{"id":22945,"date":"2019-02-15T09:01:51","date_gmt":"2019-02-15T08:01:51","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=22945"},"modified":"2019-02-15T09:01:51","modified_gmt":"2019-02-15T08:01:51","slug":"la-compleja-naturaleza","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/02\/15\/la-compleja-naturaleza\/","title":{"rendered":"La compleja Naturaleza"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Imagen de una Supernova en Observatorio info\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Imagen de una Supernova en Observatorio info\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Imagen de una Supernova en Observatorio info\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Imagen de una Supernova en Observatorio info\" \/><\/p>\n<p style=\"text-align: justify;\">En una supernova, en orden decreciente tenemos la secuencia de n\u00facleos H, He, O, C, N, Fe, que coincide bastante bien con una ordenaci\u00f3n en la tabla peri\u00f3dica que es:<\/p>\n<p style=\"text-align: justify;\">H, He, (Li, Be, B) C, N, O\u2026 Fe<\/p>\n<p style=\"text-align: justify;\">\u00bfApreci\u00e1is la maravilla? Las estrellas brillan en el cielo para hacer posible que nosotros estemos aqu\u00ed descubriendo los enigmas del universo y\u2026 de la vida inteligente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.researchgate.net\/profile\/Edison_Navarrete2\/publication\/320354917\/figure\/fig49\/AS:613867939958789@1523368930067\/Figura-630-Formacion-del-Sistema-Solar-Arriba-formacion-del-sol-y-los-planetas-discos.png\" alt=\"Resultado de imagen de Formaci\u00c3\u00b3n de discos planetarios\" \/><\/p>\n<p style=\"text-align: justify;\">Pero est\u00e1 claro que todo el proceso estelar evolutivo inorg\u00e1nico nos condujo desde el simple gas y polvo c\u00f3smico a la formaci\u00f3n de estrellas y nebulosas solares hasta los planetas, la Tierra en particular, en cuyo medio \u00edgneo describimos la formaci\u00f3n de las estructuras de los silicatos, despleg\u00e1ndose con ello una enorme diversidad de composiciones, formas y colores, asisti\u00e9ndose, por primera vez en la historia de la materia, a unas manifestaciones que contrastan con las que hemos mencionado en relaci\u00f3n al proceso de las estrellas.<\/p>\n<p style=\"text-align: justify;\">Desde el punto de vista del orden es la primera vez que nos encontramos con objetos de tama\u00f1o comparables al nuestro, en los que la ordenaci\u00f3n de sus constituyentes es el rasgo m\u00e1s caracter\u00edstico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/u2estructuracristalina2-170308025212\/95\/estructura-cristalina-propiedad-de-los-materiales-16-638.jpg?cb=1488941805\" alt=\"Resultado de imagen de Redes cristalinas\" \/><\/p>\n<p style=\"text-align: justify;\">Al mismo tiempo nos ha parecido reconocer que esos objetos, es decir, sus redes cristalinas \u201creales\u201d, almacenan informaci\u00f3n (memoria) que se nos muestra muy diversa y que puede cobrar inter\u00e9s en ciertos casos, como el de los microcristales de arcilla, en los que, seg\u00fan Cairns-Smith, puede incluso llegar a transmitirse.<\/p>\n<p style=\"text-align: justify;\">Porque, \u00bfqu\u00e9 sabemos en realidad de lo que llamamos materia inerte? Lo \u00fanico que sabemos de ella son los datos referidos a sus condiciones f\u00edsicas de dureza, composici\u00f3n, etc; en otros aspectos ni sabemos si pueden existir otras propiedades distintas a las meramente f\u00edsicas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/st-listas.20minutos.es\/images\/2013-06\/362894\/4056905_640px.jpg?1371155192\" alt=\"Resultado de imagen de Los seres vivos inteligentes\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/delfines-170808033557\/95\/el-delfn-uno-de-los-animales-mas-inteligentes-2-638.jpg?cb=1502163561\" alt=\"Resultado de imagen de Los seres vivos inteligentes\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/mundooculto.es\/wp-content\/uploads\/2017\/07\/vida-inteligente-en-el-universo.jpg\" alt=\"Resultado de imagen de Los seres vivos inteligentes\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfNo os hace pensar que nosotros estemos hechos, precisamente, de lo que llamamos materia inerte? Y, por otra parte, creernos que somos los \u00fanicos seres inteligentes del Universo&#8230; Parece un poco pretencioso.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSpBkSEANzS9FgjG73VvxX4B8LX_ORLaWkDm6OCjeqNaXJMMA_1\" alt=\"Resultado de imagen de Mundo inorg\u00c3\u00a1nico\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La\u00a0principal diferencia entre los compuestos org\u00e1nicos y los inorg\u00e1nicos\u00a0es la presencia de un \u00e1tomo de carb\u00f3n.