{"id":5010,"date":"2025-10-04T08:49:04","date_gmt":"2025-10-04T07:49:04","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=5010"},"modified":"2025-10-04T08:49:44","modified_gmt":"2025-10-04T07:49:44","slug":"%c2%bfun-detalle-insignificante-pero-podria-cambiar-el-curso-del-mundo","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/10\/04\/%c2%bfun-detalle-insignificante-pero-podria-cambiar-el-curso-del-mundo\/","title":{"rendered":"\u00bfUn detalle insignificante? Pero podr\u00eda cambiar el curso del Mundo"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" 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\" alt=\"Cient\u00edficos salvan al gato de Schr\u00f6dinger con un experimento - Ciencia - Vida - ELTIEMPO.COM\" width=\"351\" height=\"263\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Edwin Schr\u00f6dinger, autor de la ecuaci\u00f3n con su funci\u00f3n de onda, se disgust\u00f3 con algunas de las interpretaciones de su ecuaci\u00f3n. Para demostrar lo absurdo de la situaci\u00f3n creada, Schr\u00f6dinger coloc\u00f3 un gato imaginario en una caja cerrada. El gato estaba frente a un recipiente con veneno que al dejarlo salir se volatilizaba en gas mort\u00edfero, Un cuadrado de plomo pod\u00eda caer y romper el recipiente al ser soltado por un mecanismo sensible conectado a un fragmento de uranio. El \u00e1tomo de uranio es inestable y sufrir\u00e1 una desintegraci\u00f3n radiactiva. Si se desintegra un n\u00facleo de uranio, ser\u00e1 detectado por el contador Geiger que entonces soltaba pa pieza de plomo sobre el recipiente de cristal que dejaba salir el gas que matar\u00e1 al gato.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/327546c3f8bd78d7d533c5c04f7602086862dfd4\" alt=\"{\\displaystyle i\\hbar {\\frac {\\partial }{\\partial t}}\\Psi (\\mathbf {r} ,t)={\\hat {H}}\\Psi (\\mathbf {r} ,t)}\" \/>\u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b0\/Wave_packet_%28dispersion%29.gif\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">donde\u00a0<em>i<\/em>\u00a0es la\u00a0<a title=\"Unidad imaginaria\" href=\"https:\/\/es.wikipedia.org\/wiki\/Unidad_imaginaria\">unidad imaginaria<\/a>,\u00a0<em>\u0127<\/em>\u00a0es la \u00ab<a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> reducida\u00bb o \u00abconstante de Dirac\u00bb (<a title=\"Constante de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_Planck\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0dividida por\u00a02\u03c0), el s\u00edmbolo\u00a0\u2202\u2202<em>t<\/em>\u00a0indica una\u00a0<a title=\"Derivada parcial\" href=\"https:\/\/es.wikipedia.org\/wiki\/Derivada_parcial\">derivada parcial<\/a>\u00a0con respecto al tiempo\u00a0<em>t<\/em>,\u00a0<em>\u03a8<\/em>\u00a0(la letra griega\u00a0<a title=\"Psi (letra)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Psi_(letra)\"><a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a><\/a>) es la\u00a0<a title=\"Funci\u00f3n de onda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Funci%C3%B3n_de_onda\">funci\u00f3n de onda<\/a>\u00a0del sistema cu\u00e1ntico, y\u00a0<em>\u0124<\/em>\u00a0es el\u00a0<a title=\"Operador (f\u00edsica) (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Operador_(f%C3%ADsica)&amp;action=edit&amp;redlink=1\">operador<\/a>\u00a0<a title=\"Hamiltoniano (mec\u00e1nica cu\u00e1ntica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Hamiltoniano_(mec%C3%A1nica_cu%C3%A1ntica)\">Hamiltoniano<\/a>\u00a0(el cual caracteriza la energ\u00eda total de cualquier funci\u00f3n de onda dada y tiene diferentes formas que dependen de la situaci\u00f3n).<\/p>\n<p style=\"text-align: justify;\">Una\u00a0<a title=\"Funci\u00f3n de onda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Funci%C3%B3n_de_onda\">funci\u00f3n de onda<\/a>\u00a0que satisface la ecuaci\u00f3n no relativista de Schr\u00f6dinger con\u00a0<em>V<\/em>\u00a0= 0. Es decir, corresponde a una part\u00edcula viajando libremente a trav\u00e9s del espacio libre. Este gr\u00e1fico es la\u00a0<a title=\"Parte real\" href=\"https:\/\/es.wikipedia.org\/wiki\/Parte_real\">parte real<\/a>\u00a0de la\u00a0<a title=\"Funci\u00f3n de onda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Funci%C3%B3n_de_onda\">funci\u00f3n de onda<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:2D_Wavefunction_(1,2)_Surface_Plot.png\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/25\/2D_Wavefunction_%281%2C2%29_Surface_Plot.png\/350px-2D_Wavefunction_%281%2C2%29_Surface_Plot.png\" alt=\"\" width=\"350\" height=\"262\" data-file-width=\"1575\" data-file-height=\"1181\" \/><\/a><\/p>\n<div>\n<div><\/div>\n<\/div>\n<div>Funci\u00f3n de onda para una part\u00edcula bidimensional encerrada en una caja. Las l\u00edneas de nivel sobre el plano inferior est\u00e1n relacionadas con la probabilidad de presencia.