{"id":11988,"date":"2019-12-16T09:16:15","date_gmt":"2019-12-16T08:16:15","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11988"},"modified":"2019-12-16T09:17:38","modified_gmt":"2019-12-16T08:17:38","slug":"siempre-elucubrando-%c2%a1imaginacion-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/12\/16\/siempre-elucubrando-%c2%a1imaginacion-2\/","title":{"rendered":"Siempre elucubrando \u00a1Imaginaci\u00f3n!"},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\">\u00a0<img decoding=\"async\" style=\"font-size: 13px; font-weight: normal;\" src=\"http:\/\/1.bp.blogspot.com\/_KXw12gs_0hQ\/SIouL4xNwZI\/AAAAAAAAC8M\/x53GxBlfCOk\/s1600\/4estaciones.jpg\" alt=\"[4estaciones.jpg]\" \/><\/h2>\n<p>No siempre el espejo refleja la misma cosa, o, \u00bfser\u00e1 que no vemos todo lo que hay?<\/p>\n<p>&nbsp;<\/p>\n<p><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/conocer-donde-estamos-y-hacia-donde-vamos\/\" rel=\"prev\">Conocer donde estamos y hacia donde vamos<\/a><\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/%c2%bfvida-en-marte\/\" rel=\"next\">\u00bfVida en Marte?<\/a><\/div>\n<h3><\/h3>\n<p><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/a\/a8\/ALH84001_structures.jpg\/300px-ALH84001_structures.jpg\" alt=\"\" \/><\/p>\n<p>El\u00a0<strong>ALH 84001<\/strong>\u00a0(<strong>Allan Hills 84001<\/strong>)<\/p>\n<blockquote><p>\u200b &#8220;Es un meteorito\u00a0de origen marciano que cre\u00f3 gran controversia debido al descubrimiento de indicios que sugieren la posible existencia de vida unicelular en el planeta Marte&#8221;<\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEhUSEhMWFRUXFxgVFRcYFRUYFxUYFxYXGBgYGBgYHiggGBolHRUYITEhJikrLi4uGR8zODMtNygtLisBCgoKDg0OGhAQGysfHR0rLS0tLS0tLS0rLS0rLS0tLSstLS0tKy0tLS0rLS0tLS0tLS0tLS0tKy0tLS0tLS0tLf\/AABEIAKgBLAMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAAAQQFBgcDAgj\/xABIEAACAQIEAgcEBwYDBwMFAAABAgMAEQQSITEFQQYHEyJRYXEUMoGRCEJSobHB0SNicoKS8DOy4RUkQ1OiwvEWs+IlNGOTw\/\/EABkBAQADAQEAAAAAAAAAAAAAAAABAgMEBf\/EACYRAQEAAgICAgEDBQAAAAAAAAABAhEDIRIxE1FBBCIyI2FxgZH\/2gAMAwEAAhEDEQA\/AMOopKWgSilvSUBS0E0lAUUtF6ABoAoFANAX2tQaLUlAUtKpN7jS2tJQFJXoaV5oFvtQfX\/SgUAXNAUA0lLflQJRS0lB65b7cvXwpL0E\/wB+NJQLSUt6KABpKKWgMtBoNJQLelIO\/K\/wrzSigSlApKKBaSilFAlFFFAUUUUBRRRQLSUUtqBKKVrcqLaXoC9JRRQer6WO29G\/w++vNFAtJS0UCUopKKBSKSlUXoI1tQApK9AeP4V5oCl2pKKBQP7\/AApK74XCySErGjObFiFUsQBubAbCp+PgEMADYyUXOohhkV5GU2swdA8ehuCjMh0NjyoK\/hMK8riONGdzsqgknnsPKveNwEkTZZFsd9wQR4gqSCKnpuLOVMUCLhoj7yxghn3\/AMR2JdxrcBmOXlXGPAWRZSQFJZQVBLBgpK5rWC5iLC5voTYgVDO8k\/Cv2oIq0cQwqSQwuJs87syumRVKi6hLvYZ76bnSo7iGBjF8mjByps5ZSB9ZQUBCk7XYny51K1ykRFBNPJcDZcwdG2uozBgSPBgL+ouK4SYZwAxVgDsSCAfQneidxxpTpS2+dJaiRakoooFpKKKAor1l0\/DzrzQKTRakooFpKKKAr1mNrct6SkoFopKWgSlBpKKAoopRQJS0Ef8AjwpKAooooFpKKKBSaSilI0\/KgK64Z0DqXQsgILKGylhzAYg29bGuNFBZsT0kWNFjwKtANy5WL2lDe5RcVEqO6HT3gDpbaueF4TNKvaxqJs3fYJIkkguTfPGD2l\/hVdpb0VuO0zDOAQbA2INiAQbciDuPKvZcWAFx9rW4JubEC2mhA57E87CJwuKaNgwCkjk6I67W1RwVPxFPcZxRJAMsEcTXuTGZbMPDI7sF1+zYeVRpleI5S1xe9udt7eV69S8hpooGgtvdtdBc62vrsNbAV54dHHIuuIjje9skgkAItoe0VWUeht61ykkysUJUkEi6sGU2Nu6y6MPMUUuFj2VrurExmMZQCde8VJ+tqMwBGnMemtNhIPEfA3rtFEzXyqTYXNgTYeJoib304rCCuXs0Y2Yhu8GAsSTdWANrE94Ham6YJCO87KdbdzMu3Mg3B+B5U\/gmym\/wvzXXcajvetOeE40QTJLkEgQ3yvsw87Ui+GfcluogsPgJGv2a5iOQK5tfBb3b4A01KkVYOJTCaV5MioHYtlX3VvyHlXPCixtmCqR3roHBsCRdGFjr8r3ptf5JvSCovUs+HjvchmBF2AKx2cnXLYMMtvIb7C1cDgVZ8qtlUmwZ+X8WUHnpf8KbXmcphqfhSU5x+BkgkaKVSrqbEEEeh15HcU3C1KxKUaUlFAUUtJQFFLRQJS0GkoFBoFJRQFLely72rzQezaw8ef5V5tRel0\/vxoPNFFLQFJS0lAUpopKApQNbHSkpQ2\/nvQBoNqSigWkpa9xRliFUFmYgKALkk6AADUm\/Kg517jkIIIJBBuCDYgjYg8jT\/iPR\/F4dBJPhpoULZVaSN0DGxNhmAvoDVh6NdWePx2H9qh7IRd+xeSxOQkEZQCdxQV\/FcfxEq5JX7X9+REeUa3sJmBkA8s1qk+ivSUYXtQzSKJEyZowjWBvmurWzXvyYfGpzq46sW4rC8wxIhCSdmV7Muxsqtf3gAO991aBF1A4TL3sXOW8QsYHyIP40l0nG3G+U9sVxU0ataOTtFsDmKFDruCpJsR6kU5xGDmjQSSRSKjAFXKns2uARZ\/dO\/jTrrD6Ey8KxAidhJG4LRSAWzAaEEcmBIuNdx41rv0feGQHh8kzRRlzNIjOyqWKBE7pJ+rqdPM1GmV4oxBZAdjUnwTgeJxjmPCwtKwF2y2AUHbMzEKt9bXOtjWqdfnC44kw2MECOqs0Eid9RZ++hvGVKkFGF9u9sasfQqWLBcC9rw8Nv2MuKKFsxZgGazPYEgBQt7aAU0r8XbMf\/AEBxDBD2iWBSFubgrIIipQh3AuQLZgGAIUgFrDWqTj0GdwLWzNazZltmNrMfeHnzr6D6penM3E0l9o7AOmUgRZwQrZgQ6OTb3QQQSCG5EVivWBgEwvEsVAgyosmZBsAsirJYeQzED0oZ46nSPlwnteGuiE4jDDvhEuZIBoJCI4t0vYu7bD0qr1N4XE9lKkoVWym+VlV1I2IysCNifQ2NSvEeheJnbt8DhppcPKO0QiNQFzE3SyO4FvC9\/ECpaYZbin0UVK9Fo2OMw2QKze0QhVZc4J7RbApcZl8RcXosj8Nh3kYJGrOx0CqCzH0A1NPYeBYpu2tBJ+wXPNdCDEtr3cH3dBWudHIzDxPjiQshxK4aV4ZEjChXABYIpJy99lFrnarFwqQ4yPDO\/efHcIxEErWAMkkRiAJtz\/ay\/Ogyfol1e4mfEQCaNVieJcWQZUUyYbMoJUqTlvcDWxF71H9L+BLBjBGJMNkkINsNKZkgUuVCMzWJcAAm9r38617oHOJYuDMb5ZcLjcC\/8uV1Hplw7fIVj\/SfhuDSbs8C80iqpWRplVT2gYghQoHdtbfnegsnSToHw7CSDBnHyvjGeFAvYFIgJZEBYsbiwRidG3Fq99P+jfCcIk8ELTRYzDNDbtSCMWJACSgAsLA3vYDS3PSY638fC8eHIwQefE4SGVcUHbMgVgSqxgWOml77P5VJcR4NiMZhJsPxSNHmw+E9qwvEIw2UqBfspJCoDMeY5i53AJCiY7hkD9HoMTHEnbJjHhmkCjOQyuyhjvpdBbzFXvqngjk4OcJIB\/vs+JgU21Dezhh8uyJ9bVXOr7hz4\/gvEMDFl7VZ4JkztlUZ8oJLH92FvuqZwvE4OC4DDxYlYsViIca0ipDirGPNHftRlF3ADZbEAXO9Bi88LRuyMCrKSrDmCDYj51zqz9Zb4Z+JYiTCSLJDIwlBW9szgGQG4GufMdPEVWAaBKKuHA+rLiuLQSxYYrGwurSMkeYciFYhiDyNrVE9I+iuMwDhMXC0Wa+Vu6yNbwdSVPpe4vtQWPo11bticC3EZ8SmGw65jdkLsyobFlUEbtdQL3JHpVDa19NuVxY\/LlW48W6M43FcBjkbGRrhocKuITDxYcjNkizASSGS5I1ubWJ1tWXdAOExYviGHw0wJjkch7GxsFY6HltQV8g70CvqLG9UfC\/Z5khw4ErRuqSM8jlHKkK3ea2hsa+X2QqSCCCDYg6EEbgjkaDxVp6P9XnE8aglgwrGM7O7JGpHiucgsPMXqP6HYBMRj8LC\/uSTxIwPNS4uPiNPjX0X1tdNJuE4eE4aKMtI5QFwciKq3tlUjU6W15Gg+eek3Q\/HcPy+1wNGGNla6shPhmQkX52OtWHq06speKZpnfscMpy57XaRtyqDwAOrHxAAOtttw+IXjnBC8iAGaF+6NQksZZQy310dLimfUi4bgsSoQGBnUnwcyuwv8GWggOJdQWFMZ9nxUyy27pk7NkJ8CFVSPW5t4Gs66vegRxXFHwWLBRcOGadQbFgjKuUN4MWGo+re3I046D9Np+D43EjGCaW6tHJGXue1VxZyXPgGF\/3qt3Vl0sXHcfnxCw9j2+GKlM+e7RmKzXyjUqm1qC8Y\/jHA+GypgXjhidwvdEF1Ac5VMjBbanxN+Z0qh9b\/AEQg4fNheJ4VBEonjEqILIGU51dVGi3yEEDS+XmTeB+kRhcvE0e3+Jh42v5h5E+dlHzFeOnPWyeI4M4Q4TJcoe0MuY5kIJOXILX1G\/Og0v6QGEEnCc\/\/ACpo5P6s0f8A\/Smv0dcVm4dLGfqYhrD9140I+F81SvSc+2dG2c7tgo5vGzIiSH43U1Svo04uzYyEndYpAPQup\/zLQSXUF+xn4ng\/+VKtvHutLGdP5Vqs9JON4nCdJbCeXs\/aYboZHKdnKIy65SbWs59PhVl6GD2fpRxCDYSo8lvFnMU3\/e1XHjfVvhMXj1x8zSF1yWjBURsY\/dLaZjy0BG1BVvpIYUHA4eXmk+X4PG1\/vQV26kR\/9Dm\/jn\/9taY\/SMw+LfDwsqKcJG+aRgxLiRgVUstu6lmIBBNy2ttLyPUsLcCk\/ixH+W35UEjiV\/2x0dv70j4YNpznh1IHheSMj0NYtgOs7GwYAcPRITF2bxksjM5SQtce9bZiNq0r6OPGc+GnwjHWKQSIP3JBYgejIT\/NWQdYXBvY+I4mACyiQtHpYZJO+gHoGA+FBrX0cODskGJxj6LKyxx35iPMXb0uwH8prKunXSH2jimIxcJ07X9mbBgVjARTY3BBC3sfGtv6WyHAdGguH0\/3eGLMP\/zFBI2nM5218Wr5pFBJY3i\/aqA0MKsDcyRp2ZbTUMqER+dwoOm9PeB8ZihRldIyS5bv4KDEGxCj35HUgae7a3PnUAaShotqufVFjYIOK4eXEEKgLqHY2VGaNlUsdrXNrna4PKqjEutP8PhidvhUWjXeFy4Dg8uHbEyxy4qd8SuMlhd5f2MpJV3UXt3hHoBf3jrbVcL0kwHDsNgVw+NXGNg53zqqtG8sWJ7QMIwxscvaBrXtdBqKuPB+iHBYcFHi3wcITsVmdpFaXKCgZic+Y6Xrl\/624QEePDQuwKlf2OEKCxBGhYKDTYpuB46qnBx8KwGMlhw+IkxBMie80iupiRowyqoEh310G+9QnSCb2mdcPHwyLBTtOC57QtIzSAjIxZVsCZFb4CtY6nsJLDgBHKLMHLW\/iVfzBqL6y+CrHiocco1bKjeGeM50b1Kgj+QVG+tiB4ziuMcPiw2GaaCJGQxR5UWRwqBQQzOCNnG3gal4eqnFtAuGl4vN7MFC9iiECw2GZnPd\/dtanvXTFfDYWYbLiACfBZIpNf6lT51KdM5ml4JLLG7K3s6TB0YqwC5JDZl1AIB+BNJ7Sp3HupzAYbB4iQSzPKsLvHnkjVc6IxXuqovrpqTXfqd6H8NxPDYcRLhI5Ji0gkZwWuVkYL3WJA7uXlWJ8ViJa7MznxZix+ZNbj9HPE3wOIivqmILWvsHjS3oLo331MqE7wTGdH8a7YPDxYV2UEmP2bILA65cyAGx8KzTiHQKDC9IsLhgt8NMROiNcgBQ5MRJ94Zo+fJgDfmx6FwPB0oMaqbLicSpA+wRLY+liDV5628asPFuDSAjMJTn8kaSJb\/e\/wAqkSnXD09xHChhxhkjZpjIS0gYhRHk0CqRqc+9+Xnp66VsnFujzYhkAY4f2lQNckkQJYKf5XX0JqH+khhM2Cw8tvcnynyDxsfxQVDcK6r+NnDrhzxFIsPlIEaSylSrksQVVVBBLG9zzoLr1VH2rgMUTa3jmgPpmkUD+kisP6n1vxjB\/wAbn5RSGta+jpiicBNEd48Q2nMBkT8w1UHoPguy6UdlawTE4oD0CT2+FrUG8Jxe3EnwZPvYVJ0H8MsiP\/mj+VfNvXBwX2XiuIUCySkTp6S6t\/15x8K03p7xv2TpJw+QmymJIn8Ms0kqEnyBIb+WuH0keDXiw2MA1RjA\/o4LpfyBVv6qDF+j2M7HF4aX\/lzRP\/RIG\/KvoD6RGDL8MSQf8PEIx\/hZHT8WWvm2vqPp+PbOj0kg+thoZwd\/dMcp+4EUDD6PWM7ThbRn\/hzyJ8GVH\/Fz8qzroN03PBcficLKpbCmd0cLvEyOUEijmLAAjmAPCxsv0aMZ3cbCdgYpF+IkVv8AKtQ3HOr2XiHG+IQxSpFlZJmzhrkSqGuoA1sWPhvQaT0r6F8P47CMTDIokK2jxEdje31ZF+sBtY2YeWorI+gnCsRwvj+Gw+JXK2ZkuNVdZI3VWQ81JI+RBsQRS9HsbieA8Y9jEpkjMkccy2ISRZAhDhTezKHBB8rbE1pfXbEkX+z8edHgxkaltv2bXdgfEXiHzPiaCufSXwn\/ANlMBp+2jY\/\/AK2X\/u+VZvwbq+4jisP7XDCDBldg5kjFwhYNZb5r3Ujatz68+AzYzh6HDxmV4pVkyoCzMhR1bKBqfeU6eFd+qHh02G4QI8WhisZWyuLMsba3YH3dcxseVqBOq8+1cAijbUmKeA+gaRFH9OWss+j3i8nFCn\/MgkW3mrI\/4KauX0dOOxth5sEW\/aJIZUU7mNwoNvGzLr\/GKlui3VMuC4kccMRmQNI0UQSxXtAwszZtQoYjbWwOlBEdIf8Ad+lmEk2E0ShvMsksQB8dVX7qa\/SQEiexzRuyj9qhysRqMjLt\/NUR1r9J4m45hGjcFcI0IkYHQOs2d1v+6LA+eYcqnuv7i2DxGCjSLEwySxzq2RJEZspR1Oina5FBacHK3EejpLnPJJg3UlvrSxqyhj550vTPqRdU4Irv7oadm0voGN9Oegqo9V\/WdgcFw1cNii+dHkAVULZkc57323Zha\/Kovo51pYbA8NbARwSyH9uquxRBlkZ8hNrm+VhceN6DQ+B9bHCpMTFhMPHIvasI1fso44wze6Pezamw93mKpv0keC5ZcNjFGjqYHPmhzJ8SGf8AprHMJiWjkSRDZ0ZXU+DKQQfmKtXS\/rHx3EoxDiOyEYYOFSMCzAEAhmJYaMRvzoNAw3RPF4zgnbycTmkiGFLx4YRqqXgBKxscxz2aMa2B0rD6loek2NSEYdMVMkIBAjWRlWzEkiwOoJJ+dRQFAAUlFFBIYSO9WXhHDjIwVRqahMAlaP0IwYLBrjf5VjyZai2M3Ws8N4cX4R7M+pOGkgP9LIPutVZ4Ot4oGjhJuiliqGw03Y2sPOr7wFv2Vr3sfyFVfF9PmZpY4cDLJkd4mLMigsjFWtbMbaVMnnjLVM\/+LJwfHwyMRE1zlBI1tobXHlrUawGNhxeFf\/EhmZRflqJYG9LMoPjZqjur3AywhO1Wzdnl11J2Op8dK9QzjD8ZnB0E8cLH1sUB+aW\/mrSY6mmeOe5sdN4xieD5hcWEEmuhGSRMwPgbZhUr0dwSy8OXDyi6NG8LjbuHMtvLu086R4MNgsTGotmilI\/iYM1\/6jem3QviBnw4YixGUeoMaG\/xvVfWUX\/Kh9I+CdHIcNiFSTDCYwyCMtiTK6vkIUqGdrG9thUF9G3F2mxkXN44pLfwM6n\/ANwVnHH8GIZ54rAZJpU8NFkYD7gKtXULjAnFgt\/8SGVPllk\/7KtFmz8T6Y8LwWM9mlZYsRIVzMIWAbPbKWkC2N\/EnS2u1Z51+9FGjZOKxSOWDokis2YR21jZL+6uYWK7XYHxqH+kdg8uPgl5SYcL\/NHI9\/udflWk9Of986OvJvnwsWI8+6I5fyNSPPXNEMRwSWRRe3YzL6F1v\/0uaa9R3S2fHwTriGDNCY1SyhbIUsNtzdCbnxp30GxEPFuBrhi9j2Hss1rF0ZFyBiDzICuPWvfVz0ETgiYiSTEiTOFLuVEaRpEGNzdj9okknlQV\/qdvDxPjGFOgExdR5LLKL\/EOlRSYMx9Ml00fNIP5sE9\/+oNTDq\/6WwN0hxeKaRYoJ1mCtIwRcqshRmLWAJWPY+JqX6Q9JOHx9IsLjvaomhXDusjxntAHCzKAezvckOvyoLp014fwNsQs3E2h7ZYwFEkzKezDMR+yDAMLltbH7qcdLYIeLcInGHYSrJGzQsL954mzKBfUd9MvxNYN1ydJMNxDHJNhXLxrAkZJVl7weRjowB2YVI9X\/Wy3DMGcKcP25EjOhMmQKrAXX3TfvXPxoMzr6c6q+IQ8S4KMIzd5Imwkyg95VKsqMPIoRY+II5V814+cSSySKgRXdmCDUIGYkKDzAvb4V04VxOfDyCTDyvFJtmRiptcGxI3Gg0OlB9KdWXVx\/sh55XxIlMihRZMiqqksSbsbnb0sd71m+J6xYoOkMuOj7+GYDDuV1LRqqKXTx76Bh4gedUXjHTPiGKXJPi5nTYpnKo38SrYN8agqD6jn430dxEqY6SbCNKoBR3YCQZdVujWJYcri45Vl3XT1hw8Q7PC4W7QRt2jSEEdo9ioyg6hQGbU738tcsr1l1tcevKg1boZ11zYSBMPiYPaFQZUcPkkCgaK1wQ9tr6G296bdNuuXE46FsPDEMNE4KyHOXkdT9XNYBQRuAL+e98xtSUHbCYqSJxJE7RuuqujFWU+IYairBjen3FJk7N8bMVtqFbKSPBitifjVZpaAooooEopaKAIoopKBaSlpKBSKSiigsHD12rSeiGlh\/d6z7hsVyB41qHRhcrqttfMfC9qxzLdNR6Nv3SttQFv56W+dMODcKInxedWy9sWjupCkOquSp+t3mI+FO8FJ2MZYKXbKTlBF2I9aYP0g4gwJTAongZJ\/yVfzq3HZZIyyuPj+5Y4kCBV5+HM+J++qV05wDNjoCoOaSB0Ft\/2bhtPP9qa94XimJOLR8UYR2auoEQfUPl3LE39wffXPiGGlaX2iTEM6pmMaZUAQPa4uoBOw3vtXRljlj3WE5cMpccV04dMZIhnFmtlcfvDQ\/r8ao\/V7xyCCCSPESxQiJuzvI6oLo7KdXNr7Cqxx\/HrIcrAsvhc2OltRsflVH4wwVcigBeQGgHw5Vh706Jbf9Na4h0j6MxSNK5wkkrsWZlg7dmYm5OZUax871QOk3TjA\/wC2MHxDCK7RwR9nIojEdxeT3A1rm0p3tsKz94r0JhL1dfa09aXTmPizQGOB4ux7QXZlJcPk5AaWyePOkwfWdj4sEuAVIGiWMwkujM7Ibix7wXRTl25VXVwdKMGanQZcK4liMK\/aYeaSF7WJRitx4Nb3h5GnHGuk+OxYy4nFTSrp3Wc5NNjkHdv52rs\/D6ZyYW1QlFstq81InDDSuhwaXtfa+mnIa8\/Ko2peSRFEUU9eBQCbjcDl5+flXlowMu2ovuPE+flTaZls0oqQCJdh4X8OXxrmwXLe3O248PWmzy\/sZ0U9WJbgeOXw516SFWvytruPEDx86bLloxFJUg