el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>? Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> toman parte en las reacciones nucleares, pero el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de las part\u00edculas implicadas antes y despu\u00e9s de la reacci\u00f3n deben permanecer inmutadas (conservaci\u00f3n del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>).\u00a0 La \u00fanica forma que esto suceda en las reacciones nucleares que implican a los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> radica en suponer que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1. El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no se considera un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, puesto que este termino se reserva para la familia formada por el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y la part\u00edcula Tau con sus correspondientes <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>: V<sub>e<\/sub>, V<sub>u<\/sub> y V<sub>T.<\/sub><\/p>\n<p style=\"text-align: justify;\">Existen razones te\u00f3ricas para suponer que, cuando las masas se aceleran (como cuando se mueven en \u00f3rbitas el\u00edpticas en torno a otra masa o llevan a cabo un colapso gravitacional), emiten energ\u00eda en forma de ondas gravitacionales.\u00a0 Esas ondas pueden as\u00ed mismo poseer aspecto de part\u00edcula, por lo que toda part\u00edcula gravitacional recibe el nombre de <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS058g4a5ePpF71o0IQCoHdIdQ6iVv1c3kjFQ&amp;usqp=CAU\" alt=\"Fuerza de Gravedad - Concepto, descubrimiento y ejemplos\" width=\"350\" height=\"175\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fuerza Electromagnetica by Leider Morales II\" \/><\/p>\n<p style=\"text-align: justify;\">La fuerza gravitatoria es mucho, mucho m\u00e1s d\u00e9bil que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>.\u00a0 Un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> se atraen gravitacionalmente con s\u00f3lo 1\/10<sup>39<\/sup> de la fuerza en que se atraen electromagn\u00e9ticamente. El <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> (a\u00fan sin descubrir) debe poseer, correspondientemente, menos energ\u00eda que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> y, por tanto, ha de ser inimaginablemente dif\u00edcil de detectar.<\/p>\n<p style=\"text-align: justify;\">De todos modos, el f\u00edsico norteamericano Joseph Weber emprendi\u00f3 en 1.957 la formidable tarea de detectar el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.\u00a0 Lleg\u00f3 a emplear un par de cilindros de aluminio de 153 cm. De longitud y 66 de anchura, suspendidos de un cable en una c\u00e1mara de vac\u00edo.\u00a0 Los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> (que ser\u00edan detectados en forma de ondas), desplazar\u00edan levemente esos cilindros, y se emple\u00f3 un sistema para detectar el desplazamiento que llegare a captar la cienmillon\u00e9sima parte de un cent\u00edmetro.