<\/p>\n<div style=\"text-align: justify;\">Los compuestos org\u00e1nicos contienen un \u00e1tomo de carbono\u00a0y,\u00a0usualmente, tambi\u00e9n tienen un \u00e1tomo de hidrogeno para formar hidrocarbonos. Por su lado, casi ninguno de los compuestos inorg\u00e1nicos contienen \u00e1tomos de carbono y\/o hidr\u00f3geno.<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i2.wp.com\/www.iac.es\/img\/resultados\/resultados70_74.jpg?resize=550%2C394\" alt=\"Resultado de imagen de El inmenso mundo molecular inorg\u00c3\u00a1nico\" \/><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n en el Espacio Interestelar y en las Nebulosas encontramos mol\u00e9culas necesarias para la vida<\/p>\n<p style=\"text-align: justify;\">Pero el mundo inorg\u00e1nico es s\u00f3lo una parte del inmenso mundo molecular. El resto lo constituye el mundo org\u00e1nico, que es el de las mol\u00e9culas que contienen carbono y otros \u00e1tomos y del que quedan excluidos, por convenio y caracter\u00edsticas especiales, los carbonatos, bicarbonatos y carburos met\u00e1licos, los cuales se incluyen en el mundo inorg\u00e1nico.<\/p>\n<p style=\"text-align: justify;\">Seg\u00fan dec\u00eda en p\u00e1ginas anteriores, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>\u00a0<em>u<\/em>\u00a0y\u00a0<em>d<\/em>\u00a0se hallan en el seno de los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>) y, por tanto, en los n\u00facleos at\u00f3micos. Hoy d\u00eda, \u00e9stos se consideran como una subclase de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/image.slidesharecdn.com\/biologianivelesdelaorganizacion-160410204032\/95\/niveles-de-la-organizacion-4-638.jpg?cb=1460321342\" alt=\"Resultado de imagen de La composici\u00c3\u00b3n de los n\u00c3\u00bacleos (lo que en qu\u00c3\u00admica se llama an\u00c3\u00a1lisis cualitativo) es extraordinariamente sencilla\" \/><\/p>\n<p style=\"text-align: justify;\">Esta imagen equivaldr\u00eda a considerar un metal como un \u00e1tomo gigante en el que los niveles energ\u00e9ticos poseyeran una anchura finita.<\/p>\n<p style=\"text-align: justify;\">La composici\u00f3n de los n\u00facleos (lo que en qu\u00edmica se llama an\u00e1lisis cualitativo) es extraordinariamente sencilla, ya que como es sabido, constan de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> que se pueden considerar como unidades que dentro del n\u00facleo mantienen su identidad. Tal simplicidad cualitativa recuerda, por ejemplo, el caso de las series org\u00e1nicas, siendo la de los hidrocarburos saturados la m\u00e1s conocida. Recordad que su f\u00f3rmula general es , lo que significa que una mol\u00e9cula de hidrocarburo contiene\u00a0\u00e1tomos de carbono (s\u00edmbolo C) y (2<em>n<\/em>+2) \u00e1tomos de hidr\u00f3geno (s\u00edmbolo H).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRmXrQAp1z-EkQkpVbv-lTXI-JaBW_V60fbgTjbZ36RBLhhU1I_\" alt=\"Resultado de imagen de El n\u00c3\u00bamero de protones y neutrones determina al elemento\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTrg7RwSZd52TaC7M_vf6mzJ11FoaEzM_g1zmXNGdAJ5Tix9lsG\" alt=\"Resultado de imagen de El n\u00c3\u00bamero de protones y neutrones determina al elemento\" \/><\/p>\n<p style=\"text-align: justify;\">El n\u00famero de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> determina al elemento, desde el hidr\u00f3geno (el m\u00e1s simple), al uranio (el m\u00e1s complejo), siempre referido a elementos naturales que son 92; el resto son artificiales, los conocidos transur\u00e1nicos en cuyo grupo est\u00e1n el einstenio o el plutonio, artificiales todos ellos.<\/p>\n<p style=\"text-align: justify;\">Los n\u00facleos, como sistemas din\u00e1micos de <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>, pertenecen obviamente a la microf\u00edsica y, por consiguiente, para su descripci\u00f3n es necesario acudir a la mec\u00e1nica cu\u00e1ntica. La materia, en general, aunque presumimos de conocerla, en realidad, nos queda mucho por aprender de ella.