&#8221;<\/div>\n<\/blockquote>\n<div><\/div>\n<blockquote>\n<div><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:StationaryStatesAnimation.gif\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/e\/e0\/StationaryStatesAnimation.gif\" alt=\"\" width=\"300\" height=\"280\" data-file-width=\"300\" data-file-height=\"280\" \/><\/a><\/div>\n<div><\/div>\n<div>\n<div style=\"text-align: justify;\">\n<p>Cada una de las tres filas es una funci\u00f3n de onda que satisfacen la <a href=\"#\" onclick=\"referencia('schrodinger ecuacion de',event); return false;\">ecuaci\u00f3n de Schr\u00f6dinger<\/a> dependiente del tiempo para un\u00a0<a title=\"Oscilador arm\u00f3nico cu\u00e1ntico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Oscilador_arm%C3%B3nico_cu%C3%A1ntico\">oscilador arm\u00f3nico cu\u00e1ntico<\/a>. A la izquierda: La parte real (azul) y la parte imaginaria (rojo) de la funci\u00f3n de onda. A la derecha: La\u00a0<a title=\"Distribuci\u00f3n de probabilidad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Distribuci%C3%B3n_de_probabilidad\">distribuci\u00f3n de probabilidad<\/a>\u00a0de hallar una part\u00edcula con esta funci\u00f3n de onda en una posici\u00f3n determinada. Las dos filas de arriba son ejemplos de\u00a0<strong><a title=\"Estado estacionario\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estado_estacionario\">estados estacionarios<\/a><\/strong>, que corresponden a\u00a0<a title=\"Onda estacionaria\" href=\"https:\/\/es.wikipedia.org\/wiki\/Onda_estacionaria\">ondas estacionarias<\/a>. La fila de abajo es un ejemplo de un estado que\u00a0<strong>no<\/strong>\u00a0es estacionario. La columna de la derecha ilustra por qu\u00e9 el estado puede llamarse &#8220;estacionario&#8221;.<\/p>\n<\/div>\n<\/div>\n<\/blockquote>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRczjjB806SiEHkgJrKsDZTjik13UybLXo7sw&amp;usqp=CAU\" alt=\"C\u00f3mo encontraron la forma de salvar al gato de Schr\u00f6dinger, el experimento m\u00e1s famoso de la f\u00edsica cu\u00e1ntica - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">Para decidir si el gato est\u00e1 vivo o muerto, debemos abrir la caja y observar al gato. Sin embargo, \u00bfcu\u00e1l es el estado del gato antes de que abramos la caja? Seg\u00fan la teor\u00eda cu\u00e1ntica, s\u00f3lo podemos afirmar que el gato esta descrito por una funci\u00f3n de onda que describe la suma de un gato muerto y un gato vivo.<\/p>\n<p style=\"text-align: justify;\">Para Schr\u00f6dinger, la idea de pensar en gatos que no est\u00e1n ni muertos ni vivos era el colmo del absurdo, pero la confirmaci\u00f3n experimental de la mec\u00e1nica cu\u00e1ntica nos lleva inevitablemente a esta conclusi\u00f3n. Hasta el momento, todos los experimentos han verificado, favorablemente, la teor\u00eda cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">La paradoja del gato de Schr\u00f6dinger es tan extra\u00f1a que uno recuerda a menudo la reacci\u00f3n de Alicia al ver desaparecer el gato de Cheshire en el centro del cuento de Lewis Carroll: \u201c<em>All\u00ed me ver\u00e1s<\/em>\u201d, dijo el Gato, y desapareci\u00f3, lo que no sorprendi\u00f3 a Alicia que ya estaba acostumbrada a observar cosas extra\u00f1as en aquel lugar fant\u00e1stico. Igualmente, los f\u00edsicos durante a\u00f1os se han acostumbrados a ver cosas \u201cextra\u00f1as\u201d en la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El Gato de Cheshire y el Gato de Schr\u00f6dinger - INVDES\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Alicia en el pais de las maravillas El Gato de Cheshire Fandub Latino - YouTube\" \/><\/p>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0 \u00a0El gato Cheshire que est\u00e1 y no est\u00e1<\/strong><\/div>\n<p style=\"text-align: justify;\">Existen varias maneras de abordar esta dificultad de lo incomprensible en mec\u00e1nica cu\u00e1ntica. En primer lugar, podemos suponer que cualquier situaci\u00f3n que podamos pensar existe, incluso una consciencia universal.