{"id":5310,"date":"2020-08-21T06:30:11","date_gmt":"2020-08-21T05:30:11","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=5310"},"modified":"2020-08-21T05:35:56","modified_gmt":"2020-08-21T04:35:56","slug":"%c2%a1siempre-queriendo-saber","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/08\/21\/%c2%a1siempre-queriendo-saber\/","title":{"rendered":"\u00a1Siempre queriendo saber!"},"content":{"rendered":"<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/juancarrion.files.wordpress.com\/2010\/05\/feynman.jpg\" alt=\"http:\/\/juancarrion.files.wordpress.com\/2010\/05\/feynman.jpg\" width=\"382\" height=\"254\" \/><\/p>\n<p style=\"text-align: center;\">Richard Feynman<\/p>\n<p style=\"text-align: center;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Siempre me ha intrigado que, cuando se trata de aplicar las leyes tal como las entendemos actualmente, una computadora necesite hacer un n\u00famero infinito de operaciones l\u00f3gicas para efectuar c\u00e1lculos relativos a lo que sucede en cualquier zona insignificante del tiempo. \u00bfC\u00f3mo puede suceder todo eso en un espacio diminuto? \u00bfPor qu\u00e9 se necesita una cantidad infinita de operaciones l\u00f3gicas para averiguar lo que va a pasar en un fragmento diminuto de espacio-tiempo? A menudo he formulado la hip\u00f3tesis de que en \u00faltima instancia la f\u00edsica no necesitar\u00e1 una expresi\u00f3n matem\u00e1tica, ya que al fin se descubrir\u00e1 la maquinaria y las leyes llegar\u00e1n a ser sencillas, como un juego de ajedrez con todas sus aparentes complejidades.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p><!--more--><\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" style=\"border-style: initial; border-color: initial; border-width: 0px;\" src=\"http:\/\/3.bp.blogspot.com\/_zw6Q_BbNV08\/Rnqj2-Mv8QI\/AAAAAAAAAAs\/wetkx8HzSy8\/s1600\/tierrayluna.jpg\" alt=\"[tierrayluna.jpg]\" width=\"620\" height=\"578\" border=\"0\" \/><\/p>\n<p align=\"justify\">\n<p align=\"justify\">El mundo que nos rodea es m\u00e1s complejo de lo que parece, pero al tener y comprender los significados de los conceptos f\u00edsicos, nos permite re-descubrir, inventar e interpretar el funcionamiento de las cosas. Precisamente por ser nuestro entorno como es, nos obliga a tener que tratar de comprenderlo. Nadie puede subsistir en un lugar que no comprende y, cuando se domina y sabemos c\u00f3mo adaptarnos al medio, la vida, adem\u00e1s de m\u00e1s sencilla, tambi\u00e9n ser\u00e1 m\u00e1s duradera.<\/p>\n<p align=\"justify\">\n<p align=\"justify\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT-D9SiZNx8vGQu31tOnVzo2lX37w2RnSHDvL2q3smT4T6zKxReejERkAqB6zUwpHldMzc_VxMs-QeKYf3b_GSJMB0LCgWTknLiDQ&amp;usqp=CAU&amp;ec=45690275\" alt=\"Personalidad: temperamento, car\u00e1cter y la interacci\u00f3n de todos los ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSoCfms9A7qEzh2PC_2XAnHqYnxnckXTFxF7RFEheTJo-vI7_Hrq3SJbDgIPhMwiewAbRCj2NA2N-BDuHaGI-amseP6q1P0j5_Sig&amp;usqp=CAU&amp;ec=45690275\" alt=\"El \u201cmundo\u201d que nos rodea : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSiV7mWMipM5hGgE5Iq3vah2YD-qodRUyhwj90-JEkNSPlx0-1XmRznEuDWY-wForO7ifAItTXH-ZG97XXCgTbl5VkYV7MY6wgkzA&amp;usqp=CAU&amp;ec=45690275\" alt=\"C\u00f3mo poder ver la realidad\u2026 \u201cdel mundo\u201d que nos rodea? : Blog de ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQwoRi6AZ6YylQSt0X-02uL-kp1wdUVkLus2FU_6XaBEMZslZu6L4PlDdBfHRtMrBDV1hBCXWLqN6__MQiDamuhC2l9qxsvepzcag&amp;usqp=CAU&amp;ec=45690275\" alt=\"Binaria Digitalizaci\u00f3n La Cabeza - Imagen gratis en Pixabay\" \/><\/p>\n<blockquote>\n<p align=\"justify\">\n<p align=\"justify\">Hemos llegado a saber que estamos hecho del material creado en las estrellas, tambi\u00e9n que pertenecemos a algo mucho mayor y que estamos sometidos a unas leyes universales que todo lo rigen, tratamos de mirar y no siempre podemos ver todo lo que hay, y, nuestro entorno, siempre cambiante, nos obliga a tener que adaptarnos a todos los cambios que la Naturaleza pueda traer (adem\u00e1s de los que nosotros mismos podamos provocar).<\/p>\n<\/blockquote>\n<p align=\"justify\">\n<p align=\"justify\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQTi4lBKxVFJ1ne9vpP9bax9mTU_PegO4rCTMWBBa6YWlnfTm6lzpMTxLcRQ1fsuz_SZjbyQoczwk7Ip51MaDvEfvr3GacQ-Pxd4w&amp;usqp=CAU&amp;ec=45690275\" alt=\"Datos curiosos que no conoc\u00edas sobre el mundo que nos rodea ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQt3nt8cvry6ZcnTW1FTqQV_Peqjf2vcPE4RGs3r6etQ9tvlE1ukgNDTQIr7vHqrYEMog_dC872BHL-6mGWXZtFVX6lt73jrkYiGg&amp;usqp=CAU&amp;ec=45690275\" alt=\"El mundo invisible: Alegr\u00edas y tristezas, unidas a la presencia de ...