{"id":26992,"date":"2021-08-10T05:04:24","date_gmt":"2021-08-10T04:04:24","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26992"},"modified":"2021-08-10T05:04:24","modified_gmt":"2021-08-10T04:04:24","slug":"objetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-5","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/08\/10\/objetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-5\/","title":{"rendered":"Objetos, mol\u00e9culas, agregados, sustancias&#8230;Materia&#8230; Y, mec\u00e1nica cu\u00e1ntica"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Qu\u00e9 tipos de carbohidratos... - TruVision Health Honduras | Facebook\" \/><img decoding=\"async\" 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\" alt=\"20 Ejemplos de Prote\u00ednas\" \/><img decoding=\"async\" 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\" alt=\"L\u00cdPIDOS O GRASAS PARTE I - Guerreros Fit\" \/><img decoding=\"async\" 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\" alt=\"Los Nucle\u00f3tidos\" \/><\/p>\n<p style=\"text-align: justify;\">En los organismos se encuentran cuatro tipos diferentes de mol\u00e9culas org\u00e1nicas en gran cantidad: carbohidratos, l\u00edpidos, prote\u00ednas y nucle\u00f3tidos. Todas estas mol\u00e9culas contienen carbono, hidr\u00f3geno y ox\u00edgeno. Adem\u00e1s, las prote\u00ednas contienen nitr\u00f3geno y azufre, y los nucle\u00f3tidos, as\u00ed como algunos l\u00edpidos, contienen nitr\u00f3geno y f\u00f3sforo. Se ha dicho que es suficiente reconocer cerca de 30 mol\u00e9culas para tener un conocimiento que permita trabajar con la bioqu\u00edmica de las c\u00e9lulas. Dos de esas mol\u00e9culas son los az\u00facares glucosa y ribosa; otra, un l\u00edpido; otras veinte, los amino\u00e1cidos biol\u00f3gicamente importantes; y cinco las bases nitrogenadas, mol\u00e9culas que contienen nitr\u00f3geno y son constituyentes claves de los nucle\u00f3tidos. En esencia, la qu\u00edmica de los organismos vivos es la qu\u00edmica de los compuestos que contienen carbono o sea, los compuestos org\u00e1nicos.<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Metano, Etano, Modelos De La Mol\u00e9cula Del Propano Y F\u00f3rmulas Qu\u00edmicas  Ilustraci\u00f3n del Vector - Ilustraci\u00f3n de estructural, aislado: 127199680\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">Modelos de esferas y varillas y f\u00f3rmulas estructurales del metano, etano y butano.<\/p>\n<p style=\"text-align: justify;\">Las propiedades qu\u00edmicas espec\u00edficas de una mol\u00e9cula org\u00e1nica derivan principalmente de los grupos de \u00e1tomos conocidos como grupos funcionales. Estos grupos est\u00e1n unidos al esqueleto de carbono, reemplazando a uno o m\u00e1s de los hidr\u00f3genos que estar\u00edan presentes en un hidrocarburo.<\/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 tetra-valencia 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;\"><img decoding=\"async\" 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\" alt=\"Informaci\u00f3n del silicio\" \/><img decoding=\"async\" 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\" alt=\"Structural schemes representing the different types of silanol groups... |  Download Scientific Diagram\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"3: Estructura molecular del di\u00f3xido de silicio (silica). | Download  Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\">Podemos encontrar numerosos tipos de silicio, \u00e1cido sil\u00edcico, orto-sil\u00edcico, di\u00f3xido de silicio, silicio coloidal, silanol y otras variantes. El Silicio no es tan adaptable como el Carbono, y, quiz\u00e1s por eso, no se ha encontrado vida basada en ese elemento.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" 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\" alt=\"El Carbono \u2013 Blog Bioquimica.cl\" \/><\/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. Refiri\u00e9ndonos al silicio, que para nosotros es el m\u00e1s importante, se\u00f1alaremos que las \u201cmol\u00e9culas\u201d que dicho \u00e1tomo forma con el ox\u00edgeno y otros \u00e1tomos, generalmente met\u00e1licos poseyendo gran nivel de informaci\u00f3n, difieren en varios aspectos de las mol\u00e9culas org\u00e1nicas, es decir, de las que poseen un esqueleto de \u00e1tomos de carbono.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"\u25b7 Silicatos: Clasificaci\u00f3n y tipos de SILICATOS [ Nombres ]\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRfe5n43J_NCQ9BHACsWdcdxiU13lp9YUekOnBDwFNATkgfV7Ne4HY0KlwatSOT5XWMFvE&amp;usqp=CAU\" alt=\"Minerales\" \/><\/p>\n<p style=\"text-align: justify;\">El mundo de los silicatos es de una gran diversidad, existiendo centenares de especies minerol\u00f3gicas. Esas diferencias se refieren fundamentalmente a que el enlace qu\u00edmico en el caso de las mol\u00e9culas org\u00e1nicas es covalente, y cuando se forma la sustancia correspondiente (cuatrillones de mol\u00e9culas) o es un l\u00edquido, como es el caso de los aceites, o bien un s\u00f3lido que funde f\u00e1cilmente. Entre las mol\u00e9culas que lo forman se ejercen unas fuerzas, llamadas de Van der Waals, que pueden considerarse como residuales de las fuerzas electromagn\u00e9ticas, algo m\u00e1s d\u00e9biles que \u00e9stas. En cambio, en los silicatos s\u00f3lidos (como en el caso del topacio) el enlace covalente o i\u00f3nico no se limita a una mol\u00e9cula, sino que se extiende en el espacio ocupado por el s\u00f3lido, resultando un entramado particularmente fuerte.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Ilustraci\u00f3n de Cristales De Hielo Aislados Sobre Fondo Transparente y m\u00e1s  Vectores Libres de Derechos de Abstracto - iStock\" \/><img decoding=\"async\" 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\" alt=\"Cristales De Hielo Real Foto de stock y m\u00e1s banco de im\u00e1genes de Abstracto  - iStock\" \/><\/p>\n<p style=\"text-align: justify;\">Al igual que para los cristales de hielo, en la mayor\u00eda de los silicatos la informaci\u00f3n que soportan es peque\u00f1a, aunque conviene matizar este punto.