\u00a0\u00a0 Puesto que todas las \u201cobservaciones\u201d implican un observador, entonces debe haber alguna \u201cconciencia\u201d en el universo. Algunos f\u00edsicos como el premio Nobel Eugene Wigner, han insistido en que la teor\u00eda cu\u00e1ntica prueba la existencia de alg\u00fan tipo de conciencia c\u00f3smica universal.<\/p>\n<p style=\"text-align: justify;\">La segunda forma de tratar la paradoja es la preferida por la gran mayor\u00eda de los f\u00edsicos en activo: ignorar el problema.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRutnaevd8uy6aBYmBxhYdElXR2Tq98R-O9ng&amp;usqp=CAU\" alt=\"Jorge Zuluaga on Twitter: &quot;La teor\u00eda cu\u00e1ntica es una de las mejores ideas peor comprendidas de la historia... Qu\u00e9 tal si le echamos un vistazo a qu\u00e9 es y para qu\u00e9 la\" width=\"356\" height=\"267\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">El f\u00edsico Richard Feynman dijo en cierta ocasi\u00f3n: \u201c<em>Creo que es justo decir que nadie comprende la mec\u00e1nica cu\u00e1ntica. No siga dici\u00e9ndose a s\u00ed mismo, si puede evitarlo, \u201c\u00bfpero c\u00f3mo puede ser as\u00ed?\u201d porque usted se meter\u00e1 \u201chasta el fondo\u201d en un callej\u00f3n sin salida del que nadie ha escapado.\u00a0 Nadie sabe como puede ser eso<\/em>\u201d. De hecho, a menudo se ha dicho que de todas las teor\u00edas propuestas en el siglo XX, la m\u00e1s absurda es la teor\u00eda cu\u00e1ntica. Algunos dicen que la \u00fanica cosa que la teor\u00eda tiene a su favor es que \u201ces indudablemente correcta\u201d.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, existe una tercera forma de tratar esta paradoja, denominada <em>teor\u00eda de los muchos universos<\/em>. Esta teor\u00eda (como el principio antr\u00f3pico) no goz\u00f3 de mucho favor en la \u00faltima d\u00e9cada, pero est\u00e1 siendo revitalizada por la funci\u00f3n de onda del universo de Stephen Hawking.<\/p>\n<p style=\"text-align: justify;\">Mientras que muchos f\u00edsicos han interpretado generalmente la funci\u00f3n de onda como una herramienta estad\u00edstica que refleja nuestra ignorancia sobre las part\u00edculas que medimos, los autores del \u00faltimo art\u00edculo defienden que, en lugar de esto, es f\u00edsicamente real.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<div id=\"flickrImage_1\"><a href=\"http:\/\/www.flickr.com\/photos\/jasonrphotography\/\" target=\"_blank\" rel=\"nofollow noopener\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/farm4.static.flickr.com\/3263\/2885155839_57e9f40088.jpg\" alt=\"\" width=\"500\" height=\"333\" \/><\/a><\/div>\n<\/blockquote>\n<div><\/div>\n<p style=\"text-align: justify;\">Existe un principio de la f\u00edsica denominado <em>Navaja de Ockham<\/em>, que afirma que siempre deber\u00edamos tomar el camino m\u00e1s sencillo posible e ignorar las alternativas m\u00e1s complicadas, especialmente si las alternativas no pueden medirse nunca.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"La Navaja de Ockham\" width=\"388\" height=\"332\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00bfPara qu\u00e9 complicarse la vida? Lo m\u00e1s sencillo es el camino a elegir<\/strong><\/p>\n<p style=\"text-align: justify;\">Para seguir fielmente el consejo contenido en la navaja de Ockham, primero hay que tener el conocimiento necesario para poder saber elegir el camino m\u00e1s sencillo, lo que en la realidad, no ocurre. Nos faltan los conocimientos precisos para hacer las preguntas adecuadas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Los universos paralelos no solo existen, sino que adem\u00e1s se influyen unos a otros - Vida Positiva\" width=\"324\" height=\"173\" \/><img decoding=\"async\" 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\" alt=\"Existen los mundos paralelos?