\" \/><\/p>\n<p align=\"justify\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT7ewjKaCif03G0Nd9LC8mxURhnkJDOUOGnBfa73DpGX3E1FPBccMvpaPhEuBj0dVDT4KLwdJbf5wFea0MSJ7c1Gzq1z_bNgROI_Q&amp;usqp=CAU&amp;ec=45690275\" alt=\"Del mundo Invisible y su relaci\u00f3n. | WiccaReencarnada\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRMBTGeqvrxVn0lZ3GSa47cK4HcKuQyArZz_sKZwSU3jRS-m3jik905slO5G9_N_ZaK863cI8Xgo_4HiOGNtQbYNlNDGqg3WQH7CA&amp;usqp=CAU&amp;ec=45690275\" alt=\"Un Mundo Invisible - Home | Facebook\" \/><\/p>\n<p align=\"justify\">\n<p style=\"text-align: justify;\">Claro que, el mundo que nos rodea parece ser un lugar complicado (siempre nos resultar\u00e1 complicado lo que no sabemos entender). Aunque hay algunas verdades sencillas que parecen eternas: El Sol que se pone y se levanta siempre por los mismos lugares, la noche y el d\u00eda que nos trae cuando se esconde y cuando aparece, y, nuestras vidas, que a pesar de las modernas tecnolog\u00edas, siguen estando todav\u00eda, con demasiada frecuencia, a merced de los complicados procesos naturales que producen cambios dr\u00e1sticos y repentinos que no podemos ni predecir.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" id=\"BLOGGER_PHOTO_ID_5051695237653215138\" class=\"aligncenter\" style=\"border-style: initial; border-color: initial; border-width: 0px;\" src=\"http:\/\/bp0.blogger.com\/_ZVz_hY9x5wA\/Rhs6DbnaN6I\/AAAAAAAAAFk\/tmUe5hN3sdw\/s320\/espectro.jpg\" alt=\"\" width=\"320\" height=\"207\" border=\"0\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Hemos llegado a conseguir que, a mediados del siglo XX,\u00a0 los avances de nuestro saber estuvieran situados en un nivel espectacular y le hubieran dado una respuesta consistente a todas las cosas sencillas. Conceptos tales como la teor\u00eda general de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> y la mec\u00e1nica cu\u00e1ntica explicaron el funcionamiento global del Universo a escalas muy grandes y muy peque\u00f1as respectivamente, mientras que el descubrimiento de la estructura del ADN&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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DLRMK7ccAmIstUNRoER8vYoiZnVmbiLVcoQ+UY6h1FgCg\/8Y\/Xn32SyrP8L5UvTMpNauTEOxkkIvhqF+2jrJc6LGh\/3wYpla1u52zpEw2e9NlB93+YQNdsVBrpmtLPgoVbLJuM8OFqc1K\/5BpyJYSu586\/dDbVpkkH+1IVqgUGFpa6XWSzLVCk2XrVAjKgDtFR8eQAHKWdzPU0fx6CJODYCjObCGNj3sXXmTYX+t1e2RO1BEGeYkCdbBaiCLFr6eXdgm0strDTfopPJ6gSX33ePPCikAs8wETwpW6nTIVqjfQCHaHYiAa5EgGgUo7K4t6ASTuZ+NgigK9eg\/Cdy1xuOAfHT5UK1XrBo\/hnqkRZ4K5B2DA0\/SY6Coiv4Yvgq9egZPnyJpXLl+\/MOeJPJwvwX8pVqIYgNpHLd06BpKWBxbRrGJaL1al5mdrpDoRvNsO3efn9SgtSSlC+H2vvrG4+TWVzcz2eb1n859e5fP16UT7qd8+2IghO5PAA3TcfzW9UpxxN7EuKqFDOdRFflZ6UEoQNNhIA49blzaeZw\/H05uqduUaxI9ez\/Lfd9YKcow7d7FBTTRA40en+8bmi3P1tej3P5Maf\/vH6+bFcp1aoPooAtMFXSpDjmmyK7K2vbj775FtvPfns05uXk0yvQJq1JCZHnuae7+7qnx4pyi+7nRk6QA1Ba93+3y4W5Yd7e+zyPxndyzu7d4r0L\/+xpPXJ9hxb5\/jOTeKTyvCVa5CtG8QJh5ygb37zLUrx+h0Xm8zW222cxowgqkITBF2f6WMAmitm1Ra+utTtbxwuyMbtwzxM\/b+k2Y2ru6v1rU8LsZFB\/PDWBD4fGxQfsHUykUVYRhCwgujOzvrl3feXRwzvRhAR27WJ77dxGo89c2w2FfcZ6vAenewFxEI6pta3TMCJQbdzeEL27m6MCaIzswmClpucRUCq8NkMnz+RyVqqQbfWL19ixv3W7qWsj+7QPsoEGtSdNcQzWSsQUzNRHMegnaaolGcEgLVOd+tYnUxmPxtVvvoEvksc3+YMPqxZE5m6ZQTBOzc2mXXfvHFrObXyy7ujUYw1s9+JmTE5ZQI844X9NUujLc62Cx+DLIW81i0vwRdU4SshCJi7NzZTYt\/fTf2Enff3nxJXEJUSNB6KgUkA\/f50lSl\/yfhjiKd6p+0tdQfl8+H88wr4VlN81X5eGUFoZ+fpJ9\/65lvPbq4P17mnuXuAnrSUatAYAh11Ae1jjgTVsiRJcIJ6QW2iExRKUOlsL28Q7bbAV0YQuXEja2DzFp+pxLH4SqaAsDIWR3ujJgGBdLqoWqptAmPW\/oOFthpEu1ivxkoCsnOe4Xvy2c3LzfjKCNJunGfWnargHYubLgMj8fubbOvRMmGj2HgTi\/crG+tQQ5UEtbVBvZrFhxG+ZzfvaHw2r5LqjMoygpzdy5eefpqNfS5\/EpiOL35\/E\/LvSmVlYpePZZ8DzWUfDHFJ6a81luutlG49lNKvNqy8zuIzHL8VQYZ\/a4darks7eW0IU3db0TJu6msnudw7OSG\/msqOtqmS6kBFJiiJVeYEdf6iVP59mfxVt36jPse3OcJnoGp8pY4igFqyu3yjMEGd00Y\/+thxJie\/ffJ4UTqTBNEZZ7qFAbSSZXRK0NFu58OXC\/Lhr3\/Nr\/8r5fv1Sfp\/1xTJ0ApfZSoCDuebwE\/Io489weTKyStPFORrnKBiZQ7dNuk90p8lH5kS9JMLRfnwy\/zyT08wui++fmWC\/l8JhHpQfHEsBKF6PchFwskz1fKX\/6FEKD+D3oSnAiAmroVKv0hqpI92Ov1XivLyd\/jlnzjfVIWK9F\/kmddm050BQXyVBKmudwAElRnRhbIiHwAsVC3En2ABHd2\/+I8l8pcl8r95kETjZAi6ntCEqZIgqJMDdX7GDQ+6pXEGla5OStBS5SgGHi2OZmaX6Wedo5jdBhLLPanWIDJnlH2DsEpApUaikiCjVcL3VpfFsjV73pCUrx1MS7UG+Qc7vcgky8wtCXaqJACc7bF8OaF8Qp6tJhCwyPEJtFcT\/gJNvc43m5c8nrJZGmRQTdBCTzghTO10K+MVp8JbTLMO3+hdE3HSIyGEpP\/S37L\/YeJ8jcvP5txHzIozlH3F1QSdyHKaBfKitzL9LDGfqi+Cz\/9Ziq+uGjBQZMkAMlANwELUgEx\/KpLKQ\/hkfJwOpPSvIEFwUqQsk6wsnLAaPsySUrvl33lBFvrVQdOjOGkFUHySrHB8MgAKwwczfOhiim\/ksZYQFMVyGCbETQI0JMgN0DYiVpQFOVKCTm4fFyUIfPcal3foHya\/71eHfdcs2vM+xuoG\/KcpOTEpWeGH8kCzEUFxKMdRYtlJgCk+38PbuoWTOIAZQRxfDUFqGIHQkBI3tmESWbaHksQmoWMrKUGn6MTqlDBBbzJ59\/fX3mHX34+C7ktckJoOZGSh9d1f5dOJK+klnXn84Q\/pROTDUWGM0kYygmAUSrEJEpviozy5Hk4iG0W+pmQE3aN+fx1BdjIksWFGrmsoib6teSjE2yTCZtbFLm5fuSeqQUdee5XLO9fepD\/fHWdWtNubB2tZ5mXnVxfp1OJiOrm7ePGfv8zl5Q\/T6yiVtXSekROkJYkW60ZkO4ZM8VGCYrKNEpR3MYpv+1QdQRFQAy9JTNqQHcuO5eixHOAgSVBK0MmLp64cF9Wgb3yFy3e\/S3+8m+e1lPu5dSbYzLNXOr9LJ3dX+OTun1+5QCccF778Mr1cuHCoU6dA41QECGMnSXTC8fmajwI51mP6P5ygDF8NQQr7y9RNUeSCZL8xI\/2EuJE+kjkF4FFlYZysXMpFbXTH2ij96XePUfmv9A+V\/\/PVsXzQr1egcZx0LT5mpJ8oN9KSWBzxX6XSduNnlOdb+Q3XDuLqOP9yK5tfpMRnouiDprwf2ArfaJT98xwbAaSVUWpdVbR9fYTZiaM5Q\/2l2UUjFntX23\/nx1ddeUGHhmEeTFwZMLb6DR2sMYhzLSOITTqmtz7GaejNK0Gj9wjiqybItZHuNKdNi9zLQndULaE6krnBT4Znc4amfWoAx\/SLB0oDWxPCV02QpiOEvP0TBNRxXiabZ1e9rqkKnnl0xFCnvzUucFVIHq60b2XtWTpGuHlCXr2iCCUDGfmcZv4QxWLyMy\/dVfXCxiJvJ0YEHRr0B1k3A9Jakf7mhbKRCOKrC8FTURYmSx\/NuRvPrPNEDYbq0mbNNcwWxgyxyT2vH6QvFQoYtKwLRvFl44Vast2USX0QpxukD4ygvHZMkxTvvwmAwFy9yBBXomKRkKZkn7IG3SxmQa3G13B8VpwGEqt4LmM0cf9NNTxESnQVGWK2emtM\/xz8SCN8sBpfQ5y0Gbhc\/DnqQTPr3Jngp7YREYKUCYY6Rfrn4ofi8xvwNWgQiK5w+anT+pw2oA8m+WmoktO0okq\/Z12z14oMDfbJjwi+Bg3S8i3Re21dxoJzmzkoNjFbu+Cj1mgv12wMp3TokGD3rWyW43usDl9FFbzsYrx3\/BSbFT526mLLfdZJ88nrUAGDuPNwBFh4iavpMKsbPctQ68qfOT51jC9sRZChcgcBOCfT99MWrrTaBeKbO2P9zyYAPH\/AMlsVswKSadmkkLtS9BgPjcq\/tLg3KmaKTxHAVx5pH2gsHg7o907RBj7zmc\/QBo4nLfYRwbR5Hul\/mocyymearCEg5Zf8WQAR7VjqpNaBwqyDz+87LUtaSiAmBsf3OuOnHl85QVYgKdAg0cmUH97AFXFXaJqftQn9pxwh29aZyTaIQkzbdU0MoIYwtFkskguw6xsplRpSZ9Vtyg7R2WvLCEqgBZDhCyfwuaWNlBOkEzf+m5+evPLt4yOGT74uHB09yU\/Z9J15HrYNAYqVACd0TuQBmMAoJvSCXMdjWoPsiqQwbt6mGGo3hFB8fiCIr5wg78rJ46dOnTr+3s\/yLnb8irCVLtqf6vpllCM6TxuGQ5wEPnIUmMj2EFDKZBg6YQDpXKncVGVFCCd72aDVGFaC77EqfKUEKfFJZnwore9dzKz8yXstq26PzE\/N+wAKZA8nCOEYo8SIPJdpkO14uCZPNG9+HwwV8T3WgK+coL\/JrPupb3MzRkfB131RftAkP3XDL2A2SHd9X\/d9YmEEXQhMz5VIdY9hEbJZ64MJhpZajCFl+KoWPsq72HsnM827OKRcUzn5nmidUqNQQZHVmJx4EqYeCJBgllKTLymnP9lwBRWlMMSN3ph54RPNTzDUplYpbIGvNEbR+HbewKnX773O5J7o0iJcGgOYNs+ABKEeQ+yjKKKqEwISxg4dbKPYwa4cmE4YGm4Qm1Hg8d\/NxIyT0I9CB8fZeX7F5ql6TjAkXm67iG+7AV8pQfrrI4YTk5+9h0sO7Sv97MIANjN8Ac8hZgSxE+u6q8Shrrl6RAmKYWjFJLICBXsxnZBEIGa\/m3Zsy7GJYmT49I1gsnle2K3oVQufvFaGj1TiKyUI\/TTzwI8n2UkxniZko8fFpMvK3gFEAjuUsBMaVmQmnmMFvmeFdBgjhBJiezIKEAlJEtiYEZT4kUIJCgnSScBsYLGKLveegTH2qgfdrqChLuAbmjm+NnMxYMavp6PXe9nbIBGrSV6wECXDO3A8jzhBiEnohY6tR64lJUDRY0Uhjkx7nxeh2I9xxH+Pbc+MdUpQ4vmu59mAHzI21X2BWlipFj1abBafZDmtJqtU7YN7J08dvzdaaGWhKwKfPO4B5QeN6fQLQ\/SfqavUVTYMVaIuP6T\/VAPQn4h+C4g\/ggZ7FqiqAaFpGkBn9z8qR16saQ+3CmZItBbjDD61El9VnLRi+O\/9t7Z1uFBhd7DUPcwO7qusLCFJJZHAIDvPr9DBJszb1riT9YWdNcDwicy\/q7d9FILbLrEMuvX87EuA0a3YHdxq3ckkjm+f5XFAq1NWpeI3fHR0uEyLtzf14fGJCFPDIygw1G9R31EMXw1BRGtHUH6kBgXwxfXdXV5D61\/EWxA6PivjJ6M\/C+w7dmxrpELiR5YD6rvviyDJFPR98g9cGFUN\/eLyjZ3dc+yk2H85uPPFtkb0\/2h9t1jD7Pm9u7cHbe00G8uE8NV1MbfVMkumQOw4VHZU7M46S9H+5kERlCsQa355fXfnBqOf1zDbWLy7uLg4aK1CFJ\/IIsmB1TAbH521kp75tXywBG3l5065LFP+3M64htnVvcXFwxutVYji2x9BNb5B6eeNTv\/i2+Ptty\/q44PM0dFZm5cuXTp\/fZkdlPx3T3H55FP642brgUwMX5EgKCCVDRn9shG4hdQTtJYHWGer\/xNPptO03Beq1Iu58BUI8omAuN9NZbr31cZwC0l91xh0y9YHigKX6mf1qiuE73tcDtVF2rNQe6jwyHMWiW7K9DWjeEf06ptvvkr\/TH9NaQ9rVQpzSmqDOPW8InXda7q1ZjoP4lRVleUSQAqSwlcgyyVg1XxVXlAcvXLh5S+\/fOE7L+V3U0aQQ5QhTpxERtuSMQzoDFLT8ufwq++88+r2LEFqd38drCnKNcvBqBs26ItYH+tU9LGMIBhvx54tJ1ZoJP627CXEDTyZLSFw\/OjClz\/c\/rCBIB8rCY5RJMee5RPZoARZDQSlaUiD3pqS1+ECk8ep75Ogra5IltOgbhwbpSIMZSvxtkG8bdpDlITE9YY4JqHPI+XRdy5c+PWFJoKITN+CE2k7iFxNdnCzBqVfca\/36ZlM7v6QX\/7hYIZ5I+2\/PfVYreB+zTg2JkjRHGMomYnsu9seJShAw9jydCnVIAGCjCSxkS+HviZTPUo8MyDDBOcEvfrxb67NErTVzU7RTeV2epLx4s0DISg\/CfujMf3PsUtaouv87p\/y8ly\/5AR1yknOCUoUS5MTYMSyixI9xrankpgi9HOC\/tBEUJ2gNPlihqABT6V9alwj6vbGwZ3Uy4ZI5oFuZPSf2UuvG8ydZn71znIq5\/vVix5ix0YgltvwyitlBEm2wLkjmv3XqUwFS6odVg\/iF4efyuW55\/jlgAha6aZnGGdy9e6ZxfFRxrlfzeS33AiVTrJVMXwrqewj0r705BpqJFiaVqFY4kEaadaB2QnSI\/kkpf\/0JS7L5zcvZcJUqMpKH3CkfYpbdNA2u21ilMs\/q\/opsNSdHMIyADn\/oyeOgKUOJUjYWRXAV386VM0W5+QrdVaufs5TrARk0HgoRH4jC31xgoTw1WqQVVLOp\/yjTGaCGstBzC0DoVR4JkZ3IE6QCL5aDdLFcu8lvt+z1FztYG5hBIkXFqggaGaWC0SKS9RqkCEcdgfpMDz3NLVRWNk2wSQD5hGUG2mW3gPwxABnCChAvQaJxwQNmuqD7keYWgjqJ\/MpKwiyNTR5UgTF19zgQRG01e0e\/E7PqPUWRaLprLncDwKWjgyr6EPunyAzVkTXLxf6wpt27YW1LqyfbI++9AmVOtMTy+zAFEiwqDsVwQx+4\/H4J1VtWp5kpdL3V7+0oXXxpeat\/lLlkqJhuNYo3h9I2qH0IHUVtt56lthh0b958913bmkAwIA0nmJC7eiDI4iqhThBK3WBQgDofl7QHB\/64O23j7LTngNiVy7gV9Yws5Jrb7zxxrvvfBxhyQ5YxGn9fS30HyBBFLXoJiZ9ae2tAoAcaqqBvvX2Cy+88IOf\/GTFAHbg2i1TEfTonTfeeJEJpSjWdRM2+bEqFgMwlwCjBUGVPSx\/BcAuXHn7A8rPC59jFNmGXr2JWEGQd43x85XXvvLii2+8e80S2cR5YCaaNy5ecU7gBBBKEePnc0xeeOHtt8sOoMilgiDn2rsvvvgaE8rQtQPJfd6ftNnCFHgJfvsHKT+cobrxt4ag1177xje+QRlqQ5BqQADpyCMjabwAAANrSURBVMeSRR6gTYIGy1CgSsV6vtp+I4URRLn51re+9eclCOhJECG8rSsxAnj7wVSJY58Th3GIpMRRWCpl0r4iZpGgz+2boBfFCUKRTAJM7zhGiucED4ygECkkgVGiY09BcdQ6l+6gCHqN8vOVNhqEEjtE2AlIgECiJgdQqbL8c0IMYGKGVkgJcnD7+hAZQZ\/71r5sEDfSbBi7JtpXKEE40rFjJDFCw2D4oPoY1SBA6Y9g7HkgittXnZ0w0l+di6DUDaL0vPjGGx8HgvmOtIspvoM92d3WPRvYB1Aut\/xzQmwEnpSo+tBBCTS22\/YxgLgblA5iH1BHqO0wL0H7FveEKD3XEuJHQp4Qy4ajrjzSAPR0xwSG92CKnUrAjz0NQkcFloXprVWenlbdAjrKHGkmb2+Zdfiq5mIU3cdvsrnGb3zIsrioUalwMLJdgOyHNP4N5AdeTm4TtJcscBiMT88c7T3kP6T0WYl7QUBqDk8CgHzvg69+8NW3D7EDNVCeCzIr1ZNVoIfvvPlxYKSfqrnELndsfFtHrg1tV3UhJpJluIRAxI5F9DEwfAX5GNv+PgoRAZYpgk2IoS7pumQiUzWQCehDHRqmZAKks9MC6EP6v1AHKjYM1FyEH6juDz74niU14Ktb7gCEjtYZMECRl5McuBbxfBubbmzbvuT4huJA4hqOQ1WPBLoHTNsB+6izA1zisfaQRxxCP8hzNM1xCIXEku+gYxPTU2xiOD426S1DD2HbIQIZtsAcV0AHkJSv4Dcs2o\/fA5BVblEChx1Y7WDddh3XVR3HZARZquNRbzfwbE4Q3A9BtqppHvZlOjqqZgBiD1uB5xq67weaIzmeoniy5uuOowDgBcSWkW0rAh84iQ+XOwu1BCG3kAlc1a2JTngXs1ViENNHLJLLJz5mXUyygIV8+o22C5idug3b9bFDP8O2sa26kqtpxHOQ4yDN0jTfIj7yLNdGvu0i1aFKpWHN8wU2rOiA0oyvfslVZFtjZC6L5npkRMf2dH7hkzsVqAACVWLZvpBOwVgSIvtD1VSF0KB\/IHvA\/4s+X18nJMdnNuOrJ0g9qONn\/00KVYBmfPVdzC9Ptv\/\/RABymk15vZEW3Xr+f1OALnCiekP9oIfykKAGeUhQgzwkqEEeEtQgDwlqkIcENchDghpE\/r93ph82ENYIJQAAAABJRU5ErkJggg==\" alt=\"Necesito conocimientos sobre el ADN Vs ARN - Comparaci\u00f3n ...