\u00a0 Para un cristal ideal as\u00ed ser\u00eda en efecto, pero ocurre que en la realidad el cristal ideal es una abstracci\u00f3n, ya que en el cristal real existen aqu\u00ed y all\u00e1 los llamados defectos puntuales que trastocan la periodicidad espacial propia de las redes ideales. Precisamente esos defectos puntuales pod\u00edan proporcionar una mayor informaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Si prescindimos de las org\u00e1nicas, el resto de las mol\u00e9culas que resultan de la combinaci\u00f3n entre los diferentes \u00e1tomos no llega a 100.000, frente a los varios millones de las primeras. Resulta razonable suponer que toda la enorme variedad de mol\u00e9culas existentes, principalmente en los planetas rocosos, se haya formado por evoluci\u00f3n de los \u00e1tomos, como corresponde a un proceso evolutivo. La mol\u00e9cula poseer\u00eda mayor orden que los \u00e1tomos de donde procede, esto es, menor <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>. En su formaci\u00f3n, el ambiente se habr\u00eda desordenado al ganar <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> en una cierta cantidad tal, que arrojarse un balance total positivo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.madrimasd.org\/blogs\/quimicaysociedad\/files\/2013\/06\/CarnavalQui%CC%81mica26_BR.jpg\" alt=\"\" width=\"525\" height=\"393\" \/><\/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;\">No puedo dejar pasar la oportunidad, aunque sea de pasada, de mencionar las sustancias.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-1RF1gp-eUeY\/Td3UphzixNI\/AAAAAAAAAE4\/quZcjCnHkKw\/s1600\/ejemplos+sust+compuestas.JPG\" alt=\"\" width=\"325\" height=\"306\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-l_AVj0cxUVc\/Td3UrWE72XI\/AAAAAAAAAFA\/Jhu_5d0e-90\/s400\/esquema+sustancias+simples+y+comp.JPG\" alt=\"\" width=\"400\" height=\"172\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-kseI9lEVl94\/Td3Uqmb7vQI\/AAAAAAAAAE8\/BOpfZCIsbRI\/s400\/ejemplos+sust+simples.JPG\" alt=\"\" width=\"400\" height=\"326\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Las sustancias pueden ser simples y compuestas, seg\u00fan que la mol\u00e9cula correspondiente tenga \u00e1tomos iguales o diferentes. El de las primeras es enormemente inferior al de las segundas.<\/p>\n<p style=\"text-align: justify;\">Las as\u00ed llamadas, son cuerpos formados por mol\u00e9culas id\u00e9nticas, entre las cuales pueden o no existir enlaces qu\u00edmicos. Veremos varios ejemplos.\u00a0 Las sustancias como el ox\u00edgeno, cloro, metano, amon\u00edaco, etc, se presentan en estado gaseoso en condiciones ordinarias de presi\u00f3n y temperatura. Para su confinamiento se embotellan, aunque existen casos en que se encuentran mezcladas en el aire (os pod\u00e9is dar una vueltecita por el polo qu\u00edmico de Huelva).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Fosfoyesos de Huelva: un vertedero de residuos t\u00f3xicosque corre el riesgo  de perpetuarse\" \/><img decoding=\"async\" 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\" alt=\"Huelva huele a podrido\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQPkSHxNP7QnOY0KUfZ4rrTrpKhn6SLAVgXdg&amp;usqp=CAU\" alt=\"F\u00e1bricas polo quimico de Huelva: Avada Photography\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSy4Ay5n7wMz1B7ySVpWrYkXRy1HaX_B8H1RQ&amp;usqp=CAU\" alt=\"Este domingo, el polo qu\u00edmico de Huelva en 'Salvados' - Foro Coches\" \/><\/p>\n<p style=\"text-align: justify;\">Muy cerca de la poblaci\u00f3n est\u00e1 el Polo Qu\u00edmico y el dep\u00f3sito de fosfoyesos \u00bfNadie hace nada?<\/p>\n<p style=\"text-align: justify;\">En cualquier caso, un gas como los citados consiste en un enjambre de las mol\u00e9culas correspondientes. Entre ellas no se ejercen fuerzas, salvo cuando colisionan, lo que hacen con una frecuencia que depende de la concentraci\u00f3n, es decir, del n\u00famero de ellas que est\u00e1n concentradas en la unidad de volumen; n\u00famero que podemos calcular conociendo la presi\u00f3n y temperatura de la masa de gas confinada en un volumen conocido.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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gdBRkFCWh6y4U5cNiGvIp6bqQ0jf2VVc0j6CjoKxrnFgpYKgYI5t\/wC4ql2+Lm7ks7YbY5E7EN9Hd23r5073ws4C6SvaXe2zAr2gCDK+B8p2JpwkW00FGQVirxiMAyrL3VSA7Tg14WkuCVHUmcTB9vWvdNx4uyoLXpGyJU3EGOK2WKhmhXMXgRiSCF677HTyFt9RTCis7heu5wc44lGAIBJ2KhgQYxYEEQVJH8qV0vHy9tLhtYpd5ZB5iOVV8fWVJYEFgp2gGJjuNmQt0CrRVWueTjhxslsAz3UDpbc7I93kpMp3O4JEg9nzin+DcVa+2LW1T0Nq+MLheQ73FKmVWINvr3z3RuTpzEWrbAFe1y9zjT27+oDDLlG8Um6yoEtabTXGtnswHLXSR1MZ9ygU58sXC4VbSQ+o+LKWvMDkLL3CWXlmNlURJ9Y+G9OnKtu1K5Q\/C0DTm+yKGOmtapE5pOaPYe7gWw7LAW38um\/dRNZx3G4XEYWF1YZOZDObaocnWIVdyQd+yQ3fFHSy4VumqVhjjh5vKa3AF7kFwxKFiLZUrAmDzCskABkZSehonFuKvYaFRWAtNeM3CrEK6KURcTk5z2EiTA2maOnN0mxXhrnr3wiZQpFoNm6IvpCMctammi52Ti0vlG84OPmydHX617fJARC1+4bZyuFVQixcuEzichNuOg6z5U9PKEddaE61z974WAWmui2pKaW5qGXmkMtxNOl\/lE4QQUcHIeI232PquJ3Fd0dVXC9o7XYuy0XryqTum4ho7u\/odw9LL1VtJxQXFZny9Nu3dwQJfR2UNeh0YWblzluMey8JBEmDl1x3TPHBb57khouI6oXPZt\/FNPccKYI2NwnePWrUaeStsuKC4oWj13Md0K4tbaImZUu6q8gYkHAnYkjcGCN8q9xTAJkZe5qXUrkVi2NWLAiQRtkkiRJB8TFGE3RtpuKA4rObjTBGZrasyrqLmKXCSyW7uHLQR2rm428cfpbBucZaT6NIU6n\/APUzjY1QsufU6mQwHunvrXTyVtFxQHFJXeLkGBbJnmEYtJUJeW2wYRs3aLBRJOLDqNyXdX2EYAHnFFBkhRkpYMSRMbQNtyQNpo2TBtZhQGFX017mW1eIzWYmfuPePA94rxqvIgRUq1SorpR7dBWjJQB0FWuXLaCbjKonq7KBME9\/kD91VSvbtjMo0xy7mY2mTy3SD7nNMfMDW9RagsHSF7BIdIWROJPd3GK8uai2UdGEImCbMihg6BhiZAiD39wPdSel4QE5ZVzlYW0qEqI7Fl7QLCd5W43SNwPYSWeAoqqqt2UCKA6BlKLZ5RVgImVAO0QfLate7yO7S0yWLZKApmzhmBKBi5CqOz3GFQQAOgoia+zmyEoEtpav5lkCQ73FBBnYg2238xS1vhkKUV4UXjqElASjm9zWUmd0LE7bEDv2FWs8GKmVusJS3bMCAyI91gDBB35x6EbqvdIOfd9ZHdpXNXbtqzZLCKbjhWWVTYtcI8ACCfL2in1trPqjrl0HrePt86wl4CMHQXDjd0\/xZwJVWU20ttcKyRmEQgER60GQFx3rQO8mZJI2iB3Dz9tYyr0kjLbX6I7z0HUmSaKttR0AG0bAdPCqrRaxKUNtfojrl0HXx9tTlr9EdZ6Dr41epRMhTlL9EfcKnLWZgT4wPCP5VepWbIYtqIhR2ZiAOzPWPChNpUN1bx9dEZB0gBmBPvlR91MV7VGUoM2137I33Ow3PiaDqtGl0oXE8p+YvSMsGTcd4xdvv8hTVSmJlKG2pMlQT4kD\/O81R7a+A7h0HQdKNVWrVgq6L4Dc5dBu3j7aA1pemI+4eEfyppqA1JKsgHQASZMDqfGlmtKJ7I3Jbp3kCT5dKcagNTBLOg8B1y6Dr4+2gOg8B9wplqC9aRV7Y32G\/XYb+E0G4oOx3B8aYegPSQHoD0d6A9KCqV7UqKy0ZKAlHSoDoaprbrIEwmXuIhxCSVIMxltO1XQVdkRgOYFIBBGYUgN3ET31RVqQ7Wvh1QqxM21LSg7TqxEgeaEGOk1NPxubSXWtsA+nt6k4spxV17K+JMwPfTFvT2h0RAVKdFTslfU9hEmPbRrWmsqsC2gTDDZEC8s\/M6Rj5dKbx4Z7vNTq3FkXFDI\/PsWyGUSVbVJbaAw6MpMGAYI6GrNxxFVmxOClTmCcMGRnFwvEKkIRkezJG8GaLhbCBMFKBrYCKikBi4xOPQQSDPdE0RdLpx0tIZZVONu2dySATA\/5t7mPjR7vrCE4hxQacnJGYJZu6hipHZt22QPA6s0OCB3wfKvflpQzottnZGsgYsuNwXXdEIYwPWttPd03O8WfS27l1LrEMyI9tVOBEuyPluJyHLWN\/H3Ht6TTg5C3aBLqSRbtiXDFhJj1gzMR3yx8az7teSKrx3sC66FVW5rUIUqxYaa49uJMRkyz7tyBTuo4vy2wuW2DA6cdllI9NqeQpB22BIY+R8dqYt6C0Z9Em5djNtNy+1wnbctJnx76u3C7BxBs2zyxCzbTsDINC7bdpQdu8Ct44bu8Y9mbZWj40QER5d3u6i2SuOShLl\/DJQAACtkqDtJ95DS8YTkc8ggG5bshYYMLj3FtqrKwBQ5OoIYAjvpr5J085cm1kJ35aTuWJ3jxdz\/7N4minRW8DbwTltIK4Li09ZWIM0zozP8AGVbE4dxlyMHRnuc\/UKeWshLQ11yyhkKAQqrJJjZSdzALuq4qLd4WihiFZmJCqilbjFzPzQLRBPcWUd5hocMsgqRatgoWZSLaDBmILMu2xJAJjrFA1PBLdy7zn3bsfNSYUkhMoyxMmVmDJHQkE6EzPwyrKDj6SAyMs3DaZmDBFbsYjKOrC4uIOJaCBJgGWuPKwtsbbql8pizgqkPhhLRAY8wCDsSpAJJXLStcLsIQUtW1IOQxtoIMKJEDrCL+EeFS3wyysY2rYxJYY20GLEgkjbYyqn3Dwq6E\/wDMqyOp4g1u+6kyosWWRNgWuM93ILALElUG2\/qnpuaJw\/jCXrmCqVytLeXPYuhRGyUdGUcxQSpMHYxtLt3QW3OT20ZuyJZFYwpJUSR3Ekj21LGgt297dtEMBewir2QAAuw6QqiPIeFXRmvKbVsTScbYZtcDEltViqlMVSzqzY2MBpIZSZJ9UxHSjnjgILJauMvN5KnZQ7882SJaB6wnqdj3GQNB+F2GADWbZAzIBtoQC7ZPG3ziAT4