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francis.naukas.com\/files\/2016\/11\/Dibujo20161127-ligo-black-hole-fusion-gravitational-waves.png\" alt=\"Las ondas gravitacionales y la naturaleza cu\u00e1ntica de los agujeros negros - La Ciencia de la Mula Francis\" width=\"402\" height=\"294\" \/><\/p>\n<p style=\"text-align: justify;\">Las d\u00e9biles ondas de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, que producen del espacio profundo, deber\u00edan chocar contra todo el planeta, y los cilindros separados por grandes distancias se ver\u00e1n afectados de forma simult\u00e1nea.\u00a0 En 1.969, Weber anunci\u00f3 haber detectado los efectos de las ondas gravitatorias.\u00a0 Aquello produjo una enorme excitaci\u00f3n, puesto que apoyaba una teor\u00eda particularmente importante (la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general).\u00a0 Desgraciadamente, nunca se pudo comprobar mediante las pruebas realizadas por otros equipos de cient\u00edficos que duplicaran el hallazgo de Weber.<\/p>\n<p style=\"text-align: justify;\">De todas formas, no creo que, a estas alturas, nadie pueda dudar de la existencia de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> mediador de la fuerza gravitatoria.\u00a0 La masa del <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> es o, su carga es o, y su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 2.\u00a0 Como el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, no tiene antipart\u00edcula, ellos mismos hacen las dos versiones.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/media.es.wired.com\/photos\/63bdac30bdfcedb794f720f6\/4:3\/w_676,h_507,c_limit\/agujerosnegros.jpg\" alt=\"Dos agujeros negros supermasivos \u201ccenando juntos\u201d en una fusi\u00f3n de galaxias: es el \u00faltimo descubrimiento de los astr\u00f3nomos | WIRED\" width=\"384\" height=\"288\" \/><\/p>\n<p><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Agujeros negros binarios. Mejor no pasar por all\u00ed<\/strong><\/p>\n<p style=\"text-align: justify;\">Tenemos que volver a los que posiblemente son los objetos m\u00e1s misteriosos de nuestro Universo: Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.\u00a0 Si estos objetos son lo que se dice (no parece que se pueda objetar nada en contrario), seguramente ser\u00e1n ellos los que, finalmente, nos faciliten las respuestas sobre las ondas gravitacionales y el esquivo <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">La onda gravitacional emitida por el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> produce una ondulaci\u00f3n en la curvatura del espacio-temporal que viaja a la velocidad de la luz transportada por los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"\" style=\"margin-top: 105px;\" src=\"http:\/\/3.bp.blogspot.com\/_js6wgtUcfdQ\/SoRVlWmTy6I\/AAAAAAAAG4w\/HErkV9C4UGQ\/s400\/espuma_cuantica_2.gif\" alt=\"\" width=\"302\" height=\"139\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Espuma cu\u00e1ntica<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/_js6wgtUcfdQ\/SoLvhOwj7iI\/AAAAAAAAG3I\/C-_47tcoJwc\/s280\/escalas_de_Planck_1.png\" alt=\"La Teor\u00eda de la Relatividad: Las escalas de Planck\" \/><\/p>\n<p style=\"text-align: justify;\">Hay aspectos de la f\u00edsica que me dejan totalmente sin habla, me obligan a pensar y me transporta de este mundo material nuestro a otro fascinante donde residen las maravillas del Universo.