{"id":27895,"date":"2022-04-27T02:23:10","date_gmt":"2022-04-27T01:23:10","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27895"},"modified":"2022-04-27T02:23:10","modified_gmt":"2022-04-27T01:23:10","slug":"si-%c2%a1tenemos-que-saber","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/04\/27\/si-%c2%a1tenemos-que-saber\/","title":{"rendered":"S\u00ed  \u00a1Tenemos que saber!"},"content":{"rendered":"<p style=\"text-align: justify;\">Las leyes de la naturaleza son las mismas en cualquier lugar de nuestro universo; todo est\u00e1 formado por part\u00edculas elementales que se unen para formar n\u00facleos, \u00e1tomos, c\u00e9lulas y materia que, unas veces conforman estrellas brillantes, otras mundos habitados y tambi\u00e9n, grandes estructuras como galaxias y c\u00famulos de ellas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/culturacientifica.com\/app\/uploads\/2017\/12\/velocidad-de-la-luz.jpg\" alt=\"El principio de constancia de la velocidad de la luz \u2014 Cuaderno de Cultura  Cient\u00edfica\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;Por extra\u00f1o que parezca, la\u00a0<strong>velocidad de la luz<\/strong>\u00a0(o de cualquier onda electromagn\u00e9tica) siempre tiene el mismo valor, c, sin importar la\u00a0<strong>velocidad<\/strong>\u00a0relativa de la fuente y el observador.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se inspir\u00f3 en la invariancia de la velocidad de la luz para regalarnos su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial con su sencilla y asombrosa f\u00f3rmula \u00a0E = mc<sup>2<\/sup>, que nos dice la igualdad entre masa y energ\u00eda. Nos dej\u00f3 c\u00f3mo se ralentizaba el tiempo al viajar m\u00e1s r\u00e1pido y, con su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, nos dej\u00f3 una profunda lecci\u00f3n de c\u00f3mo se formula una teor\u00eda de la m\u00e1xima eficacia mediante unas ecuaciones de bella factura y, sobre todo, de un extenso e inmenso mensaje.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Cronolog\u00eda de un Milagro | Trinoceronte\" \/><\/p>\n<p style=\"text-align: justify;\">Los grandes n\u00fameros de Eddington y Dirac, y trabajos de otros muchos personajes, han quedado aqu\u00ed reflejados para facilitar al lector datos que no conoc\u00eda y aspectos interesantes de las ciencias f\u00edsicas.<\/p>\n<p style=\"text-align: justify;\">El espacio &#8220;vacio&#8221; del universo, las fuerzas que lo rigen, la simetr\u00eda original en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, las familias de las part\u00edculas con sus <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> (<a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> y <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>), y las part\u00edculas mediadoras de las fuerzas, <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>, <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, part\u00edculas W y Z y el esquivo <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<figure data-orig-height=\"530\" data-orig-width=\"900\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/64.media.tumblr.com\/bb2a5db299fb618bf1e83f597b1c6bd7\/tumblr_inline_piqylruYcs1t7xk4o_500.gifv\" alt=\"image\" width=\"500\" height=\"294\" data-orig-height=\"530\" data-orig-width=\"900\" \/><\/figure>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Esto no es una mera conjetura; se ha probado en laboratorios y experimentos. Por todo el cosmos, a nivel subat\u00f3mico, existe una incesante y burbujeante actividad en lo que creemos \u201cvac\u00edo\u201d.&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoGCBMVExEVERUXFxMSGBoTERMXFxcaGxcZGhgaGBcTGRgaICsjIRwoHRoaJTUkKCwuMjMyGSE3PDc8OysxMi4BCwsLDw4PHRERHTEoIygxMTQxMTI0LjE3MTExOzE5MTExMTExLjsuMTExNDkxMTExMTQxMTE1MzEuMTE5MTE5Mf\/AABEIAJYBTwMBIgACEQEDEQH\/xAAbAAEAAwEBAQEAAAAAAAAAAAAAAwQFAgEGB\/\/EAD0QAAICAgECBAQEAwYEBwEAAAECABEDEiEEMRMiQVEFMmFxQoGRoRQjcgZSgrGywTOi0fBDU2KSwuHxFf\/EABcBAQEBAQAAAAAAAAAAAAAAAAABAgP\/xAAgEQEBAAICAgMBAQAAAAAAAAAAARExAiESQVFxkcFh\/9oADAMBAAIRAxEAPwD8ZiIgIiIHSKSQByTwBL+D4cxNNd3yACa979P\/ANnX9nMQbMPcAlfvwP8AefW9JhxlnOXbRO+t1ya5oXA+KydC4BNHgWwrlfcn6SpPvuowKrOBdKBWwFm64P6mfD9agGTIB2DED9YEMREBERAREQEREBECSYsTN8qlvsCYEcSz\/DV87Iv0vY\/ot\/vOnOIfKGft3pRdc8CzV\/USZXCpE1+sOPGMP8rG22MOx2ydyzCrXJXYD\/viQnJgIs4itECky1d3zTq3HHv6iMrj\/WdE0COmI75l\/JH\/AN1nv8LgPbPX9WNh\/pLRkwzomgvw4H5c2E\/dmX\/Wonq\/Ccp+UI\/9GTG37K1x5RMVnRLz\/C8474cn30av1qU2Ug0RR9jxLmUsscxEQhERAREQEREBERAREQEREBERAREQLPw7qTjyI451IJHuPUT67ofjgY5GFAMefMAwAUkBg3etfT1afERcD6\/r\/wC0AU5DSkurKKa22urcgAcc8e1T5J2sknknkmc3EBERAREQPZ6B7TS+CY8R8U5kZ9E3VVbXswDenNA3X0MtF8DX4Wc4f\/S+Kv8AnxbE\/mJm8u8YbnHMzlmDoslWw1HuxC\/58x4WIXs5Y+gQcH7s1V+hltvg2VjeNseU9\/JkRmP+AkP+0r9d0xRUDYsiOL2L7ANzxSlRRHbue0S59pZZ6DlQKCipZsENbsKrk2AvN\/sZGOoZmUOSy2PJeoPPYeg