\" \/><img decoding=\"async\" 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\" alt=\"\u00c1cido desoxirribonucleico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">y el modo en que este se copia de una generaci\u00f3n a otra hizo que la propia vida, as\u00ed como la evoluci\u00f3n parecieran sencillas a nivel molecular. Sin embargo, persisti\u00f3 la complejidad del mundo a nivel humano -al nivel de la vida-. La cuesti\u00f3n m\u00e1s interesante de todas, la que plantea que la vida puede haber surgido a partir de la materia &#8220;inerte&#8221; ha seguido sin tener una respuesta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/1.bp.blogspot.com\/_h7wQ7HPptZM\/TBVJr9-SaDI\/AAAAAAAAAI8\/By2AZunwryI\/s1600\/magia.bmp\" alt=\"http:\/\/1.bp.blogspot.com\/_h7wQ7HPptZM\/TBVJr9-SaDI\/AAAAAAAAAI8\/By2AZunwryI\/s1600\/magia.bmp\" width=\"280\" height=\"383\" \/><\/p>\n<p style=\"text-align: center;\">\u00bfD\u00f3nde empieza y termina la realidad?<\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">No debemos extra\u00f1arnos que sea precisamente a escala humana donde se den las caracter\u00edsticas m\u00e1s complejas del Universo, las que se resisten m\u00e1s a rendirse ante los m\u00e9todos tradicionales de la investigaci\u00f3n cient\u00edfica. Realmente, es posible que seamos lo m\u00e1s complejo que hay en el Universo (salvo posibles y similares formas de vida que, de cuya existencia no tenemos una certeza y s\u00ed una sospecha). La raz\u00f3n es que a escala m\u00e1s reducida, entidades tales como los \u00e1tomos se comportan individualmente de un modo relativamente sencillo en sus interacciones mutuas, y que las cosas complicadas e interesantes surgen, cuando se unen muchos \u00e1tomos de maneras complicadas e interesantes, para formar organismos tales como los seres humanos u otros seres vivos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/3.bp.blogspot.com\/_h7wQ7HPptZM\/TBT-CFCwmjI\/AAAAAAAAAI0\/xbNNmPDTnMk\/s1600\/26545_NpAdvSinglePhoto%5B1%5D.jpg\" alt=\"http:\/\/3.bp.blogspot.com\/_h7wQ7HPptZM\/TBT-CFCwmjI\/AAAAAAAAAI0\/xbNNmPDTnMk\/s1600\/26545_NpAdvSinglePhoto%5B1%5D.jpg\" width=\"504\" height=\"275\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nosotros, como ocurre en las Galaxias que se sirven de las explosiones supernovas para renovarse y producir, a partir del material que riega el espacio circundante a la explosi\u00f3n, nuevas estrellas y mundos, de la misma manera, a trav\u00e9s de la explosi\u00f3n del Amor, tambi\u00e9n podemos reproducirnos para impedir que, la Entrop\u00eda, se salga con la suya (al menos le presentamos alguna batalla).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/laformuladelapiz.files.wordpress.com\/2010\/06\/atomo.jpg\" alt=\"http:\/\/laformuladelapiz.files.wordpress.com\/2010\/06\/atomo.jpg\" width=\"340\" height=\"303\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Un \u00e1tomo, o incluso una mol\u00e9cula tan simple como la del agua, es algo m\u00e1s sencillo que el ser humano, porque tiene poca estructura interna; una estrella, o el interior de un planeta, es tambi\u00e9n algo m\u00e1s sencillo que un ser humano porque la gravedad aplasta cualquier estructura hasta aniquilarla cuando se pierde el equilibrio de las fuerzas que intervienen en la estabilidad. Esta es la raz\u00f3n por la que la Ciencia puede decir m\u00e1s sobre el comportamiento de los \u00e1tomos y el funcionamiento interno de las estrellas y los mundos que, del propio comportamiento de las personas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"https:\/\/eresmama.com\/wp-content\/uploads\/2016\/04\/image-e1512121439924.png\" alt=\"C\u00f3mo impulsar el pensamiento divergente en ni\u00f1os - Eres Mam\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 A veces me asombra esa &#8220;sustancia&#8221; que llevamos dentro que nos empuja a querer saber<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Al menos de momento, no resulta posible saber el por qu\u00e9 nuestros pensamientos eligen los caminos que nos conducen a maneras de comportamiento que no siempre sabemos explicar. S\u00ed, pocas dudas nos pueden caber ya, somos sistemas complejos (muy, muy complejos dir\u00eda yo) que, habiendo brotado a la existencia a partir de los mecanismos y ritmos que imponen las fuerzas y constantes del Universo, podemos ser la muestra &#8220;perfecta&#8221; de una evoluci\u00f3n bioqu\u00edmica que se ha dado en la materia &#8220;inerte&#8221; bajo una serie de condiciones que, por otra parte, hacen imparable el surgir de la vida y de su evoluci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/nomadasyrebeldes.files.wordpress.com\/2010\/04\/ciberespacio.jpg\" alt=\"La literatura es un anticipo del ciberespacio | N\u00f3madas y Rebeldes\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se habla (muchas veces lo hemos podido escuchar)\u00a0 del Orden que surge del Caos. Antes de la revoluci\u00f3n cinet\u00edfica del siglo XVII, el mundo parec\u00eda estar regido por el caos (entendiendo la palabra al margen del mundo cient\u00edfico de hoy). En absoluto se suger\u00eda que hubieran leyes sencillas y ordenadas que pudieran sustentar la confusi\u00f3n reinante en el mundo.