nrVjw61JYW7cs4uMcElnBkOTG7A7z1rXSyn+Mq2Xd4vBcFN7bBB21PMuYs7W1gSXVFDGAQA3XZsfNNxNblzlgFTgLi5ypdCqEsoOzKOYoJUmDsY2l65wqyASbdoDJnJNtAMixZmO3UksSfEmg6OzYYnkNYLKoU8ooSFEAA49Bso9w8KujNfDKtiPxjth4PKuW0CLAJZ31HLVzAkAyNpJjunajaziIt2uayMCVY4HZyVRmZQO84qx90mBWo\/ArZy9Fa7eWXo17eTZNl2d5YSfPeltdw9AAj20ZVGSqUUquxXYEbbEj2GjLTnHvMVBiWQ3Ezkyi2TF8WEhl7Z+LC9Jnp1I+6gjiyOQqLkXYKhDDB1NtnDhu8FUbpPd3bjROltg5C2gbJWkIs5KuKtMdQuwPhtSz6GzEcpIJUxy0iVnE9O6THtNF48HuSbiGShwpCG7y57JJIuFGBHd2lPu+6lLfFciFCktdWzcQSoAt3UcpJ8ZtNPWJETWo2ltyTy0ksHJwWS46N06jxoJ01sdEQQchCLswEAjzgn76YnHhdwLGoFy2lwAgOiOA0SAygwY2neqvRQiqAqgKqiAFAAA8AB0FCej+mg6leVKC9WjoaXQ0dDUDK0LW6Q3VUBsSrFg0EwSpXpMNsx2YEGroaOhoupuERPBsgAXHZZCJScgNUl7t79puxAPdkx74puzwyLa2yykLqW1G6bQ2oe7gBO0Z4z5dO6mUNGQ078maZ2m4Fhji6DFdINrUT8XvvcB9bvD4+Ud8xRrHAccYdBiNJMWoy5Goa6D63fkV8tzvMVpoaMhqnUyVQy7fweG0OgZTpmkWoPodWdR9LvBKeUk79KNa4Dcx7V4FyyOXW2VJcW8GcpmUOQ+aRj5bCtRDR1NHUyFG9Fl84gnf1QQInbYk90d9N0rpDufZTVfR8L+3DGXmlSpUr0spUqVKklSpUqSVKlSpJUqVKkz+OWs9LeQiQ9m4sGYaUPZMdx6VwP8ApjpSL73DYW3NrEFXuHPcEr2nbaCp+6vovEf9p\/8Arf8ApNcx8FizX2dQVtFXCo1vAqwKZHzkz7yesVvGPdkOwrH4v\/uD7A\/ma2KxeMH0g+wP5mvH4v4G8fNmsaC5ojmgua+a6hNQGormgMaSE5oDUVjQXNKDqV5NSooho6Gl0NGQ0yDKGjIaWU0dTWUZQ0dDSyGioaAaU0ZDSqGjoaEaQ0ZGpRGoyNQmjojufZ\/enaQ4edz7P70\/X1PCftw5ZeaVKlSvSylSpUqSVKwdTx0q7IoUYMyS5O5BImNttvE0L5YuH56D2Af3JppOjqVz6cVuHo6n2hf7U7o9ezsFIBmdwrKBAJnfr0qpNOpUqUIrxH\/Zf\/rf+mud+C\/Le81+27MLts9T2QVKDYRt3V0PFGiy\/mhX3nYfzrB4HccaoqVUWyjBCDuzdliCPc38K3j5SHU1icaPpB9gf1GtusHjZ9IPsD+pq8fi\/gdMPNmOaC5ojGgua+a6BuaC5q7mguaYITmguaK5oDmtQlJqVWalJRDRkNLIaMhqRpDRkNLIaKjVkGkNGQ0shoytQjKNRkalVajK1AMo1GVqVVqKrUJq8MPaP2f707evpbGTsqiQJdgok9BJ76zuEt2j9n+9fDdTqLi3Zz5q82+VdTD3jkQbjDrJG\/sNfZ\/T9Lfh5uGplUvuN74S6JCAdTbksVhXDwR6xOM4gd5OwrStahHnF1bEwcWDQfAx0NfnKxdBwUtv6RDO2KnoMjI+4D+9H0HEns4G3edBiVfls49UkpkFIndjANfQnwfEufUfoupXz3\/T34SavWXXF45IlrJjgihbhcBFTESQQHmZ3UV9Cry54TjO2W4m3C8W4vZtXHV37QuMMV3btXCF299ZVz4U6cZQrHEA9E37IaAJnoRv0rI+GSqdXfxliHuG4rMmKkWsldQRMhASY8ogzWVy0YsqqXPKJOPYR8VJAJDFVCkJO+5bur16ehjOMTLnOc26xPhZpid0aLZJOJQ5EAwRuJXpv03Hu6fgfG7OouItsnIZ7EdSqkNDCVPUdD3ivmDNOMgrlbLB3QPmpaJKycACqiNyZ866T4C3EXWLbZQtztrCs0BeTucIAG6kEwCCQKdXQxjCZhY5Tb6nVWYASTAG5J7hVq5\/4R6kllsKYBHMfzEwo8xIJj2V4IdSPHeKpdZbBnlXS1sdRzGIg+wQdu\/qe7ZFRctNbFmMLeRJZmLA93tmTPtry2LoVEzRnRvSfYO4gR1j2dfvtiGucxbhIVcCgIK5Anc+e\/8AAV1qooOs4XxNL67bOvrKe7zHiKzuPH0g\/wCtf6mrl9NdOluIbYc7s5YyRG0oxjYEePt3Mmuk464Lqw6NbUj2EtFePxcVg3h5sxzQnNWdqC5r5bsq5oDGru1Bc1pKOaA5q7mguak8mpVJqVovFNGQ0qhoyNUjSGjI1Ko1GRqyDSNRValVajK1CNI1FVqVVqKrUI0rURWpVWoqtUG1wU9tvs\/3FfDOKSuqfNRZuC\/eDlN0Q5nZAO79e6vt\/Am7bfY\/+hXF8W\/02ugh9LeDxcZhb1OyqjyT21ByMx1G48+v3P0zUxwx9559WLl84tgkJKB1JeFWAz+MxvV9OGBQjBJ5mLv87xyn7htTmv4Hf0pHxi1ctBXdGuwSjN83AjrIHjvPjTnD\/grrLgVl0d1sPXFwi2r5eoUzIkDqYmvsdTCrtxqXS\/6SQbz7uxWxA7ktA3FlT4s0Aj7Br6vXEfAT4L6rQu5vvbwNvELaLEuxcNm5IG67gfaNdvXzNfKMs5mHXGKh8h+FjE626othGN3EXCjnmJjk1suu8GCMR9Dw2rn7QFzFURu2iqyJCg3AhVXAgEdCSd1E99dp8Lvg1q7t646gPac5ovpDDQREDZfWJyI67dK5+5otYbo9GVuWwkFWARraksq5NsXGRUCPOvZo547Y7sZRNkRp+yxbIsLgV0a4p5jekzYGDuB87YbmBIFdR8B5+OKquuCK4KjIwyoVcDcwueTAmCZ9tYtjgepcshsM+6OCSSoXLIqj9JOTAiP7V2fwa4BqrepGoulFQpLACGZ+WFxgbQDJmAadbUx2TFjGJt29ctx+24vMygZNbUrl0kbET7v4iuppHieiF1BGzoZUn+KnyNfNie7s5G1ilwAoRcuoGdlDFJUQd+g6D8tLtZt3BctBGQC5LEDDJspyB6HoP4Vp3NBdFwOc1hcSgUshO\/akd+\/8B717ljUM4ASbeG8W3yzk7RHTpvPjXTcKZ90vmywOXiMSDJY7bR9\/8Pdv8XQoyIeqWLan2iQf5VPg98HzbxZ1xS3uiMZJMyGbfaO4fpvb4TH0o\/61\/qavJ4uYnHs6YebIZqE7V6zUF2r5bq8dqCxqzNQXalPHNAc1dzQXatFWa9qk15UlUajo1Ko1FVqkaRqMjUqjUVWqRpWoqtSqtRVasg0rURWpVWoqtUjStRFalVaiK1Cb3wePpG+x\/wDQrbv5YnH1oMT4xtXH6XVvbJKGCRB2B299ODjF\/wCn+RP0r16OvjjjUueWMzLXb4z4IRI2M7R5Rv41oL0361zA4ve+n+RP0q3yte+n+Rf0rr7XhxI2S6apXNfK976f5U\/Sp8rXvp\/lT9Kva8OJWyXTUnqHuhuwqsJGxJGxj+XarF+Vr30\/yp+lT5WvfT\/Kn6Ve14cStktvTtey7YQL\/wAWJP8An+e1quZPFr30\/wAi\/pXh4ve+n+RP0q9sx4lbJdRUrljxe\/8AT\/In6VU8Zv8A0\/yJ+lXtePErZLfvm8G9HgRsIckd+52Ez1\/hVc9T4W\/vfw\/z\/N6588av\/T\/In6VU8c1H0\/yJ+lXtePErpy65JgT1748a5b4UH0y\/9a\/1NS7cd1H\/AJB+BP0rP1use62TmWACzCjYEnu9prlra+OWNQccZiQmahM1RmoTNXldHjtQmavWags1aLx2oTtXrtQmapJlUoeVeVJ4tGWvKlSGWirXtSpCrRFqVKyhVoi1KlQEWripUoQgq4qVKkuK9FSpQnoqVKlQSpUqVJ5XhqVKiqaoalSpKGqNUqUoJqo1SpUgmobVKlJCagtUqVpBNQWqVKkHUqVKU\/\/Z\" alt=\"LOS GASES Objetivos: - Conocer el comportamiento de los gases seg\u00fan la  teor\u00eda cin\u00e9tico molecular . - Identificar las propiedades de los gases y  las variables. - ppt descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS1pww8Yq9AmKkdhWF49jY7nXst-gFfzse4yA&amp;usqp=CAU\" alt=\"Teor\u00eda Cin\u00e9tico-Molecular para explicar los estados de agregaci\u00f3n - YouTube\" \/><\/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 \u00a0 \u00a0 \u00bfY la teor\u00eda cin\u00e9tica molecular?<\/p>\n<p style=\"text-align: justify;\">Dec\u00eda que no existen fuerzas entre las mol\u00e9culas de un gas. En realidad es m\u00e1s exacto que el valor de esas fuerzas es insignificante porque las fuerzas residuales de las electromagn\u00e9ticas, a las que antes me refer\u00ed, disminuyen m\u00e1s r\u00e1pidamente con la distancia que las fuerzas de Coulomb; y esta distancia es ordinariamente de varios di\u00e1metros moleculares.<\/p>\n<p style=\"text-align: justify;\">Podemos conseguir que la intensidad de esas fuerzas aumente tratando de disminuir la distancia media entre las mol\u00e9culas. Esto se puede lograr haciendo descender la temperatura, aumentando la presi\u00f3n o ambas cosas. \u00a0Alcanzada una determinada temperatura, las mol\u00e9culas comienzan a sentir las fuerzas de Van der Waals y aparece el estado l\u00edquido; si se sigue enfriando aparece el s\u00f3lido. El orden crece desde el gas al l\u00edquido, siendo el s\u00f3lido el m\u00e1s ordenado. Se trata de una red tridimensional en la que los nudos o v\u00e9rtices del entramado est\u00e1n ocupados por mol\u00e9culas.<\/p>\n<p style=\"text-align: justify;\">Todas las sustancias conocidas pueden presentarse en cualquiera de los tres estados de la materia (estados ordinarios y cotidianos en nuestras vidas del d\u00eda a d\u00eda).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/k42.kn3.net\/taringa\/2\/2\/9\/6\/4\/6\/63\/nate_humphries\/633.jpg?7559\" alt=\"\" width=\"699\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Si las temperaturas reinantes, como dec\u00edamos en p\u00e1ginas anteriores, es de miles de millones de grados, el estado de la materia es el <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>, el material m\u00e1s com\u00fan del universo, el de las estrellas (aparte de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, que no sabemos ni lo que es, ni donde est\u00e1, ni que \u201cestado\u201d es el suyo, o, si en realidad existe).