+9T3NXh46YmtlKFr1N3sorhSCPW7DTnpmqwdfONdmBIXkWwAB5oEXR7muZcRDGNS9i2UEVWw\/uknnir4PPNSzo2TUKBrartyQp08mPZ+3ZvWufoJL\/A5cYOQKycAKrqGLjQO7a1RQAhrIrlebkXUYFtgFVUVjRLDxNQhKhlZxydbNActXqqyoZunZlw+hXE7G7HC5MhI+9TjHgBGpDBiBkLFL49KrkLRLFieaHAqzdZsTYcTNw+zL2Zl0L8q12RW3DAlvTmwRTcNiKFGbd1u\/DK+VlBBQtyedhYA5WwfWSLUWROSmPzi7sILJAN61Z1qz3+tcSTFhbRFcGsjEYbvUNaq7UvO3Cjsft2nhYAKVHh5EW7Be32qiPRfKb7gEfpOMxDtfCsbZ71VQb\/CB9K4HN3KiHIB5dbsjzXXzWflr0qvzue9TjAZgCSFJFkang1yvofpLWDEXyMcQW1YFMQ2YtzVIDZau5v0nmdghJVychLplDrzRsF7a+4P3BBPtAibqDwV8jepUkCqAFD0PBJN83L3TfEsoUl+oyKQaCEl\/wsezHgWFH5n2mfjQfM3bkDVlDbakqaPOt1Zr6XcsdN0zv\/MLFabZsjBvTkvtVE2QKuySJLhZb6XOn69sj24TwxRdnx4nKr6+bQEk80JW+PhPETRQt40ZlArlht2HbgiT5s65FC4zb5H1KuCWLM1+PuOLbhSD25rvKfxrKGz5iPl3Kr\/SvlX9gJmTtq3pRiIm2CIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgXvgjgZsYb5XJxt\/S4KH9mv8pEQyFwVH4sZ2UEA9jV9mHv3ErianxjZsgo+XOFzBbpdnADHni9rFye2vSt0y7gJXmAJxlVUWbBY5G76hAx9ar7y30PW9ShIx5mVFYIxLE4xdgE3Yo0fSZeRSCQe4NH17fUSbCFV18TlONtSCQGHcUa2F3RPcUfWMS7SWzTWHxQgA5sOFnNEfyyjlWUnxNsdD9R6zxOt6YoUrLiUttqNMyBiuu1MFYGvqew9pn9X0rIadPDYIrFHu25AsAjgnk0fQGcZMI1Z1J13KKpDXVWCWA1uvS7+lSeEXyvtt9D8LXJWPD1OIh\/MCyvjcAA7tyvmXXaxsRwfaQ5vgeey5x7Iw2cryqljRCnGWurBFXx6ekqv051QId8gxs7A3SY9A9KuRR22Y2pPax7l8NV99cbBX1ZrR9CpQG2OSiNaBY0da9RJjlNX9XMu4tYk1wYV5Ys+QeEy6rkYaAeYkHQD6g7cAfiFLquvZmRhsmZCwDKxFLxqoF+Ugl7rvt2u7+jPxjNk8M3iyKjM+YMEbVEVA4GQpf4S40B+fiyDMvH8SwOX36VQXNl8blWBFsCu4amNfhq\/WScuU3PxbON9\/qp1L4QSVDOLTVyPkVQAcLAgKX1HLcjjtzYjzaHKyoq41YFT4hDBfUvaqAD7ajjtNboOg6fKzImXMrtsTjyIGIKDbI1ISSwXavKDd1yJB0XwR\/P4b48wZSAMT4y3NH5clMvbuBcvnJvpnwvrtnHD5EzBA2JCuPJY1Bchm0NNsbCnzCu09zYwVZVDIV1bwWDEuNXY5WPAFKRVAcNfuT38RwdRiQ4si5Fw7hwGVgpYBgGGwHozfrOj0YcE1kVFIKPkrVcVEmzQtiSKA9\/zmszGcp43OEa\/DL5BYKqq+QugWlYWrKAxLAj7dx7zr4r1jZCVT\/hId6VaWzSnIVAAWyQOAAOAJ11bMF0U+Hi03QMSDmBIFkr8xJB4PA1I7iR\/Cm1XIxOPwyKdHNtkHA1UDzX5rB4W1u7URJnureuol+CsAyeul9Q1EGvCViqmxYNg9jR2HHEyLmyvkXq9HvGAFQBrX+Yym+CRtopB79j7TFibpdQiIlZIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiB7NJ3vBjagTjOTE1+zgsh\/IlyPqszJf8Ahvmx5091GRf6sZv\/AEM8lanwoGTspxvRCkqQSLDA9jRo0RIDOlBPA5+glZWn1AXZb3Bc6sARewUAgsAOxIIviuO8sEYyhGI6PlyaFHa9cfBW2oCgaJYgduKAN1cbhQjIRvttdG017fQ3we34R9ZNkxEZCMqH+WAcgQgGqHmLUwBsiyft3gV\/DpmobqhtiAdSA1WfUAmh6d5exkpymTGDjZnQgggMALVbUk2CtXQtW+sr4gAqWxrK1ZNXFhVYWjJ7\/KwJ4\/Q1c+H5GRxyvhW+JS\/hlSARkIax5uK9uSKYQPPhzuuEnG2rLkLWDRIVN9SL5BKA0f7spAjYaimYKq0WGreUFu5Juj+bHgVU0tKxsVT53R9GAAKk5SAi2SoIQA833F0ZAOtt0ONnUKVpeXKKoRicYN1TJ3sWAv1ki14OuBYqF1SslhFxh6Pm18UgkgaL9a2A7m4cWRkGXG1EMt6inG1WrAqwqr7gn6gydupxMuUMl5AqtiyItgUWLI4b8Or6ggceGlcTnp8lKpxHVvDdcxxsylgCXGxfj0XhfRRxcqNDpfiObGAqZRjVEyDUZSd8iAHYoysRdqApAB1NEcmWfifxEjD0uTKmxy4sgfXVAWZ2RWYKtHyBhQo83Y4maBjxtjyI7vujLSkq5dsZDAlXNC3A4u\/MK7iXPj\/hsmNHKDJiwY3DsXDOWCucfYg\/Mxo6myeT2nPlxnlMR0lvjc1R+H481sqBcjdOPFQ0XCG1Zq4Kn5SDt5bBo2RcHWdSCCA6kaaLqrKT\/M2JfnljW5ssPMAO3HnSPWHKQ7I16kqredHVrxu6tQUlV8pHOxPpKiJwzMG17Bh227gEn6Xx3nRzWX8vTKPXLlZvuEUAfu7TPl\/4nwMCf3MQJ+7lsn+TrKEkapERKyREQEREBERAREQEREBERAREQEREBERAREQEREBLnwnKFy4yfl21b+lvK37EynPRF7WXCTqcRR2Q91YqfuDRnfRqdrBYBeXdQSVWwC3Hpz+8m+M8ur\/+aiuf6q1f\/nVpGcicgAgU1N+JroqHF1Qr0\/eJosxXAxqH1ZvJYBdRtx7hSRZ+lywOo\/klNhwRQUEFtqY7GuQtEVxy12QJxsyoCqgbKwZ+G2VjVc2FPlbtR7zrBlbUWuwSzjLEUtEFqB+bkjy9uTxyYRvf2hx9Cc6r0GNyqY\/FIYg24BcoV53UAeh7X3mX1efL4oGUMxwsNl8p8yIARso5ACCgboL95TPStsA5A2NWKYXQbsl+jDt7\/QzRwso8NEZjlBWx5iqsEP8AMIWx\/L7WATRJ79gfDnWtcrKpch1BRW\/A2PzLXBo7Cz9e\/Jm6XHlQrkZ2yJzkvFyFcBUO\/YjytRrnkSh1+fJu6FdWfIuRgDs2xBqjfch+R7+3YdjrGyZtwGd3BGQKDsyqo84OxpqWyBQFccdphcvG2LZPC33S01LW2gY2GUKAwoqCPU3xXAj6DqmVl2I8MuSVcMcYauW0WvMAR2r0HY1NPxXdts3hvjxBcmUabOilkWiGIYvtwVJrgk8GzygxZAu4ZFcHwiVxlUxq5JcnVTrsWHBvy1dARkUcWf8AmAvkcY0XImFwl8BSEVUJoWSL5NFr78y\/\/aPPkOfJi8RVTG2KrNUy41QOCBtxZJknS4VyNiKKjOAceQY8eMrqRSvoxDb21FtRqACLIkHx12bNnVmGjZWfEb1CsXCnkrzS9wCK4N8Uc75z6rWuN+1HxMQS0dg7KRkR1V1ZqPmVvTk8WLW7uV8OPdkCAbEgaG6NAeYk+5viWGxOjnI+5DhsiZgpOxslcqk0RbKee45kXwUDxkJ7JeQ\/4FL\/APxm7pmbefGsm2fKR2DFV+y+Vf2AlKdOb5PryZzE6hdkREIREQEREBERAREQEREBERAREQEREBERAREQEREBAiIF\/J5unQ+uNyn5ONl\/cP8ArIFx2pI7qTtbKOKFUCbJ4a6+km+HG1zJ\/fTZfuh3\/wBIYfnK5OzW5PmNs1WeTyeas\/nE9xa4Denp3qX+hBbI51XLspZ6OgAai7WQKIsi6oHnkDmP+HBBoqFxnVn83mssQygj2AFd+R9SOlyK2yIwx46vzfiKju5HPuQADRNAesg76jIMYdMI2QMVOUotmxWobmhQ9+eTIMebklQA1lwQQoXg\/LVGwewuuO0k8ZTld93Nnbb8RIGxO9Wp2A5C+s8XM1B\/VNceME7BRqxJGzWCD5hQqye3ANR7l82QNjdny3uX9Gbl2cFgCCDxRBsgm+akvTYy6MxKq91iGjlsrs3m11FWB3vgWKFm5z\/HKPE1DKzFXGQMwbZQDyu1cvZv0viu0r41ALk+ZAdWb1AY\/MoNHbg94Gng6fF4gxoGY5iv8xrXw8blLyHirILAnkAEdz2m6vGV\/i8S4uUAKL5iVxgbbDUX8rbl21U6AkXxMXBlIDKlhshAsEC1ogoT7GxfNccyfokIdaCM2P8AmVYHmtQEYtVgGuF9zR9g1\/7O9bvk6dHGMsHWn1\/mKodsj2xWjyL2vbzdzZqLL4jLflyLl3fEmSmYY08RmYanYCkI7Dm6kf8AZ7IfHOXILPh5sgN9iEYWR3q7Fcd5Qx5X\/lu7MER6VgAdWAU8LY9l9v1mMZ5X6jeccZ91KVx6reyb\/wDluuRbAF2l7DhvUn1+s6\/hvDx5X3Uhl8NPmDWXAPlYAjyq4\/IytldFpkY7MoOQDtsWJZDYHHC8Uw+sfEWIpTV8u9V87dxQ7V2r7zViSqMRErJERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAtfDcumXGx7Bht\/SeGH6XLGTDoz+LZVNsaAk7GiQCvPAHv2+h7TOuaA61XAGddqAAyLQcAdr9H\/AD5+sl3lqYwiyOWAZlIxjZcYXhQ1A1z37gn1Mp3NHL8OJVmxMMiKLJXhgLrzJ3H35HHeZ1RLKllm1np3oNRCnUhiT8ynUaKK4Pfn2P6+qgK7MaXkfhJ2okeW71JFX2F\/lIwAK5BsX68ckUfrxfF9xJMetEV5r73xrXIqveub\/KVHmLEpIDNr5gDwTSn5n49vbuZ0VTkcta+QrxTHU8giyANhxXNG67ydINyMZ9bVLbUBmoBjweOF+9DmeNoLoljyoU8EWvzWCRw3p6wPc\/R6hgQxyYywz\/3UpggFj6mr7eYCcYkd9nPmXEFsuTRAoJju\/YUFBulNdpPlbRMZWw1HXINhqtuGxjgA3tZPNcC\/SRZlrGiHUediWBsm1SgdbBAvj18zQN7p8RC5M2WtcnSkHVjuS7oC7BxsSd\/m8w+vafN9U6ljqABZ7XR8xIIB5AqhX0mr0eI48PVWVJJworXasGc5AefwkY75A47iZ4HnyLorltlATkA3eya+gPb0ImeO61y1HvSoFZnsMuMWDRpmPyLR578\/ZTKjsSSSbJ5JlnrBqq4\/UefJ\/UR2\/IUPuTKcs+UvwRESoREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQERECXFlZSGQlWHZlJBH2Il3+Kx5P+OtMf\/GQAH\/GnCt9xR+pmbFxYsrRzdCVXdSHx+rpyB7bA8ofuB9JyMbN4aejHyAFe7ELyb4sqOD7A+sg6PqGRwyMVYeoNfl9vpL4zYsgrIvhv2OVF8pPu+P\/AHUj+kyZsXqq\/wAh4JGRXI8tALrVFWBva7\/QUZFlC2aurOt1dXxdetd6ljqOjdBsaZOwyIdlJ+\/cH6EAyBcdk1XA25IHFgcX3PPYcxLLpLMO2OTQC38LYhbLaBu5r0uiPryPeRdQ\/CqGJUeYqRQVyAGoWQeAvm4uh7SXqnBoL2AAHABPqS1E2bJF+wEix6EnfYWRqwogcjYlfXi+ARzKi9gx30hFgeJ1CLZNAao3JPsN5U+HoLLt8uMbfdvwL+Z\/YGWuuUL03TgGw2TK91V14ag1+Rlbq\/KiY\/X\/AImT+ojyr+S1+bGYnf63f4q5GJJJ5JNk+5PcziIm2CIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiB0i2akpHb\/AD9TI8fr9BJiO32\/6QO+l6vJjJONipPDezD2ZezD6EES0uTDk+YeC\/8AeUFsZ+6csv8AhsfSUMg\/7\/3nqL\/9\/wDSLJe1l9LHV9FkxgFh5W4TIpDI\/wBAw4\/Lv7iVV11a72sa1Veu1+vtUt9H1j470PBPnQgFWF9mU8GS64MpPbBk9uTiY\/Q8sn57D7TObNriXS26WnS7AaYcLZWBoBicjlV+7UvHrzMLK5YljyWJJP1PJmv\/AGiygDFiUglEx+IQQQWCcAEcEDZv\/dMSOGsrz3giImmCIiAiIgIiICIiAiIgIiafwr4Q+YEoV4Op2JHtzwDxz\/nJbJM1ZLeozIm2n9nMpqmTmvxH1qvT6\/sZndf0jY3KNWwq6uuQCO4HoZOPPjyuJVvGzcVYiJpkiIgIiICIiAiIgIiICIiAiIgJ6BPIgTIPb35udqbP6\/7TyIHri+J0DPYgR33Hvc5K9r7z2IELTyIgIiICIiAiIgIiICIiAiIgJb6frMuMUjsou6Ukc8c\/sIiL2sd\/\/wBXPx\/Nfj\/1H6f9BK\/UZmc7OSxPck2eOIiOPGLbX\/\/Z\" alt=\"Si el vac\u00edo absoluto no existe, y el vac\u00edo cu\u00e1ntico presenta part\u00edculas  virtuales que continuamente aparecen y desaparecen, \u00bfesas part\u00edculas  virtuales son reales? Y si no lo son, \u00bfqu\u00e9 sentido tiene mencionarlas? -\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El espacio vac\u00edo no existe<\/p>\n<p style=\"text-align: justify;\">La f\u00edsica cu\u00e1ntica establece que, en contra de las apariencias, el espacio vac\u00edo es un campo burbujeante de part\u00edculas subat\u00f3micas &#8220;virtuales&#8221; que se crean y se destruyen constantemente. Estas fugaces part\u00edculas dotan a cada cent\u00edmetro c\u00fabico de espacio de una cierta energ\u00eda que, de acuerdo a la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, produce una fuerza anti-gravitatoria que hace que el espacio se expanda. No obstante, lo cierto es que nadie sabe en realidad qu\u00e9 est\u00e1 provocando la expansi\u00f3n acelerada del universo.<\/p>\n<p style=\"text-align: justify;\">El Modelo Est\u00e1ndar con sus par\u00e1metros discrecionales y sus muchos beneficios con su eficacia como herramienta de trabajo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/_A8N0mCQA7Go\/TMrAUG61t1I\/AAAAAAAAAEs\/lz4XSgGrHV0\/s1600\/UNAM+propone+hip%C3%B3tesis+que+el+universo+se+forma+de+12+ingredientes+b%C3%A1sicos+%5BCIENCIA%5D+2.jpg\" alt=\"\" width=\"638\" height=\"390\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Bueno, parece que quedan algunas &#8220;cuerdas&#8221; sueltas por ah\u00ed<\/p>\n<p style=\"text-align: justify;\">Las nuevas teor\u00edas de supercuerdas, la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, sus autores y el final que pretenden unificar todas las fuerzas del Universo, la materia, la luz y la gravedad (la teor\u00eda cu\u00e1ntica de Max Planck con la Relatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>), la explicaci\u00f3n de todo&#8230;\u00a1Un sue\u00f1o! \u00bfAlcanzable?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQghX5ZF2_ftypwVNSDWdBqrySzX27BaBdCVf6WZ_Ej4OLGJ0IBx9iDqsD-CAOPZGn_1xI&amp;usqp=CAU\" alt=\"La Mec\u00e1nica Cu\u00e1ntica: El principio de incertidumbre II\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Funci\u00f3n de Onda\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Heisenberg y Schr\u00f6dinger<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSWDyKriE67fPxrsiKORNY7Xn0PD3ac5EdHj9-_Gc48wVioX7IC7CXkzmbN3jAM8U8I9A&amp;usqp=CAU\" alt=\"Constante-Planck-Deficiencias\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/64.media.tumblr.com\/7b5ac575715d4dc2f7303cdecf78b238\/tumblr_inline_piqy9aRhze1t7xk4o_500.png\" alt=\"image\" \/><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n de pasada hemos comentado sobre el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisenberg, la funci\u00f3n de onda de Schr\u00f6dinger, el cuanto de Planck, el positr\u00f3n de Dirac, la nueva teor\u00eda de Witten, el radio de Schwarzschild que, a partir de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dedujo la existencia de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> con su <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> y el horizonte de sucesos, punto sin retorno de lo que pueda traspasar sus l\u00edmites.