<\/p>\n<p style=\"text-align: justify;\">Hablemos un poco de mol\u00e9culas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Mol\u00c3\u00a9culas\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Mol\u00c3\u00a9culas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Mol\u00c3\u00a9culas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Mol\u00c3\u00a9culas\" \/><\/p>\n<p style=\"text-align: justify;\">El n\u00famero de espec\u00edmenes at\u00f3micos es finito, existiendo ciertas razones para suponer que hacia el n\u00famero at\u00f3mico 173 los correspondientes n\u00facleos ser\u00edan inestables, no por razones intr\u00ednsecas de inestabilidad \u201cradiactiva\u201d nuclear, sino por razones relativistas. Ya antes me referir\u00eda a las especies at\u00f3micas, naturales y artificiales que son de unos pocos millares; en cambio, el n\u00famero de mol\u00e9culas conocidas hasta ahora comprende varios millones de espec\u00edmenes, aumentando continuamente el n\u00famero de ellas gracias a las s\u00edntesis que se llevan a cabo en numerosos laboratorios repartidos por todo el mundo.<\/p>\n<p style=\"text-align: justify;\">Una mol\u00e9cula es una estructura con individualidad propia, constituida por n\u00facleos y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Obviamente, en una mol\u00e9cula las interacciones deben tener lugar entre n\u00facleos y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, n\u00facleos y n\u00facleos y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, siendo del tipo electromagn\u00e9tico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de molecula de hidr\u00c3\u00b3geno\" \/><\/p>\n<p style=\"text-align: justify;\">Debido al confinamiento de los n\u00facleos, el papel que desempe\u00f1an, aparte del de proporcionar la casi totalidad de la masa de la mol\u00e9cula, es poco relevante, a no ser que se trate de mol\u00e9culas livianas, como la del hidr\u00f3geno. De una manera gr\u00e1fica podr\u00edamos decir que los n\u00facleos en una mol\u00e9cula constituyen el armaz\u00f3n de la misma, el esqueleto, cuya misi\u00f3n ser\u00eda proporcionar el soporte del edificio. El papel m\u00e1s relevante lo proporcionan los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y en particular los llamados de valencia, que son los que de modo mayoritario intervienen en los enlaces, debido a que su energ\u00eda es comparativamente inferior a la de los dem\u00e1s, lo que desempe\u00f1a un importante papel en la evoluci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.aprendeconenergia.cl\/wp-content\/themes\/colormag\/images\/contenidos\/que-es-energia\/molecula-agua.jpg\" alt=\"Resultado de imagen de Mol\u00c3\u00a9cula de Uranio\" \/><\/p>\n<p style=\"text-align: justify;\">Desde las mol\u00e9culas m\u00e1s sencilla, como la del hidr\u00f3geno con un total de 2 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, hasta las m\u00e1s complejas, como las de las prote\u00ednas con muchos miles de ellos, existe toda una gama, seg\u00fan dec\u00eda, de varios millones.\u00a0 Esta extraordinaria variedad de especies moleculares contrasta con la de las especies nucleares e incluso at\u00f3micas.<\/p>\n<p style=\"text-align: justify;\">Sin entrar en las posibles diferencias interpretativas de estas notables divergencias, se\u00f1alar\u00e9 que desde el punto de vista de la informaci\u00f3n, las especies moleculares la poseen en mucho mayor grado que las nucleares y at\u00f3micas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/gabrielavidalf.files.wordpress.com\/2014\/03\/tomo_d11.png?w=1200\" alt=\"Resultado de imagen de \u00c3\u0081tomos de Uranio\" \/><\/p>\n<p style=\"text-align: justify;\">Dejando aparte los n\u00facleos, la informaci\u00f3n que soportan los \u00e1tomos se podr\u00eda atribuir a la distribuci\u00f3n de su carga el\u00e9ctrica, y en particular a la de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> m\u00e1s d\u00e9bilmente ligados. Concretando un poco se podr\u00eda admitir que la citada informaci\u00f3n la soportan los orbitales at\u00f3micos, pues son precisamente estos orbitales las que introducen diferencias \u201cgeom\u00e9tricas\u201d entre los diferentes <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> corticales.