<\/p>\n<p style=\"text-align: justify;\">En condiciones ordinarias de presi\u00f3n, la temperatura por debajo de la cual existe el l\u00edquido y\/o s\u00f3lido depende del tipo de sustancia. Se denomina temperatura de ebullici\u00f3n o fusi\u00f3n la que corresponde a los sucesivos equilibrios (a presi\u00f3n dada) de fases: vapor \u2194 l\u00edquido \u2194 s\u00f3lido. Estas temperaturas son muy variadas, por ejemplo, para los gases nobles son muy bajas; tambi\u00e9n para el ox\u00edgeno (O<sub>2<\/sub>) e hidr\u00f3geno (H<sub>2<\/sub>). En cambio, la mayor\u00eda de las sustancias son s\u00f3lidos en condiciones ordinarias (grasas, ceras, etc).<\/p>\n<p style=\"text-align: justify;\">Las sustancias pueden ser simples y compuestas, seg\u00fan que la mol\u00e9cula correspondiente tenga \u00e1tomos iguales o diferentes. El n\u00famero de las primeras es enormemente inferior al de las segundas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Calam\u00e9o - 10 1 6 Piii Sal De Mesa (Hcl+ Na Oh Na Cl+ H2o)\" \/><img decoding=\"async\" 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\" alt=\"Diferencias entre sal marina y sal de mesa\" \/><\/p>\n<p style=\"text-align: justify;\">El concepto de mol\u00e9cula, como individuo f\u00edsico y qu\u00edmico, pierde su significado en ciertas sustancias que no hemos considerado a\u00fan. Entre ellas figuran las llamadas sales, el paradigma de las cuales es la sal de cocina. Se trata de cloruro de\u00a0 sodio, por lo que cualquier estudiante de E.G.B. escribir\u00eda sin titubear su f\u00f3rmula: Cl Na. Sin embargo, le podr\u00edamos poner en un aprieto si le pregunt\u00e1semos d\u00f3nde se puede encontrar aisladamente individuos moleculares que respondan a esa composici\u00f3n. Le podemos orientar dici\u00e9ndole que en el gas Cl H o en el vapor de agua existen mol\u00e9culas como individualidades.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Funcionamiento de una salina | Salinas de chiclana\" \/><img decoding=\"async\" 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\" alt=\"Disoluci\u00f3nde la sal\" \/><\/p>\n<p style=\"text-align: justify;\">En realidad y salvo casos especiales, por ejemplo, a temperaturas elevadas, no existen mol\u00e9culas aisladas de sal, sino una especie de mol\u00e9cula gigante que se extiende por todo el cristal. Este edificio de cristal de sal consiste en una red o entramado, como un tablero de ajedrez de tres dimensiones, en cuyos nudos o v\u00e9rtices se encuentran, alternativamente, las constituyentes, que no son los \u00e1tomos de Cl y Na sino los iones Cl<sup>&#8211;<\/sup>\u00a0y Na<sup>+<\/sup>.\u00a0 El primero es un \u00e1tomo de Cl que ha ganado un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, complet\u00e1ndose todos los orbitales de valencia; el segundo, un \u00e1tomo de Na que ha perdido el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> del orbital\u00a0<em>s<\/em>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.asifunciona.com\/quimica\/af_atomos\/img_atomos\/af_000006_6.gif\" alt=\"\" width=\"250\" height=\"194\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando los \u00e1tomos de Cl y Na interaccionan por aproximarse suficientemente sus nubes electr\u00f3nicas, existe un reajuste de cargas, porque el n\u00facleo de Cl atrae con m\u00e1s fuerza los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> que el de Na, as\u00ed uno pierde un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que gana el otro. El resultado es que la colectividad de \u00e1tomos se transforma en colectividad de iones, positivos los de Na y negativos los de Cl. Las fuerzas electromagn\u00e9ticas entre esos iones determinan su ordenaci\u00f3n en un cristal, el Cl Na. Por consiguiente, en los nudos de la red existen, de manera alternativa, iones de Na e iones de Cl, resultando una red mucho m\u00e1s fuerte que en el caso de que las fuerzas actuantes fueran de Van der Waals. Por ello, las sales poseen puntos de fusi\u00f3n elevados en relaci\u00f3n con los de las redes moleculares.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Fuerzas de Van Der Waals\" \/><img decoding=\"async\" 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FFFdRxFSY9bd3K+xQFfEyQ0eI7P8AlUmxaXLhCGYUFhyJOmvjr6VHE4W3cGW4qsN9eB5g8DRh8MltcttVUTMKNzzPM+NZ4u9zXNY2sed9mxFi5myvcEmLiGWg+8m8wBtNay\/aBwBKXCeXVvP0rRoqHSRbry8TMxl97\/dt3ASACXOS2AAw1U9o988DsOVerw9sqiqTJAAJPEgRNY9bwrOpG1jSnK9yvEdxvI\/SsWtnEdxvI\/Ssar0TOvugqvEWVdSjbH9DIPqAasorYxMk4xbV3q2LtKh8xjs5mIAJ01J+mtawNYPS1griEuDZ0yH8yksPUMfSvTKge2rDeP8ARWOWMrGzhlG63F6kqE7CuATp8KZxF9bS8Jq052K06eT12Me+HFxLdwiHzGF0IC8\/A\/qKZw2FS2uW2oUEljHEncknUmk+jna67X38UTxUHtN5EgD\/APPjWjSG12RUavZbBRRRVzM2rHdXyH0oosd1fIfSiuRnoLY7ctyCDxpX+Hrzb5ftV1++qKWcgKNSTsKR+8GF\/Gt+tXWXymU3Bd5oY\/h682+X7Ufw9ebfL9qo+8OF\/Gt+tH3hwv41v1q1qnDKZUeV6l\/8PXm3y\/aj+Hrzb5ftVH3hwv41v1o+8OF\/Gt+tLVOGMqPK9S\/+Hrzb5ftXUwSggydDPCl\/vDhfxrfrR94cL+Nb9aWqcMnOjyvU1Kiyg7gHzrN+8GF\/Gt+tH3gwv41v1qnTnwy3Wp\/1L1H+pX3V9BR1K+6voKQ+8GF\/Gt+tH3gwv41v1qcJ8Mjq0uV6of6lfdX0FHUr7q+gpD7wYX8a360feDC\/jW\/WmE+GOrS5Xqh\/qV91fQUdSvur6CkPvBhfxrfrR94ML+Nb9aYT4Y6lLleqNDqV91fQVZUVIIBGx1oZgBJqproiN5ZUgcQR8qzfY35fMU\/7SnvCj2pPeFWi5R2RnOMZbsQ9jfl8xR7G\/L5itD2pPeFHtSe8Kt1J8FenDkx8b0W11ChEHcMCJVhsRr\/utU9CYhlzWroi4u6jjyZeYPCt32pPeFJ47D2L0Z4JXZgSGXyYax4bGKrJye6LRUY7Mx8fjWW2blsMSDuql4BkZsq6xMUlhMBicS2Z0e3a45+y9zwCnVV8T8OderwxtW1CqQFE+pMmTzkmrvak5in6nuif0pWTM5MCwAAUAAQACIAGwFS9jfl8xWh7UnvCj2pPeFWzlwU6cOTz\/TF17CK0DVwCDBBGViRpqNhtVXR2Ma8+ULAySBIJmV1JgePKmftUQ9kZe1lcExwGVgT5aikPsyIfMdFCwTwkxA+VMmerSo0X2VyaV1dXPXWhCgcgB8qKLbhhIMiisjhRm\/af+Uu\/l\/UV8vr6h9p\/5S7+X9RXzKxcyMrxOVlaDxykGPjEV6XY+4\/qeH8U\/cj9P5IUVorj0OnUKxJ4mSSc2pOWSe2PTyiS4rKqh8OCUCiWBGg0iCvFsx8yeVdWT49jgwXP2ZmUVptihoDhxopGszoYmcsiNR8dTOtde+DP\/wAwAPZEA6NJnXJqdhHCNINM3x7E9Nc\/ZmXRWorTkLWD2U1Iglot5VJBXiWQ6yNBAOs9TGKJjDDWEgE7qZZe7MmBpvzkaVGb49h0+X9mZVFapvAROGEHKwgcCIAkLqCZ8deBAIhZxIBZhh5zRlj+nQIY7BBkz\/lrOlTm+PuOn5\/ZmbRWo98R2cMoJBg96NInKV2Bdd9\/SKsReBVgMOEJnWCcolZ3XlpM6ZuFFJ8exDp28fsxCitP2hAZOGBzCBrp2u0sQm8MPHQeMhxahSDhxwngAw0zRk0nNETpOkHWmT49h01z9mZlcfY+VNtiUKZBbUNlUZ5kysSw00mNp40o+x8qsmUaSejPsGF7i\/lH0FGJ7h8jRhe4v5V+goxPcPka8P5j6v5f7GPRRRXUcQUUUUAUUUUAUUUUAUVMW2PA1FhG+lRdFsXwcFcRABAAAHACB6Cu0UGTtbwNTAdz40UYDufGiuSfeOyn3RP7Tfyt38v6ivmFfT\/tN\/K3fy\/qK+ZIASATAkSYmBOpjj5V6XYu4\/qeL8U\/cX0H8Jgbq5LihNSCuYnXTNsNToCY8I1OlN3LWLM6qAGV4XKQDmkEGCZDTxJOu+tKGxYMZrzTt3S2UCcvDUaRA5zXWw+GkRcI0AOjGG4nbX4cvGtnq7\/wc0VZWXuXomLLiGGbICCQvdclgNV01tk67RpuJ4xxaZe0BKvAASQqbjKF2nhHyqhcPYG15h3hoh1BgeGhBP8AulVNZtZGPWHMM8KFPagwmsDQj4+Gmr82Id0t3\/kaS2MWDBdRGUnRSdoUxkmYEc9NapfD4lWUZlk3OSHt5DJ7p0Ck67DkNKru4GwhhrrTI2AOnvSPHh4ciDVD4ewAYuEnIxHZgFgFyr8STyiPUvzQmTa3\/wDQ1h3xTBmVl7JyGQk9gZ47skD5k+dXphcUAqqyqFLKuUDVlJ3leMbnSI8qRTDWJAN4iZk5TAE6DbeDPwI8ahbs2CoLOytDSACQCASOHEx6eM0a49grrd\/7GhbGLbUOMyuUjKu5VTM5Z1BidxsYEx21YxRCqWUqMyBHVSpCQVU6bErueW+uqQsWA3ZvMIykNlO+bhHICZ8RpvXLeHw8DNcgxroxiQscOBzDx320qLflidfF\/wCxbatYknqwQMmQjMFA1BRIlZIjMIPiCJ0qy4MVcD9pMpdgwGUAlVzaQMxGWPGKUt2bJ711gJAHZJhSuY\/+yRpynjUbtizlJW42bICAV3aO7OnGfXjGtra\/8K7Lf7kMZgntEB41zRE\/0mDuAfH40q+x8qexVmyAzW3kzosHbMeJG+WPnrtKltMzBZC5iBLbCdJPhV4vS7MJRtKy9z67he4v5V+goxPcbyNeLxPS+ILQjFFEKFhZEaayN6s6MxV57oD3WywTE94jZdOf6V41tT7p\/D5qlk2trmxRRRXQeEZWP6W6u4LYWTlDyxgEEkQs7ns1r4XF2WHI+OvzNK4zBW7q5biKw4TuPIjUfCk16FRdEe8o5BgY+LKTWUoSb0ZvCcUrNGzimXLNsZjOwIEaEz8gPjSODxOfNMSpjQyNgfXX\/Zpe30QgEM91x\/c8T\/gBT1q0qAKgCgbBRAq0IyW5WcovZE6wOmDfS51n\/I1vQr1UyhETmUa7rMjmRW\/RVpRyVisJOLujOwv2mTL2mTTfNofQ1O\/03bvJCM86iLS5yZEDblvTrKDvB867Wap2e5o611sK4BXCdsFZYkKSCVU7Akaf78KaoorVKyMW7u5qYDufGijAdz40VyT7x20+6J\/ab+Vu\/l\/UV8wr6f8Aab+Vu\/l\/UV8wr0+w91\/U8T4p+4voMYN1BMpnJEKNdG4HTfcaU2uMtQQtjQr7zGDlYEz5MfrwFL2ukLiKEVoUeH92ff8AN9a1B7Wy5iyQVzw2WNVYQRtqoJjYSNta2n5+7OWnqrL2EkxdkH\/pMGQRm37QIG2kRB41FL1oBibRMlABJAGUdsz46GDO+9POuMzI3ZJGo7oyl8wK67tqdp4VTZu4t1DLsG45QQQQ5kE7So300iq3X42Wad7NP0QumJt52bqBlAELmMKQwknnuB6b1J79uAxsEZlPaOaGMMGYE6d5lOm2g8asdcSZQqpzuwiVbtHfWTEG2deaeFSw\/tSyLZBVBl3WF0DbNsT1kePjGk6fjZCvw\/RblK4q0pYmx2Xy5QWOgVhm4c1\/So28TbAGazO8akaF2YRzgNGs+MxFWJaxLI1sZSpcoe0hJYEuwmZOsmfCmHv4nsoqhJTKO0JOU5DqTprcAjn460dvxkq+\/wDCFcPi7QthXtTlliZ7xiN+AMT4UNirQGQ2IK5gZY97QGeOkDj9TThbGsQYEglQJTcAjRZ3if8ASaja9rXu5e8x3Q6uxB47TOnjtS68vUnXaz\/xQol21lYmy3\/Zoc2ymTkmPADbY1xMRazEmzKnLC5joQDOvHccpgbazY74m2pZho+WZg7qApI4aINTGx8ani8ZiUOa5HaMCYIOUgmADzA9BFPzcrtv4eRkn0qL7Hyq\/FYl7jZnIJiNBGkk\/r9BsKofY+VbLbU53a+h9THRdlwrsoLZRrJE6cYNcudE2UBZUAIEgyTBG25p7C9xfyr9BRie43ka8PxPr1WqKFk3tyZBNcoqLkwcokwYB0k8BNdJ55KivP8ARnTzB4ulQ3G2wysp+NekXpa2dTp51l1fI26HmV0Vn9JY6G\/43SSeyiAs57sSOXfk+I5TWgK0jK5lOOIUCkulzdFsmyJaRIHey\/1Zf7uPwpHof7QBZRmJM6rcGVhPCDrVZzx8C8Kakr3N0oeR9KjUP49a2YoDHEgx86z8NfL3BkZnWO02XKh7IGnM5gTpz5VEZ3JnSxV7mnRRRWpiamA7nxoowHc+NFcc+8d1PuoT+038pd\/L+or5hX0\/7Ufyl78v6ivl2ccxXpdh7r+p4nxT9xfQlUxdYbMw22J4bVVnHMUZxzFduh5t2N4Rc0zcKbDfca+I2\/XlJDVxEg\/\/AEMxVmYQu5y6kS2pPZX14VlZxzFGccxVHG7NIzsrW9zWuYW1PYxEAN\/VqROjMCCOPCAfhrXOotx\/3kGV031YAPs3A7nURoJg1lZxzFGccxUY+ZPUX9PuaCWEARje3KFlGhXMYfWZlRxj9Ju9ltsM3tHdkSV27RI2aSCZPE61k5xzFGccxUuPn7EKaXh7mqMNbJCnEHhJI7Kg5gROfUjKBp7w3Go4LFuJGIOaCTIiSJgd7fcz+pE5eccxRnHMVGPn7E9Rce5c1xhK52jbRjBiPloPSos5O5J33JO+9V5xzFGccxV9DK7JVx9j5VzOOYrjOIOoqWyPE+xYXuL+UfQUYnuN5GjC9xfyj6CjE9xvI14XzH1vy\/2MeiiaJrpOIqxGFt3P+xEaNsygx5TtS56IsHe2p85I9Jp2aJpZEptFdmwiaIqr+UAfSrKJomgCoXLSt3lVvzAH61OaJoQUphLamVS2DzCqD8hV1E0TQkKKJomhBqYDufGijo\/uD41yuSfeO6n3UN1zLUqKFiOWjLUqKEWRHLRlqVFBZEctGWpUUFkRy0ZalRQWRHLRlqVFBZEctGWpUUFkRy0ZalRQWQUUUUJOUV2igOUV2igOUV2igOUV2igOUV2igOUV2igCiiigP\/\/Z\" alt=\"Fuerzas de Van der Waals | Portal Acad\u00e9mico del CCH\" \/><\/p>\n<p style=\"text-align: justify;\">Hablando de \u00e1tomos y mol\u00e9culas estamos hablando de ese &#8220;universo&#8221; de lo muy peque\u00f1o&#8221;, ese lugar que estando en nuestro &#8220;mundo&#8221; parece que est\u00e1 en otro, toda vez que, su infinitesimales medidas, no hacen posible que el ojo lo pueda contemplar a simple vista y, para saber que est\u00e1n ah\u00ed, nos valemos de experimentos de altas energ\u00edas en aceleradores de part\u00edculas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/universitam.com\/academicos\/wp-content\/uploads\/2012\/04\/MAJORANA.jpg\" alt=\"\" width=\"520\" height=\"377\" \/><\/p>\n<p style=\"text-align: justify;\">El mundo de lo muy peque\u00f1o (el micro espacio), a nivel at\u00f3mico y subat\u00f3mico, es el dominio de la f\u00edsica cu\u00e1ntica, as\u00ed nunca podr\u00edamos saber, de acuerdo m con el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a><\/a>, y, en un momento determinado, la posici\u00f3n y el estado de una part\u00edcula. Este estado podr\u00eda ser una funci\u00f3n de la escala espacio-temporal. A esta escala tama\u00f1os todo sucede demasiado deprisa para nosotros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Un experimento cu\u00e1ntico para averiguar de qu\u00e9 est\u00e1 hecha la conciencia  humana\" \/><img decoding=\"async\" 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\" alt=\"6 rarezas del universo cu\u00e1ntico que te causar\u00e1n asombro - VIX\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/universocuantico.files.wordpress.com\/2008\/12\/cuerdascuantica.jpg?w=300&amp;h=225\" alt=\"cuerdascuantica.jpg\" width=\"300\" height=\"225\" border=\"0\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"6 rarezas del universo cu\u00e1ntico que te causar\u00e1n asombro - VIX\" \/><\/p>\n<p style=\"text-align: justify;\">En el \u201cuniverso&#8221; cu\u00e1ntico, nada es lo que parece a primera vista, all\u00ed entramos en otro mundo que en nada, se parece al nuestro. Lo infinitesimal se comporta de manera inusual en nuestro mundo macho.<\/p>\n<p style=\"text-align: justify;\">\u00a0Cuando hablamos de la mec\u00e1nica cu\u00e1ntica, tenemos mirar un poco hacia atr\u00e1s en el tiempo y podremos darnos del gran impacto que tuvo en el devenir del mundo desde que, en nuestras vidas, apareci\u00f3 el \u00e1tomo y, m\u00e1s tarde, sus contenidos. Los nombres de Planck,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, Bohr, Heisenberg, Schr\u00f6dinger, Pauli, Bardeen, Roentgen, Dirac y muchos otros, se pudieron a la cabeza de la lista de las personas m\u00e1s famosas. Aquel primer premio Nobel de F\u00edsica otorgado en 1900 a Roentgen por descubrir los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a>, en el mismo a\u00f1o llegar\u00eda el \u00a1cuanto! De Planck que inspir\u00f3 a\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0para su trabajo sobre el Efecto fotoel\u00e9ctrico que tambi\u00e9n, le valdr\u00eda el Nobel, y, a partir de ese momento, se desencaden\u00f3 una especie de alucinante por saber sobre el \u00e1tomo, sus contenidos, y, de qu\u00e9 estaba hecha la materia.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"La paradoja EPR y los conceptos de tiempo y espacio, presente, pasado y  futuro\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0 La conocida como Paradoja EPR y los conceptos de Tiempo y , presente, pasado y futuro<\/p>\n<p style=\"text-align: justify;\">Fueron muchas las pol\u00e9micas desatadas a cuenta de las aparentes incongruencias de la moderna Mec\u00e1nica Cu\u00e1ntica. La paradoja de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Podolsky-Rosen, denominada \u201cParadoja EPR\u201d, trata de un experimento mental propuesto por Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, Boris Podolsky y Nathan Rosen en 1935. Es relevante, pues pone de manifiesto un problema aparente de la mec\u00e1nica cu\u00e1ntica, y en las d\u00e9cadas siguientes se dedicaron m\u00faltiples esfuerzos a desarrollarla y resolverla.