<\/p>\n<p style=\"text-align: justify;\">Se han incluido, en algunos casos, diagramas explicativos que tratan de hacer comprender mejor lo que digo. De pasada, he mencionado y explicado algo de lo que encierra el n\u00famero 137, con sus secretos que nos recuerda lo poco que sabemos, n\u00famero puro y adimensional.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El tiempo no pasa por Einstein\" \/><\/p>\n<p style=\"text-align: justify;\">He dedicado algunas l\u00edneas a explicar la teor\u00eda de los viajes en el tiempo, permitidos por las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> a trav\u00e9s de los <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> que nos llevar\u00edan desde este universo hasta otros lugares muy lejanos y en otros tiempos distintos.<\/p>\n<p style=\"text-align: justify;\">La materia ex\u00f3tica, lo que piensan Kip S. Thorne y el f\u00edsico Stephen Hawking sobre estos viajes que, hoy al menos, son pura teor\u00eda; no tenemos los medios ni las energ\u00edas necesarias para poder realizarlos (tampoco la tecnolog\u00eda ni el conocimiento).<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" title=\"Dibujo20090819_M_theory_dualities\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2009\/08\/dibujo20090819_m_theory_dualities.jpg\" alt=\"Dibujo20090819_M_theory_dualities\" width=\"300\" height=\"226\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ahora van en busca del conocimiento de las M-Branas<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/dd\/Kaluza_Klein_compactification.svg\/220px-Kaluza_Klein_compactification.svg.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Hemos llegado a teor\u00edas avanzadas como todas las modalidades de supercuerdas que han desembocado en la \u00faltima <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> de Ed Witten. Esta nueva aspirante a la teor\u00eda del todo, tiene su base en las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, fueron ampliadas por el matem\u00e1tico Theodor Kaluza y perfeccionadas por Oskar Klein; sigui\u00f3 el camino se\u00f1alado por Veneziano, David Gross, Emil Martinec, Jeffrey Harvey y Ryan Rohm (el cuarteto de cuerda) y, finalmente, Witten.<\/p>\n<p style=\"text-align: justify;\">Claro que llegar a estas teor\u00edas que exigen matem\u00e1ticas topol\u00f3gicas de una profundidad y complejidad inusitadas, ha sido posible a que antes que todos ellos, estuvieron ah\u00ed Galileo y <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, Faraday y Maxwell, Lorentz, Planck, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Riemann, y estoy seguro que tambi\u00e9n Ramanujan que, probablemente, tendr\u00e1 a\u00fan algo que decir en todo esto con sus funciones modulares.<\/p>\n<p style=\"text-align: justify;\">Muchos m\u00e1s tambi\u00e9n han hecho posible llegar al punto en que nos encontramos. Ser\u00eda imposible mencionarlos a todos, sin embargo, aunque sin mencionar sus nombres, dejemos aqu\u00ed un homenaje a todos ellos junto con nuestro agradecimiento; sin sus contribuciones todos nosotros estar\u00edamos peor.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/-DPslVY0sOaY\/TiDYAJ9rqAI\/AAAAAAAAB18\/LIHQKpvXvsg\/s1600\/Amanecer-Desde-El-Espacio%255B1%255D.jpg\" alt=\"\" width=\"640\" height=\"480\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Independientemente de que sepamos lo que ocurre en el mundo macrosc\u00f3pico, tambi\u00e9n es preciso que no dejemos de mirar hacia ese otro mundo de lo infinitesimal. No lo olvides: \u00a1Todo lo grande est\u00e1 hecho de cosas peque\u00f1as!<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Es bueno para el ser humano que sepa el por qu\u00e9 de las cosas, que se interese por lo que ocurre a su alrededor, por su planeta que le acoge, por el lugar que ocupamos en el universo, por c\u00f3mo empez\u00f3 todo, c\u00f3mo terminar\u00e1 y qu\u00e9 ser\u00e1 del futuro de nuestra civilizaci\u00f3n y de la Humanidad en este universo que, como todo, alg\u00fan d\u00eda lejano del futuro terminar\u00e1.