+GFgbjmNxyt+orm2F71vHbbmLjn502iZymd6LU4ENwT4a7jY6ePjb50GHY8j5jlvz9PnUrbcAKS1OhEblefLbXmOfOhWNr6ab7fA70OzXLRanzqpsbWB8xp\/4ryMIxJWxvy21++o2jy+zOi1P3wJAzWsNjcj9edcmw9uYsdjcfrTZMpfRtlpLU4WLcHcctP1rtHApF76c9tD86bLloxtSgVInhx5EeRuNfvryOHPrpqNxp+tNxHyY\/ZhlpLU6fDkb7eOmh89a8MgG\/4jUVK0u1x4MveB860bo7JmkU28BWd4DEgnQWHxrQujDi4PpXPmmdxdsbnUx2uBcgnyJ5nnvUssoEXdsSN9tLnc+O96dnDrIigjTQj4VH8XwhSMmIhTruAdCNQPPQ28zVMM\/Tn5uO92KRx6YK9wwYnUkaa25et6h14o0l47kW3v41541Fc2LHNfQi538RyqKiRwWYmxGl7eG9\/OvW354vN47MMhxFjVbxMRc1aFTOATv\/AGKdQcBzcj8qx+LTt+eaUpeFm+1SGH4OTyrQ8H0UY27unjXTGdG3Xaw0vroB8aeOk48u2etw4DS1c1wQzVZuJYAjfQi1RkpAp4tZmYvhx4VFY3BjlUpPKLeFMMQ96rY0lQEsRDDwH5fGmwU9431t48yR+961KYk7007ew1Ub+DcgfD1qlRlbPRsIjkFyB3jz8AP3vOnsfDyWjvtZfrDnY\/a868zY2wUZF2J2fxP6UvtLdstl5oNmtplHhaqdsreS+ukjBwVSW73Juf8A8qb4jhICmzaAi5F\/A\/vU0hx8xzcu6eTfpXgYiXI17+8vJvB\/Ko1l9sphzy7uRw3DGbIU10+14MR9rypx\/wCn587ADQ5hv5G31\/SuUfF3VFsORH1+Rv8AnTyDj7hwW1HdP1vAX5VFuaueX6qfx0iZsBKiNmFrEHflqD9bzFcWncBTfxG\/MG\/2vAirOcT2pKFdwwJu9tNR94FcYeFnKx10IYaH09eY+VJn9ox\/V6n9WaqEOIBex2bzGzj+Llf7q7YErZlsSRrqw3G497w\/CvPEYBbTkSp9\/wBRy82+VNTK6Msg52bZ9SNG5eIPzq2tumSZ49dHuKjBAaxFjbRviDo3qPgK5SYeO+YN3WGoN\/iB3uR\/Kkw8xDlTsdAbNz1U+Hh99P4VVtHJuNRfNy3Hy\/Co7jO5ZcftDBSCUv5qb7nlbvXsR+VdIcWbXvqvny5H3uR\/EVN4sCSO6rqumgbbkfh+lQuKzAh8tr7iz2vzFrbEH7z4VMu1+PknJO4eQ4pWOY2IbRgW2PMe9YeI\/wBKdnh6PdAyjmDmNvI3zfA\/6VBjum31W52a9uR9Qfz8ad4bEPrG2nhbNv4X8D+lLj9K8nDlO8LoS4MjQ3DLtqdbfzbimhNu8PRhm8efvaA\/cfhU7gleRb5xddwc9yB4G24\/vauGIwzA5hHcHewe2vw2P98qiZIw5+7jkjUxRX611Oxvsf6tbcxUvg+KE91gt+RvuOWza+Rpg2AfkpyHya4\/1H3j1pvJhnXut\/Ke9bX8j93zqbJVs8OPk662lsTEsmqFb65lv+Wb\/wAfgwbBMugcAb2JNx696nPDJ+9ZveH8Wtvhv+P4v8TPAzXKsDz7jkfCq7s6YeefFl4zdhjgZrHnarx0Zx1rCs5w8nOxAH7v961Y+F8TsALAW52te55\/hU5x6WLbuHdKgEC6XGnw\/WpSDjkPZGQyZst9NL8wLisWj4mdwa5jihvrqPl+Fc14baZZLxjcVHJIxRQGcglj9Wx3UX8KY4vhMu6tmGZmbQgW3uL6Ea8vCo3h2ND5GLA5WyZPrFT3ifS+nqxqzT9IApuIltYi12seWv3134Z5SPF5eP8Ad0adHuD5ywJAZTc2tYjTbyq7cM4aANbfCqPgcRd2CnU66C1h4acqti8YKxKGKn8a1+S1ExuPV7TWOjjEWW4Fh3Re1UriGPI7pN21B8AAdNPhTPi\/HCQVDE3Ou1rcx51AyY8tp4bVpjlJNNZhlllvWkpLxHMpVzdQCF02Prf+71V+Kaa8hfbnTszAjKWsf7+e1RHEsSCPC3hVNarsxMpsRTF5qSSYU0mlqmVayPUutMcUhAAseZ287ePlTgSW3HLwvvScQUHa+wHuX5fqaxt7Z+WsjDELqBY6Ko93yB+151IYeUiXb6\/2RybxvTd8OTNsffA9weNt68YYHtL2P1j\/AIY8Cd6e2lkyh\/gnAzHS+U\/V0+RN6V41ZGN9e6bZbW97lfzqNwyHvaH3G\/4Y8P70pIlOV9DsD\/hj7Q89d6r4s\/im97e8QncGn1m+r4hf3vKvDromh923u+DEfa9KVE7hBB95f+GOatyv5U47Jci76Mw\/wx4Kf1qzS2SaOouIPHIGy\/Zb3b7gE\/WrscYWlKlbA3TRbb6A7+lMZXGVNDsRrGOTH8iKee0qCpCksQD7gOoFvEc1qljmzwm\/Lx7PYMAjxsCbXF9V5jXxvfcVFYjCLlIBzZTcd3WxsDpf+GnOLxpD3sQLhrCO1wdbb+dqjCuWQg3tcqe4LEHS9\/DY0xlRwYZ77rlJHdQbG47p7vLcfW9R8BT2InR9ddT3frDfnz0Pxplh0OYoQde7\/hgDMNvvH3094cj2Ki\/2h3ANR+ov91Wro5f4nEU4jfQPlOugNip3Fs2429RTtoB3lI0Y6EroPA77fka99uTHlaAEjUEoNuf5H51FTO9r2K5dDZBqDtbXkfxFU9uPGXO79X\/JZuHEAoRtcr3djzX3udvmKYMgI21UfZ3Xw97l+HpTmWYsobW40b9mL35Nv8PhTea9xIoIudbRjRhvz2O\/xNXjt4\/L1kdYOXXOCVa\/e7vPk2\/P8fWpzC8QaJbxqMp97uFvUb6Dw\/0qsgZSGAOVuWQbc1P9+FO4cQYzpmKkX9wajlz3B\/u1Rljtjz8Ez\/G0vPx5ho0YZW5quU\/c3vD+96jcVjA\/dKm24NrgX573tXbJE11cMAdcwQEXOzVwxGAUdy537pKCw\/0P6HxqskjLiw4sb\/HVMStzlIIYbHL93vfI\/wClnKYtbd8SZudgBf1ud64GG\/dYHMNBeMcvq\/p\/duedT76MT4hQPne+taOy4zKEjcHawUfxafqTTuHEelh60UUXPMNi9RrpzAruuJ112ooqNCWwGK8DT\/EcUky2NrHQ28KKKvj7Z5Yyx6wWOs2YtYAHlvobAfGur8bYg6m1FFabZeE2aTcR8TTVscSdDp58v1ooqNr6hpicST9c6eGlRby76+dFFLavMYaTT03kl1tp4c6KKrVyFwXtpqcv1vQV2TEqXGi6vf621\/0ooqmlbjK9YQXcNdd831r6a16w1g2uX3W+39hvGloqrnt706QshDaL7p2zVxhKAPfLbLt3+TodaWimk44\/h0vCUbQfVP1+Rt\/3V5SaDI2mzKfrcww\/SkoppbHj3+a5TTxFNlNm\/f8ArD\/4U3kkXKpAXukjd9jqNjffNRRVpGuOEjzLJdVPd0up9\/kbj\/N91eZiCFbu7WPv7rp+GWiipWdnsSG7uouT3\/eGh\/C\/xpw0iqwdcov3h7+99fvBooqrPKbdfaEVg2muoF3tY8vxFccRKgbS2XwJfVWH6ffRRTSuOEl2aXVGIOXKdD7+qnUEfca8qQpKtlsdD7\/wP98r0tFWbPUYX\/DIUD1fRuR9OVOoMHmBQ5N9Pf0b57G1vlRRVcqx5c7jOnWLDkd1go5L73M6g\/3v6143GW6XGi3z7fZPn4fKloqs7Y8edz7ps6h\/sFht7+oHL1H4elc+0jOri58QW19b86Sirx1Yv\/\/Z\" alt=\"Resultado de imagen de La energ\u00eda oscura\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La energ\u00eda oscura\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\">\u00a0<strong>Descartan que los efectos atribuidos a la energ\u00eda oscura sean explicables por nuestra presencia en el centro de un gran vac\u00edo c\u00f3smico. Es curioso como la Ciencia (mejor algunos cient\u00edficos), cuando no saben dar una explicaci\u00f3n realmente cient\u00edfica de los fen\u00f3menos observados, hacen un ejercicio de imaginaci\u00f3n y se inventan las respuestas alegando causas que, de ninguna manera han podido ser probadas, sino que, como simples conjeturas, a base de repetirlas, finalmente quedan como algo que realmente puede existir.<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong><br \/>\n<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.blogodisea.com\/wp-content\/uploads\/2012\/04\/wmap-radiacion-de-fondo-big-bang.jpg\" alt=\"\" width=\"755\" height=\"378\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El &#8220;descubrimiento de la energ\u00eda oscura&#8221;, esa energ\u00eda que no podemos ver y que parece aumentar el ritmo de expansi\u00f3n del Universo, supuso, en su momento, mucha agitaci\u00f3n en la comunidad cient\u00edfica. A la incredulidad inicial se impusieron las medidas. Pero al cabo de un tiempo el trabajo de los te\u00f3ricos empez\u00f3 a cuestionar, no los efectos observados, sino la existencia misma de tal energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/agrupacionastronomicamagallanes.files.wordpress.com\/2013\/06\/earth.jpg\" alt=\"Resultado de imagen de El principio Copernicano&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El \u201cPrincipio Copernicano\u201d, invocado frecuentemente en la Cosmolog\u00eda moderna, insiste en la homogeneidad del Universo, negando cualquier primac\u00eda de posici\u00f3n o propiedades asociadas con la existencia humana. Toma su nombre de la propuesta de Cop\u00e9rnico (ya anteriormente formulada por Aristarco) de desplazar a la Tierra de la posici\u00f3n central ocupada en el sistema de Tolomeo, aunque tal centralidad se debiese a la falta de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a> estelar y no a una sobrevaloraci\u00f3n de nuestra existencia en el planeta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Shapley\" \/><img decoding=\"async\" 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TyGjgnL5AusPcUrUudPdQgnLiLkq1TvTtehYuN6oyE0IEqDYHGxQeuUt9lqYkHXvGICTRTxgEr5eikQWF6gfNSCLrOq2B1uOHdm6mAX0EEaUTvQ3XU3eHJqQvHideO8ZAklK+uV3aTlCqw6+pkL3AlnUI8FpQH33pUKjNFo6EUbNC6d4gg\/clwnpEoqDQAqR2kZU4bxXZXrKRqvxzQT22lqlERUcuZTzUJboDaERbbuyw6OKkuATtB6vS5YCUtMhRZltZ5VqkYelbq7E50KhJOIBtwYjTp05o5aNiECU4gExjNJJhCfFxyeNGaQsU\/BeJfCifl3h3tHVB4zWD6C3XVF6l7AWmXXCkMjgiqno1rf\/lrFbNDMBJcERxmhnsjEC4j41skodviCZDUQgYZ\/h6fv5MCbJZMYT4pFlyH8dxfdHTZ4uwLd4SKrKU8tIs3qVe2MbkbfqqySHLyUl\/vYk4ZrhRNazwEsCL3mzsW++DYbwDozx3OMdkl4pg27BG67RI0bVgjB2VkPdGlSs3s9J6A2eUzrR7wBbb0odEY8yaAy0GiFk36V152zl7RrLCpihrPgpd128U6PUsCj0UA17FxVmcbXImKJIHgDo9ExaJWosIHoCsJ7parL9hZ1BDoTimKfD7+n\/Szv6dFxDDFSJK3CND5m1C14eio7E3JWtxGRz+XSlV8p+CJm4SFsrmcrNQgd5bLRLnFdlnVSsaNvY6VSq0jLObXR3S7ACvrKiGqsl+49JUoW71R3rGzG52pCfwgkxVPf\/J23pdTlyNot96GgmVgSY8TQ+mBVc45PD3pXqjIqgiCz8debiO3gKJHFD6IpqknuDmQBNscU7CCN1\/6+kOekYsVoRSZj5Qsh5QmUHHnIE8KP54AhtTVY2cNO3D8EWSWJPPypWMao5nBbztQlGB05XqWdQVJkDfYf23JCYBNgCVrNvYE9XCaP2YY\/W1cKr1+aAqFc8MkEZykDw\/no00QQMi\/7E3hQW\/CKYyzHHEuasTIGN\/B5XuqvQ\/nwNVSiASnkBduKwFLYLl3+LVFNfvUcrJ0D6A9g0O0XCaeXJyLuFb84yQc6eqLobOM12AxgtRFPQesvy4ZzidqmesT6ZvNTMGDoD7b4JqvycTz0G\/cz2KSww\/KnmsJkZLqu0Y6fFRkVTK29PrRgtduC1vLX8EXZdlxJ0SP\/5CbzEU3AnxgdWBFscKprBIJKGIHYir7gP0fNGny\/Ef5pcKk1ylmI+PN0+YYMoIyDmJkA4CHY0F\/qLw\/kHDkLHVQECr0fhD237pdkGmr8qO1CaKcyxz93CurBpCveoq35tlLj5LZIQNm2gdFz\/IHHh0QXVtg0ELi4KadlKQ1Wyf\/2zD2UC2uL0TIMhv6y\/LIhpdEE+dBlqEDH6zj7Labvu9crKI7XIBMLDFQs\/BCykZmriJ5Lh4Y6GglecBkjL1K0m3k8arRls+CKSpQbSXpvCZ3ikp+CdnJ5YkTfMhhHIXLv1NRvho\/aeTszbag5ooZLCXcE2RgUgHRns6Lst7SD+csqBpUOIEVR13x8n3PbSbJAFF8qagMTS5EuV1bMxlkQ1xBEemVK642RLWpmXtKWiiUDatKiRqBjIA3o3r4C4xHJEU10EdTEa2lciyL1Lqb1Ykq4K9DYKTDRlAkDQo1CrJ1SpKOhl2WFURKODTIzfDzBfviM1hZrnUK3qojlaIc+Vfk7m7fFLt9C2pW+psDrVOl26RJow2XMQPK7esUHG2koA1lDSDPGYDENk05y7GdDYGbl9oTnt8y+m20jrKgh+c0wQ7h7oS5lYZAmKdh0ZjtMINC+49LGZ2WatbZat4LAYmesmIjL1mQrWCcQQi\/mOJGdPRFH0pP6wrFhPTPNkJVFL0gDshiTvfKjZcvEX4\/1j4v1TgW\/EfLZyHILeZ\/1JbweL5KpjnG7wlB\/UhFX0ooQwP0LZceXhK\/O+MCOA\/cEW5xu6CiZjijRsxXHFnnVfXdGncmOCTRypZqKWQcb2khWyYMPJv2d951yvhYdOWTMlePhRKHuOIaabGoTlk5QC0U\/F4cmTQ8XIXsj9tbwQIHQLmYoBQ1E2Et0I2jeEgNtHDDSY++Dy2qR6mWyy9ad9T2Uddj0XKvZxPTJ99BFr3jaaZiLEZFmxDbG15QxDqtfIuV0oCIb6jj8KUJtZbSQ2Cf7xyaYdjCIFuhfNslnBJmDWtSKDkYSETugwfDW2krBgXLAp9VczSOKcliDe26YPFNMy63LU4SNyJquZC3H3cgQc\/Alh4NhUQ1HeohCrhSUxXxp9SiTErUIudSebaNzxa7KnhVa8CxfR+DV6IiyiJw3vQ5NVWbYbYFRjUNiciMaPzdyYodRjdZAb0yWmkRqMAddmMEBN+OKHnItyDISZfhHmtZlb8peJacSmv0utVF+hD6U+lfbpTwSaEm1+DjW7JOGnEIOOc7XgKkJsOpSzAkFu1jCSYOusZi4Qon06KGOYUC7zbUFoH9srIItxA31pZnhKvOU4g19+AaOAk5UzepUOqo\/c392qarHPHmnkot6z4im5zqzUAopTHf1sryuOodQ9SQX7G1UeqDoTcq1RY2b\/5CsuYcAJXp85NbNCLBd3BMhL6i5nvBn83BJzZJGxxiup0QLRGgzGceaYzptNWbOzITdXsV5IdtoY2ZhEwTNGXGgAoIS1SxaIggcbbfqbAolyrjnazwgitnv\/iz+PtkLU0rnbM\/L8qZrPbCsm2dj+xtdD+jqL5kHE6x\/UW2NwlLjuwsTI\/k4c4VWpat3DxuBaslRHbbghwffCXBQYAHyCnlLJSNUNks138dJMuaqj4GqH4Dv872+xEbTb7EZ42QgRr1yks2cPLEYcn75J9HkvvvOJxF+0irOpQ7tpHrHykZntCC98GgJbGJFdwxnuBY4t5Xisr+ShHL01kjJPRpC6EeSetQfJWs6YLfVfaJBuRFfGsAMPbcsQRSNIc46jNp+wP\/ew50GlsylfqMovj6bevr8+WeuXtx6duvZK9QHUFX8tHwnFd1sVpMl23hSPQVtJZpUypXEs7H9mGPsjtbD6Fk52Jb39av\/hvz3zPnnLj5NaCCliIx0EdEsdIuGzImE02PsxSHFvfMaKEV3HYfvIbKstD\/Ip8\/FVvA5xGcTA6NUYev8712BLfj6xS04f\/rpSJoOETvpSliTXtlgKxAG5BvY7OTgGSwPWxiOtBiViNFr6ztKS7TIy0icX9FTE6hkSOZZ3Cd8Gv7tla2LF8+TH6evRhBUcP3Xl8QfsQ8z6QkqS9M5nL08v6OfgjmGQmlarkSs25nEw3W\/oM4J9oJ8Hoq6uEShHA1A4J\/ToxYRy1nmAv8UMC7t0081KQjamhoZboZmeaOgccuEs5WoQuYj\/IcvT4bgSGqVIWcYA7SMTp1RTpyriuoEFvIDdqTNzdgePFbywVOJTw9Qs4ntVxHLOAXhNShWoN1I2nvh5evRKRb3uYYxp2LYCpNTrtFoCNJqjs4SgIvD403CUT\/G+3UoFgsKl1aFaYF8j3uG\/FD3ErLKMmi1QoGAv6oR+ZCmOlJQ\/wmxfVcsdVjaGgWxoPJalMD88EZGDDyFTjioP6A9rVcqXc5erqx5081kvs0OD+PvPZ\/9ikgHl3toOPTCv2J7sLoGGYGqZ4Bgmoc5Wk8L2WC41SRl23TwAByuzRLt3ilLRjEHWzVtzJVHYGNlsznsDhcHe+F7L2mCOAI1GoY0EcyqmQbteV6jqrT6VW9rx4TkRq2Nt8So3XASjRIKweBeDgl5bhTJ+13odmFjebXfgo0AhwRp1VUyCTY9OoemEefGJIGrd7MUYhWqJezFDSHKXDbztFTt4JPPzj6kgUGBZfdoiaXRzdkmF8fvdQew14Um7A0GrSUQPGOgDltM78pZDPptKuCqLLTpOo8NEAs05EfpaIuuVOINTu+vMHNSVzhHuMytYnuicmDxhVJMOClnKiskz4h\/DOYG8b3usLu819\/pQ39AfoLaq7i7NFdRsjuHaMZKyQSnYQSpR\/BCDPz0iN1YYdkRg9oQB9fl0rF4DHRkVmFXCg2jfGCIDaISlEV3ZYM\/8AjADuxUS429PWAnIBKpKXW\/jAMPUHtqCkzSj7aZxVoYcflnR34lC8ivPiEoGoXBz\/F66vd\/K3zJ+ACXPiN7wh22kiXxZw8Htwnp3h88JTwV5XY5KXzU5VzmZCDxhCu2TdgRv\/6JIJEpqm5iW8SO3MwXkH0198PfD7+KGdyo2XUqrcWpa3z\/MIscM4gGkdnF3b5O+t\/13vkUFxEQpySdxFHTAtIYLn8k4WDqhweOWGs7J\/FIOVikb+9KrqnXoHft+vVrL1177aXrtHYf4J9exsxAviJteSD2NchnZIoJ2sr1Hu29Pcsm7glXKl\/1C9UJv9g51A8yIy3Yh6SQSK4Mf+mhTk9QFHOjWGy3eo\/e4SO20rPg1HX4xrXnr73w2rUfnaIv6VpbNmPGFPF8jccPMkj7RLBVibBJO71ehhViylvuouGE1Cqc3E8h3kf\/i74WheTk2kqY3WxObzkb4Rrha9efh288\/wI8f+0UnKIaELNuSSe2LWnQZkN90rcbjUovu4sbNXKlHFQdt1JpUFO42KjvsyU4tJ15a9Lr454kHA\/JhIjj5WHEpB9aA6deuP7CqedfOnX9FNIgrGXH\/9V3\/n02JKFk2WeJxVBZZ4akSQOLZtvci1DIVvXhQLR2zH8QVHS0jjeyPeHH+A0AY+LA0gUBYyIlRSubg88O\/uGP6dYYTrAwDkpkzRv0IZ\/PFHw1PCbUPALgh8ilgu\/exGxysN1Yp+mRvvCSScDsLGY3ajwoZlgK97hLteXcasHnf8Qi77hsK0hujYLIMeG67mzGRE+afJwpR57LxdTaFO6Dpt+LyfFjRrmd+E0FiVYTI9Yvk3klHZzCJQPSYBlWmxuD1nKr2xwgDWxbbLHDYV8EHg\/boN0wwoLnwFpLafQkybOKod2bmztLsLK6X1YObLWkOqaJNE60ps8aRGfqCIlMpMHGOViE1rklWFohpgChdccOMgEjPvMGOobXcL14h0YmlXXRDKRwaXEAS5utwcrS5mDYFEmMSH79+5GQ5DWua7mAI3bsKAVQtBEaDNaasNRd6662oLuYmJ3hKNlcrhckJT3WYQ0WUV70ZoipSSg7HG4PYHm5qTsszB\/fjzYKMvscw48gjnaVq4tHGcx4\/mCpudHv9gcbXRiIlFyrov4D2fHy6bt49JtlgVkMDmKJOrBY3CQlXQoubDe7KzDYay1tbK40IQ6l8c6FHgXUhyX6qm5NMB2JLikpvVPFtcY6+xefTTONGgePR4IL1OajkbhsH4bofZymSdKlZSDCorl8rj9sDUmhJtRDZ67EB8J\/wCXrYVhdg82dwZXh0jIh9GZiM\/ZxBGbX9ZwvO5nc4OCyUZhmkY\/zZpC0kYHSPfxJGpypcQe2upeHFuK40Orjbo3m5rlutzsgIz5P9ahv\/jBJBvN6cF+a9eU3R9VrXFD8SBlssjwA6llHcUyE7hxKXx59WMc1H+mqmYoPl45LRxayCyMU9ZUW0ob6uXMXHllB78kQ5WYb3xdKf3DwoHIKX1yiUU9dJgsHD36pXyk0tdKAI6In+eA2cg3Ub0Wpn1H0D+oV5N2pMIYDGXaa1kSB+ja80IfiBPuQYyc9GZAbAgyXWxvNzW5\/pbnica3a\/fyTt3SiKOAka5L\/\/M7nunbsC2y\/tVazuHnjPquuzBv6OzfWAyOA8UknxyhktPmLKXRX0a26pppS\/mXlmCu9DW+jS8HJmiZKkL3nnlvcW1zcW3sEKBZgDFhmmFBXvsfdAmxulfjkq7pEKDfduHn7xm1+6ZEyGPP7bJcVe6uCB9ZFk+iuctw6ZIMtlaEGFooGek8FeGff+Uxs4m6uQb85WF7aXhoMcUb1Fd8yL0hw2T+TE4FDXZwNBBEfJAspFT8ytV5beo+JUYhUg3AAIURpfCL2NxHz138C106duvbSqRfhRRm1IQozv3nwHcit50wLFoct2Bk0W8Pt\/qC1klTbJzCjY0a8qOWqVHlLNiSTr7oIAU+ICmhgxBnKIFKPHmRqBnUPuyAvduUR3iwKl8fl8Gv92jWAa89fewmu\/ehFnq9UFuGieaIgwa+++bNLHcr0y4PtRxZx5ofmKvTVWoRnev0ANFu1Hbr5V+s8i710JIM+ONrxxo1b4v6vohpOxg+GuKTQ\/FJwm8+lS\/SRAXWYtvFXEDGUdX\/yIun96y\/Bqes\/OvXiS9VdnBXsS+HWHdvgp6lWKiaxMRY3ht3VwV53eaMZ6Qxck2dxT4fp7SEMRKLKqLPiYt0qtQbrgisik0ePHp48dmRy8sHL05OTxycnJ6ePHCWPk8dPPDh2\/OhHxy4\/doB8mDw8ffjoh5OThx6Qbw75On34pw8O4ePxQ5cPTb5\/4vDRI4de\/phkmp+kOCYnf\/rKHx9+4k\/+5I\/\/9D\/86Z9MT\/7Ho4ceTB55QAo7NHn48OWjlw8dOn5kskdQTB458uDBscvvv3\/3+Mfvu0fJ58ljBMXRE0cOIWpS8OQrPz106OUj+Hpu8uXjh7CEI9Ps3+kjh0g9SKrjh47zgiePH8VM5OHYh9OHCIZD7JG0C1tCEh558DE+HieVP9SAAwSOHjtz7OTJV744eoDC0aNn8NexAy+fPXP2wzMHjpHHkweOHT128osD5Il88\/HzsTOYmDyeeeXlk6+Qx2MHTp48cPbV+ZMUx4ED978guU5OXn6Fojx29uVXP\/zpgZPHfvrhyaNHT54huE8ePeYfOHmWpDp75sOzr35EUp\/0D9CSyK+z+PokK6Fz\/2zji6OvPnrm5PyZxpn7J0lJx46REs7cv08qf\/8MzXTmAC\/45IevkEd8OPPFUVLMsZMH+CN+xRJpS4+9+tErJ8+e4WECxRp6dcyo5cwAABftSURBVEc5o\/mNdcK3lg+U6VIaTFxkTovl9pJ03lDFL1rw9icYrBiNZylYUMpn2Zm5BhT8XPTUPPkvMVBLbfaeYDd\/9hZ8vzRcgm5ru7\/UH3T7Qz3Xh5Dfdy0NdfEEh4RYSzOlh7CwWfkdw1D1U9RAIOqa5WTthme89Zsf5dXZHJHdIeLmXWALJfS\/XZom2IhYoM5ctp7VwPZbOaofPEnI8s4ffPPzH\/eJyTgYtJZhgJtjIWkLV1DXJGNyBOVGO7B5XpTWs1AwFc9VSsye6OrK5CGdm2URF63+sDlc7naJRdlqwfL2I9ubgwkvz+Rj4138y6NZpLrhWhvu7vM6eL7iLJ48lMfzEda2z+2trgyh+QixNpqu7e\/X0\/tHYjmBp9hQjLzk9oeYG4obTN7nurtr5jO7pM9pf7a6wz1Y7a70odXa7u4MoEXmQfc9ojQTE3Cp1V3rO3LArbS4wtRnMl82W\/+ptdTsDptry2QyXe6vEvO8uzhYxIt+Ruzk\/WeIs1BAbN1lRhTSIOLvCGhAuKNs5Q3XcmfBKniwt\/q1ndXV7k6rtUO4d5WQ4pHuHmyv7Ky1BiubxHzChkWQSSe77iD3t\/6htbfThLXh64nexBHuVCP246EgjH\/J6tnKFPsJAxoULSNN1xxzzBZcbq02N5f6w81mc2UZVvoXtjf6ueW1FqwOljeby63+YG1U7Za2zxFG+M9UhxpCNXG1fPw7J2QIyt136c3QBNFG4bgSONhpuL4XjFVL\/ncVYy76rcHqcnNzpbXZai1vCru5Hg9DcfqwstJs\/ZfmUrM\/aG4o3+KVSY86r0G80bZBS0I1pSednUh\/sScrTKVG1xe9OwXFWelM4OFZ9LYlIs7N1ddzsPIeURI3V1dDp5CmlzllpXikkjQcwpowwDtO219ps4\/noyWJfTBqwFTBzFX5rxBwZqLb2AJd2Z8g3ydMot7znbkC2hj11iBDqklmrN1S+7PPOjaYtVrarO5twMra2gqsxKcyPNDBT+PpCruWfKWEL2pSVWrtdvbf38921elA4oZ9\/ew5oNuZ\/SIGBDDJfFzEj7oYII8HXfGr1igEB+CU4Hd\/uLSUnv2z3u7Bg39OyrzS7g7RXzzc2F7qLi0pxaBzEGvreocQVUGeCGUrWvEnuMoyjBwMRs\/hoszZSHAeS9JzNvqK9be\/Xse9d6TbqfJUKrHlIIZvSsngskm3hlu46c0PrsPOnGz814MHYQnaf\/GX8Nk3cV\/QX32GLsZWazDcbg2ai0p7KnUxX08l3ryn6XTNq7SoaNUeM4BHM6LEK67GskUiWc2eDLQ\/kAJIaTaqcbvA1qPf+uRz+G9\/7cPQmH0KfbOvf7G9vbGx2iJif+kcSOehZDNQtCXs0G6E8Q+ZOsTOWYiBbg8pD5XKyzu8gxtaZOKNUBb5JxafWAhOWDDUM+dVBLNkWnEqsPM67LUvrD3354\/8ZQHKK38DBuU3wv5LKy1orS118aoRI1CjJchSD80EbixjFowU0yHPJfwoNW6lxLbJINQpQxU0uxnHBiR9ucPb6EgMI52bh\/19+uefnr969fzFrWcvnm5Du0YIQfQ66jTrE835vV7pb1bpOTkC8nlFCoXnDyO488DJEr\/aQoYGnvgVrFLYSXpTBhx\/rIBkDYjupQfYITMFx51J5yca9O3Wabhy\/tnzAOef2\/o5WKRB7y33YW\/QbHW3N2F5owJ\/1mzn7TIU6XEX1dctZHPuZbHxVFcq\/i2LMG3lbXoqH5MItkwqvkM4YJoxt4Em0TGiBWonWUeNOjPkEbcQZiqX4PTVZ+C5Z5+GLUKFrZ9XMOFwsL2z2FqEcystvI2XKH2EExbXFn97cWkZJoawCMGkIKElLbbe+u8\/nye42RXhyhl5ttaTFpzXUNyNfkpkDRmCIKCYcGUv6um6fIkDuzCVmIrmJCHidz\/9Ob6s2XD+6dO\/2Nq6uPV1pAFe31ojLVxbxPBkPAuquQbNxf7m0mZ\/k2iKzQFs9he3V7obamnlHD8e5TOYzGv3+egnCxb8knbjd13kbLz+tecnTv7RGE2dU66Q9fCg3eAgsjyZ8MsYbHgxdXHr4rOnT2+dJ6OAXlfghmaM7ZleWTBa9l0HdZHlFja5v0EsKGgyc7J\/ARwrCGEqF3kJ1bbTPlFsl8xGTMbpjcYSV860X8e7fklpubo6L24MEYd7WOnOLr1a5ur51C\/hmWe+Dlevbv2y8VtP5av1wtufv3NW2pQbLMyVLSLhzc29cxub0FppNVe6q7DZXW32V1ZxpwHeRkJFClMxej5RBNfvXiLKUlupn4FzY1wVUOU90WWStomNhFBhZHGRBj+i0MUbBModUhMy0VFNvU1a3+mhUHtmawNOn4at504TGfDh5zm6uftvD36JEThYz1qH\/G23sxOIPX2H5FjsQ3dtZbixNuyu1eFCt9bf7NNzDulyX4\/yJNG0OngQdtt+0ima8bjzgCbSlzibl6SEo4DMqIHrL9Q0TelFgf7DJ2N+oWbVbpCh4IN58eIvfu\/iFhkI5+HrW1fpZZCNRv7TvwviLQ18ZdfKNmpsb3\/2Q1YdL1yWDbdGeB4flfRN2+9U2u382Uzbakv1DUUSnUoKbM01UJok958T3PSjPTHFk37ZOmd9kQZlePj\/cBhRwjRsDJQp9rg3xZT8B2fxD1G9clf4OT9OOiv2+c\/SA9b\/jqjLyn6siU4dfhyzXqWZqjid\/G1MKEYPCuOvg18F3Y21IkGR\/j9KQUZ+CtQ4iJ9j\/52\/ov8YbL+NuNgKqfk7nwWJCNoG3nj6zuc\/Fs9xKFhnkxhZ93o2+esYniRD5gYWs60o5aXgTDsKJqyDlZmYqOVr+btYtLLZ8suzLAsHt2DRC5ytC\/Dc5s7SyuoKVwg6JTC+jazhpvloLtaVnMC5LJNNKzMDqwdRC+WUsdGf0OyIohDeWSc2FSexWimatUhqzXaOp7D65cBH+7oTpEDgJmypUIDlLiwvby8vNpdam31fhC9++X3mrs6hblgIaGDwyvzF39NUvqSYSrt95KtzRytBIUHCdHr33J0RSnmIhd0qhGf94MxwnL20cmRyIjN\/v7ndWmp9bam5HGbtnSXzBI3GafUH3XPDJrSQcIsbQMjRHDabF5ZWC7OhIi8ql2+4\/wPelTRXMcuqOn8xWkEBYZhTTmcpadxoMg\/kRgWqlVAsGgWr1nCdam4uyJ2xuy0AQoPNehfWhmA6ZXYy4K\/eOfhlbm17sLKySprfJ6ZyE2vc78Pi3rnmhXPL8LUNKh14OxzGPK2W2\/yHIVEghpEK1NSbFx7Gq6oyejVqQNVHhE9zoqibaSp3CmTG+x4No6XiaGP7XH1veYmof3sby8A3DWOpn7\/z7d2Vdz\/d3GgRVXmTmsoEtgeEYkNobiy3BksoESLl4+a\/PrSWV6JRiYZ8Ed\/4fvPabHT5qRYfQOIY1gBis0oQrUyG73ratKBhHisVOlwdGMLO0rC\/NtgYkiGBHlM8LBBxvAXw0SscBY7+d1GEdpeXusP+sN\/vDlbYyAk1HnoRBTExmoegtUTszviNPOKun6TK2snLqUlXdXDAOFU+dJBNqi4\/+2mdTxKzVNfBjRcm2qs1qMKCUnZ4eLllEpXfPAUvnXrtxWuvnbr+\/HWegoXIzWKL6\/AIXID6Tpif8ZuTxUo0m9C\/B\/21ZjfhODZ1DYWnyQpmVRmECm2vrWX1xDtdFCO67AdvWWeF44r50oQqVZQESbboXL\/2E3jp+ouEAC+8+Jql1CvLA0SkKRi77qnvKJGI4UnmUZsnJ3Lo6x0ZIhblm44dZajkSUD7xQg3ZErgPgbY+5rztsjrV188df0bcArophe65YOaYjRU8g4\/DrIRLOLRR+uH35crMo2FMl1LbluWPwdqQ1QqZPZZkxXES1qTyPMv\/A6KtJ+JZpBz4rxwRy49cHsZ8JOX4PoLp166dv2lUy+cui5VlZ5595fA79ek8gW9LfBIc9hqra0sdVsXaDo3xU6Q9yK9Eh6c9dWW2qJ3Q4TAQlkDnY9du1puQyUX8TAIjQgRHCF\/K8Gzky2IG2ZC+OKLaHm48v4\/\/xeY\/OruWn4Wa7W9BPXWdh8GRJvikWrcU1eWLz9IaE7oZI1azdZoK8OIX8+Zjz6arkukSRKGcO2dBVSE45tXl7HFU3\/0ZfgKhs2d5vbKYGOwEy5OkllwAKvN1Qvbg+ai0LCSbtCO1jc3Sk3M7RfdTy80GD16slk55Les0nlGE0csObBN8wrF\/r+JYRDeT9vc2YEW+X9rz+aeE0Kd1mp\/tdkaElWqe67FWS2lq5pGJaAXNo1MkQwOZLDjcrKJpNlXm5NEgCygHd5TQZls2YJYB8E+\/Cu\/b2WIyOv84SdSvsXmGuH25eXuajCrKNLpdcGMqTF9YBJgXcYLa8WUdbHnUXQbuy6CndvSVqmpP6UoLXErOxlXyI4JoYZ+chAbX7WVa1f6TaI1LzeXOA3QeuN3YIUcRAtMHAtBurTHTnxU6hfRgeOeqCB1sFot9rEI\/w4K2\/13zDPEQS2z7Tb9V5qCK+2s+X\/e+Q3y3hnCymBl0N9srm6g5cx69++jKC1V2zOSaWCFJynmR7EK3YOlUSMyNPA+OS4Bgr14IwcWsnslNx2TB2EzXn\/3XSv31jfILECsqVXY3t5oAkp9gfv\/\/vV+ZSTeNGhodBjdhRNJMTzmiFX2faVJ9IjiSE8F+Zdhp7Xcb60QfZ9M9tv9JRgOgcx8\/QHblNTtX2g2l8iYeC\/ZRjVgXv9hV1fNKl2xkt8kKA+jp8poaKUbJ2O2rKY5oWQzAiqc29yB\/nZ3eXGnCTubw5X+UnPYbHWbS0uMBk1iJTQfWf1aXbdPi2+68b2ZeKfQsmKrhiKZwpSxGYuf4YnjKEvDIIsSfvwlO6yCXaDGaA+NAYeUZ5ffEuOTwY\/Sv36u2d1uBhv+rLC0zW1oAZ4Ksi0+inIkr2tBYOe3PGGScd2qI6od0iZ6J0Y6QUsY7aXi8UiFSHxIc4WweXO52W31WwPNpkdobsMAzrWWW0HcvqacIo1HCokyoiqxK62T0yrc7idc9RaHBDHhZA2200R\/sCc4qBTTzted5aZEo0WYuF6gIT7HEyqgi9TlV\/lKvaEZygEER\/VTxzdFH5DGHHeTMAdWy2Sil6OHmyGw\/bQl6WWumIPZjDALPKgXqWg5rmQLTCRTNx3Wx9r9LkBDnrr+zIQYxFbxgtg82iwejwS+EZt8R98HQT0fcb1+Kp6SAgtS4MtewZkdo4CWSRmjGLnmLFop7Q33IVjxh+A0cGad0QmKL1WG4JWw0HjTxf0liVNy7L42BTI8e6E9MhlCQji\/Ie3Gc3jYVm303Wt1sxM+sISj70sO2AZjAtRlPZ\/iy52leJIOTdViD2ybWliNKMSJmtUnRGmQdHoog+BmP4HUjTzL8UgShKdxkSGGHNiZUNhP3K331M\/+lo4it9GJIyFcm6AjSYB8Z48j2ouRyAyj1sMroAP+iBPC5uJJq8Tl2uHvYFXUQH8qC2PRhoxmLTbcaZfTYBkcxe67HlFc8rwgJRvz0GhBYhtswwTfZA+h1BzPeubBZQk+aK8SxZOQMCWde5Lht6Tpg5r4\/ZoBNwxL1HXWbQ6F64yD1CE\/SKi7tj6xKCQKI6hhc5+ZLqRLm83Wf1ROAydSBXehVKtSstATS29YrQVe0e0lYlJs94eDDdwIHkDHzYX7G5+4lNiEKGsLBdofz3mAAvVhzp4TUNIQLOgpvhrcJszpvy29CuMjMuhX5vFtGeE6e6QFTWgtylpWzQns2idRTAThkIGtH6tFsKSSGXF7r4AKXS0U82mtquhv+w2idCx6K\/SvcigT\/WX2u+\/8uAS5urrSWXJFCgbcdYb6dH+wyrQsIyqA6DK+OKI\/UDFGqAPZUR855J2CRCi8Ae0hwv7VIcimqMjs9SH9+7vpT2PmeZ6fj8uQJJW6m1a0MNUy\/2pn42VjO0RMeyIjrebr7nfVsUO9Fk3AO0yppd+4imdvb52\/eP6Z01v\/LzpkjQrOQPQgjTTHoCuLYr7j47cx\/MrxukdwVg0RGyd9eMigHhqZlvXsSNdxuZWSpv1i7crVq3Bl69nzv3zu9PmnL8r36pJSs4LfuScmSSOV3s\/wKyf+GSCqH+iBkSlGIZ8beCZESIz7WC7NSOZf+tunn32GMMIVjNXdevq0gkbBm3BSelgAP6XoBL9yYmx3uRF\/pK\/qunPDqSx8yNsIGEzIiq0lcSux5q7CxV9sXb249YvTcHorcgb92LNWANl0ZCzoDHB+S1W1JKWKpeu4TD6pH0a3Pu1oKU9fqX0YH7E\/\/9SCguYE9gR0I6CSjUhcXumMRvZXw3svinSi1SLXtNqM2cJjyIqA4E4hE5ynyv6E5ZqxGKCC50bm0X0h4qkL62Yl92ApNMCNh16fGRtK\/KAkBlNkPEUXNR8+kjIJfhCiVs5ZS3aXIHViZocGbt74lny+e4SoSTRWfSJCr0NPj9pmFtiZFQ6OBDclLyWw62N1pwkk\/0FpzAmi1NPMj5E3t+HG\/ZvsrDORK4IkutSuAd8V2am3SyEClzs+L9TXTwE0Va4cDEcv6nP0BHaDuQ\/V8\/YSWc2yy\/uy4e03gzNh2N6nQuy23PTIteoIham3S40SM\/Qp9VAfmW4Kd43SGDolkRpxlRSlX9A\/3rp1g58NVM7xHvJiE4k4NU4+hy0bmdfyQiIkeLt07XqIqyIETFJ\/U63Ez95D70BCi8OseFgQmwhVmRi24MabN2\/f4Ec+TMR8Jza7nC1eRF0eH+2qYQp5QmavdFTdLldCy8UPdShlojCUK2BNM6vxloP1BukJdkIpLySdDSqSfCWXwbmrrf1KeOg+3BJ7cOM6i0+bj2vOMg0tdqgOx58DO\/uULzLPEXq7EWsmk5kw2dn8OfX+CQjxRBccPFenO6MvjR+myHeZloIDjUK8ImNe3Frz1Cht7I1UKjU1f3hu5uX3HyzcPTKfmrk7tXB4gbydm5qbnk+lZqamJh9Mk8fU3JE58nphivyZTs1P\/eAJ\/Jq6NzPz2MzM3YWFw3M003zqMfI8NXc2xXE8OZOaubzwxvTMh0fuzs89MUce5+6lZk7MEBz3phHZwtSTM6TgmXtYrCiYoJx6gz\/S17Tg1Pw8+UryTn9wDx\/feGNhYebuG7TgI5h8gVb9CfJIWjT1Mc00Pz03R78dv0cfZ+anFkgF5g4vkNqmuO+vd8nbJ3QtAg7S3u6UoYzx5SqNo3qixig2RQ4P8eRFmnGM9gj2shCGeSjtKtsJopFriSXwFcaKdBZvuJevTW+jV5QDceaiDXg5a5vt4o5ck6SzbjX1CUWWdqqUDaP8uhCeZYK9SrsLY+SCmNfXTl17VUgXhi2Tjfh+TZEpBkKKSL6oTOQ5AVxmgscSVnK6FQA9vthbp6r9Vgpc5bvtFDHa8VfdhddOsZhX+Map539CmHmCZmvEMFA60mXaahKnKQvEvNv5Xe3JukVFnJUaB84H1Qq7IKadGAzI7q2oy\/f77nsi7iVBYdIwPOL90jW4\/sL1H5FfddzfV600vGD7JEOZVPh+JY2CJAd8QGJOA1xUsY3KvixlRyT2aMlkhesLl15jMa\/XrmHga6MDRht207nIXEIrmk7o\/xG628iDhZO2iacFsmkwikI60YWZsU+3ppCtU7YNqpXmLmXOlNMoRYmpXCV2KLyKLlYWgYVlOI3oAaixxo1xZjKDf4KFaciR5cmJkjlR+8UIj0+b5xyYIXqi5wA7ZiTjo+JhaIzjKLqcNIklqAx1K1I\/fNjX4uCHszCB5goaRIsPnl0ptJHm6e3vRqBXE\/g5sB5DieiwG747s2BOQM+c9cW8U9GY0JGDdv3Ir398PJbjq\/BAkQlSi1GWejkkGkfNxLIsS8YtLggLodhNunLfe3QdGu2\/+uQ5GvIUnoq+v7ibefzo1OG5w49PP35oYWoqnuWrBr8joCHm3hO\/OIiDOHRVM63ETwHwzeZ1dsjKZVEQ6cW205tt+N+GTBV9aSKGlCHTbN0xgtP7pk7C1ONTU4\/\/4+OPPz4lojo6yhZBjVNmrKkENzfX0LIbQwhqEOqCfqLjMPdxmh7ODl6+RIrJ56FdtoKTnBWsoi+tcCwIbHPT8I8zU6kFWJiemtPECiBfZ77yyb1EPTuc+PGf5lErdiwolD7OshNtGvROCwtvRmbxCjHTVlFwo0UflaTA\/wfD6pIiDFlZDQAAAABJRU5ErkJggg==\" alt=\"Resultado de imagen de Shapley\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El paso siguiente lo dio Shapley hace un siglo, al mostrar que tampoco el Sol ocupa el centro de la Via L\u00e1ctea. Finalmente, el Universo \u201cfinito pero ilimitado\u201d de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> niega la posibilidad de encontrar un centro en su volumen tridimensional, y afirma la equivalencia de posici\u00f3n de todos los puntos del espacio. No tiene sentido preguntar d\u00f3nde estamos en el continuo expandirse de un Universo que contiene probablemente m\u00e1s de 100.000 millones de galaxias, y que vuelve a la insignificancia aunque\u00a0 majestuosa estructura de la V\u00eda L\u00e1ctea, nuestra ciudad c\u00f3smica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"Haga clic para cerrar la imagen, haga clic y arrastre para mover. Utilice las flechas para ver siguiente y anterior.