<\/p>\n<p style=\"text-align: justify;\">Mucho antes de todo aquello, las Civilizaciones hablaban de un dios o de dioses para poder explicar lo que no entendian. All\u00ed donde se percib\u00eda el orden del Universo, este orden se atribu\u00eda a una respuesta que daban los objetos f\u00edsicos a una necesidad de que se preservara la armon\u00eda y el orden siempre que fuera posible y, se supon\u00eda que las \u00f3rbitas de los planetas y la del Sol alrededor de la Tierra, estaba en el centro de todo, que era el centro de simetr\u00eda del universo, y por tanto, el lugar m\u00e1s deseable en el que cualquiera se podr\u00eda encontrar.<\/p>\n<p style=\"text-align: justify;\">\n<p align=\"center\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/museovirtual.csic.es\/salas\/universo\/img\/modelo.jpg\" alt=\"Modelo de universo de arist\u00f3teles\" width=\"450\" height=\"252\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">Los planetas describ\u00edan peque\u00f1os c\u00edrculos (epiciclos) cuyo centro se desplazaba sobre un c\u00edrculo mayor (deferente) alrededor de la Tierra. Ptolomeo emple\u00f3 m\u00e1s de ochenta c\u00edrculos, entre deferentes y epiciclos, para describir el movimiento de los astros alrededor de la Tierra. Esta se supon\u00eda inm\u00f3vil y situada en el centro del universo (modelo geoc\u00e9ntrico). La raz\u00f3n fundamental para admitir la inmovilidad de la Tierra era la ausencia de movimiento de las estrellas fijas, que supon\u00edan habr\u00eda sido advertido por la modificaci\u00f3n del \u00e1ngulo con que estas se observaban desde la Tierra. No sab\u00edan que las estrellas estaban mucho m\u00e1s lejos de lo que ellos cre\u00edan.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" 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\" alt=\"Modelo geoc\u00e9ntrico, anterior a 1543 | Sistema solar, Astr\u00f3nomos ...\" \/><img decoding=\"async\" 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\" alt=\"En qu\u00e9 consiste la Teor\u00eda Geoc\u00e9ntrica? - VIX\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\">Esta visi\u00f3n geoc\u00e9ntrica del mundo se mantuvo casi dos mil a\u00f1os, hasta que Cop\u00e9rnico la modific\u00f3 con su modelo helioc\u00e9ntrico. El heliocentrismo tuvo ya precursores, como Her\u00e1clides (388-315 a. C.), disc\u00edpulo de Plat\u00f3n, que sugiri\u00f3 la rotaci\u00f3n de Mercurio y Venus en torno al Sol (para explicar por qu\u00e9 estos planetas siempre se ve\u00edan cerca del Sol) y Aristarco, que sugiri\u00f3 que las posiciones de los astros se explicar\u00edan m\u00e1s f\u00e1cilmente si algunos planetas giraran alrededor del Sol. Le extra\u00f1aba, adem\u00e1s, que el Sol, que era mucho mayor que la Tierra, girara alrededor de ella.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">El fil\u00f3sofo Aristarco de Samos (un adelantado a su tiempo), sugiri\u00f3 que era la Tierra la que giraba alrededor del Sol. Nadie le prest\u00f3 atenci\u00f3n a su predicci\u00f3n intuitiva y, muchos a\u00f1os despu\u00e9s, lleg\u00f3 Cop\u00e9rnico a llevarse los honores.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: center;\" align=\"center\"><img decoding=\"async\" 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\" alt=\"Archivo:Galileo.arp.300pix.jpg - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: center;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">Es justo reconocerle a Galileo el m\u00e9rito de haber sido el primero en apuntar al cielo con un Telescopio y, m\u00e1s a\u00fan, el primero en imponer el m\u00e9todo cient\u00edfico que a\u00fan hoy perdura: El experimento y la investigaci\u00f3n. Fue una combinaci\u00f3n del descubrimiento de las \u00f3rbitas el\u00edpticas por parte de Kepler, y de las teor\u00edas de Galileo sobre la aceleraci\u00f3n y el m\u00e9todo cient\u00edfico, lo que prepar\u00f3 el camino para el mayor descubrimiento cient\u00edfico del siglo XVII, y quiz\u00e1 de todos los siglos: la ley de la Gravitaci\u00f3n Universal de Isaacc <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRM--WR8Mv3ZzVvruZnmKv3vlCGY43EtliV-0O8YJ0x1tbzlTjzsge_v2wh4p8ukdLCArlABP6rIKywIcF4zgqt6qrANPdJw65AbQ&amp;usqp=CAU&amp;ec=45690275\" alt=\"Ley de la gravedad de Isaac Newton - Gravedad\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Ba\u00fal de la Astronom\u00eda: EL SISTEMA SOLAR: UBICACI\u00d3N, MOVIMIENTOS ...\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">Independientemente de cuales fueran las t\u00e9cnicas matem\u00e1ticas que utilizara <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> de manera privada en la d\u00e9cada de 1680, en Los Principia demostr\u00f3, utilizando procedimientos que sus contempor\u00e1neos conoc\u00edan, que para que los planetas describieran \u00f3rbitas el\u00edpticas alrededor del Sol (y, por consiguiente, para que las observaciones concordaran con la teor\u00eda), la Gravedad deb\u00eda cumplir una Ley en la que apareciera la proporcionalidad inversa del cuadrado de la distancia. Concretamente, la fuerza de atracci\u00f3n entre dos masas situadas a una cierta distancia.