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/www.iac.es\/cosmoeduca\/universo\/anexos\/densidaduniverso_clip_image005.jpg\" alt=\"Origen y evoluci\u00f3n del Universo\" \/><img decoding=\"async\" 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\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">El fin del Universo es irreversible, de ello hemos dejado amplio testimonio a lo largo de este trabajo, su final estar\u00e1 determinado por la Densidad Cr\u00edtica, la cantidad de materia que contenga nuestro universo que ser\u00e1 la que lo clasifique como universo plano, universo abierto, o universo cerrado. En cada uno de estos modelos de universos, el final ser\u00e1 distinto&#8230;,\u00a0 claro que para nosotros, la Humanidad, ser\u00e1 indiferente el\u00a0 modelo que pueda resultar; en ninguno de ellos podr\u00edamos sobrevivir cuando llegara ese momento l\u00edmite del fin. La congelaci\u00f3n y el fr\u00edo del cero absoluto o la calcinaci\u00f3n del fuego final a miles de millones de grados del <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, acabar\u00e1n con nosotros.<\/p>\n<p style=\"text-align: justify;\">Para evitar eso se est\u00e1 trabajando desde hace d\u00e9cadas. Se buscan formas de superar dificultades que nos hacen presas f\u00e1ciles de los elementos. La naturaleza indomable, sus leyes y sus fuerzas, hoy por hoy son barreras insuperables, para poder hacerlo, necesitamos saber.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/neofronteras.com\/wp-content\/photos\/rebote_cosmico.jpg\" alt=\"\" width=\"500\" height=\"350\" \/><\/p>\n<p style=\"text-align: justify;\">Algunas teor\u00edas proponen que nuestro universo surgi\u00f3 del rebote de uno previo que colapsaba por gravedad. \u00a1Es tanto lo que no sabemos!<\/p>\n<p style=\"text-align: justify;\">El saber nos dar\u00e1 soluciones para conseguir m\u00e1s energ\u00edas, viajar m\u00e1s r\u00e1pido y con menos riesgos, vivir mejor y m\u00e1s tiempo, superar barreras hoy impensables como las del l\u00edmite de Planck, la barrera de la luz (para poder viajar a las estrellas) y el saber tambi\u00e9n posibilitar\u00e1, alg\u00fan d\u00eda, que nuestras generaciones futuras puedan colonizar otros mundos en sistemas solares de estrellas lejanas, viajar a otras galaxias, viajar a otro tiempo y, finalmente, viajar para escapar de nuestro destino, a otros universos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"T\u00faneles a otros universos: el futuro de los viajes espaciales\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRGQ_NcAYWNw1_OLbd_tZG2vS_tUBwZMrpKJeVSMqCNupD2AeVBn1zP3K4bVjXBLcn6sVE&amp;usqp=CAU\" alt=\"En qu\u00e9 consiste la teor\u00eda del multiverso? | VIU\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, lo s\u00e9, algunos de los que esto puedan leer pensar\u00e1n que estoy fantaseando, pero la verdad es que no he hablado con m\u00e1s seriedad en mi vida, ya que, si no fuera como estoy diciendo, entonces, \u00bfpara qu\u00e9 tantas calamidades, desvelos y sufrimientos?<\/p>\n<p style=\"text-align: justify;\">Creo que la Humanidad tiene que cumplir su destino, primero en las estrellas lejanas, en otros mundos dentro y fuera de nuestra galaxia, y despu\u00e9s&#8230;, \u00bfQui\u00e9n sabe?<\/p>\n<p style=\"text-align: justify;\">El paso del tiempo lo cambia todo; los sistemas se transforman, viven y mueren para dar paso a otros nuevos sistemas. Estrellas que brillan durante miles de millones de a\u00f1os y con el paso del tiempo consumen su material-combustible nuclear y mueren explotando en <a href=\"#\" onclick=\"referencia('nova',event); return false;\">novas<\/a> o supernovas para, con su material complejo, contribuir a la formaci\u00f3n de nuevas estrellas y planetas e incluso formas de vida.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Entropia \u00bfQu\u00e9 es? Ejemplos Aprende Facil - Areaciencias\" \/><\/p>\n<p style=\"text-align: justify;\">Todo envejece, se deteriora por la acci\u00f3n de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>, del paso del tiempo. Sin embargo, \u00e9l no cambia, es invariante, contin\u00faa su camino mientras que, a su alrededor, las mutaciones son continuas y lo \u00fanico que permanece inalterable es:\u00a0<strong>el Tiempo.<\/strong><\/p>\n<p style=\"text-align: justify;\">Me encantar\u00eda tener sabidur\u00eda para poder exponer de manera m\u00e1s amplia y precisa lo que es el tiempo. Lo que aqu\u00ed dejo escrito (despu\u00e9s de documentarme), es corto y no me deja satisfecho. Cualquier persona mejor preparada lo habr\u00eda hecho mejor pero, de todas formas, la voluntad que he puesto en este trabajo compensa sus posibles deficiencias y el lector sabr\u00e1 disculpar las mismas.