<\/p>\n<p style=\"text-align: justify;\">Justamente esa informaci\u00f3n es la que va a determinar las capacidades de uni\u00f3n de unos \u00e1tomos con otros, previo el \u201creconocimiento\u201d entre los orbitales correspondientes. De acuerdo con la mec\u00e1nica cu\u00e1ntica, el n\u00famero de orbitales se reduce a unos pocos. Se individualizan por unas letras, habl\u00e1ndose de orbitales\u00a0<em>s<\/em>,\u00a0<em>p<\/em>,\u00a0<em>d<\/em>,\u00a0<em>f<\/em>,\u00a0<em>g<\/em>,\u00a0<em>h<\/em>. Este peque\u00f1o n\u00famero nos proporciona una gran diversidad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/hibridacionessp3sp2spexcel-130729000405-phpapp02\/95\/hibridaciones-sp3-sp2-sp-excel-1-638.jpg?cb=1375056285\" alt=\"Resultado de imagen de hibridaci\u00c3\u00b3n at\u00c3\u00b3mica\" \/><\/p>\n<p style=\"text-align: justify;\">La llamada hibridaci\u00f3n (una especie de mezcla) de orbitales es un modo de aumentar el n\u00famero de mensajes, esto es, la informaci\u00f3n, bien entendido que esta hibridaci\u00f3n ocurre en tanto y en cuanto dos \u00e1tomos se preparan para enlazarse y formar una mol\u00e9cula. En las mol\u00e9culas, la informaci\u00f3n, obviamente, debe abarcar todo el edificio, por lo que en principio parece que deber\u00eda ser m\u00e1s rica que en los \u00e1tomos. La ganancia de informaci\u00f3n equivale a una disminuci\u00f3n de <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>; por esta raz\u00f3n, a la informaci\u00f3n se la llama tambi\u00e9n negantrop\u00eda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/-DNBRP_SY4hM\/T0LNBQg5XsI\/AAAAAAAAAFw\/AHpu8IMM3pg\/s1600\/99.jpg\" alt=\"Resultado de imagen de Negantrop\u00c3\u00ada\" \/><\/p>\n<p style=\"text-align: justify;\">La ganancia de informaci\u00f3n equivale a una disminuci\u00f3n de <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>; por esta raz\u00f3n, a la informaci\u00f3n se la llama tambi\u00e9n negantrop\u00eda.<\/p>\n<p style=\"text-align: justify;\">En t\u00e9rminos electr\u00f3nicos, la informaci\u00f3n se podr\u00eda considerar proporcionada por un campo de densidad el\u00e9ctrica, con valles, cimas, collados, etc, es decir, curvas isoelectr\u00f3nicas equivalentes formalmente a las de nivel en topograf\u00eda. Parece razonable suponer que cuanto m\u00e1s diverso sean los \u00e1tomos de una mol\u00e9cula, m\u00e1s rica y variada podr\u00e1 ser su informaci\u00f3n, la informaci\u00f3n que pueda soportar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.elcomercio.com\/files\/article_main\/uploads\/2014\/06\/28\/53af3c09667c1.jpg\" alt=\"Imagen relacionada\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/tl6BVuw0M52-DAwyvtpyftwTETfzz5VOCObk_wRoqwrTjJLKeQBNQu_-Dl3KIsaDMgQq9HEFuh18PvcbULrqaaT_7D5VqN9QD3DZkg=w1200-h630-p-k-no-nu\" alt=\"Imagen relacionada\" \/><\/p>\n<p style=\"text-align: justify;\">La enorme variedad de formas, colores, comportamientos, etc que acompa\u00f1a a los objetos, incluidos los vivientes, ser\u00eda una consecuencia de la riqueza en la informaci\u00f3n que soportan las mol\u00e9culas (y sus agregados) que forman parte de dichos objetos. Ello explicar\u00eda que las mol\u00e9culas de la vida sean en general de grandes dimensiones (macromol\u00e9culas). La inmensa mayor\u00eda de ellas contiene carbono. Debido a su tetravalencia y a la gran capacidad que posee dicho \u00e1tomo para unirse consigo mismo, dichas mol\u00e9culas pueden considerarse como un esqueleto formado por cadenas de esos \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\">El carbono no es el \u00fanico \u00e1tomo con capacidad para formar los citados esqueletos. Pr\u00f3ximos al carbono en la tabla peri\u00f3dica, el silicio, f\u00f3sforo y boro comparten con dicho \u00e1tomo esa caracter\u00edstica, si bien en un grado mucho menor.<\/p>\n<p style=\"text-align: justify;\"><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 href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2019%2F02%2F15%2Fla-compleja-naturaleza%2F&amp;title=La+compleja+Naturaleza' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2019%2F02%2F15%2Fla-compleja-naturaleza%2F&amp;title=La+compleja+Naturaleza' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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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>En una supernova, en orden decreciente tenemos la secuencia de n\u00facleos H, He, O, C, N, Fe, que coincide bastante bien con una ordenaci\u00f3n en la tabla peri\u00f3dica que es: H, He, (Li, Be, B) C, N, O\u2026 Fe \u00bfApreci\u00e1is la maravilla? Las estrellas brillan en el cielo para hacer posible que nosotros estemos aqu\u00ed [&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":[180],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/22945"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=22945"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/22945\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=22945"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=22945"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=22945"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}