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: center;\" align=\"center\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/1.bp.blogspot.com\/_9qZScR42z3g\/TNIS0bfD_gI\/AAAAAAAAL74\/cuZ7Dw1b5QY\/s1600\/Amanecer.jpg\" alt=\"http:\/\/1.bp.blogspot.com\/_9qZScR42z3g\/TNIS0bfD_gI\/AAAAAAAAL74\/cuZ7Dw1b5QY\/s1600\/Amanecer.jpg\" width=\"630\" height=\"504\" \/><\/p>\n<p style=\"text-align: center;\" align=\"center\">\n<p style=\"text-align: center;\" align=\"center\">Todos los cuerpos en el espacio est\u00e1n unidos por los hilos invisibles de la Gravedad<\/p>\n<p style=\"text-align: center;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" 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\" alt=\"Biografia Laplace Pierre Simon Teorias Cientificas e Historia ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSxly617UYk9EU-WY-BQP0hfAlHZRNQk-xCsvOAlTHc6f35TloG9YVi7MWB0y_6Mh-El5R2nvPkTo7Uk71dJBE39WhJQI-0cmgiNQ&amp;usqp=CAU&amp;ec=45690275\" alt=\"PIERRE-SIMON LAPLACE Una vida... - Personajes Que Moldearon Al ...\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">Todos (seguramente) habr\u00e9is o\u00eddo hablar del problema de los tres cuerpos al que no se sab\u00eda dar una soluci\u00f3n. Y, as\u00ed continu\u00f3, sin tener una soluci\u00f3n hasta finales del siglo XVIII, cuando el matem\u00e1tico franc\u00e9s Pierre Laplace (1749-1827) aparentemente puso orden en el Sistema Solar. Calcul\u00f3 mediante laboriosos procedimientos de correcciones sucesivas y paso a paso, las \u00f3rbitas de J\u00fapiter y Saturno, que son los planetas m\u00e1s grandes del Sistema Solar y ejercen la m\u00e1xima influencia gravitatoria el uno sobre el otro, y cada uno de ellos sobre los planetas menores, desp\u00faes de la que ejerce el Sol.<\/p>\n<p>&nbsp;<\/p>\n<h3>La familia de la Tierra: planetas del Sistema Solar<\/h3>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" 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1NBU0w0pCi4FaV8NvpKenWGZLszoVJWczLm7w3MxNakk4GprXpWK9BJFkqIGbu8yZre8YMzLU0JpoaUqOBA5wUISqDebKq2tmY44UrXkMB\/lDZnIHq\/uD+0PSnS2pF6r4breIrX2VhMlQ9SerB1r9dY0X2VVWuApddmXxU8uUZcsBiKXXf0\/wDNfhHpmzlxUlU+6ab961qsADQKaYk0IA4nCFZIco1dAL+7ZZ\/aqx9odZedpcte8aVmW6proDWgIB6+UZtporrdljrWnAm38uWg\/Xh+sJPSpoSy+G7K1PKp+cNjHjFKxWRbLZNuZizOzTXZs0yc10xuGJOJiw2Mu5ezN3cl5sy7+WqgY4\/DqSBxjOq9RT83DjTj7PqsO7MmFaflaCcVQhpLssn2oG07vpZt3nhyxiKbWBdpb+EXYA8TiBzpy6RXz1AtIr4vw4a4mBd\/g2Jubw+GmB58wMKcB7LULK4plgdtrgN27eg38R9YxVp4MwW7K1qm6XjqRrSlDUY64YQ0k45qhXNxua2or0ph7sIFwETx7J7TLuZTizNb3l2Va1PEnEUpiaYcqQttCFnYhVVu8d7ZK5VxrQYkUFDTpxMXczZToM1zXbuavnqRprzMCnbISFFD6XxoTj5DlpCVkQxCyTLwz3WsuWYrb3Q4U1PTjCU7bFrQZ2ixnbAM4Bu3luXxL5EDDQ9PkhObu8FS1vVXe9pqfjC6jdobF3oA0tzvZfxU+A4RGoXT+reaDLs7trlX+769sFTYhRcv4vqsMVDOhFpjHBRHRsZO8bv\/ABizEqmH1\/mIlRBqxbkhZJAHrf2wUCmESJgbtFpAtt9nS0DYx4pXGt0eK84JRICUEmsO7M4GPihRn5QbZUuxbcu\/q8opqy7LTZ1L2nf7xu7VfM0pCO1bMUK4hrluytdbrgeRw0hw0zhd3eW70ccD10hN3Bbjb6P1p+kXDRUZ2xWZAXYUWlbs3eXMLdcKU0w58YNMEL0hjGS2EMuhoQVbxKy2t8YMqVHDKsRlyWBlF1KrNXvFZsveLUioNNKgivMGDbRiXbwszeEW48KAAe4AdBA2HCIvP2dqqtDfdbbutXQDHSBoMPW\/t48KeUGnuWLEkuzZmZmuZj1J1MBlmp\/ugk7JST2SNeX\/AB+0etNPxZmy5lpUa\/HDpyiWP5Y8j0OnqtdyMUy4tezySzclCGbeXXMeRAxqSKY015YwNaYY23ZWurlx1J5Y8Bw9\/Jla4gru7y24UFMPLHrHWmGlARR1uZcbVpUDXCtKkEV1wIJIiwrGU2kZsi5ltzKcuINRjgcLfInzgiTwBQG30vf+mMKbMLsKhbbt75YCuMDd6RTSZfJ0Pd4MzW3Zv5bVVeZFRqAKcQY5szsyqBRrmszNmYYGmOgFNYWrhd6W7l3uevLEeY46x4LcGtG7LzW1bTieXDpFcdFt8uiYZWagW1WuyqveMopwBOJoCeBrC0wKbyTU63NVmYnmaa\/sdeLm27QJrzWsVVumzW\/hpKy1lscBQ0BtqFwNMSaAEmq8yWQCXpRWMhlV\/vKgV5EUXAGn61iegG\/TFkODVGB\/1LeIBwryNRX6q1s20ENhu+tS1fMnDl0gPeVaUGZllYZnz28yBxFQcONOcSRVq1rG63K2AWh4HlrrpUcQai0KYxOnKwwrmbMtoVacKEccThQUw1rgIkEIVCrYxzb3eGtQDUkGmlKDDWsTtNqGjKGR5e6MzjEADlpU64muuK88ks1xzbvuFPkNYNIGvgYlKDcRl8P4ecOy5ZIGVcMMVx+cIq4UUNbbfDvV5Y\/58oIm0ACgIPkwimA0zZbJlMo1Zc33nd5ZirgKgnUkExYpsRtUMpTvJfeLdluU6ezCLjs3spGC1W3L\/V1h3auwq51Yszb1zZuWsean5keVdGyODj2YnaJYl34FnaXbLbFe7NRXQ4igK0OGNYqZ8hgVYZnfN61SePn+sbjbezzLdbluVcyq1GxqKcKHnQ60hOf2ai6i5V9FbbulY0w8qOgH47uzI9zU4rYy2qysw60NDiRhw0w6QSZKtHD8rRadobLQNlCq2ZfomKV9GNd364RvxS5qxMk3oFPNOB+vOFmqQxwW31s0Nogfgc3rZYm2yFeH9waHqkLdor0lnh9e2ONLpiat6q\/5hxpD8Eb81P3icrsydMNKKn\/cmWr8KxblFbJ2IMQOEBc1P\/6\/WsaIfZe0VmTLvVkravvP7QWX2eibqhfWbebzOsB+WPrYSjszkvZCcWyr6Nwu0NMK1phjTSorSoEWF7pL7tk+6Zu\/l3LwYUqCcMwAxocVHKHX2DeqLt7\/AJw9kAnbMxC1OZbm\/FU1JJ1J84tTTGJUKSnoyi61LlZmWneKppUCoBJAqOQNaa4hsILkUyy2u\/CaUOHHEYedeRdfZwA2GVrs3yOtPP2xXuu9hda35eXCDVMDiBc10pu3Mt370qfKBvSqUtzLdarXW0JBBroTStORHOCTJjEWk5UZpmbeqaVPU6e6APhgDla1rVrbUAgVFBiKn3nGDGXoMMDWgzWtlpxHT5cPZB3nX2VYsqSmVe8bdoCaDWgroOvDWFNOIbL8+EG2faLNER8s1fvJXebwC8fR3l5MawNWXGTvZASwePrZoFaQaeK3\/MGTG0YfR+vcI4+Ib0l87ou6YTVxs6rcATdlzMo1p8v8RxGKm4hXbPlmLcuIIrSuorcOoBhrsrZHmN93VbbVaYtbfeDroafKNFsf2bOXJc3pTM3uGkKnlhHsCKbdejJLKLBmu3bFVWqzNhQU6AADoKRyVs4Ia5X3WVbVOvMmmnCmuPSN+v2eA3s0cfsoLdQWwl+XAa4SMDeTMZmC3MzMyrLEqXieAAAA6ClIhPILOQAouNqy\/vJa4mgBJNRhqSdOMbHa+zg2+of8S\/rqPZFZtXYClJplF2m3I