<\/p>\n<p style=\"text-align: justify;\">De todas las maneras posibles en los que me he detenido a pensar sobre lo que es y supone el tiempo, la que m\u00e1s me impresiona es aquella que me hacer ver claramente que no podemos impedir su transcurrir, que su paso nos llevar\u00e1 hacia la eternidad convertidos en polvo, dejando atr\u00e1s a los seres queridos que nos gustar\u00eda seguir protegiendo, sin llevarnos la certeza de lo que el destino les tiene reservado a sus vidas. Esa incertidumbre me causa una aguda impotencia, casi infinita que, en no pocas ocasiones, llego a sentir como un dolor f\u00edsico y real causado por un pensamiento profundo del significado y las implicaciones irreversibles que el paso del tiempo nos trae a todos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/_41E6CHiHpuk\/TUr5t603f9I\/AAAAAAAAA8U\/fY1Do-FVQuo\/s1600\/tiempo.jpg\" alt=\"\" width=\"320\" height=\"320\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Lo explicamos de muchas maneras pero, ninguna nos dice lo que realmente es.<\/p>\n<p style=\"text-align: justify;\">Individualmente hablando, el tiempo est\u00e1 bien mientras nos acompa\u00f1a en nuestro recorrido a lo largo de nuestras vidas; despu\u00e9s \u00e9l contin\u00faa su camino mientras nosotros desaparecemos. Colectivamente, el tiempo es muy importante. Cada uno de nosotros hacemos un trabajo y desarrollamos una actividad que se va sumando a la de los dem\u00e1s. Con el tiempo, el trabajo, ese conocimiento adquirido, contin\u00faa aumentando y ese tiempo &#8220;infinito&#8221; es el que necesitamos nosotros y los que vendr\u00e1n detr\u00e1s para resolver problemas muy graves que se presentar\u00e1n en el futuro y que, de poder o no poder resolverlos, depender\u00e1 que la humanidad perdure.<\/p>\n<p style=\"text-align: justify;\">El tiempo ser\u00e1 la mejor herramienta con la que podemos contar para resolver todos los problemas. As\u00ed lo dijo Hilbert:<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYVFRgWFhYZGRgaHBwaHBoZHBwaGhohHBwaGhwcHiEeIS4lIR4rHx4cJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMBgYGEAYGEDEdFh0xMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMf\/AABEIAQUAwQMBIgACEQEDEQH\/xAAcAAACAgMBAQAAAAAAAAAAAAACAwAEAQUGBwj\/xAA9EAABAwICBwYEBQIGAwEAAAABAAIRAyEEMQUGEkFRYXEigZGhsfATMsHRB0JSYuFy8RQjM0OCkhaishX\/xAAUAQEAAAAAAAAAAAAAAAAAAAAA\/8QAFBEBAAAAAAAAAAAAAAAAAAAAAP\/aAAwDAQACEQMRAD8A9dpuloPIeiW8rNP5R0HohcUAlA5ZJQuKAHoHFEUDnIFOIlG64QbSLbsgQTknMNksM2ja6tMw3EoFuSwrrKTf7o2MHBBRIQb1ecRwSnQeSCqsb1MS\/ZvC1x0uwEAmCg2eSJruSVRqh4BG9MmIQGFlrEG1ZGOKAwyFkN3IA9G0oMuWGN3rBciYgzCiLaUQPb8o6D0WCbrI+UdAhcUCnOhLc5MckuQC5xhJe66cUtwQL2LyrtDDyJOXqhw9OSFcPv7IBiMhZY99ETkKCD0WShlZlAtwlLIzTkL+qDW402hcrpXCGCV2VdshaPH0iCZyQc5oXSb6Lw107BO\/dP0XdtcHAOB3LgMey53d66\/V+rt0Qd4t4INg16KTwtKxsfwsgcEGd6NrkBCkIM7SaCghHTQH4eaingogsj5R0CF6y0WHQIXIEvM7kLj7KJwQOKCFqEImlJc+Cgu4fIlNJ8VWwzuyeqa50ICe5AXLntN624bDSHvl\/wChnad38O+Fwek\/xPqOJFGk1g3Oedo+At6oPWi8cUnEY+mwS57W9SB6rwDG624up82IeBwZ2O7srUVcS5xlxc48XEk+aD6Era0YVlnV6f8A3b91Wdrpg5j47P8AsF8\/l+dlg1Ag+gmay4Zw7NemeW21U8Tpmi9wYKjCXZAOF4zheDbSZTxDmkFpLS0yIMEHiCg9ir0TJlbbVWpBcyei8r0drpWZZ4D287O8d673VLTtKu8FnZdkWnMT9EHdhvv7KEWRFyhKBSySsrIF0EaExjEEo2H3uQNgKINo8lEDGmw6LDisjIdAo8IKz3XQFyY8SluHsIIwpbwjiyW42QPwz+yeq8y1812ftuw+Hfshsh7wbk\/padwG8rea86dfhsO4M+Z52Q79IIMnqvFdvMnv+uaCw95NyZO8\/dV6jkTHE5C3HcidRnifRBWd6oZ6+CvswZOQ8Feo6v4h\/wAtGo7oxx+iDRhvI+\/foslq7HCahYx9xRLf6iG+MmVcH4b4zPYYP+Y+yDgRTKzTETzy5Ltq34e40f7YPRzT9Vq8Tqriqfz4d5A4NJEdWoOeCvaLxbqVRj2mHNINjwOSlbCkOMsczk4IWUz77kH0VovGCrSZUGT2g+IVkrmdQK+3g6f7Zb4FdM4e+CDEXUcVCVPogIKT0QE5LIQM8PBRY2OYUQWWiw6D0QuRDd0QuCBNRLf13eKZUahIQLhA8Jzkt7TdBwH4nU5w4PB4PqvLKFKbwvYte8K6pRaxrS5z3hoAzOZTNWdQ6dJgfiGh7zfZ\/I3lG8oPPdA6q18Sewzs2lxs0d+\/uXoWifw8oMh1VxebHZHZb9yuzYwNAAEAbgICZCCjhNEUKdmUWN6NHqriMrBcgxCgWJWdpBiywVglYlBh9Jjvma09QCqtbQ+Hf81Gmf8Ag37K2XjjCF2IaN6BOD0fSpN2KbAxpvDbXVgsHFa3G6cw9K76zG9XD0zXPY78RcIyzXOef2NMeLoCDsnNPVLe5eZ4z8UCf9Oj3vd9B91pK+vuLcfnDRwa0fWUHspKwTZeRaK1txT6jGuqmC4A9ls55ZL1xwsOgQZ+JzCyk7QUQbfcOn0QuRDIIXNQA8ZIHBMhCQgVB4KPb3owN0XTWsi+9AilhQDtES7dy6c04hESgeQM+qCICVyGn9fsNhyWsJqvG5nyjq7LwlefaW18xdckNf8ACbwZn3uN\/CEHtVfGsYCXPa3+pwHqtRiNa8Iz5sRT7ng+i8Jr1XPkvc5x37RLj5qsW8kHulXXzAt\/32n+lrz6Ba6t+JmEHy7bujCPWF441jju95oxRdG5B6biPxSZ+Sg8\/wBRaPutXiPxLxDrMpMb\/U4uPlC4YsI4dyjWHNB0WL13xr7fFDB+xo+slabE6Urv+etUdPF5jyMKs5DH90CnOv8AVYL1Hi6g570BslNAKGk3et1obQ7672sY3hJ3INxqDoc1K7Xkdlh2vt5r1yo+3ktZoPRbMNTDG5nMq490oMweA8VEuefqog6IZdyBxsi4Jb380AvKWJNh48FivUY0S97WN\/c4N9StHpHXXBUgf83bP6WDanvy80HRsAGXSSsArzHSP4oE2o0I\/dUM+DW\/dcppPW7GVgQ+s4N\/SzsDyubcUHrmnNa8NhQdt+08f7bO07v3N715brJrlXxctn4dKf8ATaTcfvd+bpkuXc87ysZ++5At+\/39UDQOPFXcPhWkbT3hjb7iSeTRv6q1UZRa13+XUtEFzmMJnLswZ8UFCm0AXvKsMw73CRTyiZMIBSBu0kHMNIg9RuK6zVnAufRcXic4nOOBQcq5jhfsCOMpeGa97tljNp2cCSDz\/hO03S7ecNmOncrmjGOZAbU2Q6Guc0bTo4RPegYNXHtbNSrTY79Be3a8Cc1r62BLRnLeNo8VutK4VhbFN7Qw7O21wAcS380wTfPNaqoA11jLciMmujMkFBRewjgY9OKUWWyjmtmcIASWElv7hMcuaRXHpJ99yDUvabcU+jQjMXTH2uZgX7zwT8LTsDPUoNnqtoM4l+zkG5r1\/ReimYdgawCYueK4j8NWf5jzugBeivsgB7lWqvhOefVU6xlAyeiipbLlEHYuSnzuTZskuQeBac2xXqNe4lzXlpJuTfMytZV6z5rufxF0MWVjWaOxUieThYz1zXBvagmd0DjNkTX2yshJMTulABTsPT2rDyQMALgOK3urrG\/FLC1pLogukxGcAIE4XRbnkTkGgD3zV6vhGADba2W2B2oPSMyt\/W0FsgOYSHOu4yfRV8PomoD\/AKYdf5t6DUYfCmoS8gBre6AOS9A1dwAbh7iJbPiqGC1YLhtVDstJB2W5