\" src=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2014\/07\/1355392671_0.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En esta imagen captada por el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> podemos ver un &#8220;trocito&#8221; de universo que es inmenso<\/p>\n<p style=\"text-align: justify;\">\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;\">Sin embargo, a partir de la d\u00e9cada de los a\u00f1os 30, se da una reacci\u00f3n interesante, que afirma, cada vez con argumentos m\u00e1s fuertes y detallados, que el Hombre est\u00e1 en un tiempo y un lugar at\u00edpicos y privilegiados en muchos respectos, que obligan a preguntarnos si nuestra existencia est\u00e1 ligada en un modo especial a caracter\u00edsticas muy poco comunes en el Universo. Esta pregunta adquiere un significado especial al considerar las consecuencias previsibles (seg\u00fan las leyes f\u00edsicas) de cualquier alteraci\u00f3n en las condiciones iniciales del Universo. Con un eco de las palabras de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>:\u00a0<em>\u00bftuvo Dios alguna alternativa al crear?<\/em>. No solamente debemos dar raz\u00f3n de que el Universo exista, sino de que exista de tal manera y con tales propiedades que la vida inteligente puede desarrollarse en \u00e9l. Tal es la raz\u00f3n de que se formule\u00a0<em>el Principio Antr\u00f3pico<\/em>, en que el Hombre (entendido en el sentido filos\u00f3fico de \u201canimal racional\u201d, independientemente de su h\u00e1bitat y su morfolog\u00eda corporal) aparece como condici\u00f3n determinante de que el Universo sea como es.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"extraterrestre\" src=\"http:\/\/i2.wp.com\/exploracionovni.com\/wp-content\/uploads\/2012\/09\/img504896449e646.jpg?resize=448%2C252\" alt=\"extraterrestre\" width=\"448\" height=\"252\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No podemos ser tan ego\u00edstas y creer, que en miles de millones de mundos repartidos por las &#8220;infinitas&#8221; galaxias del Universo, s\u00f3lo un planeta rocoso y peque\u00f1o como la Tierra, ha tenido el privilegio de albergar la vida. Si echamos una mirada a la Historia del planeta, podemos constatar que en \u00e9l han vivido much\u00edsimas criaturas que ya no est\u00e1n presentes, no supieron adaptarse a los cambios y se extinguieron. Ahora mismo s\u00f3lo el 1% de las especies que han existido, est\u00e1n aqu\u00ed presentes. Si nos paramos a pensar que el Universo es homog\u00e9neo y que las leyes que lo rigen son las mismas en todas partes, que los elementos formados en las estrellas son siempre los mismos, que las constantes universales como la velocidad de la luz, la constante de estructura fina o la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, nunca var\u00edan&#8230; Entonces debemos pensar que, la Vida, tambi\u00e9n estar\u00e1 presente en todos aquellos lugares que las condiciones lo permitan.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/-13ySwYyAZv4\/VBcvaCsGoOI\/AAAAAAAANRA\/62Nh-oxnP3M\/s1600\/hombre%2By%2Buniverso.jpg\" alt=\"Resultado de imagen de La vida inteligente y las propiedades del Universo&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las primeras sugerencias de una conexi\u00f3n entre vida inteligente y las propiedades del Universo en su momento actual aparecen en las relaciones adimensionales hechas notar por Eddington: la raz\u00f3n de intensidad entre <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a> y fuerza gravitatoria entre dos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\">electrones<\/a>, entre la edad del Universo y el tiempo en que la luz cruza el di\u00e1metro cl\u00e1sico de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\">electr\u00f3n<\/a>, entre el radio del Universo observable y el tama\u00f1o de una part\u00edcula subat\u00f3mica, nos da cifras del orden de 10 elevado a la potencia 40. El n\u00famero de part\u00edculas nucleares en todo el cosmos se estima como el cuadrado de ese mismo n\u00famero. \u00bfSon \u00e9stas coincidencias pueriles o esconden un significado profundo?. La hip\u00f3tesis de los grandes n\u00fameros sugiere que el Hombre solamente puede existir en un lugar y momento determinado, cuando tales coincidencias se dan, aunque no se avanza una explicaci\u00f3n de estas relaciones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/24\/Arthur_Stanley_Eddington.jpg\/220px-Arthur_Stanley_Eddington.jpg\" alt=\"\" width=\"220\" height=\"281\" \/><\/p>\n<p style=\"text-align: justify;\"><em>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Arthur Eddintong<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una versi\u00f3n m\u00e1s especulativa, el principio antr\u00f3pico fuerte, asegura que las leyes de la f\u00edsica deben tener propiedades que permitan evolucionar la vida. La implicaci\u00f3n de que el universo fue de alguna manera dise\u00f1ado para hacer posible de la vida humana hace que el principio antr\u00f3pico fuerte sea muy controvertido, ya que nos quiere adentrar en dominios divinos que, en realidad, es un \u00e1mbito incompatible con la certeza comprobada de los hechos a que se atiene la ciencia, en la que la fe, no parece tener cabida.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUQEhAVFRUVEhUVFRYVFRYPFRUVFRUXFxUVFRUYHSggGBolHRUVITEhJSkrLi4uFx8zODMsNygtLisBCgoKDg0OGhAQGy0gHyUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tKy0tLS0tLS0rLf\/AABEIAKwBJAMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAAAQIDBAUGB\/\/EADoQAAECBAQDBgUDAwMFAAAAAAEAAgMEESEFEjFBUWFxEyKBkaGxBjLB4fAUUtEzYvEVQpIjQ3KCsv\/EABkBAAMBAQEAAAAAAAAAAAAAAAABAwQCBf\/EACERAAMBAAICAgMBAAAAAAAAAAABAhEDIRIxQVEEIjIT\/9oADAMBAAIRAxEAPwDw5CEIAEIQgAQhKmAIQlTAEJUBAAhLRKmIRKhCABCEIAEJUJgIhKhACISoQAiEqEAIhKkSAEIQgBKJE5JRACJEtEJDESJUIAahKkSAEIQgAQhCQAhCVMAQgJUwBKhFEAASpUJiBCEIAEqEJgCEqEAIlQlogBEJaJaIAahOoiiAGoS0SIARCVSwJcu6IAiDSdFMyTceS1JaUA2V+FLKdXhWePTCbhjuPomvw140ofRdUyVUn6Rcf6lP8Th4kMtsQR1TCF2cxhwcKEVXPYlhRh95t278R9l3Npkq43JmJE6iRdnAiRKhIBqEqEYAiEISAEqEqYAlSJUAASoSpiBCEqAESoSpgCEoRRABRLRCEwBCVramgW3IYZx1SbxHUy6fRkQ5dx281Zh4aTqV0sLDwArEGSB\/wVB830XXAcq7DOZVeJJkflF3j8PaG1ssCegiqS5h1wYc05pGoSLUmIYWe6FegV5rTPU4PlpfMeXutaXl+SJeBQALTloC6pdFIkIEutCBK1RCYtSVhrFyvDXEDIMhyVkSAWlLwfz8KsdgPwfdZnZo8EYT8PCz5vDuS60wR+f5VWal7aJzydirjTR5HjmH9k+oHddpyO4WYQu8+KJLNDcKXHeHUflFwa9Djryk8zljxoRInFIuiYiEIQA1CEqSAEqEJgKlCROTECEIQAJUK9K4VEffLQcT9Am3g0m\/RSAV+Xw0m7rct1qSuFZL5STxonRC4Wyqbv6KLjz2UxIsG3ndMdBHBTuLzsonw3DULnX9nWL6IXQRwUH6Yk0aKngp3vWx8PwBlMQipJoOgXc6JSqeFaQwOIDmtX2WtCknsF2n3WjCigcFpQZlhIrTp9Fm5OVmuOGUYJYBqPC38qSFCiP+RoaOLv4WpOlpfmGlqdRqPFWJR7Qa1FFLzKLjMt+CxiP6o8qLn5+A+G6jr89V6dCnWFtnMPL7ricdu\/ROOR72hXxLOjlZlygk21iDldWJ+HQqLCR3z0+q28Rgv2bUGHcLThtVGGNFLHmKCguTYK1IrPRaMwAaa9Fdl5s\/t9VTkJHc3J1XSYfJN3oF5\/Pco1cU0x0lObUHgbrQbEB\/d6H6qU4fCI1BUcKUINGury1WN1L9GhaNfEA\/d7fVUJuc2oPNX5mTebE09FJCwqG0XIr4IVSvYPTjMTiV29arzqZh5XubwcR4Vsvap\/D2EEWXlnxVhZhRM4+V58ncPzmt349p9GD8rjfsw0hTkhWoxCIQhIYxKhKgASpAtmRwB7xmd3RsN\/smNJv0ZAUsKA52gtxNguihfDzQa1r1v6K3\/opI+Y+QXD5JRRcNM5tsmBrf0T\/07eC0o8gWmlT6KnMMI1SVaDjCXB5Nj4txZozHnwHmuobFaNlzfw+\/vv4BlfVaM5P5Wl4FQKVoBuabkI5PSRXiaS03WPaRZUpmEBW3VVoYiBsGYoAyOXBt2k1aSCCGuNDbeilm3nKTVZmmjQmmjOziqSPEFNFQjxXNrTmfJNEw4tzGnAjccPzkulPySdr0QTRut7DHkQWBovS\/mVzsQ5iGjcgeZXayUmGMDReitTyCfGtoxJ6WjuuxtTm4AjLTW\/Ouy0IjAyMxkMvp2TTED6EtiEd5ooALHgFpxpns2+yoYbCc5xfxKiu1vwWcpPr2bsjDqL1Pqs+dlr3rrotMxezaCeN02eeHsqNVEv8AGHJysKM2Ic+YCpoWmGLUNKNAqb5dToDY1FGxpmJXv0PorkSKa6qhOxF2u2Ra8V0UpkmI8MAu61FoyGCUzFr6uy6EZQeiqYFEBjmv+2G8jrYfUromRBDc15NNuuay0a5XRGZVPWZcJ5ytJFDS45qWQbmiE\/tFuqbOOuVbwaWJ0NKn9pcrXfjGsJnbw1oDSiPMNbrEv1UE1KP+URCAdwAPcFT4l8J\/qGMPaw4VGZXf9IPc4VrUFx7ruYXmam9pmynSXSKsbEIjDVpJHA2stDC8aiRTRgodCSf4qs\/EILIUMMaahjGQxUUrlFM3Uqb4YGWpOpNUnKwE3uGji+KxGOALamh0PTis5uIxHXcS0chX1Wli9HFr6aG\/Qqu+QbMQew7jHB7XNe6G2Ldv7mus4Hgkkl7Oqb7wdAi5riIeht7rI+J5LtYRbUA1BBpW4\/KeKfC+E3yzQP1FTmLu63KDWlqEkWptxKszcF4Zmc4Hj3SD\/C7lpVssm9qcpHl7mkEg2IND1GqRWcT\/AK0WmnaxP\/sqsvSXZ5b9jUJyECI0qRKkM1fhqXD44zCoaC\/lUaV8TXwXWRpsNPHlRYXw5Luax0Qj5wKWvQVqfbyVuJDiCJDefla+rm5iM\/8AaQNa8eBXNU\/g08ayTalYgeO7e3qBonzMy1rQ6u211TkYPe0FyXEDQVNhX6qXGWWsNQstrs0p\/qZkxNtcbHzsqk80EKCBDyl5cM2YUFSe6ag1A42pvqoIuYbqkrH0QqtXZe+HoV4jujR6k\/RbYlmkUe0OB2NCqPw5Tsid85r6K3EmbOee61ouaVKpyJ6PjxSOiUzNA0bXKBo0b0STRGWinksODx2naAMpUurqNRdNYyDELmQnPJaK1INOG6jbXr6KSn7MaLCBvRU47ABQABXwLkcDRRTEJCeHFLUYhOVwdwcD5FdpKzeZtRwXHTbFp4NMEtArvlP50WqUqWMhNOaNqUYXlzj3iKWWphkZjtLUNCNwVj0q7MHEHlao58VcZh\/+7OQeIss3NOdGrjZvzWIQGC8MvO9NAoo4hnKWfLEbUjgeKglpEEUJPursthbGkuBJJ4knwFdAs2YX7ZzOJS2R6xsScusx+B3ensuRnRZV432R5ViM7CYuWO2ps6rf+QoPWi6PFXtBh1+WoJ+nrRchMChXT4VGbMMyuHe33ANNeh\/lamt7+jNx17kRzg5w\/N10uEECg6Lk5iEWOLd2rTwudNqo5\/24+inE\/G+z0Rkm14r\/AJSTUIQ2UFfOgWRJYjSl1Ym8RLxReV41p6Go53EoRdV50CMBi5ieFVJPOL3diLW7x66ALTwrDmNo2wsrvFPZFLa6JZ9gLDTgq+DuplOx8D0W7FkW0ubLI7Pszb5SfIncKapNYdtY9NuJKh\/eNfG6oYsxrWEJ\/wDqFqVXL\/FmM5IZpcmw6nilxxTrAulMts85mR33f+bvcqJKUi9c8YEIQgRGFNKww57GnQvaD0JAKiCVp3QM7+M4NOUC+wUXYPcdOgGgUMGda+G2IdSKHrS\/sU7D5qKGUJqdA6wNOZO645V4ro1y02a0rJPYK29QfP7Jk46ooRQjVGFtawmJEiZnHRuYkDzTpqLUlx3WTXpoWYYUyy6pzEK1VpRjUqjOxLUXcvslU9EGCzmR5hnR3uPt7LahPDg5pFWu9FzUnDzRRyqT9F1EBo1JC03X6dkePdJ5IBsLsG6VqNba\/wAqeDBENjmw7F\/zO1ceQ5JZYAlXI0A5dFkeaaVuHNTEPKbcKKN77UKnnRdUJh1BVdJacPoz51Jg77uHQ\/nokmDVMwn+rTiCFp4zLXs6yRh6OPgtihIFCPNc\/Kwc13xL6U0otOXw1h\/7rv8AkVn53+3Zs4vXR0MjCaBd4r1VlzSFlQMGh0\/rmvN5+qc6DFhXbFztr8rvo4aeSzGgMWhZmUXFzcKlQV3jyXMzObQ8NbLjsVHfK7hk+RHMzcNOwqddBfmF9iFZm2KgWrZD1GC+nqOh\/Udse1Ipm21pS2qll4NLqjhDu7TgSPO62IbbKrlKcR3D8u2XZeJotSVA1JsNVjSLqk8itAxK93YXP8LFyxjxGzjrVpBGa7tTEZo6gI6aEJ\/6WPXN23\/qWho8xcK5CbVX5RmY05FQpnakoOEcjKXBttu8f4VaWbFYQ17y9uYElwANjb5bLcgQSSbaD1UE0zfdcS\/g6a+SnibstxouA+IMSzkwqaPDieNG0A6d4+a7acdWG5p2FuhXmky+r3Hi4+VbLZ+PK3WY\/wAq36REUiVItZhBCEJAMClloDnuDWipPpzKiW58LOIe4BtXEC5sAL1+iDqVrw05DDMjQK1PoK6la0KUOyjY6JX5G+f2WlLxIjdYWYf2m\/hVZL5HpujjWEUKXI2VbE6geC28zXWAI5OFCqGJwO6SuFWnbnPRzjIliCs2bcrcU0VCNuqSuyFvoXBy7tHBgBNN9LH7rpYLI\/8AZ5FcrhP9YXpUEWNOf0XTQ2v2e7zVOX+ULhNaWhzW3ZnwKtgTIBDobPAkH2WbKuiDV5PjRbUuGuF9ed1k02SjlsSJzXaR6hZcyLHqujxqDTRc9G0KrDI8iMqKq8s\/LEaef2VqK1UntutMmOjsocIOvxVmBJcysrC55pAvfqtqDMDio86e6a+Jpo0JeTIuLrYlwKLPkZsUvdXO3b\/j6hZHrNSwfNG1FxWLto5dTMTzRWpXKY1MtJsVSJZLlpYZEys6IrcaNWwVFxutfGYeR6aGGOs7lQrclowc2qy8LgENBOrvbZIyMYbqbH0VqfpBHSNiSiUe4dD6LSgONzruuehTAzg8RRa0pMbKHMutRfjr4LLJqKflheLnBvtVX5dkzUEZAerveiqOiWqDQpIGLxWbVpyWKu\/RoTz2zdmYs0RQlumxd\/CyZiYjs+aHmH9rhXrR1E+N8QRXasA8CmNmCRmca8tguZWe0NvfTM7G5nIxzjasPTnt7rz9dH8WTuYhgPM9Bp6+y5xehwTk6efz1tYIkSpFYgCEISAYFp4BHLYtjQuaR46rMCllYuV7XcCPLf0QvZ0njO7Z2gPzj\/itCXjPb8xPUaeSxWzQsa6q\/LztqErHyzlM3xfRrumrUc2o\/OOijmY4LS2lOFqLPbNbHRRPmhoCpqSjsw54UeQqERbM7CDtNVmxZYq6ZlozA\/K9ruB9N\/RdVAnAbjRczMwSFHLzLm2Fwq\/1OE5rxZ20GbFVpwZoFcAMSI2VmFjLhsoPiZeedHaTZDhqsGdlgs84w\/gPNU5rFnm1fJNQxVypiTJpZUIj0+FBc82vzOgWvJ4e1tzc8f4VksIezLlZNxNSS30K0Ihe0AteaE0pqrkeGAKp8OE0soeKp05YKcKcCeiDSJ6K6JuIdYh8LKsZdpND4FWIUvDaKvd4KNypZSXTEc7iSfFZky8uNNAp5ydrZooOVlSY4uNAEkmKmOi0aKBSYfIknO4W2HHqrEtKitXXPstOHYLpfqLNIw+46hNxCVqKhMdY8qhXWRl3yfymdTm4c\/UhXZad+6uYlIAjO3xWPEgE6armaVrGJpy+jqJKaG604cRq4SXixW2ykrShYk8C7HDyWa+LvotHN9nWuitWPi2IBoNNgTbluqsCPEiad0cTfyCdHDR3RvqTqeqUxj7HXJq6OQjxi9xcdSoltT2GA3ZblssiLCLTQii3TSa6MNJr2RpEqRM5BCEJAMCAkCUJDL0tOEDKTporsLEOaxU9oqk506VtG6cQJ3Stm+axLjeqUTFNVw4O\/wDQ3BNlRRsRA5lZPaudonsh0uTfil4B5skivc81dYcP5S9mAonPTC9d+Jzo+IArMFg7ME8\/cqmBVWWu7uVdyGjJiFQjLcFPgSm7vL7pwibI7ZJgX4bgBQWT\/wBQAst0wozHK5zR+WGpGmK2TnTOUeKzIT0s1EsqJZIvIssmq1VOJGNaVUUKtahWGUF9+K5a1BosOAT81lfgNAsFUERSCKuWNM0WOCZMTNAqRjqCLFXPideRoS8UEXUjo11jiKRopWzNQqN6sOU8N6DM1bRZUyaOsooUwkjRaqKnDt1pPBm6FSRI+Y8lnB11I2Im0LyNyXjZWqnNzFT4qr+osqz4t0lI3fRsQ5gEKKOxrhQhZzIql7dPMOfLSpMyVLtvyVMharoqrR2AqiZNopITjDKF0ckKcAkapAgYZE6qa03TiEwEzJQUwpUgJA9I4piQFIB1E8WSJpTAlERGdRJpKAJ6pFACnByAHlKEByTMgCRqUlREoCegTVSZ1HVLVICUPR2iiSJYPSQxEheoymkoDR7nJjXUQU1AidsROMRVgUtUsHpPnQYir1QjA0s9omF6iqkRgaTiIlERQJU8An7RIXqFKEYGkmdCjqhAj\/\/Z\" alt=\"Resultado