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Paradoja EPR \u2013 La leyenda de Darwan\" \/><\/p>\n<p style=\"text-align: justify;\">A\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0(y a muchos otros cient\u00edficos), la idea del entrelazamiento cu\u00e1ntico le resultaba extremadamente perturbadora. Esta particular caracter\u00edstica de la mec\u00e1nica cu\u00e1ntica permite preparar estados de dos o m\u00e1s part\u00edculas en los cuales es imposible obtener \u00fatil sobre el estado total del sistema haciendo s\u00f3lo mediciones sobre una de las part\u00edculas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.uco.es\/hbarra\/Blog\/entrelazamiento.gif\" alt=\"\" width=\"440\" height=\"345\" \/><\/p>\n<blockquote><p>\u00a0El experimento planteado por EPR consiste en dos part\u00edculas que interactuaron en el pasado y que quedan en un estado entrelazado.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Por otro lado, en un entrelazado, manipulando una de las part\u00edculas, se puede modificar el estado total. Es decir, operando sobre una de las part\u00edculas se puede modificar el estado de la otra a distancia\u00a0<strong><em>de manera instant\u00e1nea<\/em><\/strong>. Esto habla de una correlaci\u00f3n entre las dos part\u00edculas que no tiene\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a>\u00a0en el mundo de nuestras experiencias cotidianas. Cabe enfatizar pues que cuando se mide el estado de una part\u00edcula, enseguida sabemos el estado de la otra, lo cual aparentemente es instant\u00e1neo, es decir, sin importar las distancias a las que se encuentren las part\u00edculas, una de la otra, ambas saben instant\u00e1neamente el estado de la otra.<\/p>\n<p style=\"text-align: justify;\">El experimento planteado por EPR consiste en dos part\u00edculas que interactuaron en el pasado y que quedan en un estado entrelazado. Dos observadores reciben cada una de las part\u00edculas. Si un observador mide el momento de una de ellas, sabe cu\u00e1l es el momento de la otra. Si mide la posici\u00f3n, gracias al entrelazamiento cu\u00e1ntico y al\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a><\/a>, puede la posici\u00f3n de la otra part\u00edcula de forma instant\u00e1nea, lo que contradice el sentido com\u00fan.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/3\/32\/O2_MolecularOrbitals_Anim.gif\" alt=\"File:O2 MolecularOrbitals Anim.gif\" width=\"400\" height=\"400\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/0f\/S-p-Orbitals.svg\" alt=\"\" width=\"827\" height=\"257\" \/><\/p>\n<p style=\"text-align: justify;\">Animaci\u00f3n que muestra dos \u00e1tomos de ox\u00edgeno fusion\u00e1ndose para formar una mol\u00e9cula de O<sub>2<\/sub>\u00a0en su estado cu\u00e1ntico fundamental. Las nubes de color representan los orbitales at\u00f3micos. Los orbitales 2s y 2p de cada \u00e1tomo se combinan para formar los orbitales\u00a0\u03c3 y \u03c0 de la mol\u00e9cula, que la mantienen unida. Los orbitales 1s, m\u00e1s interiores, no se combinan y permiten distinguir a cada n\u00facleo. Lo que ocurre a escalas tan peque\u00f1as es fascinante.<\/p>\n<p style=\"text-align: justify;\">Si nos pudi\u00e9ramos convertir en\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\">electrones<\/a>, por ejemplo, sabr\u00edamos d\u00f3nde y c\u00f3mo estamos en cada momento y podr\u00edamos ver asombrados, todo lo que estaba ocurriendo a nuestro alrededor que, entonces s\u00ed, ver\u00edamos transcurrir a un ritmo m\u00e1s lento del que podemos detectar en los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\">electrones<\/a>\u00a0desde nuestro macroestado espacio temporal. El\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\">electr\u00f3n<\/a>, bajo nuestro punto de vista se mueve alrededor del n\u00facleo at\u00f3mico a una velocidad de 7 millones de km\/h.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/9\/90\/3D_anamation_of_the_Rutherford_atom.ogv\/300px--3D_anamation_of_the_Rutherford_atom.ogv.jpg\" alt=\"\" width=\"300\" height=\"169\" \/><\/p>\n<p style=\"text-align: justify;\">A medida que se asciende en la escala de tama\u00f1os, hasta el tiempo se va ajustando a esta escala, los objetos, a medida que se hacen mayores se mueven m\u00e1s despacio y, adem\u00e1s, tienen m\u00e1s duraci\u00f3n que los peque\u00f1os objetos infinitesimales del micro mundo cu\u00e1ntico. La vida media de un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> es de unos 15 minutos, por ejemplo, mientras que la vida media de una estrellas se puede contar en miles de millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">En nuestra macro-escala, los acontecimientos y ,los objetos se mueven a velocidades que a nosotros nos parecen normales. Si se mueven con demasiada lentitud nos parece que no se mueven. As\u00ed hablamos de escala de tiempo geol\u00f3gico, para referirnos al tiempo y velocidad de la mayor parte de los acontecimientos geol\u00f3gicos que afectan a la Tierra, el tiempo transcurre aqu\u00ed en millones de a\u00f1os y nosotros ni lo apreciamos; nos parece que todo est\u00e1 inm\u00f3vil. Nosotros, los humanos, funcionamos en la escala de a\u00f1os (tiempo biol\u00f3gico).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-tsUu9K01rXc\/T-D0lc8m8lI\/AAAAAAAARfE\/bftjeL29uUU\/s640\/linea-tiempo-cosmico.jpg\" alt=\"\" width=\"509\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">El Tiempo Cosmol\u00f3gico es a\u00fan mucho m\u00e1s dilatado y los objetos c\u00f3smicos (mundos, estrellas y galaxias), tienen una mayor duraci\u00f3n aunque su movimiento puede ser muy r\u00e1pido debido a la inmensidad del espacio universal en el que se mueven. La Tierra, por ejemplo, orbita alrededor del Sol a una velocidad media de 30 Km\/s., y, el Sol, se desplaza por la Galaxia a una velocidad de 270 km\/s. Y, adem\u00e1s, se puede incrementar el tiempo y el espacio en su andadura al estar inmersos y ligados en una misma maya el\u00e1stica.<\/p>\n<p style=\"text-align: justify;\">As\u00ed,\u00a0 el espacio dentro de un \u00e1tomo, es muy peque\u00f1o; dentro de una c\u00e9lula, es algo mayor; dentro de un animal, mayor a\u00fan y as\u00ed sucesivamente\u2026 hasta llegar a los enormes espaciosa que separan las estrellas y las galaxias en el Universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las distancias a los planetas y estrellas se pueden medir sin cinta m\u00e9trica  ~ Tot Astronomia | Blog dedicado a la Divulgaci\u00f3n Astr\u00f3nomica\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"C\u00f3mo se miden las distancias en el universo?