mLweq6tjIYYFgIFkHjemmD4j27jl1BsUjRtVrSGvGybAO3cr+81tNbMKGPJGZN\/uquiKzJDKgBa4WnjwQW63y7TXAju+ir4bBNeHOc9odAhrQ4znvyA4rcO0NRAljRfgqZpsYCJ8EFTEgNaQLxv+pWjq3n37C2uLeG2G9ad5M9eG5AuuxvmPNXMEAAQTulKoUw91wbZfytjo3RrqlQU2D5jHpPQIO+\/DrCbFJzz+Zx8AuqeRxVfA4VtFjGNsGiOqKubFANSrGaX8SUhzrJRdIQWoCip7XNZQdnuSXpm5A4IKOPw7KjSx7Q5p3FcNpL8P6T3Sx7mcswPFd9Vaqdd+aDzer+HzxZtQHqP5SH6h1R+cfRemsgyicfZQeVHU6sw7ZAcBcwjwGjnNqhzYiZJ4DKCF6duPsLX09GsD3GLO3cUDcPQbYH30Wwo0m2MZe8lRw7gCW7226DcrVV+ywmY6oKuI0iNtwALthhdstuf7rSs1uljzsPbBNngA8k12kGUmv2TLzdz\/AKBaOpXY9lUmbfm\/cSB5TKDjdN6WNR5dxOXkqeFc9725QDut3ZromaFoupFxtUDnSQTBgcDIzWkqNANgAZAMgCd4PEFB2+Ee0Mt37\/d1o8e65HNVMIIb84LuF93sJGJxB\/NE8j5oJjTI7slrROci9pHirFWpnzjvSGmLTczI4e\/og2DME+k5oeLPAe07iDdd5qVo\/ZDqxETZs8N5W00PhmPw1Hba10MbmAd3NbEiLIHVH+4Saj5so90b1XquhAjEVdyR8XwS8U66r7fPIILW2otf8X93kog9LJQOKm5C5BWqKvWHFPqOVd5QLY3wRPKLZt9kmqLIE1qu66F9YRmlOcluIO5BjD02te47R2n3k++CLStU\/DM5DPmkgi196biKQewtP9zCDzvSmmRGwQQZuRc8gOYR4ehia7BsUXhmzsgRnP5iSc10WrugaL3vqvbtFp2Wg3jifFdbUlrTsRlYZIPNsRq3i6kDZbTa0X7efE23nqtFj9APYTtvlxzgeC9WdTcSNp5vcDcRbPxXKa0s+HULgLEZ8Dz5IOJo6OfO1tSRuuCVdxmHkBwM5h03Ig2nh3J1PE3E5k\/VTSjgw7TXAh3eJiTPn4INW90CM+HTkk03janlHFYqv3iPoLeaRRfBnJB7noEtOGpxuY3LorDhxXker2slXB1jTeS6mSNppM7IO9vduXqraweA9p7JAI5g3QNe\/PuSqhgSUQEmZ5JFYmIzHkgpYt0nNUKlRMxNWJWrfUzlBY+Msqlbn5qIPXyEFSEcpbiEFatxVeQn13KuQIKCOvkq1U9yeXQq2JfbL+UFKo9YabFA+qhD96DIsFK1U7BjdbOLpbHTmq2BrCrXq0mf7bGuPEkk2QZ0TWFJp2hDnX7hvW2ZWLm2OYz6rnK7y1xfBIjZLRy3wm\/\/AK7RsbMkC+W4DLO6DaYlhJYZ+UOGfED7LT6wtFSnJ3C\/hv8AJV6unwyvs5h4EZ2IGUc\/stDi9JvLKrohrg6Bz5WytCDTVKTW\/m3TN4PGeCqYquTmSS7faI4k58UNapLNrN034nee63oqLvYlAwm1l0GrGgzWdtuEU2GST+Y2sPBZ1d1adWIfVllMXDcnP+wXonwmspwBstaLNFoCDynWxmziDaJb6LrNQtYg5ow1Q9ofIScx+nquJ1gxYq4h7h8oMDuz81TpvIggwReRmEHvbKm4BBXqWIXB6t65DZDMQbiAH7iOfNdYyu142mODgZuCCgp4t4vJtyWnfUuc\/dlsMYyZVB7LE52QI+KosSPcKIPbHhKe1NcsGyCnUYqpZ7lX6qqvYgQAqmJbIVx4CRWeGhBrKlKyqvdGeSmk9MMpMLnuAHn4LzfTWtL65LWdhngSg6vSmszKILWnaflAggHmmfhc8vxGJe75iGTxuXFeatBJvnNzmun1B0x\/h8WQ4wyoA08iMj4mO9B6zpLQu2S9licxuPMLg9LaFq03l7Q4OEkCLHivVqbg4SsVKQdYgEcCg+f8S94cNoFpa4G8mb87yqWk8a542Jhot4mTvyn68V7Tp3V6g4Bxbskn8oBnxy6rTDUvDuu2mB3knzQeS4bBveYY0x+o2aut0Lq81hDiPiP4n5R0C7ahqkxh5LcYbRLWjJBrMBo85nNaTX7SraFAsb87+y3l+p3cPVdfpbH0sNTL6jg1oHeeQG8rw3WPS7sVWdVNm5Mafyt+5zQacNiyAAqErEoHsCuYPHPokFjiOW4qiw23o5Qdxo7WZlUBlSGvync77LYuZIgXF7+i80I4Lb6J06+lAJ228D9EHafBCi03\/kzP0FRB7zsoXBNBWr0npuhQHbe0EbpugdXCpVKsTJ71x+mPxDYZbQYSf1OsPAXXDaT0\/ia07byAfytMNQelaV1ow9GZeC7g25PguI0vrrVqdmm0MG4m5XKtPFLd3lAGNxL3mXuLjuk28EljE34cmSjazcgBgjzR4Kzw79+ye8SPRYcL2zNhvuphGFzKrR8w2Xgb5ab+SD27UzSpezZeQQLA7x1XWi68Y1R0g9hIFtxC79ulyBY5Zwfog6LFUg5sHiChpMAFlzGldYXimTSguIgCCdk2uYB84WixWsuKY1rQ4F4DZ7NnEjK4G\/gg9FdHFc3rDrOzDtLWdt+QaMh1P06cVxOkdMYpwLzXLXQQAyzRxERcjifK4XJ6Q0q97QCO2fmzsZvHI\/xFggXp3SdTE1HPqOLjNgD2RHACy1bhKcwyY7kl7YQIezf\/AAiaxMDZCcwcECmMzULExzgUyECBS9ckbaXvgnhE05IMRzPiVFY+GOKiD2fXfWf\/AAzNhh7bhc\/pHLmvIMVin1Zc5xMneSSn6VxL6r3ueSSXcZCqMcNkEDJALKcdeCjj4gWhMBvHf5ckmqLdeCCvVcEtoO5E\/ijayL7+SAhlH2lC6B1n2EBqgT2TPRGLEeiAY3nh6FXtVqO3Ve39jue6VWj7re\/h1Q28S8cGesoOox2imfAZVaNl7mi7ZBJAGd4XO1sa5kZzkQD47s\/Pkuvx9Qf4djODT3Rbu8R1XE6XoFz2sZYkdvg1ozmwtN7xfcLFBawGkXvdMHYAguzBzsLHtcN98s42prB0EtAjK89bn7xzOSXgcKGMDQLN7ySeMic93\/q5BiarWBz3WAz4E7gDvO7OR+3JBS03igxh\/WbNFjHEkctxItIgBcdUudqZJuZVvH4p1R5cbTkJkNHAe7yq4JQKg9OHLeEzE1A45gLPL06JOIbdp42Pd\/EIBDm\/q\/lR77WlWCGgWA5TnwSgJ9M0C2SU1pRgR75rOxfvQZabwi2iI\/uo23HLxQgZbvJAW2ePqomQOCiC3WcST1KU0AAjgYCKr5JLX2jn9N\/JAYN96XUd\/CZu7+CAi5952QV3NT2GBdC8ZfRYrG\/v6IMTJkrBG\/hI9+axNz7y3rEzvKB0QD0ldN+FhnF1J\/QP\/r+VzE2PT6e\/Fbv8Oa5Zjv6mEHxBQdNpR5o1K7XTFN7g2eDu2L5CdriD6KvorCS34j\/nd2tw2BeBujqI\/qK3uvOELX0sQJ2TssfG4gyx2WVyD\/x6qjh7NBnnI6RP8z\/yOSBVSmGzuGXK\/d5QOjs1xWsGlBVdsNJ2Gm37iLFx7rDlwyW21n0rE0mG+TiLR+3dB42HTeuSdePr3oI1\/LcptX\/hYaevu6jQSEBzHuENRkhw4QR770WzFyeaE35AeaARcCU1jUE3RNhAQO5EQAhBuo\/j3IJGaFj7o2rDAJQM2DxURbA4HxUQMc\/mgpGSZ71mbeP8KUgZJOV0B1KiAiZPRZFNYc2yAGm6RUdwVksgcecb+CXsenuUC5m\/VZB9\/ZQogLTuQFNzv9wruq9bYxtN0xm3x\/la8b+CdhCW1mETM\/dB7\/iMK2vQcx92vaWnv3jmM15djse\/DB9N\/wDqsJY07nW7Lzvggg88pNwu90JplnwA95EMadrlAuvLdZ9KHE13VHWGTRazR8o67+9Bz2Ikyd5Mnqh+GnGoMgJ4bkp73HkgkAZ7+Kjn8OiBrE3YlAtrJufNEYHRE0WQuQC47wsMJWVmYQEHXKgzhYDTcog73\/dAWzOSXGW5M2u9Ds3H9kB7Z4qKW5KINh8IfTxQCjANznEKKIAc3M8Mkt4iL8FFEGapS4t3T5rCiA2UhdJ2Y9fooogNot4+krLPnYeYWFEG9x+k3imymDAfLj1BtbhvhUHaO7FOptfPMgiYgkZyoogqmlAmUqswKKIAIWAN3JRRALT9UsnPkoogJufVR4zWVEGSVhqiiDOSm4qKIMfE5KKKIP\/Z\" alt=\"David Hilbert - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 David Hilbert<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>&#8220;Por muy inabordables que parezcan estos problemas, y por muy desamparados que nos encontremos frente a ellos hoy, tenemos la \u00edntima convicci\u00f3n de que debe ser posible resolverlos mediante un n\u00famero finito de deducciones l\u00f3gicas. Y para ello, la mejor herramienta es el tiempo; \u00e9l nos dar\u00e1 todas las respuestas a preguntas que hoy no podemos ni sabemos contestar&#8221;.