de imagen de Lo que dice la ciencia y lo que dice la religi\u00f3n\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTeahGBQOklasZ8qZckz18LiAu49RbttuEjychF1OfAwh7LKe5g\" alt=\"Resultado de imagen de Lo que dice la ciencia y lo que dice la religi\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una cosa es lo que la Ciencia nos ense\u00f1a y otra, muy distinta, lo que la religi\u00f3n y la fe nos predica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es decir, problema del ajuste fino significa que las las constantes fundamentales de un modelo f\u00edsico para el universo deben ser ajustados de forma precisa para permitir la existencia de vida. Sobre estas constantes fundamentales no hay nada en la teor\u00eda que nos indique que deban tomar esos valores que toman. Podemos fijarlas de acuerdo con las observaciones, pero esto supone fijarlas de entre un rango de valores colosal. Esto da la impresi\u00f3n de cierta arbitrariedad y sugiere que el universo podr\u00eda ser una realizaci\u00f3n improbable entre tal rango de valores. He ah\u00ed el problema.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-SY4ydKEb8Mg\/T6MWEYX7rhI\/AAAAAAAAA2Q\/VKxtxDPgaF4\/s1600\/imagen.asp.jpg\" alt=\"\" width=\"493\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No, no tenemos el mundo en nuestras manos\u2026 sino al rev\u00e9s, es el mundo el que nos tiene a nosotros\u2026 al menos de momento es as\u00ed. \u00bfEl futuro? \u00bfQui\u00e9n puede conocerlo? Lo que pasar\u00e1 y hasta donde podamos llegar es algo impredecible y s\u00f3lo nos podemos contentar con imaginar lo que podr\u00eda ser. De momento, formamos una Poblaci\u00f3n del Tipo Cero, es decir, no controlamos ni nuestro propio planeta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/opfocus.org\/content\/v15\/s8\/opfocus_v15_s8_p1_250.jpg\" alt=\"\" width=\"250\" height=\"250\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Alfa la constante de estructura fina\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Alfa la constante de estructura fina\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Alfa, la constante de estructura fina, el n\u00famero puro y adimensional 137, que oculta los secretos del electromagnetismo (e), del cuanto de acci\u00f3n (h), y, de la velocidad de la luz (c)<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es cierto que, al tener el conocimiento de c\u00f3mo funciona el Universo, es dif\u00edcil imaginar la presencia de una divinidad hacedora de mundos, forjadora de estrellas y constructora de galaxias. Lejos quedan ya aquellas historias que de peque\u00f1os nos contaban en la escuela primaria y nos hablaban de hacer el mundo en siete d\u00edas. Si cont\u00e1ramos los mundos que existen en el Universo y la divinidad tuvciera que haberlos hechos a raz\u00f3n de siete d\u00edas cada uno, ni los 13.700 millones de a\u00f1os que tiene el Universo, hubiera sido tiempo suficiente para tanto trabajo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00bfCu\u00e1l es el verdadero sentido de la teor\u00eda del dise\u00f1o inteligente?\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00bfCu\u00e1l es el verdadero sentido de la teor\u00eda del dise\u00f1o inteligente?\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfCu\u00e1l es el verdadero sentido de la teor\u00eda del dise\u00f1o inteligente? &#8220;El\u00a0<strong>dise\u00f1o inteligente<\/strong>\u00a0(<strong>DI<\/strong>) es un argumento pseudocient\u00edfico\u00a0a favor de la existencia de Dios.\u00a0presentado por sus defensores como \u00abuna teor\u00eda cient\u00edfica basada en la evidencia sobre los or\u00edgenes de la vida&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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3S1Jv2gJrE+O5GQkkmnym5NhQ9r7w0k4TGYx1KSrCSCzBac02Z\/pQ9NKlmiV4H4Vw2HOeUjDBY+YJC1J7KWeWLNJQhyrMVlgSXcU20\/aAg+EcCkYWUUpT1UVXUQ7GaoUCBokUpqYW8Oj4k+ZMLkJSEgmgOatBoKUHXeFOJzi3MwSNDVKdQ4rnXqwpHfBApOGzOSuao5SbuaJ9AA\/aAkZMoqmlR+WgpRyKkH6epjPvxk4iGk4bVZzKrZCS9e5AHvGjzpqJUsqWoJQhJKidAkOSYwbjfEzi8WuexCSWSKmgohJH1I3JgJLw2pyTqEu7h0tlBDDQELcHZokePH8pTAFgVgbNQlOyakdzCnA8IEyhTmUx18pqBUvY07nWG3iEJSggsQQSewDlR2Aq40LPAUPBzWJzOSD8vc1YXH3rFl4ZxFQqhXysoFQKS1WIsQCzDSKsmWaPR05npXM4ft9adIciaQpwSNwSB3Ba5oIC5\/wDWFqAdnNmAF6HoDodantAqfmUT0YWApuNmp6N0MDhsQpKUsaG16BgXejD7tWH2Hx6km7EigerbDoKbaa0IXTgylUzOo2pmJYu9qjv1fQxOkkgjMM3euZnLBJKtBQxS8DxDnDEq15jmLOwDLfrXubRY8Ljh5goB8teY+Vs24elD17QExh5LEEqIB+VPKKXuxOxDaxNSbMNIgSSXUEgpJDFTpArlIdLmrju8S+GYElgO1m06\/wBoB3BBBAEM5+MZ9NHP7XJ6dYczSQC12ivcRUasT9bnQAanpWmggEJmNKVNUuSXLPrvQfd6szHEFEuwv1NbMGub7kdLlBUp1M6jWwYZRrWw77ilAI7y+UAFIBZn+m\/pe7tWA8mTCwq5d3rTo+5\/XrC0vFFmG4NL+nT7FYa4qaKj6k6i1rn6QSgK0IYHQC1HboT9NICQOJLswbQnf6k626R7NxIYlRokOST5QkOfasN0rSXDkM+gdhfal\/pvFE8d8dqcNKUGf81iWJFkdQnXchtDAR3jjxecStAlumVJWFoFitSC\/wARWvy0FGD623uTic0oTE1zICg2rhxHzArDEAF3d6X2\/s1OqRqY3fwbjs3CJJJqmV8J3\/kJlJqb2FYCueKJafiUAOXKSBUEhlED3IbpElg8MhIeWsBJrkVU78pYgjq\/djFowWBCDnyjN5UuA73vv+0MOOcMSkicbEsvK1FEkBbamuU70gFcMpTA5ArqEozEaV\/xDtK1NWWshvnUkJ9hSGeGlLoCcorzDOhwOhvpoO8OJ6JbfNOIIDJBXVnrmJSCzXgIfiktU1aU\/EClE5UoTVKQblWWgpoKxbJOFCcgHlQGT3ZiT6fqYieCYJXxDMVLyJAIQNa3N\/t4beO\/E38HJZDfHmOEA1yjVZGw0GpbrAVb8U\/EZUr+DlGiSkzSPmVdMulWHmNLlA3ij4DDZlgO4S6aMQUl9cx6mhFQk6GG+HSVkqL5iSQpVTuokksS7ua1icw8kJASLkuALg\/KgMaOKno53gJlOPCWIy5UobQABPSrA+araMYhPFOJKxlBYrOUAEuSosRyhySXuPko94lUSgUh2ylTjzUyvYAlk3drOKNELk+LikgVykLU+U5WchJKfMkMWcjXqwWDEcBlTZCZYoZaQELYAgANVqFBYktShIJOZUURcgpUQoZSksaAVSbadHNXpfXU5IKS5B5iyhc5hQkn2qznlpZEVnxjwqnx0NRLLbUCgU\/TymthckGAqon3cqsBu5DGlD1Z9a7Q+wswtQ6sC25IYOb9Azbl3VEEClVCv2Btr\/Y7LSMSoFwaDZqJ1IoBuOzwE\/glhCSxL\/M3m6gBNTUX3FqZRK4fHrNMq9XZJZg5AZXmJ2LivcRU8HibEEvU30NnP9rDsKS+AI\/lUHf5CQSa6muvqfcNJ4SVFgoksLFSSQL1AetqPFjkS2tT30\/vW8ZxgOMqlKGVQb5gPh0e6bggv31ub6Fw\/EBaQajSprAP4IBBAJ4jymIPGB181jT6aNp99rDERjJVGAc6NqdL32rvAVrEyykPqHIANfRqOz100a8RRxZblADPQPZ6l96179XL3j3Eky1fCAJUQHI1f5U7D2e2pivHEBJP\/s6Wyk\/KO2p1\/UJDDY53GVy+g1LP3NtHFrxIpUBdnDsNA1bd3cbDpFblTgjWjEOpgR19X+nqFpWNClDloCqxewoHazi1LaMGCQ8U8YGHkFaWzr5EWBBNSv8A2uS25Dxl8iUS61VqVE\/UqNKgfq0PeP8AFDip1zkHIh7ZR+hVzE9wNoR4jPAyoAshy13D1Or\/AP6btANMRPBLgUoGOtTsdd73Lxpng\/iH\/wAUEBlETpgq7VVnDj1DijPFK8I+G5uPn\/DQAJaS82YQSlAe1bqOiX1JNC8avjfD8nCyRJkuyQ9WdROYkkgByWqTsIDvgviYzPy1ImAggApIWNKAli9moYmMdOzp+EpLOUnKtQClJSoEgAVJo8UzgHGP4easLmJSjzJCtVAMtidbD16Rb8Tx1Iw8xQUFzEAOlKklSc5ZKvrTdoDzj+HSEIMtw8zKyXD5gWDDqI6wOCzkCvw0Bi1ApQux1Gj9Ia8LnnEKSRREtOWUDcqUlis7qCc1P6usWMZJUupCUITUnQJFyYBpxrisrByFTV0SmyRdSjZKRuT+8YVxXGzMZPVOmnmUTS6UgEAAB\/Knqzl7Ew\/8ZeJ1Y7EUJEmW4Qmu9VEaqLP0FLuS2wknmVm0cqaraJSCxZnYtqT0gO8LhgA4oSKO1AhqOz217bw\/lTKPYqdbj+UAZrlrco7qrWGWMxiZKfiTCq4dkuQogsOgoTdqCI6f4mlE8qF0WCPKeVNQg13aAnps4JSSaNUB2qBRyxZQAAsxAeOvDEgqC1qotagVG2VCkughiGUFAHSrl3DogpXEf4ghKQoJUsqmBTDKHypTszBqggPqzGycIlMooqCtBGaoqkulV7u5BcKoLhiAm\/4h6Gj5bDVJqo0oAyg9GY1Q9UMdxFEteQLc8ylAMopJKUuoAWctzNcpcPkiB8RcTmZhJlkgUzbgjzJGXRwBmuDmAOUmF\/4USyrIjkyZghgrQCYMqfMFJA5XAeXUlngIXE8CmqzTJQHwyT8NKSHymtg4apYCoDOxcCHKWoxBtYC2gLZWpZo0Dhc9BGVKgpSX5TqgV5VKcLSHa7DVRj3iPBZeJSWSEzCCATQuzgE6jqbizCAzozbsx9Kd2UW06w5wONINcxVb22DUF6DaGK8OQopIKVJ5SCagpJBB1a4YbGPJFFNXra1W\/Xrb3C04XEHNQlmJbmIJ0NVAG376xePA3E3nlB+bRmHK9Q3m+W9vWM5lcSDhgwYMMwLeWgBqqyjXtqwuHgWeVYmUC7Bw1Swah2u4q993gNZEEewQBDbGpGUuTWlGfsIcw3xyHQaswNT\/AH6QGUcUU8yYH5SW20LhJcE3Zx17xDLW4ISGegYJoLlnta1D1iU4wAlZSlmcKdQbyuVKNRtoKdWMMp8mxUGKhRgB2vQv+1IDlCswIqSAwoQ9qGo9K\/4Z8axvwpJBIKphKQGZgU8170OVxv3h8WlpsWKQ4Aap3UWf0BFhWK\/4wxHNIoAGUwDHUa6ntAM8ItKBzeYhxSwez79dxDOfPJJO9Ny4e1a\/Rz2hTi4RmzS1OGTrVJbNQPbs1W6Qx+JzCmobsP7v+ogPpbwPNQvAYdcuWiWFSkkoQAEhQDLZtMwMecZX+YK0ygG1HKwSX2t6mIP8L8fl4aAaqlzJiCOr5\/0UImEoSpRM1SUuc2Rw5c0JD2Fae8BAYTwtJmqVNmhRSUskAkAmpVMoxardWPSFsZ4Uw0mSqal0FLkau4DCtdvZ4s\/8RLpk\/MJFEp1ALBzZhT9YhuJzZk+fKkcoNVqSziWEMwKnZRehA\/vASXhfCZJSSbt\/7Kqqvsn\/AGRRfxS8U5ycHJUcqT+cR8ygyggE6B3J3YaGLB488UjCSxh5Cvz1ABx\/9SSWzH+o2SLkmj0ByGRJ1Duahi5PmqVA1ufWo+YpDySoyhnNCXZizD5nKgwozgu1OijPYaQXSkklJclgXIcM5N3UxFT3aGqMDUOQkUIWKhgkF6C1SAWpWjZTEsJaVEDLygJcMalsoCaFlDyuC4zKBAOQkI3jTqlzEkOoy1FR0zpHxE0FWokesVjA4ErUGFCxYM+2zXapaxFLC74fDpJIuSakkVKQlSiG0USGOoD6iIbh8kpUHbM5HVmyEhhSm1nOnmB1gsEmWjIh3VXMKEhnJFadNnFhSHczFfDQ+bKTmSFWISnzqA0AuBRjloHEOVIAC1LISwOb+lKBnoRQpAUKCockAuBFUxGLCpipqmShBZKRqqqgluj5lGzkO+oTSZPIVro7uk0YAUSol6AMkvqCTubBhmMrPQgoGU0ZSAGzGhyg5RVSCkUqIrOC4XNxJC5\/LKCglMoFsyqZUnVqvqQ1g4MXBcoAgJAZgq5ADkjM9gzecEn+pOgROHlCWoHKClZBow5rghsyV9FArIsGpEoJuqS5qKu9KkFiX6+Y6ki0JTJCgopJPN8pAc9xUTU9ef8A1iPJRBoVaUd7PQZy9joStOySXgKl44whTNM5LMps1AySaudhRj2fWKsBRjfqa12Ao+n13Ma5xnhX8RKUhmmFPKd1gE5VB9ctNeUOzxls1LUqKF+WtL+wH0O1QRS7kBQ3etNCa\/dBvGjfhJKVMxBVXLLS5NQ5LhPc3fsd65+kE8tRWrXo7Cxau4Ft7bH+EckCTMITQkczCtyB1YGuz94C\/wAEEEAQw4tMIT0AcnQD7\/tD+Irj8lSkcoJLEBt\/8gkPpAZbxOelU2j+aiXF2Zyl2\/5GwENPiKBGfq7hiWqABS1Ke\/V9PwXw15VHKQQ4BDOanyhiXppY1OiWHllwcpZQY8yhTQApFRXd94DmclJAqHpQOQKu6tS9AzGKv4yIeU5eiySTocgPpTrZrtFqXISK+Wu7hnuSo8ulQr9oq3jqWWkqYgDOkWrVJcbDr0BctUI3imDyhC01TlBcVrcV037vDLApzTHYOA5Y6\/vf2MLfHKkBJsEgC4BCbE2\/pNtU9Y84XJUXULlX6Gv1aA1b8P5wGHmIPlViAKPXklJUWFdj1e0XwLWoflEIQimcpHMQzhKSABqHtf0oP4fJRlYh2xLNR2XLlFJqRQC\/+k0No1AyUoQEgMkaaBqwFXmY5QfNNUbuActLgMzlgWpU+kNJ3F04SXNxAS61nKhJZyzJTbSxLCH3GJjhVgwUXIFGFTvo32Iy\/wARcSVPnKIICapQGcBI8zDUuU7vmA3YIvHLVPmFa1kqzElXKXcOoEbFJfZhseSX4dJyqBJJJNRXykFiHFSDRr84erlXOB4dVCipnNLuCcpBdrk6lql6EkxJmYLXAdxyhgFFnew2elHtYFcTIDZrOQAQA5UglKSmhdSaFg7tUUhtOcXusOcrpYBiCGUTpTzEOKNlA7zkOpTVuFZiAK2eoDhTuQOXLXIoq6xAACqEpSk0sS4BZtqmwFzSqTAJy1EJJawBsKBAJYACgIYto7CgEMsBhyubMRlDupZq482ZxRrqSQWpmJcurK9QlimWL1J2BllxQaGga0KYSaBiEMaFJHcpSLV\/lyV\/eAQ8W4xklAsoJSouzJKnVpV7di+ta7h5ISZTgGdNJKibS0qJUwDf