0uRh3bUBricScRb7daw2OeMgG60zPJLPTeKXMwtrprpx19teMeluQVIOb\/kfQglK3jBLbm+8pKZaA4UriTQdSeZMDWmb0vV+P8AzDkFFkkUUcW3u1O6zG5TUcONQeke2dlzFg815dndJbdKYCpIOIIGmA4E6ax5W1xtbBrse8Wh4Y+XXD3zli7RWdUmZrKzFtJAtFBhUYVJxoNIjBkLVKDHRlttbxDX50PmIipKkMPC2VvDUfDl74JPkuuDK1FX0TatQD7NcYheClKtcrllzfdKKcuZoOWg14XaAPCYedtuZbcuJPljqfZXyj003FQGvZrRdjmNOvU09kSd0bHFWYOWua5a0wpxqaGpPPpiJVoVqDvbwa32Vp1HvilIhO4aKDxtboBy58dY4cNRQ6ivLhBJDFS4FVNrpOra2U0BAGFTroccNMYJs8kkGsuY5DEXSQSnwwiOdEPvGwSzx3fDFjtCN3U0IQs3u27tmzKrUww84DsuxhhWu7ly+UOJsuGJjxEtyN0pIpdm2GYVo79+bt5lVZlKDA0AFK1+qRzadlDZDu\/h3eHti2mSQhrhavhhHbpyEMwNr2tLtbxQyEpOWgrtfRke2pRpZvLLZvDu+2MzN2Qo9FzK\/wDzG07RlhFZ5ji2261WzY8gONcIo9mmK722vma1bltuPAcqx3vGm4wObklUhVOx3HrbrZeRiTdnG6gBVlzNd0jQTZjZQAFtW7dy1JqRWukdMkOFJOdrbc26K8Rx4aRb8h3stYnJWU01MKsMtyy94LMqRXAVrQc6UiEmVRmHo+l0i327YgTlAulq1zS93DAnp7eJhSSm7XL4YtZU0Usck7JTZQotWNv9sBEhXFabv1gIszsxyoRvbse\/hRaw8S+GB\/Ihig12V38PloKW5fy8saYQq2zUOA9JWuXeGFMOBxi7lyVCsTVsv9MLthukZvS6cKwSn8AXWmVG07HVW0zZt0ZTSmutOkUG1yKBq713onQCta\/Wh0wrrZqnNFD2qpzUzLbu\/E+zWNGOb6KuygnyRSopmvy3ZlpjjhxxHzoIUK0i32tUucIe9lS2Ve8aX3feaAkA40rWlcSKEgYgK7TKOe61X7zMuPeYiumgA5agkYctCkGtiT\/\/AMtve2Oqenh8NeWuJ46+3hpBxLINRvK298jHVTCDTKf6nZ0oIWUMs23\/AFZde7aoBwBAIoajEfubT7P9kPtk6UgJVJS3Tplobu0rUAcKkk0r1PAxWom962988frhH17\/AOPvs\/3OySWYWzdqVdpmXb1CMo9gp7SYx+Zn\/FC130h0KffRLs\/sKXKVVRAqquX6\/WHhsXIRey9kAgvcCOFyyz3Q78kY9IzT9nnlC0zs\/pGsMgQptCKOEBylF0y45FL0Y\/aez6cIp9okWmNd2gd6M3t6U\/FG3BkbF5YasznbXY67R94BbOWjTbaL3qjjWhoQOPEeQiiXY5a41X8NrTPLiI1qbRa1fFGT7U2fup85FsWUy\/xMpplFZRQ4A4HWqgCvA0qAR1cMpP8AWzPuIxLkLoGK+HLLtx4VwPWC\/wAApto5a5t5patw6DmOcVWwzix0C22rx9\/nh5RbbIhJ4Wrdcy146+3h7IvIpRV2C5WLbWrSQrUWbKtW50Uy3WvkcR7dRwgUyjIrCk+Vb\/Lm5mtrjaxxB9sPdssFkslRfMyrL7wXMagc+R0hIp92koG0svib+WtKsanljjgP0BStJgldt0hZLgo2DKs2UWXMoOntx4gUpzwhfaBR2IfvTdd3orcxxxPWupBOuBMG7Ynh5lFqqyl7q1ulcYgoLKxYgPKl3XTXLNMUhVVVGOgNR0ryEOjdKwkCD1LEgKGVVqq7mIxHU058THknMuCMUXCo7zjHL6AAMbTmZdBXEYY44cTzp58nqtcDeDiMLSvQj44EjGCLP0h2RtYZVAizjAfZ7tQBtTbd4suHDAVofbG5kbSrKCCI8lmw8GaW+W0e2hQRSMv9oZLKL1Fyr\/M9XkY0u0TaFR6TWxX9oyVAe4j7xWW2BwPjNBp1ExG1OKynaryrs2Xd5EDjSHZRkGwqbWZlb8NDXCvX3QKZ2aL2xFu9azDu2piNYUSSGGAG81rXWqp1HyjuqnHTMsqkzTTdpTuWLUuZXtZaXVINCR5nUUhBCJlhNF3Wy5biMKc8RX3RXbPNAKhzlW5bsW08sSIb2eeha4jKrXKu7x69KRneLjdD4zS0NytjXMRna5mt8PGmPnSEpskgsGt3mtZV54k1GtKfD36AGW6ynoEsy71qtXTzOELdtSQGUijI0vKzU1Bxx4YUgMc3yplp8lSKwEjEnd3YlKetoG99ViCNU0rbbuw7I2gKjjBtzdXdpx8\/3hzf0V0RaWAMR6W7Tp8ICZasKbub83v9kMOTmApa3i66mOFaGo9HNdTU\/pp8YkZexeWGqFZshQMK5VzZbeNccevyit2rZarh6V1263v6frFxOc0qaNcv5v8ABwhGaQA0OhIzcXHRju09jCaE3ZrlttVRgRjxNa8tBzIFZLKi4spde7dVVZnd2sQaHQ1ANDTCtKVEa3tWTfmBzLmu8UZJ5dGfEZc28FwqBhXU46DHU6Axvxy5RDizquDbQ5vF7+BrjhTlx8zJTh9fOAkDhDEqWWFttzeku9jz4AYfEwXQbpndikCbNkyyT9\/OlSP6iBh1xj9Fy5YAAGAXAeUfDOxOzlSfsru16y9r2d1bdXBlIA4k0HkKHGPtyzKxyvPzxjKOrDUXQxhHC0DvjxMYpeWnHRFEjMbrFZtb9Yc2g4RVbSYxKbk7NGKOxHa23oz+3NW6Ljb5oAqSFX0m3YynaXaNSyy1Lt6VuX3fvSOj48WxmVpaENvm2YxS9rSmmiU\/45bN7iAOfGLdezmbNMJZm8Pi+H6YQ5tXZ4EpLhamZuC2inP28I6UMsYtfJkyxbRQbDsWVQD8vb5mGtqnLJArnd9yUv8AMfAY9BrieFKRHaNsqVWSAqrLzbTj3ajpxOnT2whPYS7mLH7zenTFDT5uIwA+NTQaa0EMdze\/+GaiV7Fy7kPtDLaq3Wy5S14ngBQ1J46Viv2\/bRnSWxcTKd7Nttv6AcFB9pgW2bQzGzBEayZb3ga6owLNxNCK1pTkKQsZdC4eqOvhZSGrXQinzpDYw9stILJ2YuFIYO7TO77ha9+wArUYUpwGNa8IEtSbSCaXKqY5SfqvsiWzsysWQlHTOjBysxaciKYwWWpa8Jdcn3uVrqUBuJw6A1rh11BBAZTW4kYHBlPiB1+WogcEk7Q8ovaxQvLeVMt8SnAjyIgcEQ22xdpMLSBau7d4WP6DrwqNIvNm+1EwWooC5czY3Ma8BwPDXhGLG0EhgCUT+Yqq2W6lNDrXTDTkaQeVtgVlDBr13swbH3DDj7Yyz8aMttCo5JR6Z9U+z7zJrMQxmL\/utXKeOvGHe02RchJX8WZmr8ox3YHb7ygwlMtsxrrZubCuvmRFxt+0rdi6TdoZcyq2Va8AaUPsjly8Zxy2+jR+blGkKbXMC4lgvh426xWTJ5AahCr6rC6vv0+ukMbW9WVKHLmy7tcePERn9qY1ejZWzNbW2tK09mkdDFjtALG2+y2ExXF4IVt630qDAAjzHTSC7BtIYrcQtrKt3QcxFHJn0VVFf5lzS8e7amA0Na4keRhjZyRpvfr5QyWOkMeKtGpTag5piytMu+Pww+UFE955VEA7qXM\/mNVsPfgIr+zVBVSf\/L9\/r3iLjs7ZyjqlbZTM1zeKnlx1jMlBSal6JLlFLiJyJW9Ubt2bw4fpHZKGrADws1vliTD+3KC2UFkXLmqt0QkSO7Cv4rWtW61v8iESnFN0alFtJtbBLULX0mzN6IpHUmAji7f20Gnn8NIakAMGrTNly+H2QKdsbocd2BU1dMkqrRxilGrVcu78hFZtk8egMvi\/ekWZTn\/7RW7alwa3w3b1IPHJJ7Fzi2tFZOmg4Gn15RmO1NnFW\/tZq3KMetOPwFCMa2s8MGotLm9JvrGCTNlpcaXtcvd5QrMa0AwJoccTWg6kAxvhJRZk4sz+zbASVvqt27LX+Y3Py+q01i1KpKXGn\/b\/ANNfMnU\/XWHBsvdhjvTW3m9ug5AcvOK3bEYr+Le9bTjwgufN\/RcXT2LbTtbzS2BZV+8ttOgxq1MQKdR7I+x9h9qidI2eZUVmyUZlVhMVWpiKgkYGo9kfF3VqKtu7dmWt0yvM1oRFz9lttmS3aVc8q9strFVv0IPDH5+cZvN8dZcarVGiDSdM+yJtIjk3a1UVYhF9J2Cr74xSfxDf6j2\/9xl+Rgi9lEtViWbe9JveY4bwRXch6xWXW3faCSuF97ejKW746fGKHau2Zkw0lJZ\/1GzN+w+MOSuy1rui71qt8IJMly5e+2ZvD4vIAY\/CDg8cHpWxkYcfZQf\/AI95hrMYu3tb56eQoIYXssKKkBLfS+dTh7YenbY3+miyl\/3J+9X8Ix99IrNtWmaa5b0Wn5V01WWMTgeQ841KU5a6QuTindCu17UihhKQz2\/3G+7k8OOppXwxnO1515TvGDon+5WXsitrgBWppTgx1wGoZ7X7VoMFuVd1pqhVrwounXNWMzOm94ZrTHLPaWW5TM7xqgU6YEnkKU4iOp42BpcmY8uTkwm1dqmq2UdlVbZjKbVOGi8CNKmvGmBiu2lCc9xn5UaZMzN3ZIwBJAxwpxGGBMedq2j0YEa5hWNvBJaFJnOFaivo43HrHZsxnZmdi7tmZ3YszHmScTHbQQT4lpvNva6D3cfnh2RbXPWy19yl1aGmvWlTyrrpFBBZ6ljew7sNZbLzblMKE1wAFBUk+cDFt2a5UvANtGYLxwwqdOX7GlkE1NVZUNyMxtYAHLWoIFoA1rwgRo1ooAfSuNzE014c6YDrWKKCBribRZL7od+qTCO8AIJ18gaaVFQBoALWgphhmzan6oIZmSf5AqGVpRpdNt7vXCpoNcwphmAJJrHpe1NLyobB4gxVqniRph7\/ADMUiwgn\/wBsRM7GsCny2S0MLS6rNXTdIqDBZUsOJQVCrKp75mmXLMNSQQKYUFBSprSvGkPr4BcLY5se2sNK3elFhK2qYWRBmZ2WWvpMSRQVOmMKbFLxWouhp5SmatKsuW5Wy3dK1wHWBlGPtFfhUWMSdre2pZlV\/Sq3z49IEZzsVNxZvC27adcKaY8ovNj+zveC9nCIqs3drm8hzI4c4R2zs1lVXUixsy5SrU69fOM6yQbpGqKcVsjshFaHwqv17otdjlUKkMV9bdbEaa6cPL3RW7BLBC63\/wCplFuuFDXHXkPbFnsrEmgzWtCsr7o0QxqSs0HZktfuhQ3f6mXhhQfCNDs0oMy0W1f0ih7Mn0GJuZct31wjQ7JMIVifVtjheRKVsKUeK0QmbMCzmgVbohtGyFriw\/CyxZ7OtwqR4roYMsEQmE5XoVKb6KH+Dt\/Lm9kOzCsxQpoDu3fIw80oGv8ATFdM7OYGqmLc03vRUWn2U3aGzmWcd3w+tj8ISeWaMaZmXLd4gfOLftKcQLZi\/haM32p2jaKD0Y2YlKaSD0tsVfZaTGIUXs3dq29aKVJ+BHviE5AkxLsqqv7iuPCO9ndo94LTRZstst2W4Y8frhDE+XVaMmZWuuxbDoRj741ftF0xbimrQGZJwr4W8XpcvnCc3ZOv9sGm7OODunq4r10gbNltDvla65VPee8DHygo2umC4ih7Oxphc3q\/WEdbZlQVair6TUl200xpz+cQ2uXjiZm9bmmd2uhocSOkIzGlLmonhua4z2+ApXXC4Q9KUvZWro2PY3b8kqizHzXd3LmrWarEAVBIwBxGOnkY0IuplUIu93k3d9wP6x8yTalAYgneXu1tEm6up0bSgwJGopxhiT29Olle7fulu3be8+LVI81pGLL4HJ8o\/wAj45HVM+hzZZpWZNa3\/pKuzSfeak+wwp3ktbu7S9vF3allr1ZsNOhjKyvtM2syWs1\/9xprezAgiCbR9pnNoKG30e84caYQqPhZF2XzXplvtW1uNCsr\/t\/eTfedPZQdIzfae3KnrO3ibNMbrWE9r7Wd2YVsTNbb\/Mp1POkVe0TATUVty728xoK+ytadKRvweLx7BkklbBbS7MzMT4WVrlDWg4GgPHqMRzEJJLFygt3aMwRpnd953anUgcxUmgNeWMOrjHpqDj9DSOlFVowSdy0Vu2rL7x+5v\/h8vd9\/TvdMa0oNa+ykDarHGn5VC6kngOp+XCHJkhgEYqfvP5TMp++oaEKaUNDh00gUubQWmrpczqt1trEUqNRjQVwxtAqKQTKYKZJJtJGq5coXAYfp74jatqihvua5rsrCgoAKYUIONTWowFMXH8TDNm+89UmtPOtD7oAwEDQHJkZJWqh690rMzd2qrNaoAwNOgwOAxpicfE921wKOzS7ltUTJalhiCGBBoCRTgcQcIM8gMEKV4LMVmDNdXUCmC4gY8a4waf2M6pd6K3MvSBdEeSKaTYrtstZbDume2ZLD\/eKqNQ1wyk4EEa01IpC8xlrlqFtXBnBNaYnQampA4CgqaVJZSgGtbHXMtyhkYjHGumGmBqeVYsuze352zywiTTKFSxX+ClTsfxNicABjpSnCK2uhtoqO7MWewNS0V3Wze3\/iPR6NLWjQoqjQbJsgy4f0+WPwh+f2JUKy72a3Xhr7Y9HowZZtBOK\/gfkdmT5kliGCquW24LM5VodR7YGNldFYOb1Wy1bbl+vfpHo9CUy3FCry1DMUFq2rl8NcBXHrjDnZyilDHI9A5G+JqxdRL\/s5MVqBmbL\/AMecaxNny03buHox6PRw\/Mb5IVl1pBdmoKr6MMgR6PQeFIzy7PMIgRHI9A54qykZ\/wC1EugVxT\/y+HGMjNkAqxJzeGOx6NfiN8F\/kN9CCyVVlNwtZbmt8ONKHDA6HyMMy2ajAEru+L3R2PRvZIgXnvRs7XejcYrJjzGLLc1trNb3h\/U9Y9HobCKFtuyq2lalqi191vYOvGsLNKNPrSOR6NPoH2dvOUQyikW\/3ecej0UyRbGgOJ+vr9YDtG0dcscj0CjQuxeajhbijWPL79cptZLra15XG3zMJ31ZanLdm8o9HoZDphPa2TIIOobxL9cD01gl1Bj6X19dDHo9DEc7LqWgW1oAHxXMo7tsW0YbpGmAOJ4VGpEKB7ioIClJYWXbLEtWxJqxwqcSKmp05R6PRPRUNo5Tj+XLvVpXSteEeK413Uutu3tKcQKEgEVp+sdj0D7LIbPNKMrDeVg1vhwPGNL2h9p1mSCiSrJrLazMwZVB1phWvnSPR6KcU3sVkxRlKLaMxTGPWx6PQXsYf\/\/Z\" alt=\"2020: el a\u00f1o de la conjunci\u00f3n planetaria m\u00e1s importante en d\u00e9cadas ...\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\" align=\"center\">J\u00fapiter y Saturno<\/p>\n<p style=\"text-align: center;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">Laplace descubri\u00f3 que la \u00f3rbita de J\u00fapiter se est\u00e1 expandiendo de forma lenta, mientras que la de Sarturno se est\u00e1 reduciendo -justo el tipo de efecto que intu\u00eda <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y al que no supo dar ninguna explicaci\u00f3n, lo dejaba en manos de Dios- Pero Laplace vio que estas modificaciones est\u00e1n ligadas a un cambio r\u00edtmico en la influencia gravitatoria que ejercen ambos planetas el uno sobre el otro, y que dicho cambio se produce\u00a0 porque Saturno describe dos \u00f3rbitas alrededor del Sol mientras que J\u00fapiter recorre su \u00f3rbita cinco veces. Esto significa que los dos planetas gigantes se encuentran a distancia m\u00ednima uno del otro cada cincuenta y nueve a\u00f1os.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"https:\/\/images.clarin.com\/2020\/02\/07\/la-conjuncion-de-saturno-y___PsR_FWUW_340x340__1.jpg\" alt=\"La conjunci\u00f3n 2020 de J\u00fapiter con Saturno que cambiar\u00e1 paradigmas ...\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">Utilizando las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y la t\u00e9cnica de correcciones reiteradas paso a paso, Laplace calcul\u00f3 que el efecto producido por todo esto era la inversi\u00f3n de cambios globales observados\u00a0 en las \u00f3rbitas de los dos planetas cada 929 a\u00f1os -desp\u00faes de 929 durante los cuales la \u00f3rbita de J\u00fapiter se expande, mientras la de Saturno se contrae, hay otro intervalo de 929 a\u00f1os durante el cual la \u00f3rbita de J\u00fapiter se contrae, mientras que la de Saturno se expande, y as\u00ed sucesivamente-. Laplace pens\u00f3 que as\u00ed se hab\u00eda restablecido el orden del Sistema Solar.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\u00a1Qu\u00e9 cosas! \u00bfC\u00f3mo pudo la mente humana profundizar tanto con tan poco tiempo? Si comparamos la aparici\u00f3n de la especie humana con la edad del Universo, simplemente ser\u00eda un parpadeo en el contexto temporal global.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F08%2F21%2F%25c2%25a1siempre-queriendo-saber%2F&amp;title=%C2%A1Siempre+queriendo+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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F08%2F21%2F%25c2%25a1siempre-queriendo-saber%2F&amp;title=%C2%A1Siempre+queriendo+saber%21' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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