\u00a0 Hay magnitudes asociadas con las leyes de la gravedad cu\u00e1ntica. La <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler, \u00a0es la escala de longitud por debajo de la cual el espacio tal como lo conocemos deja de existir y se convierte en espuma cu\u00e1ntica.\u00a0 El <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>-Wheeler (1\/c veces la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler o aproximadamente 10<sup>-43<\/sup> segundos), es el intervalo de tiempo m\u00e1s corto que puede existir; si dos sucesos est\u00e1n separados por menos que esto, no se puede decir cu\u00e1l sucede antes y cu\u00e1l despu\u00e9s. El \u00e1rea de Planck-Wheeler (el cuadrado de la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler, es decir, 2,61&#215;10<sup>-66<\/sup>cm<sup>2<\/sup>) juega un papel clave en la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/c8.alamy.com\/compes\/2rx4h1n\/fluctuaciones-cuanticas-ilustracion-conceptual-2rx4h1n.jpg\" alt=\"Fluctuaciones de vac\u00edo fotograf\u00edas e im\u00e1genes de alta resoluci\u00f3n - Alamy\" width=\"495\" height=\"464\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Me llama poderosamente la atenci\u00f3n lo que conocemos como las fluctuaciones de vac\u00edo, esas oscilaciones aleatorias, impredecibles e in-eliminables de un campo (electromagn\u00e9tico o gravitatorio), que son debidas a un tira y afloja en el que peque\u00f1as regiones del espacio toman prestada moment\u00e1neamente energ\u00eda de regiones adyacentes y luego la devuelven.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0 Andamos a la caza del vac\u00edo, del <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>, de las ondas gravitatorias&#8230;<\/p>\n<p style=\"text-align: justify;\">Ordinariamente, definimos el vac\u00edo como el espacio en el que hay una baja presi\u00f3n de un gas, es decir, relativamente pocos \u00e1tomos o mol\u00e9culas.\u00a0 En ese sentido, un vac\u00edo perfecto no contendr\u00eda ning\u00fan \u00e1tomo o mol\u00e9cula, pero no se puede obtener, ya que todos los materiales que rodean ese espacio tienen una presi\u00f3n de vapor finita.\u00a0 En un bajo vac\u00edo, la presi\u00f3n se reduce hasta 10<sup>-2 <\/sup>pascales, mientras que un alto vac\u00edo tiene una presi\u00f3n de 10<sup>-2<\/sup>-10<sup>-7<\/sup> pascales.\u00a0 Por debajo de 10<sup>-7<\/sup> pascales se conoce como un vac\u00edo ultra-alto.<\/p>\n<p style=\"text-align: justify;\">De ese &#8220;vac\u00edo&#8221; nos queda much\u00edsimo por aprender. Al parecer, todos los indicios nos dicen que est\u00e1 abarrotado de cosas, y, si es as\u00ed, no es lo que podemos llamar con propiedad vac\u00edo, ese extra\u00f1o lugar es otra cosa, pero, \u00bfQu\u00e9 cosa es?