<\/em><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">En la tumba de David Hilbert (1862-1943), en el cementerio de Gotinga (Alemania), dice:<\/p>\n<blockquote>\n<p align=\"center\">&#8220;<em>Debemos saber<\/em>.\u00a0<em>Sabremos&#8221;<\/em>.<\/p>\n<p align=\"center\">\n<\/blockquote>\n<p style=\"text-align: justify;\" align=\"center\">\u00a0<img decoding=\"async\" loading=\"lazy\" title=\"Hilbert\" src=\"http:\/\/bp0.blogger.com\/_T7JQAgSZoaQ\/Ru1N1hn3ssI\/AAAAAAAAACE\/TpspEtb933w\/s400\/hilbert.gif\" alt=\"\" width=\"321\" height=\"190\" \/><\/p>\n<blockquote>\n<p align=\"center\">Hilbert nos hac\u00eda su planteamiento que era obtener la respuesta a tres importantes preguntas:<\/p>\n<\/blockquote>\n<ol style=\"text-align: justify;\">\n<li>\u00bfSon las matem\u00e1ticas completas, es decir cualquier proposici\u00f3n puede ser probada o rechazada?<\/li>\n<li>\u00bfSon las matem\u00e1ticas consistentes, es decir no es posible demostrar algo falso?<\/li>\n<li>\u00bfSon las matem\u00e1ticas determinantes, es decir cualquier proposici\u00f3n se puede demostrar como cierta o falsa tras una secuencia finita de pasos?\u201d<\/li>\n<\/ol>\n<p style=\"text-align: justify;\" align=\"center\">Al plantearlo, la idea previa de Hilbert era que la respuesta ser\u00eda afirmativa para estas tres cuestiones. No es para menos, teniendo en cuenta las palabras que orden\u00f3 grabar sobre su tumba en Gotinga:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\" align=\"center\">\u201c<em>Wir m\u00fcssen wissen. Wir werden wissen<\/em>\u201c, \u201dDebemos saber y sabremos\u2019,\u2019 que muestran su rechazo categ\u00f3rico al entonces vigente &#8220;Ignoramus et ignorabimus&#8221;<\/p>\n<p align=\"center\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La curiosidad nos ayuda a aprender - La Mente es Maravillosa\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La curiosidad nos hace saber<\/p>\n<p style=\"text-align: justify;\">Estoy totalmente de acuerdo con ello. El ser humano est\u00e1 dotado de un resorte interior, algo en su mente que llamamos curiosidad y que nos empuja (sin que en muchas ocasiones pensemos en el enorme esfuerzo y en el alto precio que pagamos) a buscar respuestas, a querer saber el por qu\u00e9 de las cosas, a saber por qu\u00e9 la naturaleza se comporta de una u otra manera y, sobre todo, siempre nos llam\u00f3 la atenci\u00f3n aquellos problemas que nos llevan a buscar nuestro origen en el origen mismo del universo y, como nuestra ambici\u00f3n de saber no tiene l\u00edmites, antes de saber de d\u00f3nde venimos, ya nos estamos preguntando hacia d\u00f3nde vamos. Nuestra osad\u00eda no tiene barreras y, desde luego, nuestro pensamiento tampoco las tiene, gracias a lo cual, estamos en un estadio de conocimiento que a principios del siglo XXI, se podr\u00eda calificar de bastante aceptable para dar el salto hacia objetivos m\u00e1s valiosos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.scielosp.org\/media\/assets\/rcsp\/v43n3\/1561-3127-rcsp-43-03-00470-gf4.jpg\" alt=\"SciELO - Sa\u00fade P\u00fablica - El planteamiento cient\u00edfico El planteamiento  cient\u00edfico\" \/><\/p>\n<p style=\"text-align: justify;\">Es mucho lo que hemos avanzado en los \u00faltimos ciento cincuenta a\u00f1os.\u00a0 El adelanto en todos los campos del saber es enorme. Las matem\u00e1ticas, la f\u00edsica, la astronom\u00eda, la qu\u00edmica, la biolog\u00eda gen\u00e9tica, y otras muchas disciplinas cient\u00edficas que, en el \u00faltimo siglo, han dado un cambio radical a nuestras vidas.<\/p>\n<p style=\"text-align: justify;\">Si no somos nosotros mismos los que, por una mezquina y desmedida ambici\u00f3n lo estropeamos, si sabemos ver donde est\u00e1 lo importante y damos de lado al brillo enga\u00f1oso de lo que los hombres persiguen sin darse cuenta de su terrible error, si eso es as\u00ed, podremos cumplir el destino que para nosotros est\u00e1 ah\u00ed, esperando que lleguemos a ese punto en el cual, podamos ver con claridad.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F04%2F27%2Fsi-%25c2%25a1tenemos-que-saber%2F&amp;title=S%C3%AD++%C2%A1Tenemos+que+saber%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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&#8220;Por extra\u00f1o que parezca, la\u00a0velocidad [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27895"}],"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=27895"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27895\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27895"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27895"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27895"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}