91QAroA2tfPGmJ\/NSXoFP7dProKaF444TMSFpW\/KlClMRcJyi196669QtEqd+YlJHIhBXlobKQnMUqF2q7KIAYM7mw4FJKktzEIlqVajJWm6QN6KFrFQDEUjD43JVQzGcScraEtLSS1XND5gxbLrGicAwY+EgAuXzKVQ5lGqlul+bqlywoRUQHJwGZJAcJJDggEOo3HKz9QHO8y0OjwVgkgnMHqHDuKu3S4r\/sFBKS5LhgRdR3C+r1rvf+pJvDlEskU2FKW6F2I2q2xSaQEHJw1ctmSCQG5GIUlYGySCXFOVqvGb+PuF\/CxJmFLJnMthYLDBYe1F6HrVgSnYZUlRNHHo46ODW7F775hWEsb4bl4hGSaOWigRRSS9Ug6UCfUEwGO+D\/DczFzQGOUXJDgA1ckdg6aWAYVA3nheARIlIlSwyUhtSTuSTUk7mDhvDZUhGSUgJH1LakmpPeHcAQQQQBHE2XmDR3BAVDi3hkLJUQSovVzpaortrQUisYjgkyWCUpbXmYKU98uoOlCW3MatCU+SFCoeAyeTw5Z+Vdb3GU7Ev39OsRPifhWaQUn5CDrmD0cjQWLAtWNgxOFRyj4ejDVvS3eIfiWAC0KQWIUkpAADuRQ2eh0gPnsIa9x\/p6h\/t7vpDvg2N+FMyrBKCCaByHNabOT1p3hTjGDUhajo9trfQ2PZ7BoYlJf4oBypqW0FXc2pv+rPAaX4QxKCuaE1C\/hrcWIIUlVWLAUV9I0lHFfyub\/uAcr\/ADM3NswJr1EYv4WJk4qUSWlzvytQn8wpKG2UCABvnJjSuL4xUiUo1CiyQQlqgsyuZrF7OX7wEF4v4ykoMtKjmJBUQHJUWAB\/9aakjRzFIwskLU5YpcA3AYsTW5DKKtyCNZlF1lSnVlUU1JJIAOhBL1cqan8yzR4VwkwJJZypJckBwWZTEmjF3ropWiQwSqRkOYVKdTUhnN31ZqbF\/LVWSCQ5A5GJHzMSX1cOM5IFSAakZWh8ZxsDOhKDmliuYpSC71TcKzENUgVHWG87imNmKWJclsxQHCVKBygVSpTJan19YCwjCkqUVgAAhx1LBwLWSnXQAMADHPEeLyZaedYcBTJBzKJP9NyWcViFXwPGzX+JMoo1GYjylxyIvQW0A0JpLYDwLuSQSSSAhJ1fQ9TswrqICDxviLmzSUhLZarBJsHGQUDkipftZ3HhiTOmTwqbnICCxLgEqyjl0oA5YbP0u\/B\/BcuWUq+GklOtSetSSf01NzE7NwGUUTU0zEJYM59K\/dC4YVx+SqbifggvlArWzOVN6g09KRMcL4NMWlSJaFK5ky3SFEJANVKItYk6UppFx4L4HWrErmKoFKfMxBSlpdKipIc11FXjTeG8PlSJaZUlAQhNgB7k7kmpOrwGc8J8FkzBNUCAEAISUsA1HAUKACwB1oQwe3cO4aEkkPmsTQ11BJqeyq0odTYo8bXWAbycIAxLlWpP07to7kbw4CQLD7MewQHKUgBgGHSOoIIAggggCCCCAIIIIAggggCGq8BLLskAl6i7nV4dQQFAx34dfFm5lTUhBUVFkurmqUh6Ma3fsdLBwvwbg5EpcpEkETElKyrmUoG4J0FBQMAwa0T8EBAYbwbgkAJEgEBmCipQDWoTpHniTwrKxgAWpSQAeVNAVEMFFq0FL6mLBBAZzL\/DQpBQmccj0BKyzGlCbsEg6G0dTfwzz+ee5d6gqDn+klhr\/wCXRzokEBnkr8LJKWacoMXoAKg0qNh+ptE\/h\/CaEtzV3b22YDYMIskEBDYbw\/LQ7WpSlhYdtWt6CHcjhaE7nvX9d6E7kQ+ggE0SUiwjpUsG4B9PX9Y6ggPAI9gggCCCCAIIIIAggggCCCCAIIIID\/\/Z\" alt=\"Resultado de imagen de TEORIA DE LAMARCK: Doctrina evolucionista expuesta por el frances\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de TEORIA DE LAMARCK: Doctrina evolucionista expuesta por el frances\" \/><\/p>\n<p style=\"text-align: justify;\">\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 TEORIA DE LAMARCK: Doctrina evolucionista expuesta por el franc\u00e9s<\/div>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Lamarck, en 1809, en su obra filosofia zoologica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El principio antr\u00f3pico nos invita al juego mental de probar a \u201ccambiar\u201d las constantes de la naturaleza y entrar en el juego virtual de \u00bfqu\u00e9 hubiera pasado si\u2026? A lo que somos tan aficionados para tratar, aunque s\u00f3lo sea mentalmente, lo que pudo o no pudo ser en funci\u00f3n de \u00e9ste o aqu\u00e9l par\u00e1metro que introducimos de manera imaginaria.<\/p>\n<p style=\"text-align: justify;\">\n<div lang=\"es-ES\" data-md=\"32\">\n<div id=\"media_result_group\" data-hveid=\"CBEQAg\">\n<div>\n<div lang=\"es-ES\">\n<div data-h=\"130\" data-nr=\"1\">\n<div>\n<div data-attrid=\"image\" data-docid=\"tOZHcNYEgYilGM:\" data-lpage=\"\/search?q=la+carga+del+electr%C3%B3n&amp;bih=678&amp;biw=1024&amp;rlz=1C1CHBD_esES877ES877&amp;hl=es&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=tOZHcNYEgYilGM%253A%252CtDUUBLH166n7bM%252C_&amp;vet=1&amp;usg=AI4_-kSplkv6yBCkjiwkTHlqE5ClnitjpQ#imgrc=tOZHcNYEgYilGM:\" data-ved=\"2ahUKEwjF84CI07nmAhWpxoUKHQnBBmQQzkwoADAAegQIBhAC\"><img decoding=\"async\" src=\"http:\/\/www.cuentofilia.com\/wp-content\/uploads\/2010\/10\/electron.jpg\" alt=\"Resultado de imagen de Imagen de un elecdtr\u00f3n&quot;\" \/><\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div lang=\"es-ES\" data-md=\"61\">\n<blockquote>\n<div style=\"text-align: justify;\" data-hveid=\"CBEQAw\">&#8220;El\u00a0<strong>electr\u00f3n<\/strong>\u00a0es una part\u00edcula subat\u00f3mica con una\u00a0<strong>carga<\/strong>\u00a0el\u00e9ctrica elemental negativa (-1,602 \u00d7 10<sup>&#8211;<\/sup><sup>19<\/sup>\u00a0C), igual en valor absoluto y de signo contrario a la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, y una masa de 9,101 \u00d7 10<sup>&#8211;<\/sup><sup>31<\/sup>\u00a0kg. Es uno de los constituyentes fundamentales del \u00e1tomo y pertenece a la familia de los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>.&#8221;<\/div>\n<\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcROlIgA2nh9TF63JHoT1XDQTTCDe6oFXi88zQ5QdTPNayCQ5fuy\" alt=\"Resultado de imagen de la masa del prot\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;En f\u00edsica, el\u00a0<strong><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/strong>\u00a0(en griego\u00a0<strong><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/strong>\u00a0significa primero) es una part\u00edcula subat\u00f3mica con una carga el\u00e9ctrica de una unidad fundamental positiva (+)(1,602 x 10\u201319 culombios) y una\u00a0<strong>masa<\/strong>\u00a0de 938,3 MeV\/c2 (1,6726 \u00d7 10\u201327 kg) o, del mismo modo, unas 1836 veces\u00a0<strong>la masa<\/strong>\u00a0de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">Una cosa est\u00e1 clara, si la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, variara aunque s\u00f3lo fuera una diez millon\u00e9sima&#8230; \u00a1La vida no podr\u00eda existir&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Especulamos con lo que podr\u00eda haber sucedido si algunos sucesos no hubieran ocurrido de tal o cual manera para ocurrir de esta otra. \u00bfQu\u00e9 hubiera pasado en el planeta Tierra si no aconteciera en el pasado la ca\u00edda del meteorito que acab\u00f3 con los dinosaurios? \u00bfHabr\u00edamos podido estar aqu\u00ed hoy nosotros? \u00bfFue ese cataclismo una bendici\u00f3n para nosotros y nos quit\u00f3 de encima a unos terribles rivales?<\/p>\n<p style=\"text-align: justify;\">Fantasean con lo que pudo ser\u2026. Es un ejercicio bastante habitual; s\u00f3lo tenemos que cambiar la realidad de la historia o de los sucesos verdaderos para pretender fabricar un presente distinto. Cambiar el futuro puede resultar m\u00e1s f\u00e1cil, nadie lo conoce y no pueden rebatirlo con certeza. \u00bfQui\u00e9n sabe lo que pasar\u00e1 ma\u00f1ana?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/cdn.physorg.com\/newman\/gfx\/news\/2012\/huntforthepl.jpg\" alt=\"Resultado de imagen de Todo son Quarks y Leptoines&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.laflecha.net\/cache\/thumbnails\/k\/250x220\/storage\/news\/0034\/164_ohiou.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, todos son Quarks y Leptones que interactuan con energ\u00edas y fuerzas que no podemos controlar y, el devenir del Universo ser\u00e1 imparable para nosotros, simples mortales que, a veces nos olvidamos de ese peque\u00f1o detalle y pensamos en realizar y conseguir logros que quedan muy lejos de nuestro alcance.<\/p>\n<p style=\"text-align: justify;\">Siempre estamos imaginando el futuro que vendr\u00e1. Los hombres tratan de dise\u00f1arlo pero, finalmente, ser\u00e1 el Universo el que tome la \u00faltima palabra de lo que deba ser. Por mucho que nosotros nos empe\u00f1emos, las estructuras del Universo nunca podr\u00e1n ser cinceladas por nuestras manos ni por nuestros ingenios, s\u00f3lo las inmensas fuerzas de la Naturaleza puede transformar las estrellas, las galaxias o los mundos\u2026lo dem\u00e1s, por muy bello que pudiera ser, siempre ser\u00e1 lo artificial.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-6jpaLPTm1rg\/VLAQcJyXl8I\/AAAAAAAABAM\/3Th0qyIDfyo\/s1600\/exoplaneta-exoluna.jpg\" alt=\"\" width=\"630\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo que ocurra en la naturaleza del universo est\u00e1 en el destino de la propia naturaleza del cosmos, de las leyes que la rigen y de las fuerzas que gobiernan su mecanismo sometido a principios y energ\u00edas que, en la mayor\u00eda de los casos se pueden escapar a nuestro actual conocimiento.<\/p>\n<p style=\"text-align: justify;\">Lo que le pueda ocurrir a nuestra civilizaci\u00f3n, adem\u00e1s de estar supeditado al destino de nuestro planeta, de nuestro Sol y de nuestro Sistema Solar y la galaxia, tambi\u00e9n est\u00e1 en manos de los propios individuos que forman esa civilizaci\u00f3n y que, con sensibilidades distintas y muchas veces dispares, hace impredecibles los acontecimientos que puedan provocar individuos que participan con el poder individual de libre albedr\u00edo.<\/p>\n<p style=\"text-align: justify;\">Siempre hemos sabido especular con lo que pudo ser o con lo que podr\u00e1 ser si\u2026, lo que, la mayor\u00eda de las veces, es el signo de c\u00f3mo queremos ocultar nuestra ignorancia. Bien es cierto que sabemos muchas cosas pero, tambi\u00e9n es cierto que son m\u00e1s numerosas las que no sabemos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.neoteo.com\/wp-content\/uploads\/2013\/07\/6F20.jpg\" alt=\"Resultado de imagen de Cuando el Sol agote la energ\u00eda nuclear de fusi\u00f3n&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando el Sol agote todo su combustible nuclear, estar\u00e1 acerc\u00e1ndose el final de la Tierra como planeta que alberg\u00f3 la vida. Los cambios ser\u00e1n irreversibles, los oc\u00e9anos se evaporar\u00e1n y sus aguas hirvientes comenzar\u00e1n a llenar la atm\u00f3sfera de gases. La Gigante roja engullir\u00e1 a los planetas Mercurio, Venus y probablemente se quedar\u00e1 muy cerca de la Tierra calcinada y sin vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.realcirculodelabradores.com\/wp-content\/uploads\/2019\/01\/conf-17ene-1.jpg\" alt=\"Resultado de imagen de La Toerra primitova&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 La Tierra se retrotraer\u00e1 en el Tiempo, se har\u00e1 inh\u00f3spita como cuando era joven, la vida