\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Universos paralelos y la interpretaci\u00f3n de mundos m\u00faltiples | Cosmo Noticias\" width=\"329\" height=\"219\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Conferencia: La hip\u00f3tesis del multiverso: \u00bfSon posibles muchos Universos? - YouTube\" width=\"295\" height=\"221\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Si existen, no podemos saber si est\u00e1n conectados de alguna manera (Quiz\u00e1s por la Gravedad)<\/strong><\/p>\n<p style=\"text-align: justify;\">Hugo Everett, Bryce DeWitt y ahora Hawking (tambi\u00e9n otros), han propuesto la teor\u00eda de los universos m\u00faltiples. En unos universos los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> se desintegran antes haciendo inestable la materia, en otros, el \u00e1tomo de uranio se desintegra mediante un proceso sin radiaciones, y en otros universos las constantes universales que existen en el nuestro, son totalmente diferentes y no dan posibilidad alguna para la existencia de seres vivos. Est\u00e1 claro que cualquier variaci\u00f3n que en principio pudiera parecer sin importancia, como por ejemplo, la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, la potencia de la fuerza de Gravedad, la velocidad de la luz&#8230;, podr\u00eda transformar radicalmente nuestro universo.<\/p>\n<p style=\"text-align: justify;\">Todo lo que ocurre tiene su origen en el pasado, es decir, dependiendo del inicio, de las condiciones presentes en aquel momento, as\u00ed ser\u00e1 el futuro. Cualquier cosa, hasta la m\u00e1s insignificante, puede tener una importancia vital. Como apunt\u00f3 el f\u00edsico Frank Wilczek:<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/vignette2.wikia.nocookie.net\/doblaje\/images\/0\/0b\/Helena_de_Troya-2004-1a1.jpg\/revision\/latest?cb=20150630125037&amp;path-prefix=es\" alt=\"Universos paralelos : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u201cSe dice que la historia del mundo ser\u00eda totalmente distinta si Helena de Troya hubiera tenido una verruga en la punta de su nariz.\u201d<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Como no fue as\u00ed&#8230; \u00a1Pas\u00f3 lo que pas\u00f3!<\/strong><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cloudfront-us-east-1.images.arcpublishing.com\/infobae\/KZKSAF75SFGCZLC2S5OULA6D64.jpg\" alt=\"Descubren que el cerebro humano puede generar neuronas hasta los 90 a\u00f1os -  Infobae\" width=\"602\" height=\"338\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 El misterio m\u00e1s profundo&#8230;Est\u00e1 en nosotros: 86.000 millones de neuronas<\/strong><\/p>\n<p style=\"text-align: justify;\">Y, a todo esto, no olvidemos una de las cosas m\u00e1s importantes: Nuestras imaginaci\u00f3n es casi tan grande como el Universo mismo, y, si pensamos algo&#8230;lo podr\u00edamos hacer realidad.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00bfNo es eso tan extra\u00f1o a m\u00e1s que la mec\u00e1nica cu\u00e1ntica misma? Claro que, seguramente no hemos ca\u00eddo en la cuenta de que, nuestro cerebro, tambi\u00e9n est\u00e1 cuantizado, es parte del problema que estamos tratando de desvelar.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a1Es todo tan complejo!<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V.<\/em><\/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%2F2025%2F10%2F04%2F%25c2%25bfun-detalle-insignificante-pero-podria-cambiar-el-curso-del-mundo%2F&amp;title=%C2%BFUn+detalle+insignificante%3F+Pero+podr%C3%ADa+cambiar+el+curso+del+Mundo' 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%2F2025%2F10%2F04%2F%25c2%25bfun-detalle-insignificante-pero-podria-cambiar-el-curso-del-mundo%2F&amp;title=%C2%BFUn+detalle+insignificante%3F+Pero+podr%C3%ADa+cambiar+el+curso+del+Mundo' 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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Para demostrar lo absurdo de la situaci\u00f3n creada, Schr\u00f6dinger coloc\u00f3 un gato imaginario en una caja cerrada. El gato estaba frente a un recipiente con veneno que al dejarlo salir se volatilizaba en [&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":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5010"}],"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=5010"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5010\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=5010"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=5010"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=5010"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}