\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYVFRgVFhYZGRgaHBwaHBwaHBwaHBohHBoaHBoaHhocIS4lHCErIRocJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMEA8QHhISHjQrJCs0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NP\/AABEIAKMBNgMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAEAAIDBQYBBwj\/xAA2EAABAwIFAgMHBAIBBQAAAAABAAIRAwQFEiExQVFhBnGBEyKRobHB8BQyQvFS4dEVIzNikv\/EABgBAAMBAQAAAAAAAAAAAAAAAAABAgME\/8QAIREBAQACAgIDAAMAAAAAAAAAAAECETFBEiEDUWETIkL\/2gAMAwEAAhEDEQA\/APJqb3DYkIinSbmh74bEy3UkxsO6bZMaXAOWqd4ZYWB7KjXGJj0UZfLjhZteHxZZy66Z29u2OaGU2NYwc\/ue4nlz+fIQEPSJBU1xaFhghE2Fu14cCYIEt7kfxV+Xkz8fFCa7zoSVx1Fw1jRWNlYF5hXr7SqaYZuwGRpz5peS5jWPIjdM35VviVq4mS0Dy7KsezhHradWcmtYC0jXNOnQ9oUREeamY8tcHN3G3n1XQMxc5zoME7TmPTt\/pVskIT2t6pzWqVtEnYKdno1iv8Gxh1AgtJlUvs43TmNJ05S5VLY2eI+LX1m5XGVlqrC6XfH1UYaVYWBpBrxUDiS33MpAh3BPUbpi20AxqIa1dpuDXB0SAdj9CiKlTO8uyhoOsDYdggpDqDVZUGIS3arK2Yla0xgmgxW1nTUuHYU57HPGzUTaUwCo200OoWpdqdSinWWko\/C2q0q24hXMUXJjbm3hVVwxabEKcSs9dBTVRU3AVbcK9pWrqhIaNgSfIaqkuxGkqpOyt6QUKuR0rTXHiRj7cUi1oI55Kx1Z6Bq1E9bTtJfua9xA6HL37fVUlXui3vMzyNvqg6mq0nuM7yHeVAVO8KEhCTHDouBdcOAnezggHSY8tdePNGw5TMH6pzzBIGo4KVxTDXFocHAfybMHylRoByS4kjQTVazDlytywIOpMnr2RFtiD2\/tcR6qvU9tuosl5OWzge+q55lxlT29uU\/D6DXbkjpHX7K\/s8OMSlMT5QYaQ0wdF6V4WFGo0tdG3K82uqBbqu2uNvpnciFNl36aY5TWq0vinC2Nc4Dbhee3lCHQtHdY+XglxlZu5r5nSiQsrKs6Hhx5eGZdXBrhzIcNCFBiuCvoEhwgj8Ks8Cxk0stQuDiwgAE6iNQfJc8TY5+ocXEQSZKq8pknj+suB+fVarwviNtSze3p5wQQBMQeqyzkmnVKiXVWV+9r3ksEAnQdkx2SGhoIcP3GdD5Jt9XY9wLGezblaIknUDUyep1UbmifdkjqRB+EmEQry1E236XY\/qM3bLEfWVnOVzVdCZ27StbKIo0yTAEk8KOhSLjAB+qJLMp0nz2RoQRQVnbBVtIqxoFTWmLX4RiYp0XsiZCjtn6qlov4VjbOUa0vbT2FxCtjeSN1lKFZTm67rSZJsEX9UGdVQXLwirmvKq671Np6QVLgiYMaRoqe5crCpVgEQDKq7gp7KwBWKEuKe0Gft2RdbyQbhqrjOhjTJS\/SagSDPy7LS+GMNdWqgNYH8nNOUAcnsgccoBr3Rl0J\/bt6dlU0VlUuKWHszAIPl8VVuarSoxzuCha9AtGohNIKtSLYnYjMPI\/1CYxhcYG+vbiVJVqEgA\/xmPI6kfnVQov4U\/XF0JxYVM+1im2pI1c5sc+6GmY6aplboOUkgUktmcRqpqIUc6qaiBO6mhoMFYC4L1jAsDbUpl0iYXkeFVYcCt\/hWOOYyAUoqcAfEFsGPI00+aw18\/UlavG77PJnVZC43KKKGfVMQmgrjzqnUqZcYCRCbOgXmBurF+EvAktK74ee1tQZgvVL+8tX20AAOj1QqTbxq6ohsAGTyI27FQMYjMQjOY6q38MWgrONLIC54ytJMZdf3ILTPjdWWG2hqODQJJKJxzCRb1HMDmuy8jbyCL8NYky2f7QiXD9oPBShz00N94Zba0M9SM7tm9OVhXxmK0GMY8+5eS95jjiOgAWecdVVJfeHKLn1GBv7pgeukK48UYUKNTKIzQNBsNNlnMJxE0XB43GoRuKYq6q4ucZJ1J+0pS9XhWpz2GZoUdQcgbWmXGBurU2T2CSCApq8YMtpMBXOHWhfss9RqLS4FiLWHVSazdg72iSqusSDCvb3xC1zYCy9zcSSU7roTfblSog6r0qlVCVSd1KkdVyHyAqOtVQ\/6iFciLRT8Oc7UBAVbNzeCtNgGMtY4B4BHMrejDra4ZLQ0EjjdOW8HqdvKrDFH0AWsOXOMro3jpPC0Vp4cbcsD2b8oLxD4edSdO44Kk8NeIHWztdQdCE9jX0KxKys7Vgkl7wDp0K82xq89o8mMo4C9B8XuZXHtmRJ1IXm99+4nTfhXGeSscFxjde\/Tqi7a1LyWtiYJ1IGwk7qBjDmABgymzoxmIDOHOa0gCGiNI4Gm6CuKmYk6Abx\/wAKN+iYUA0lJJJAEsAO6dTTCddDp9VKxhILhsN+07KQtbOi\/KXgEtG5jQeqsre6IESqy0xJ7GGmHENdGYcHouiropPY+vXlV1wUn1u\/yUD3ynaELm6road110eaaTwkE9CqWmQUZ\/1B0blVi7KD3U735jPKItK7mH3SQeoQjSp6G6VKL+2sXVG5tSUFd2paYha\/wfijKGrg1wIiDuqjxRUY+oXMGUOOg6I4XZuMwXLrQpbihlcWgh0ctMhRNRtKZjJKIBIGXg\/HRRW7oIKs8Srh5nIGuAAIaNNtT57IhpcHrBjwTwtXjuPMrMa1rQ2BwsGKg0j17qVrzyjS5lFkx6No1VT06iNoVFOlSrZriQonvV34ZpMquyO52Q\/iTCjQdG4OoKXQ7UT6iMbiTBQdTLBmJkO5HZU1d6DqVCqkK064fueOqAe9TuvnBhYD7pIJ05G2qEYMxOo2O+mwlVEWpadzlMqytPED2bOI9VQ5hOsx23TTtPdFkomdjZP8TPe3K4yq6q3NqFnqFTVbDw7QDy1p5ICODl2rHue0ESYVBeDUr1jxPgTKLGlpBJC8wxejlEyNZETr8FSclK4EeRVpgmF\/qHZQQHRI13hVTyn2905jpaYVM6ZfWpY4tO4n5IRF3dwXkk7\/AFQ1RhETyJG20kemx3QZkpLkpIAlrdJ\/tOY1W1LCXESuVcOLeFOqADCU\/PopH0YhNrUS3UyJSBmZIuTEfUt2NoteHgvJMt5aAgA8y6mtXUjJpTgFxoUjWpUHNCIYw5c0GFAGqdhMRwkYmhclq7VuSVBTYXGAJPTyTshiY327p+xs0H+1xdK4kDg7ZWNlWAY+TJcGt76ukx\/8qsT2OTl1djW1wcHqZPaZDk\/ygx8UK1pJDZ7BGU8fqin7LOcn+KEZW3knUcAcbeSSj3AtMHdSsqIZ9WXZtN1NXuA98hoaOg2HknTlW2H37mEOBghXmKY6KzAHH3gmeHPDzbhjnFwGULOYw0U3lo2BhTJV2hrqruq2pVXKlWUO96qM7Ty6Sn1aWVgOsmZ6RxqhBUVjc35fSa0jYnXr2V4697Z21WOck6rO\/CaXSo4J0Shps0GVc4XimTY6qla2WnsJ9NildXbXxlY1gAAhs6xuSTuSnZsY5aay98RueIc4n1WUv7jMShHV0xrwT7xMdkSKuW0RM8qNPedUxUg57YMEKItRDqc951VrhWDuquDI1P1RaUlqiDUlvcQ8CVKIb7QRO0JJbV41tMeq2dv7tIBxHMyFkKuJUqriKhLG5XQWgGTGg8pQNsx9fQalHXXhWoxmd4ICV+Wz+u1\/xb9xX4TYiu7KXtaJkZjA\/NkvFQIcGksOVoaCzaBt6qnqvLDpp5KF9Uu3KUu4z0iDZXF2UiEjOYJKnq0C0yRpuoWaEK5Fv7VrGsjNB\/cQ0GJMAkxO+ivGSypt1Yq2MUgbyntYdoGk+fqntaslGsapWMUjKROgUzKSejRt4Tqr5OmwEAdvz6qX2aRpolvB6Clq4WKcsTcqQDwkwKUt1Tq1u5sZgddR3QB7cLc5uZmohR\/oHxmLTClwrE3McJ1aOFcYhjhdTLGgZMxI0EyeJWeOWXlcbx1W2WONxmU57ikoWLqkhnvOGuX+UDoOfRCulp1EEfJcFYh2YGCNiNPUIm4vva\/+SM4\/n\/I9nf5ea19Vh7lFW+NPY2ASAR8dxPdVt7d5zJ3Q9VhCHc8hExO5VM8gCOfyEO8pocuEopOSnNalSYrexw4v40SPW1S9hA1CiZVLHBwMEbLRX2GuaJOqztwyCq2Vjj6pcXE7kcaIUlOcYlROVpJ5\/PJNcuuUrXsynM1xMGIMAHgnTWOiJCtCyugpjipX0y3LP8gHDyJMfROQVdYfijaTHMdRY8uAhzxq3u0g6FE2eMezIc2B26aqiq1hlywJHPpCjoVcrg6Jg7HZAl17be78bVqrWtc4kN2+iSz+G2BuXvJc1n8tYA1OwXUeJ\/ya7azwZitKiQ94BjZWvirxeLhpawAAcdV5jb3Mb7KR1eeVl4\/rafJPpJd77z5D5IRWVzkNNpE58xzdI4+6rspjbQ\/NEu2dEi0eWZ8pyDTNGgnUCVA0FSsunZMmY5TqRJjzhMDtE0ugSiqVN0bGFDTW08LZH5WVCAwGToOUtqk2y9K3M66DqrJ7KYbDA5x5c7T4BXnimhRY4ikZb9VTULghhYAIJB2E6baqsctTQuKOgDu2R1hFW9EyMu\/3XbejKvMNtsjgXiBxPKmTd0riK5+GOjMQgKtHKV6Ff1qQpkAanvKxl2JVZ4+NGN2qXMTHMRb2KEtU7GkApqQUiYmTCnosk6rUYVhAqQANVNulTHbHvoamBA4G\/wA1ysXQAdA0aff1P2W6v\/Dhp+8RpuqHxTcMqOaWUmsDWgQOY5S2dx9MsTqrK7Yw0mlrC1w\/cS4Qe4G4Va\/ooHPVxnRdrVaDDxLToY3HcJ2LYc6jBBzMeMzHjYjp2I2IQEqYXZyZCZbvB4PUJ7mtJsu9h6bJMBS3do5jsjwQ7kHQqEVIM8p1a4c85nmT1O6WjaPw3g3t3AfBbilgIt3Na4QDCwnh3GvYEFXl94sNXUukpNZrS78YWtJo\/wC2ZEarye\/HvEDqtDiWNFwiVl6tSSSqkZ5U20tHVHhjdXEwO8om8c+i19u9oHvSZaMwI6O3CBbXLTIMHtwu3VV74e+TM6nmN1UiLQ8pjiukJpKoOJ76maJP7WgDyEwPmmFNJQHU5m6TWEzAmBJ7AfZJmh7ohVtPDmDvqMMNnnaUkPg2OvZIBjTjsurpmXxxl4Z36Zx4Ag8H8K60Eax+HZICQddtfsU1jyNpjouStkpeeZ2RWdvsoM5pkdAI1QLnSZTg4lR2Zzd1IFG1StCNhLTR9CsWn3SQhWM\/pEU2JHBmdztyibekobemrW2op1cia1ZELS4pdNfSpAOlzQQWhsBvTXkqooUkS2kiZejsBPBQlVitHsQlVik1Y5uqEcCdvyP9IysIQb2nhNJUT7wjUlazAcU9k73tCNwVj2vLDIdqNfIpzr0ukmS4mc0pWezxy1y9UxTH2VWRyvO8aeCTCEZdPOglMv2ODQ4n93xTku907lJNRU1Tqh3qSq9RMAkSdOU6yNcVxjCTA7nUxtryn+yGYhpkCdddYQ7kQOnaUxxjddnhNeD8Ewex3H9J7K3Un0+SgMQmynCPfWlQOcuEppKcgccVwJOTm0yUyMcN+33T3BuQEH3pMjtwfqmPZG6jRASeWH5ApZ5IBOg09FI+o2HQNzpO4H\/OyrSUAcRt5JFxJ1M7d9tB\/wALhSSUnpXBGySGDiuo1D3WkrWvsy4FuadATOhncKsqCCtrjbWZ+sbrJXjZJgJZY+PCcbsGpWBcyoihT1GizqnTQI1IK6xnCvsSrvfRpgtbkbIaYAPU7an1VMwQUU0rFY0bR2TPplzZdxM77b+qFtrdzyIG5Ak6D47IukzWJ2+CRwba01dWtBA2bFqMLYzLBBmRr25S5aQ22tCUWbOBstFY4c0iQVNc2YAVeI2xNxRhVddq0WJMhZ26Kng0dSwzMzh7ZnLln3vOOirblmQEDV\/Mfw7Dv9FPVrFux97r0\/2q+lfPpOzMMGCNgdxB3Vyyccs7Nq2oVHmTqr5UIJJAHklorVvguJ+wfnLQ7QiHa7oG\/ui5x6dONdUI96ic9K0Ja1NwYHkaOJAOm4309UK5ye98gKMlAOpvy6+igc5JxUbinCPa\/bt8\/NF4gA4526AgaczGpQAKKt6nXZHAnsK5qa08LZWOE29Zk58ru\/Hn8lRYvhDqR4I4IWePzY3K49tcvgymPl0pyU0pzxCjJXRIwJXWBYjTpEl7A+QdD\/pU1OJ1MA87x6JuZAFYhVD3ktEA8INyv\/DtjTquLajwwQdTwq3EqTWPIbBA5111RCoFcShcTMZYWoqOyl7Wd3bKC4o5DEg9wQVGCpKbMxA\/NeqpJhpwkru7rBjGMblLhJccoPSPe5+0JKvHH7T5ZfS2ug6J2M\/hQDbksa5uVuu5Ik+nRb7GMALBqIWKxW0LHlpiQeCCPiFzeW3RcNKY7rTYHZMqiNMw4Wee0RpMyZ6RpHrv8kZht86m8OBRLN+02NbceGH5Yb8OAqC\/wx9J0OHqvQPD3iJjwM+p5PU9wp8atWVmucyBpqY4Mb+vKeVx3qCS628zoudGWYB1jhHWrEX\/ANJdmIjYqxpYM9rc5Gm09VNxqpYVmxabCmahUNuyCrizqQonLRurMtaBBlcvq4hUVC9gbqG8vpG618k6AYrVkrN3dRWV7XlUl05ReTAVqmuqFxCs1xlrcojZOrvQNR6qcIrtKkXuDWjUkADueEzELR1J5Y8Q4bjoo\/alpkGCoriuXmXGSjpKJxXISLlM17MjpBzyIPEc6JBBUjhQFPfpHf8APRRygJKNEvMASdT8NT8pTKkEmJ9dx8PzVczEJzGE6pw0QbC6CUfcUcxGRpGgnueT2HZDOpwjY05SuHNOhIRT8XeW5XGfNBFhXMqXjLzD8qhe2VGWq7pWT6TGV3s9xxhuYaPjeOoTsYxKhUaPZ0BTdzBMH0K1xks3tllbLwozSOXPxJb67x8CooTwPh16Iu\/u2uaKdNgaxpJn+bz\/AJOP2GgT1NDfQNr42KdRfLhIzaxExM8SoQU+kRIBkCeN\/RBu3FBzHFj2lrgYIO48woSES+Xv1J1MS47dJK7+lgkZgYMCD+7uO3dADQnsqQCN521O\/Xvz8Vq8RwBlKzY8j3zDp4IcNB6fdZAp8Fy0vhrCRcB2ZwGUCNQPqkqGjduZoHEeWiSnVaS4\/T6R8bsGQaLxvFdykkse60\/zFHV3TeUkk52zq3wms4OEEj+1urOu6CJMQkknOKO4NoMBftx90sXEGOF1JXnwWHKqp7qxt0klhG8Fg6KC4KSSrslZcKruUkkpyV4VNzygXJJKmdDVFENl1JKBG7dM\/PmkkmRrkxJJBulWWFD3gkklnwePLXBgZRcGgDM0TzO3VZW7YJ2XUksOF\/JyEcoRuPNJJUzWePXtR+RjnktY0Bo4aIGgCzpSSVwqjbXcJaCQHRI66pqSStJKSnuEkkUNZi1u1tKgQ0DMwz31KzNnrVYP\/Zv1SSR9FGx8eXDjTptzHKAIHA0WBKSSd5o6SU+fT7rqSSon\/9k=\" alt=\"C\u00famulos