perecer\u00e1<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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J7xX365yj78WM7Ew08aq\/OP4sdntV9Gw70d\/vE9+uco+\/E\/A8Nzq84\/idntV9Gw70d\/vE9\/uco+\/E\/AsNzq84\/idntV9Gw70d\/vE9\/uco+\/E\/AsNzq84\/iqfharTVaP0dTJFAyU4nkvDHkGURVAsLknblbfbxLoYe5NyiKpfP7Qw1GHvzbozyjLj3eDxFezSXeifDv6I9ZqCop5Mj2P8AmuDvIbqVRnEwzt17ldNXKc3qrSvnn6EkFiPoFETasUTCkokFiiYURMKImCoiYKxRm6g1aqe\/cjdxnl5l60U9bxrq6ob0\/wAncc+767F2dm9GrvfP7W6dHc8HXScgQEGWuI2jYpMZrEzGsLrC8dfGQHG4Wrdw0VcHVwm0q7c5VOtoMUjlAsRdc25ZqofSYfGUXY0lYArybbKAgICAoMora+EP5L0X8VP8upXYwX6MeL47bP8Aq6u6PR42ttyl3onw7+iPWagpEHpmC1Gsp4X3uSwA\/absPrBXCv07tyqH3eCu+1w9FXZ8Y0b4Xg2kwoiYURMLFEwoiQURMFREgViiQKg+NTPbuRv4zyLOmnrl5V1ZaQ07r0eK5m+TuOfd9di62zujV3uHtfp0dzwhdFyBAQEBB9qepfGbtJCwqoiri9bd6q3OcS6bCtI9zZPKtC9hOuHfwm1uqt0tPVNeLtIK0aqJp4u7bvU1xnEvusXoygICAg2\/hD+S9F\/FT\/LqV2MF+lHi+P2z\/q6u6PR42tpyl3onw7+iPWagpEHZaEVd45ISdrHZ2\/Zdv9Y\/5Ll46jKqKub6jYV\/et1Wp6pz8J\/v1dQFoO6mFiiYURMFREgoiYWIkCoiQKIhPNlGzefVzq005sK6smnderXLoLmT5O479312LqbO6NXe4W1+nR3PCV0XIEBAQEBAQb1DickRFibLxuWaa25Yxly1OkuqwzSBj7B2wrnXcLNPB9FhdqUXNKl7HKHC4N1qzEw61NcVRnCd1FZQEG38IfyXov4qf5dSuxgv0o8Xx+2f9XV3R6PG1tOUu9E+Hf0R6zUFIgsMBrtRURvJs0nI\/wCyd\/k2HxLxxFv2luYbuz8T7C\/TXPDhPdP3m9JBXCfcJhREwVBIFREwViiQKiJAqDEkoaL8fEFYpzYVVZQ0i65uV6tadS6BdBdv+TuO\/dddi6mz+jV3uFtfp0dzwpdBxxBc4JoxVVjXPhYMjdmZxsCeMDYtLE4+zh5imudZZRTMqyrpnwyPikaWvYbOaeIrat3KblMVUzpLHg+KzBAQEGWuI3JksTMcFrh2NyREAm4Wtcw9NTo4baNy1xdXh2NxyAXNiudcw9VL6LDbRt3YWrHg7itfJ0ImJ4Jorb+EP5L0X8VP8upXYwX6UeL4\/bP+rq7o9Hja2nKXeifDv6I9ZqCkQEHeaJ4nrodW498hFudzP1T\/AE8nKuRjLO5XvRwl9fsjF+2tblXSo9Or6f8Aq+BWm6yYKxRIFREwVBIFRBzwBcpEZsZnKM5ab5C43K9YjJrVTnObF0Ys3QLoLw\/J3HfuuuxdPZ\/Rq73C2x06O54Wug44g77QbTqOggdBIx2zNlc1odcON7cxuSuBtPZFWKuRXTL1oubsOS0gxP43Uyz5coedjeMNAsL8662Ew\/sLVNvPPJ51TnOauWyggICAgIJMkLTcGykxEsqa5pnOF1h2PvjsHbQtW7haauDq4baldvSp1FBjEcoG0Arn3LFVL6DD4+3djiv\/AIQHX0WoSPCp\/l1K6OD\/AEo8Xzm2ZzxVXdHo8cW05a70T4d\/RHrNQUiAg2cOrXQStlZvado4nN42ledy3FymaZe+GxFWHuRcp6vjHJ6TQ1bJo2yMN2uF+cHjB5wuHcomiqaZfc2b1F6iLlHCWyCvN6pgqIkCojJdbaUySdGpLLmPNxBekU5NaqrelG6MWUQugXQX3\/jmO\/dddi6eA6NXe4O2OnR3POMLwOiqIICZJ4ZZW2LzJFKxrxVQQ8HlabHWl36ewN41vuO+DdHYWvoA6aWZtXEZHthhe1zDqWvDGvIcH907KS0OIyO7kmwIfap0SYwuc+pDImueCWBtQQWNq3FgcSzO4Cmjvsbw7bgbiHypNFWv+NZqoNFNVCmu2Ey6xuvjjdIA03vaTMG73ZXWvY2D5t0XuMRPxho+JXDQWtOtIDnEHK46s2bsBvt2bwbB94NFYnsiLazvkgiuwwtDW6z4oXAO1m2wqxbYLmN25B9cQ0RhiDv+sGZkWcHVizyY6iUBwzAx9zAARZxzPCCGH6IxyxskNaGhzZSSynkkBMczWARgWfK0h2cua2zQDfaEGarQwMiEjanN3D3kapoBZHFK8ytIebxksjaHbL61uwEgEPrUaGQMkEf9otu52Vr305ih2Nkc55c9w73ljuHtDgcw3cQaGI6NNhp3Ta9+YS6sQSUzmPaLgd8c1zmsftzBpO1tiDxILVmgsTnsiFXICZXNdK6nAYGZICwuZnzscTM4kOFw1jiQA0lBy9dEKd8bY5XPJgilccoYGvkia8sFnG4GYC+zaDsCk0xPFnTXVTOcS9Bx6Uv0Ow5zjcnFndWqUppimMoW5cquVb1XF5esnmu9E+Hf0R6zUFIgICC20fxg0z7G5iee7byH545\/xWtiLEXY04w6OzsfOGrynozxj5x96vQYZWvaHNIc1wuCNxC41VMxOUvsqK6a6YqpnOJfQFYskgVEa0019g3D1r0ppya1dWaAKrBm6IXUGboF0F+35OY79112LpYDo1d7g7Y6dHc81o8KojAJJJG5viLpADM2LPMW1lnZXG7i18UDMrd+YHdsO+4zcqMAwwStHxxoY97297qIXsaDUU7I3i+0NDJpHFrtp1DrOt3SCFLgmGFgkNVmLmkiA1METmudSh7InPcBtEjray1u5sQNpaGjjGFUEMGsiqnVEjhEGtbJEBd7XufIWi7gBlAyEAi4udtgHwbh9AJaMfH9cyWZjakCB8GpjLm5zmdcGwLvIgsqbC6Azza18LY9XD3LapmSNxbEap0bs5LzHndlBJzWIGfKUGt\/Z9J8Zoy99OyA0rZ6hoqc7TIxji6Ilhe9jnlrW2AJGfYNlkFhDgeHB7W66OVjnCMPFQM9jVS5pnMBu0NpRG+7gADsO24Qca6RxAaXEtbfK0k2bffYcV7BBBAQEBB6bjHyMw3+LO6tUg8yQXeifDv6I9ZqCkQEBAQW+BY4+mOU3fET3TOMfvN5\/wAVrX8PF2M+t0sBtGvDTlOtM8Y+cfervKOrjmYHxuDmnjHEeQjiK49dFVE5VQ+us3qL1EV0TnBPNxDxq009bG5X1Q+IKyeSV1ELoM3UC6DN0HS0NLJNo\/jcUMcksjzGGxxMdI9xzMNg1ouV0sD0au9wNs9Oju+byXsOxXwViXoU\/srecY7DsV8FYl6FP7KB2HYr4KxL0Kf2UDsOxXwViXoU\/soHYdivgrEvQp\/ZQOw7FfBWJehT+ygdh2K+CsS9Cn9lA7DsV8FYl6FP7KB2HYr4KxL0Kf2UDsOxXwViXoU\/soHYdivgrEvQp\/ZQOw7FfBWJehT+ygdh2K+CsS9Cn9lB3Ok1DNT6IYdFPDLBIMVcTHNG6J4BZUkEtcAdyDypBd6J8O\/oj1moKRAQEBAQdZ8HjWaytkkY+RsNIJRE2V0Ie91XTxDMRxATOK87luiuMqoe9jE3bFW9bnJ3NJW4a\/Y+idG8cRq5MpPMbLVrw9NOsU5x3y6tjaFdzSqvKe6MmljdM2GqqoWXyRVEkbLm5yteQLnj2BaVdMU1TEdUuxYqmu1RVPGYiWndYPVm6DN1EZRcmbHkPkTQ3ZWGFYxWUgeKaaSIPsXANaQSNxs4HlWdF6qjoy8ruEou5b9OeTf7L8W+mS\/7IfZWfvVz9zy\/DLH\/AB\/Gfqz2XYt9Mk\/2w+ynvdz9y\/hdj\/jjzn6nZdi305\/+yL2E97uc1\/C7H7I85+qvxP4Ra+nHfMReXcUbWRF58WTZ417Wrl+5wnTm1MVZwOHj89MZ8omc\/Vy1T8LGNucS2ufG3iaI4T5SWbV0aKZiNZzfPXrlNdWdNMUxyj+3y7aeO+EpPNQewsnkdtPHfCUnmoPYQO2njvhKTzUHsIHbTx3wlJ5qD2EDtp474Sk81B7CB208d8JSeag9hA7aeO+EpPNQewgdtPHfCUnmoPYQVmkGmeJYhG2Ksq3zxsfrGsLWNAfYgO7loubOcPGUFAgu9E+Hf0R6zUFIgICAgILXR7HZKF8r2RQSiaHUyR1DC+Ms1jJBsBG0OjYd\/EguTp5J4Owr0eT3iCrl0nqn1E9Q5zXOnlfM9hBMYe9xccovcC5OwFeNyxRXxbmHx96xpTOccp1hc0WlcDrCWMxnlHdt\/P1FaNeCrjozm7ljbVirS5Tu\/GPqvKWvp5eDlidzAgO8h2rUrtXKelEupaxOHudCqJ9fLi2\/EvJs5M3QLoF0HxqKqOPbJIxn2nBv4rKmiqrhGbzuXbdvp1RHfOSorNKqZlwwulP7os3yn+l1tUYK5Vx0c29tnDUdHOqez6y53ENKKiW4YRC08TP07c7vyst23g7dOs6uNiNsX7ulP5Y7OPn9MlISSSTtJ2kneVtuVM56ywiCAgICAgICAgICC70T4d\/RHrNQUiAgICAgICAgICD7xVkrNjJZGfZe5v4FYTbpnjEPWi\/do6NUx3TLabjlWP8AESeM3\/FYTh7U\/wCMNiNo4qP9yWTj1Wf8Q\/xWCnu1r9qztLFT\/uS15MRnd+lPMeYyOt5LrOLVEcKY8njVi79XSrq85axK9GuwgICAgICAgICAgICAgILvRPh39Ees1BSICAgICAgICAgICAgICAgICAgICAgICAgICAgICC70T4d\/RHrNQUiAgICAgICAgICAgICAgICAgICAgICAgICAgICAgu9E+Hf0R6zUH\/\/Z\" alt=\"Resultado de imagen de Gigante roja\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Nebulosa planetaria\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Enana blkanca\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Primero se transformar\u00e1 en una estrella Gigante roja, despu\u00e9s, con las capas exteriores formar\u00e1 una Nebulosa planetaria, y, el mayor porcentaje de su masa (liberada de la radiaci\u00f3n de fusi\u00f3n, quedar\u00e1 a merced de la fuerza de Gravedad que la aplastar\u00e1 m\u00e1s y m\u00e1s sobre s\u00ed misma, hasta que el Principio de Exclusi\u00f3n de Pauli para los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> (los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>), hagan que \u00e9stos se degeneren y frene la fuerza gravitatoria quedando finalmente como estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La gigant4e roja engullir\u00e1 Mercurio, venues y la Tieera quedar\u00e1 muy cerca\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La gigant4e roja engullir\u00e1 Mercurio, venues y la Tieera quedar\u00e1 muy cerca\" \/><\/p>\n<p style=\"text-align: justify;\">Mercurio y Venus ser\u00e1n engullidos por la Gigante roja y, la Tierra quedar\u00e1 muy cerca<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Sabiendo que el destino irremediable de nuestro mundo, el planeta Tierra, es de ser calcinado por una estrella gigante roja en la que se convertir\u00e1 el Sol cuando agote la fusi\u00f3n de su combustible de hidr\u00f3geno, helio, carbono, etc, para que sus capas exteriores de materia exploten y salgan disparadas al espacio exterior, mientras que, el resto de su masa se contraer\u00e1 hacia su n\u00facleo bajo su propio peso, a merced de la gravedad, convirti\u00e9ndose en una estrella <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a><\/a> de enorme densidad y de reducido di\u00e1metro. Sabiendo eso, el hombre est\u00e1 poniendo los medios para que, antes de que llegue ese momento (dentro de algunos miles de millones de a\u00f1os), poder escapar y dar el salto hacia otros mundos lejanos que, como la Tierra ahora, re\u00fana las condiciones f\u00edsicas y qu\u00edmicas, la atm\u00f3sfera y la temperatura adecuadas para acogernos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Resultado de imagen de Nebulosa planetaria&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esto podr\u00eda ser lo que quede de nuestro Sol, cualquiera de esas figuras de Nebulosas planetarias con la <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> en el centro que radiar\u00e1 en el ultravioleta rabioso durante m\u00e1s de 100 a\u00f1os para quedar, finalmente, como un cad\u00e1ver estelar, una enana negra.<\/p>\n<p style=\"text-align: justify;\"><em><br \/>\n<\/em><\/p>\n<p style=\"text-align: justify;\">Pero el problema no es tan f\u00e1cil y se extiende a la totalidad del universo que, aunque mucho m\u00e1s tarde, tambi\u00e9n est\u00e1 abocado a la muerte t\u00e9rmica, el fr\u00edo absoluto si se expande para siempre como un universo abierto y eterno, o el m\u00e1s horroroso de los infiernos, si estamos en un universo cerrado y finito en el que, un d\u00eda, la fuerza de gravedad, detendr\u00e1 la expansi\u00f3n de las galaxias que comenzar\u00e1n a moverse de nuevo en sentido contrario, acerc\u00e1ndose las unas a las otras de manera tal que el universo comenzar\u00e1, con el paso del tiempo, a calentarse, hasta que finalmente, se junte toda la materia-energ\u00eda del universo en una enorme bola de fuego de millones de grados de temperatura, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/evoluciondeluniverso.weebly.com\/uploads\/9\/8\/5\/5\/9855003\/7057179_orig.jpg\" alt=\"Resultado de imagen de El Big Crunch&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Un universo repleg\u00e1ndose sobre s\u00ed mismo<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/OJ4g0fkmTnU\/hqdefault.jpg\" alt=\"Resultado de imagen de Muerte t\u00e9rmica del Universo&quot;\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">big Freeze o Muerte t\u00e9rmica del universo Este escenario es generalmente considerado como el m\u00e1s probable y ocurrir\u00e1 si el Universo contin\u00faa en expansi\u00f3n como&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El irreversible final est\u00e1 entre los dos modelos que, de todas las formas\u00a0 que lo miremos, es negativo para la Humanidad (si es que para entonces a\u00fan existe). En tal situaci\u00f3n, algunos ya est\u00e1n buscando la manera de escapar.<\/p>\n<p style=\"text-align: justify;\">Stephen Hawking ha llegado a la conclusi\u00f3n de que estamos inmersos en un multiuniverso, esto es, que existen infinidad de universos conectados los unos a los otros. Unos tienen constantes de la naturaleza que permiten vida igual o parecida a la nuestra, otros posibilitan formas de vida muy distintas y otros muchos no permiten ninguna clase de vida.<\/p>\n<p style=\"text-align: justify;\">Este sistema de inflaci\u00f3n autorreproductora nos viene a decir que cuando el universo se expande (se infla) a su vez, esa burbuja crea otras burbujas que se inflan y a su vez contin\u00faan creando otras nuevas m\u00e1s all\u00e1 de nuestro horizonte visible. Cada burbuja ser\u00e1 un nuevo universo, o mini-universo en\u00a0 los que reinar\u00e1n escenarios diferentes o diferentes constantes y fuerzas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/-D08pC3bIDP4\/V7I49F_Fd7I\/AAAAAAAAa2o\/0qzx8qUBFXkZSS05xLtYMyPpe82JNFr0wCLcB\/s1600\/multiverso.jpg\" alt=\"Resultado de imagen de Universos burbujas&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0Lo cierto es que no sabemos, s\u00f3lo podemos hacer lo de siempre, especular con lo que podr\u00eda ser<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n sabe la realidad? \u00bfDonde estamos? \u00bfEst\u00e1 solo el Universo? \u00bfY nosotros, que vecinos tendremos?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.elindependiente.com\/wp-content\/uploads\/2018\/05\/universos-paralelos-tierras.jpeg\" alt=\"Resultado de imagen de Mini universos conectados&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El escenario que describe el diagrama dibujado antes, ha sido explorado y el resultado hallado es que en cada uno de esos mini-universos, puede haber muchas cosas diferentes; pueden terminar con diferentes n\u00fameros de dimensiones espaciales o diferentes constantes y fuerzas de la naturaleza, pudiendo unos albergar la vida y otros no.