<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/5\/5f\/Interacciones_del_modelo_est%C3%A1ndar_de_la_f%C3%ADsica_de_particulas.png\" alt=\"Archivo:Interacciones del modelo est\u00e1ndar de la f\u00edsica de particulas.png\" width=\"486\" height=\"353\" \/><\/p>\n<div class=\"wDYxhc\" lang=\"es-ES\" data-md=\"61\">\n<blockquote>\n<div class=\"LGOjhe\" style=\"text-align: justify;\" role=\"heading\" data-attrid=\"wa:\/description\" aria-level=\"3\" data-hveid=\"CBQQAA\"><span class=\"ILfuVd\" lang=\"es\"><span class=\"hgKElc\">El\u00a0<b>modelo est\u00e1ndar<\/b>\u00a0considera que las\u00a0<b>part\u00edculas<\/b>\u00a0elementales son entes irreductibles y cuantos cuya cinem\u00e1tica est\u00e1 regida por las cuatro interacciones fundamentales conocidas, excepto la gravedad, que no encaja en los\u00a0<b>modelos<\/b> matem\u00e1ticos del mundo cu\u00e1ntico.<\/span><\/span><\/div>\n<\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">Antes se denominaba \u00e9ter lumin\u00edfero (creo) a toda esa inmensa regi\u00f3n. M\u00e1s tarde, nuevas teor\u00edas vino a desechar su existencia. Pas\u00f3 el tiempo y llegaron nuevas ideas y nuevos modelos, y, se lleg\u00f3 a la conclusi\u00f3n de que el Universo entero estaba permeado por &#8220;algo&#8221; que algunos llamaron los oc\u00e9anos de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>. Ah\u00ed, se tiene la esperanza de encontrar al esquivo Bos\u00f3n que le da la masa a las dem\u00e1s part\u00edculas, y, el LHC del CERN, es el encargado de la b\u00fasqueda para que el Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas se afiance m\u00e1s.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxAQDxAPDw8PDw0PDQ0NDQ8PDw8NDQ8NFREWFhURFRUYHSggGBolGxUVITEhJSkrLi4uFx8zODMsNygtLisBCgoKDQ0NDg0NDzcZFRkrKysrKystKysrKysrLSstKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrK\/\/AABEIALABHgMBIgACEQEDEQH\/xAAbAAADAQEBAQEAAAAAAAAAAAACAwQBAAUGB\/\/EAC8QAAMBAAECBQIGAAcBAAAAAAABAgMRBBITITFRYUFxBYGRodHwFCIyQlKxwQb\/xAAXAQEBAQEAAAAAAAAAAAAAAAAAAQID\/8QAFREBAQAAAAAAAAAAAAAAAAAAABH\/2gAMAwEAAhEDEQA\/APrEGhSGSzmGINMWg0wGINC0EmAxBoWmEmAxBIBMJMA0aCaARxhoHHHHAccYcBxjOMA5gM1gsDGwWawWwBbAphNi6YGUxdM2mLpgDTFUwqYumAFMTbDuhNUQBbE0wroRdAZTF0zLoU7A+pQaFINMocmEmLTDTAYmEmLTN5Ab3BTRM7NiwK0w0xEUNTAYmFyLTCTAM7kHk3kAjuQTgNOMM5A1sFnNmMDmC2c2C2BjYDZrYDYHNi6ZtMXTAymKphWxNMDKoVVG3QmqIOpiLZt2IuwMtk92FpZLpoBmmgi9ANdSW9QPvEw5YpMNMBqYaYpMNMoPuOdANgOgGNmRQt0ZNAWZ0UTRFNFGdAUphJikwkwGcm8gJm8gHycDydyARnIPJ3IGgtmNmNgc2C2c2A2BzYDZzYFMDKYumbTFUwMpiqYVMRdEGWyfSg7oRdAJ0pk1aDtaIdmBt6EutMy7F1YCdaZPdsZvRM9PMD9GTDliEw5YD0w0xKYSYDORds50LqwNbCzYh36nLQCyLKc2edFFeVFFksYmTzQxMBvJvItMJMA+TuQeTuQC5M5M5MbA1sFsxsFsDWwWzGwGwObApnUxdUBlMVVG1Qm6Ay6E3R10IuiDron0sK6EXQC9LJNWPtkulgT6slvTzKNGR7MBWuj+6\/6JXZ22hP3lH6iqDmidUMmiB6oLkSqCVAE7AdnUwKoDLZiYrSgVYFudlGehBFlOYF+dD5oiyZTNFD0wkxKYSoBvJ3ItM3kA+TOQeTGwNbBbMbAbA1sB0Y6AqgNqhdUZVCroDroRdHXYi7INuhF0ddiboDLoRdG3RPpQGaWSaWFpRJowB11IttRmrItdOPUoXroTOzNbEOyj9Wmhk0RzYybMitUGqJVYXeBQ6E6UBWgugMuzoYmvX7DM2BVminKyKbHTXyB6Odj5ogyopmwKVQSonVBqih\/cb3CFQXcA3uMdC+4x0AboB0A6BdAE6F1QNULqiDaoTdnVZNpYHXYmrBuxNWAd2IuzLsTVgbdk92ddk+mgGaUSa2FpoT3QC9tOPMj1tMZrsvRkG9cehoK1oQ2boxfJR+mzqMnU8meoGx1BgerOoxaHmTuMW4F\/caqIVube\/l9wHVXlz5ebM7xU6fX6fT+Q51QDYoozf3J4f5D5sCnOxc\/ia8Xw+Prxzz9ePY8\/8Q\/EPDS486fPH29zxs+uff3\/AO7u7vjkD7qdBis8f8P61aT3ennw18l86AVqze4mVhd4FHeC6E94LsBzsB2KdgOwGVYurF1oKrQA7sl1s69CbTQDb0EXoBpoIvQBl6Ca1Ea6kz1Ap01I9dxe25DpsUWPUTehFWwquoLA3qfPzILsoe69yLW\/Moy6F9xlUA2B9VPUjZ6o8PLcpjckHtx1A2eoPHjYatyQeuuoNW3L9TyVuEuo4A9qdh+ep4ePU8lme5B60ahvY8xbnPcCT8Y6hvTj\/il\/f3IJ2C6+m6t8eX+Xz+nHkRzRR9V\/8\/1H+qfsz341Pkvwduar27ZX5nuZ7EHrLULxTzZ2C8YD0PFB8Ug8Y7xgLXqLrUjrYVewFl7CK2JL3J76kC29ie9SK+pE11IFempPexNp1Ii9ih2upNpsJ02JtNAD11J70F3oIuzQZegqrF1YurAOqFVQNULdFBOgHYNUA6A9KbHZ2SJhzRBetQ\/GI50CqvIC6dTfEPPjTgZOwHpZalMdSeXGqY3vIPWW69zXseZOgxWQO6vTmX+RDC818+g\/W1x+4nOk3P25\/co97DXgrjqDx89UUToQequoCXUHkeOZXUEHseOb454y2+TX1AHqV1Am+o+TzK6kXXUFFuvUk71I9NhNdQILr24Jb3ZPW4mtkWCnTYT44q9OfcTbAfWoF6E1WL72UOqxN2DVCqsDasB0LqzHRQVUA6BdGcga2ByZTM5KL1YcsQmF4hBQma6JeQ0wHqg5YiWNTIKIYxWTTZveBXOoS2I1bCmwK3fK+5mTaf7CFYydALJ1DWjZE9DvG4\/jyIL\/ABOBN9SS1v8ALEvUQW\/4h+4a2b+p5vicjJfz\/wCgW1r7gV1CJ3p8sCmA2txN2Kul7inoUOrQF6CHowe8Ch2Denkyd18ndyKC7ju8BA00vn7gFpQls11yBVpegGUwWwXXLMdFHUzkwGzeQObMbMZnIFPcEqFphcogYqDVCQkA+aD8Qnb4\/vJrv9AKFYXeTqwlp8AUKgu5CZsJWQN7\/P0CVk\/f8mzfIFHe\/Yzuf1A7jO72A3z+DODHa\/vAvvAdP99Bk1\/eCZUb3gVeI\/f+DHX2\/QnV+z\/RmtsA7S+vH6CL49zW2Koo6qQqqNXr\/Bl8AZ3GdwqjO4BysyvcVyaqKOqgGwmxdAcdyDycBrZhhwG8mHHAf\/\/Z\" alt=\"ALCANZAR LA VERDAD\" width=\"537\" height=\"330\" \/><\/p>\n<p style=\"text-align: justify;\">Andamos un poco a ciega, la niebla de nuestra ignorancia nos hace caminar alargando la mano para evitar darnos un mamporro. Pero a pesar de todo, seguimos adelante y, es m\u00e1s la fuerza que nos empuja, la curiosidad que nos aliente que, los posibles peligros que tales aventuras puedan conllevar.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/www.tn8.tv\/wp-content\/uploads\/2023\/07\/ns1.jpg\" alt=\"James Webb \u00abla maravilla del espacio\u00bb cumple una a\u00f1o de ser creado por la NASA | TN8.tv\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que, dentro del Universo, existen &#8220;rincones&#8221; en los que no podemos sospechar las maravillas que esconden, ni nuestra avezada imaginaci\u00f3n, puede hacerse una idea firme de lo que all\u00ed pueda existir. Incansables seguimos la b\u00fasqueda, a cada nuevo descubrimiento nuestro coraz\u00f3n se acelera, nuestra curiosidad aumenta, nuestras ganas de seguir avanzando van creciendo y, no pocas veces, el f\u00edsico que, apasionado est\u00e1 inmerso en uno de esos trabajos de b\u00fasqueda e investigaci\u00f3n, pasa las horas sin sentir el paso del tiempo, ni como ni duerme y su mente, s\u00f3lo tiene puesto los sentidos en ese final so\u00f1ado en el que, al f\u00edn, aparece el tesoro perseguido que, en la mayor parte de las veces, es una nueva part\u00edcula, un par\u00e1metro hasta ahora desconocido en los comportamientos de la materia, un nuevo principio, o, en definitiva, un nuevo descubrimiento que nos llevar\u00e1 un poco m\u00e1s lejos.<\/p>\n<p style=\"text-align: justify;\">Encontrar nuevas respuestas no dar\u00e1 la opci\u00f3n de plantear nuevas preguntas.<\/p>\n<p style=\"text-align: justify;\"><strong>Emilio silvera V.<\/strong><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F03%2F25%2F%25c2%25bfes-igual-el-universo-en-todas-partes%2F&amp;title=%C2%BFEs+igual+el+Universo+en+todas+partes%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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