de galaxias y materia oscura | Actualidad | Investigaci\u00f3n y Ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRcUckJnogQ2GaXk45oYQMpOJKp5Tss2hrexA&amp;usqp=CAU\" alt=\"Descubierto uno de los hiperc\u00famulos de galaxias m\u00e1s lejano y masivo |  Solociencia.com\" \/><\/p>\n<p style=\"text-align: justify;\">Distancias astron\u00f3micas separan a las estrellas entre s\u00ed, a las galaxias dentro del c\u00famulo, y a los c\u00famulos en los superc\u00famulos. En las im\u00e1genes (por la distancia que nos separan) parecen estar juntas.<\/p>\n<p style=\"text-align: justify;\">Las distancias que separan a los objetos del Cosmos se tienen que medir con unidades espaciales, tal es su inmensa magnitud que, nuestras mentes, aunque podamos hablar de ellas de manera cotidiana, en realidad, no han llegado a asimilarlas. Y, a todo esto, los f\u00edsicos han intentado con denuedo elaborar una teor\u00eda completa de la gravedad que incluya la mec\u00e1nica cu\u00e1ntica. Los c\u00e1lculos de la mayor\u00eda de las teor\u00edas propuesta de la \u00abgravedad cu\u00e1ntica\u00bb arrojan numerosos infinitos. Los f\u00edsicos no est\u00e1n seguros si el problema es t\u00e9cnico o conceptual. No obstante, incluso prescindiendo de una teor\u00eda completa de gravedad cu\u00e1ntica, se puede deducir que los efectos de la teor\u00eda cu\u00e1ntica, habr\u00edan cruciales durante los primeros 10<sup>-43<\/sup>\u00a0segundos del inicio del universo, cuando \u00e9ste ten\u00eda una densidad de 10<sup>93<\/sup>\u00a0gramos por cent\u00edmetro c\u00fabico y mayor.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Caracter\u00edsticas del plomo\" \/><\/p>\n<p style=\"text-align: justify;\">(El plomo s\u00f3lido tiene una densidad de aproximadamente diez gramos por cent\u00edmetro c\u00fabico.) Este per\u00edodo, que es el que corresponde a la era de Planck, y a su estudio se le llama cosmolog\u00eda cu\u00e1ntica. Como el universo en su totalidad habr\u00eda estado sujeto a grandes incertidumbres y fluctuaciones durante la era de Planck o era cu\u00e1ntica, con la materia y la energ\u00eda apareciendo y desapareciendo de un vac\u00edo en grandes cantidades, el concepto de un principio del universo podr\u00eda no tener un significado bien definido. En todo caso, la densidad del universo durante este per\u00edodo es de tal magnitud que escapa a nuestra comprensi\u00f3n. Para prop\u00f3sitos pr\u00e1cticos, la era cu\u00e1ntica podr\u00eda considerarse el estado inicial, o principio, del universo. En consecuencia, los procesos cu\u00e1nticos ocurridos durante este per\u00edodo, cualquiera sea su naturaleza, determinaron las iniciales del universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"gran-muralla-galaxias\" src=\"http:\/\/www.blogodisea.com\/wp-content\/uploads\/2010\/12\/gran-muralla-galaxias.jpg\" alt=\"gran-muralla-galaxias\" width=\"576\" height=\"389\" \/><\/p>\n<p style=\"text-align: justify;\">Una cosa nos ha podido quedar clara: Los cient\u00edficos para lograr conocer la estructura del universo a su escala m\u00e1s grande, deben retroceder en el tiempo, centrando sus teor\u00edas en el momento en que todo comenz\u00f3. Para ello, como\u00a0 todos sab\u00e9is, se han formulado distintas teor\u00edas unificadoras de las cuatro fuerzas de la naturaleza, con las cuales se han modelado acontecimiento y en el universo primitivo casi a todo lo largo del camino hasta el principio. Pero c\u00f3mo se supone que debi\u00f3 haber habido un \u00abantes\u00bb, aparece una barrera que impide ir m\u00e1s all\u00e1 de una frontera que se halla fijada a los 10<sup>-43<\/sup>\u00a0[s] despu\u00e9s del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, un instante conocido como \u00abmomento de Planck\u00bb, en homenaje al f\u00edsico alem\u00e1n Max Planck.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Big Bang models back to Planck time\" \/><\/p>\n<p style=\"text-align: justify;\">Esta barrera existe debido a que antes del momento de Planck, durante el per\u00edodo llamado la \u00abera de Planck o cu\u00e1ntica\u00bb, se supone que las cuatro fuerza fundamentales conocidas de la naturaleza eran indistinguibles o se hallaban unificadas , que era una sola fuerza. Aunque los f\u00edsicos han dise\u00f1ado teor\u00edas cu\u00e1nticas que unen tres de las fuerzas, una por una, a trav\u00e9s de eras que se remontan al momento de Planck, hasta ahora les ha pr\u00e1cticamente imposible armonizar las leyes de la teor\u00eda cu\u00e1ntica con la gravedad de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/02\/19\/%C2%A1fluctuaciones-de-vacio-%C2%BFque-son\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, en un s\u00f3lo modelo te\u00f3rico ampliamente convincente y con posibilidades claras de ser contrastado en experimentos de laboratorio y, mucho menos, con observaciones.<\/p>\n<p style=\"text-align: justify;\">Y despu\u00e9s de todo esto, s\u00f3lo una caso me queda clara:\u00a0<strong>\u00a1Lo poco que sabemos!\u00a0<\/strong>A pesar de la mucha imaginaci\u00f3n que ponemos en las cosas que creemos conocer.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F10%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-5%2F&amp;title=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/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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Todas estas mol\u00e9culas contienen carbono, hidr\u00f3geno y ox\u00edgeno. Adem\u00e1s, las prote\u00ednas contienen nitr\u00f3geno y azufre, y los nucle\u00f3tidos, as\u00ed como algunos l\u00edpidos, contienen nitr\u00f3geno y f\u00f3sforo. Se ha dicho que es suficiente reconocer cerca de 30 [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26992"}],"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=26992"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26992\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26992"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26992"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26992"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}