<\/p>\n<p style=\"text-align: justify;\">El reto que queda para los cosm\u00f3logos es calcular las probabilidades de que emerjan diferenta mini-universos a partir de esta complejidad inflacionaria \u00bfSon comunes o raros los mini-universos como el nuestro? Existen, como para todos los problemas planteados, diversas conjeturas y consideraciones que influyen en la interpretaci\u00f3n de cualquier teor\u00eda cosmol\u00f3gica futura <strong>cu\u00e1ntico-relativista<\/strong>. Hasta que no seamos capaces de exponer una teor\u00eda que incluya la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> (la gravedad-cosmos) y la mec\u00e1nica cu\u00e1ntica de Planck (el cuanto-\u00e1tomo), no ser\u00e1 posible contestar a ciertas preguntas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La Teor\u00eda M de cuerdas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La Teor\u00eda M de cuerdas\" \/><img decoding=\"async\" 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\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alt=\"Resultado de imagen de La Teor\u00eda M de cuerdas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La Teor\u00eda M de cuerdas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se habla de otras dimensiones extra que nos dibuja un universo diferente en el que, la Gravedad, al contrario que ocurre con el Modelo Est\u00e1ndar, puede convivir con con la mec\u00e1nica cu\u00e1ntica. En la teor\u00eda de cuerdas subyace el modelo de la Gravedad cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La teor\u00eda de cuerdas tiene un gancho tremendo. Te transporta a un mundo de 11 dimensiones, universos paralelos, y part\u00edculas formadas por cuerdecitas casi invisibles vibrando a diferentes frecuencias. Adem\u00e1s, te dice que no se trata de analog\u00edas sino de la estructura m\u00e1s profunda de la realidad, y que \u00e9sta podr\u00eda ser la teoria final que unificara por fin a toda la f\u00edsica. \u00bfNo estaremos hablando de Filosof\u00eda?<\/p>\n<p style=\"text-align: justify;\">Todas las soluciones que buscamos parecen estar situadas en teor\u00edas m\u00e1s avanzadas que, al parecer, s\u00f3lo son posibles en dimensiones superiores, como es el caso de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> situada en 10, 11 \u00f3 26 dimensiones. All\u00ed, si son compatibles la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> y la mec\u00e1nica cu\u00e1ntica, hay espacio m\u00e1s que suficiente para dar cabida a las part\u00edculas elementales, las fuerzas <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a> de Yang-Mill, el electromagnetismo de Maxwell y, en definitiva, al espacio-tiempo y la materia, la descripci\u00f3n verdadera del universo y de las fuerzas que en \u00e9l act\u00faan.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/masseffectuniverse.fr\/wp-content\/uploads\/2013\/04\/mass-relay.jpg\" alt=\"\" width=\"713\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Si alg\u00fan d\u00eda encontramos la llave del Hiperespacio&#8230; \u00a1Podremos burlar la velocidad de la Luz!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cient\u00edficamente, la teor\u00eda del hiperespacio lleva los nombres de Teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a><\/a> y supergravedad. Pero en su formulaci\u00f3n m\u00e1s avanzada se denomina Teor\u00eda de Supercuerdas, una teor\u00eda que desarrolla su potencial en nueve dimensiones espaciales y una de tiempo: diez dimensiones. As\u00ed pues, trabajando en dimensiones m\u00e1s altas, esta teor\u00eda del hiperespacio puede ser la culminaci\u00f3n que conoce dos milenios de investigaci\u00f3n cient\u00edfica: la unificaci\u00f3n de todas las fuerzas f\u00edsicas conocidas. Como el Santo Grial de la F\u00edsica, la \u201cteor\u00eda de todo\u201d que esquiv\u00f3 a <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> que la busc\u00f3 los \u00faltimos 30 a\u00f1os de su vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.revistafusion.com\/2006\/septiembre\/ciencia.jpg\" alt=\"\" width=\"300\" height=\"300\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La teor\u00eda del todo de Einstein\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El sue\u00f1o incumplido de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> fue no hallar esa Teor\u00eda del Todo<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es cierto, los mejores siempre han buscado el Santo Grial de la F\u00edsica. Una Teor\u00eda que lo pueda explicar todo, la m\u00e1s completa que mediante una sencilla ecuaci\u00f3n, responda a los misterios del Universo. Claro que tal haza\u00f1a, no depende siquiera de la inteligencia del explorador que la busca, es m\u00e1s bien un problema de que, las herramientas necesarias (matem\u00e1ticas) para hallarla, a\u00fan no han sido inventadas.<\/p>\n<p style=\"text-align: justify;\">Durante el \u00faltimo medio siglo, los cient\u00edficos se han sentido intrigados por la aparente diferencia entre las fuerzas b\u00e1sicas que mantienen unido al cosmos: la Gravedad, el electromagnetismo y las fuerzas nucleares fuerte y d\u00e9bil. Los intentos por parte de las mejores mentes del siglo XX para proporcionar una imagen unificadora de todas las fuerzas conocidas han fracasado. Sin embargo, la teor\u00eda del hiperespacio permite la posibilidad de explicar todas las fuerzas de la naturaleza y tambi\u00e9n la aparentemente aleatoria colecci\u00f3n de part\u00edculas subat\u00f3micas, de una forma verdaderamente elegante.\u00a0 En esta teor\u00eda del hiperespacio, la \u201cmateria\u201d puede verse tambi\u00e9n como las vibraciones que rizan el tejido del espacio y del tiempo. De ello se sigue la fascinante posibilidad de que todo lo que vemos a nuestro alrededor, desde los \u00e1rboles y las monta\u00f1as a las propias estrellas, no son sino vibraciones del hiperespacio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cdni.rt.com\/actualidad\/public_images\/2015.09\/thumbnail\/55f8aeabc46188bd238b4614.jpg\" alt=\"Resultado de imagen de Universos paralelos&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estoy convencido de que nuestro universo no es el \u00fanico universo. Lo mismo que existen cientos de miles de millones de mundos y de estrellas, de la misma manera que en nuestro universo se pueden contar m\u00e1s de cien mil millones de galaxias&#8230; \u00bfPor qu\u00e9 el Universo que conocemos no podr\u00eda tener otros &#8220;hermanos&#8221;. Recientemente se hicieron unas pruebas muy precisas que midieron lo que podr\u00eda haber m\u00e1s all\u00e1 del &#8220;borde&#8221; del nuestro universo, y, \u00a1sorpresa! Se detectaron inmensas estructuras lejanas que, posiblemente, pod\u00edan estar tirrando de nosotros mediante una gran fuerza gravitatoria&#8230; No ser\u00e1 eso lo que realmente hace que nuestro Universo se expanda y no la dichosa <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/_xyYFMwz4t6g\/TCIDiCTSqDI\/AAAAAAAADNE\/FkfripxH610\/s1600\/Varios+27.jpg\" alt=\"\" width=\"450\" height=\"364\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Antes mencion\u00e1bamos los universos burbujas nacidos de la inflaci\u00f3n y, normalmente, el contacto entre estos universos burbujas es imposible, pero analizando las ecuaciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, los cosm\u00f3logos han demostrado que podr\u00eda existir una madeja de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a><\/a>, o tubos, que conectan estos universos paralelos.<\/p>\n<p style=\"text-align: justify;\">Aunque muchas consecuencias de esta discusi\u00f3n son puramente te\u00f3ricas, el viaje en el hiperespacio puede proporcionar eventualmente la aplicaci\u00f3n m\u00e1s pr\u00e1ctica de todas: salvar la vida inteligente, incluso a nosotros mismos, de la muerte de este universo cuando al final llegue el fr\u00edo o el calor.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRnmayqGu97TTb-puw2pMm8apv0Zo4lrl7mgLnnM5xUr6o0SujQ\" alt=\"Resultado de imagen de Universos paralelos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQCT_1td6ri8CaGco5vY1wR7FPAU4Vb41_QVxafIFK14KravJ7N\" alt=\"Resultado de imagen de Universos paralelos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTZi9Fe6TwREPih6LwKRherzohV-qVCX1kydl1MC43dPmZNrPU-\" alt=\"Resultado de imagen de Universos paralelos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSOhsox8ZquS74bALA3O1PQKvyjJFA_LOlkZiUhQNrblw8-XDlj\" alt=\"Resultado de imagen de Universos paralelos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Lo cierto es que, son muchas, las cosas que no sabemos pero&#8230; \u00a1Imaginar!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta nueva <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> tan prometedora del hiperespacio es un cuerpo bien definido de ecuaciones matem\u00e1ticas. Podemos calcular la energ\u00eda exacta necesaria para doblar el espacio y el tiempo o para cerrar <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a><\/a> que unan partes distantes de nuestro universo. Por desgracia, los resultados son desalentadores. La energ\u00eda requerida excede con mucho cualquier cosa que pueda existir en nuestro planeta. De hecho, la energ\u00eda es mil billones de veces mayor que la energ\u00eda de nuestros mayores colisionadores de \u00e1tomos. Debemos esperar siglos, o quiz\u00e1s milenios, hasta que nuestra civilizaci\u00f3n desarrolle la capacidad t\u00e9cnica de manipular el espacio-tiempo\u00a0 utilizando la energ\u00eda infinita que podr\u00eda proporcionar un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> para de esta forma poder dominar el hiperespacio que, al parecer, es la \u00fanica posibilidad que tendremos para escapar del lejano fin que se avecina. \u00bfQue a\u00fan tardar\u00e1 mucho? S\u00ed, pero el tiempo es inexorable, la debacle del fr\u00edo o del fuego llegar\u00eda.<\/p>\n<p style=\"text-align: justify;\">No existen dudas al respecto, la tarea es descomunal, imposible para nuestra civilizaci\u00f3n de hoy, \u00bfpero y la de ma\u00f1ana?, \u00bfno habr\u00e1 vencido todas las barreras? Creo que el hombre es capaz de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/07\/siempre-elucubrando-%C2%A1imaginacion\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>r en hechos ciertos todos sus pensamientos e ideas, s\u00f3lo necesita tiempo: Tiempo tenemos mucho por delante.<\/p>\n<p style=\"text-align: justify;\">\u00bfSabremos aprovecharlo?<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\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%2F12%2F16%2Fsiempre-elucubrando-%25c2%25a1imaginacion-2%2F&amp;title=Siempre+elucubrando+%C2%A1Imaginaci%C3%B3n%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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El\u00a0ALH 84001\u00a0(Allan Hills 84001) \u200b &#8220;Es un meteorito\u00a0de origen marciano que cre\u00f3 gran controversia debido al descubrimiento de indicios que sugieren la posible existencia [&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":[68],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11988"}],"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=11988"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11988\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=11988"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=11988"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=11988"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}