{"id":24658,"date":"2019-10-10T06:31:53","date_gmt":"2019-10-10T05:31:53","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=24658"},"modified":"2019-10-10T06:31:53","modified_gmt":"2019-10-10T05:31:53","slug":"el-placer-de-descubrir-aventurarse-por-nuevos-caminos-16","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/10\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-16\/","title":{"rendered":"El placer de Descubrir: Aventurarse por nuevos caminos."},"content":{"rendered":"<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.brasilescola.com\/upload\/conteudo\/images\/ca7619934185c99d9f02857ae604b499.jpg\" alt=\"\" width=\"393\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">La mol\u00e9cula de agua es polar en virtud principalmente de su geometr\u00eda angular<\/p>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/11\/maravillas-de-la-naturaleza-2\/\" rel=\"next\">Maravillas de la Naturaleza<\/a><\/div>\n<h3 style=\"text-align: justify;\"><\/h3>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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o17hi1SQKvx\/SKysnE0tL0AbhQRoYcb+sbUDEFPsYVIdsJKk3NCLNxIP6+g1iKUJ72YGhYDXe+sQMlZ\/Le0TxI76spegAqzEFg\/SjQqKX6ZhwMwVlYBjr5VOtusCmSAGc+IkHWt7dY2pbJccKO3GJ+6JSktVieTlx5ggRNvkppcAJWFBoHBbqT936wZWCyjM70J6ZTXm7GJEFPeF3HQmzXpQ+UNGa4t9Q7j75RSdk4pFGUq0Eai\/QqlUl+BAEZDsmjmJkok7gozaUpVuA+EMYDOmYMqHSQEuXoWT3j5mkAkIIIZuANfXmBD0rFFbE5UqSBVLgcCWoSCXjGmzVNLcu8FjFSwHCVocscoBDPcipoSbF76Q4vGFST3soetwzGhIbgNTwbXnJWOyky7KoQQQXZ7G1eMCldsTAglgVB6lNaM7F3dqtZnga3LWoqOkK9y4JZ2LO6VNZgWS\/nrFl2fM7mZ3Ygq3Ub9HUo9PXmlTyqUlQYKLEkU1Y0366mLJeL7olizMWFhXTclRvseEJqylKmXGKx4Drt+YEchlIG1C3OGOyUKSHN6b0qHA8q9I52fiiooDihHxF+DPSLKR2g6mBDAMSb02e2v27Kisr5OnlNv96CNTZ7WY7cYpF45Isa3uG40ezaCBTu0w75mYMAm70qaueX6wqKtF2Z9Ltfp9YgMUKnMLl3pamvTzjm5naLkjMTqzlh0G1NoPgMbTStSDatT8RpDoltHQKgagYR\/HJs4B4m31MKYjtUII7xU\/8ACOtQ3zi0YstVKMBXOIiiX7ThvC3WDSu2ULS7s1x9N4qyGiwmYgwFWIMVi+2kOKFnAfif7Qb8XLP5x5xVolphpk8wCZO3MTXLG8KTm4H79aVhN0OMbAzndLGgzOd34a\/rG0TQNXADB4RmpOYEaEkjR\/v4wxhUAmrfre0QmaNBpk9g7WrzhPC4k1Jrrf4B6NWG55Zykh2pTzNL0EV2HUM4AFKlndxQeX13htiSrcsQzAkM\/wAWducKe+ASVB2Io7P5XLcIW\/ElWbOXJCsg5hqDSpG14my0BmuangddhXSsFDv0ElTe8CS7d7hSt9nYQBC3LndjyNSfgYhnUMzd6o1amXQG\/wCvGCLULs9U5d9ANK1FPt3XRNhJBEwEmo4RLEzClIIDGrDVgwFNzTyhVayag5aMzkVS1+pD1tE1gknydjwc8qDyhWOia2ABSKC4FdSQ3LTrsYcSpxcMbffnC2BY959erAuCeABA6AbRozRnNWBo2ovZqRUXsTJW7GEpBqb8wPsxkAXiK0SnzF9TUbxkICoWWAUkhvM20+9IXCK0twfWlxwhntPDLCXcMKqFiX+JhaU4l5n4PtAo1yJuzU6QzZjeoMOCW6arSBYgu7tfUhwYrpyCT3VBdNKEcI1ISSCODng2sBJd5iJCQ5UGUAbgD90Fq8jaGUONeJP6wj2RMLNnKSzXoaEORTNfeLmZIU7t3WcatrQ7NV+MQ1RvF2ITVnN06try08oIhKg2zUtV4Dhy7liwdmevrqPhDglAgEniC4612goLI+8ID2AFyW6NeAomEFRZyNTbW3Hjyiaw5qbDW9zts0DRgyQ7bEFxWlAPKtNYAs3MxG2gO2lDrXTz0MMS5wbQ\/d+J1tC0+WEBrn0sB0r96xPCE+Jv7cfvXWGhWHxSlsybbvXiL7wDvVF6XDEWIZnr8dYaxU6rFnZruxNqN9LQh71IFXAJoauwsGYFt7ekUSxU4dRPhL7WPOuloKMJMy7EEsHFqPYw3jVZFJOY94gAEv3WLl9nYQ2cMgB8xtWu7fT0gdCSdlapA92HLktTY1BI8vWBYdna\/HqHPIAn7EXmFQgAtTSn9R83+ETVla21ODgHnvAOiplY9VKKIIJfS4t+6A797bjDc6bYuQCNd315\/SJqm0tQffnCmLy5SBrs1ObX8tYhmkVQmZynAe5IoRWh6w1hpgSGrbqWp0D\/AHtT+8tbz1Zqw77wpTmetP7U+\/OJYJoslTDWunlCuDJCpj3ZKWarqc\/\/ABTyrEMDMotSqmlt9vPXYRmFm\/5qXBYliAaNlURzLi53PW0KTRqWHy91wAkEEVI2Yaln6jq0rvBTuRmZrWLdYTmTcpUeGZtalw3IMGiM2ayVAl8pu9SpLlVxZwAPrFfhnfJH3+ZKwE3YdSWDaXZtYgVEqNWCWY1ZV8tBwr0EZhZwfLqL1oCQXFegA3jUtVM1nSVCpchkpBPG\/nDRLDS5wJIV1q\/OsTVOOg69G\/drppSFsFKC3NQSokMb0foKDjWJTjlqkG5JG3MeVoMdrGpMdkzQgBgFEaUdmbh8PKNzcOCxD00\/MdbjXTyjeHAopmKkgndmJD7vt9IiCw0BbwsGGiQfUw0gsKvDOXzEdIyFlqU\/jCeHdodYyDYQhPmjKUsou1FXQebWhHGrZktQet\/r6RZz0hasqG50GYu3iNGfWFe1MCpBKVXTT+0S2Otiukqr8eUWc6UHBsFE1a3DlFbLBFN2eLKRML5AxdQHozjbeBCITpRSlB4kAjY1Fg4\/WLLA4hy6QoqAOYO4f8qhqks7+WsAnYXOSEOlaalLhlA6gWEH7MT7tpgQVKS+ccLNlFWt68IJIqHIwggBquxzbCv6NxbSNJVmAooAGjsBqzfTiIcQUsVMAa25E9VOTUwv7wij1olPV26gO460iUy3Gja5ZJYvpXXiB6ekLnEGqgSaaEtTY6gV5QecpSjlFATUnQWAAO\/W8QVKDlgAKZb0A14FzfhAABcwkmxDpPIuG4BsofpB8G7Chbo1m11Nft4wSGFKB00FTQgk11+MNSlEAhwTmP8AzK4cxDSJb7CIA5uK12Jt9PhWF0dmpJck3o9BExRLVVrYCp\/V4KlThwdOBfz+cXwKr5IJwqHIStlJpy3vQvaJLlEG72t1iZW12G7046dInNSCeLW+Q0IiJSvouMK7F3ag1Z+dU\/IbRilhuFPUh40CGFR1BvrpdzGlpG4JOlTv6WiC+DJk566VezVP35wniJCcpy9R6vwjMSgfvFL0pUHztCmIUpPhVmFjarF9NoEEmIJFWdtenS0SKtieA16Rta3LhuPW8H7zUyh6U20FobM0hns02T58Sb+Vng2KUlBSrah3qGUebPTjCuGZBcnR3LQZaQwKq0cJO+535cYm9zSqiRkzT3Szkd40c0DuX8uohIzVMUvq\/Fzf4esNIByEv4ioOL8Bx4wksFybMW5HMyn5M3WNDFk5kkBRBpmI3\/eYknYHN6RrGqK1EVASGaj1rp0ccIztBZKiQ9CG1oDf4H\/VC+IxRKlFgHd3qfESPj6QxFlh1d0kBimWG4Ob\/e8TnM6CpRfVmqoON9W9YrVYogAoJdsp6OGPxiWKxHvMoSKB70JJr53isiaLaW7BJNDQcg6lUahpe1Q0CSSCaAuWADMTcl2rv8oUqU+IpLCosQ++jED7cwMglKX8QJcu1j9GgGOqnp1Z9XKXjIyXgkkA5kh6tQU0oDSkZBTGDmpPu0KaoNQBTUGCYjEmYtQFWSjLTTKAfUQxicGuWgkJ1NKNwPw5tCOMwxVlKXzWAAvXeJaGmJ4iWgLIeofehD0ieBknO4uHbnUA\/rC+FKwrMznVxvc8467s3sQTJYmZmKgW2D8oSBKxABLiatu6zEFyxtmYDUxAdpqTOoRlfwm7iihStGfrSA9sLIVlmICatQ1AvVrmsIzcI5JSrOTW7km7+VYpyFW50MzDFRMyUKm6FH1SolulDTWF5+GWgy8zd4lnLFJAfm\/dIbjG\/Zaa6i6Q7MXzPRz9bx034bukv0MSop7mlto5uTMZJJDu5AHHwjoAHe1YxBoSVZqh6M5LDezN5CLo4OWqqpYNGoSL00sdHG8DXg5DhkLSHc97MBYFgRy1gxdj2qyuWSkAAape\/hzpBZtaxtKWADXBtYVJAL2h7tLBIQlkKmKUpnzABIZQtu4reKpOHIWkJGfMhSiAO8A5cs7ElQG7UECYpKg0lZ\/ds6a8Ab8LecDlzFBAG9FNVj0evH6xKZKUG7jsx3p3WtahV0Eakzicv87G9G04coZJiCRqQHNXcO\/8Xh3cwXX0JYDzFvP0jSQ\/ed6Co12NNGKYkkMp0mnN24cutG2tDNIrYNKl7h63p5A3B1qIXmuCHDPTgC3o+jwWUqoIsf7D7b1geJR3g4u7A28KgeIPEPysYKGLzUBVxSnTrv5wCZJFst6OD8iWB6wVSbAGgs7v1409YDMnHXS3Hz6eUSPYr50nKugLV2J1ZmpAlBQ\/e4U+3hzF0WKMSKAC29fKBy5itBu5Y22vX0EF7EVubwWEJIUpw1Wqbb7C\/kYexeHzGtNW4UheTjUpSQElRBvpGTZqlglVBa+vHfWAraqDlISQRYWHFy5+UKqVkBUz6AG+pflpBpJJIJF6Ab0prasL9pz3ZAOuliXLluY9eEaJdmTYKVM7hUS5LhOmozl9L\/GFp6PzHV2G1W+XwguImd1KRoKtu4PxjQHdcgEuRyTfzrDJFwlizdPX4QytHcUGykB7FzV6tQRKUhLgrJY2I0LUelRbzhtOHUhCFuFGr5Q6srlqg1FHbjCoaMwwdgakJPmb13GWr7GGKhLZQz1Zxq5I2evkDBCUpGXNxIUS9agGlDW17RuTIKiKgNUjUilOrxaFQedNkhRCkOeAJpp6NGQGbJUokuK8em0ZDHZ0CJIN3aCIQmwYAUsBflC65hNiOOsQxExuDw3uJUhzDYeWknKB3iSWAv8AekWCVABmA2s3KKLBz8xYF25gjY6PDM4k0J6Oxpw6CJcbNIypE+2uxE4gADuqGorTj1inw3s4uTPQAolBdyl0qBax4PXz5RfhShUqPqedvukFTiKPYDmLUiHBlXFi34dKC4DHWhc1e8SwxKgaMeH639Iclnq9a1gUxP28Wn0S49kFSb0O9m\/tyrADJNwxLMdD\/fjD+CnlJZTkbs7Q2ZCTYA+cS5U6ZShkrRzqpD2PR6fpCKsIHchjyrcFvQR1M3CDUA8XIPWEcqXyB8zO3AMCxb7rFqSZEtNoXwChXMq4YaEUUBtod9Ibw+FlzE\/lWoAJL1tYgtXpwEJzpITTUuRwA1vYUFdxvGsLPSFUJFgS1CeL6xE4PplQ1EtpIlN7NGdglnLgFx+Ud1xYFiN6Whadh0hVElAsXqxHAFRA8+sWs1WYA3YhmLWcC\/OMnzUrHgANqX8taxlUu0b\/AE3pnN4rKnNRWZIcFwxIOYDgGpf6BZafeoHeykMq38taCgZWYtw1aL6fLFMoKSQxIAtXrR4DiMIwcJIcAOBTXa1LRdUY7sr5kp6MNzYsDtv01isxeaqkoWQHcFJZIpuYt14VYILOATlJG4Gv\/LWI5y2zdCk6jptA0gVlAsErlt3fEPEW4kcKbQZeHIex3L5ntuI3jk9+VlOper6DW7wxicoA7zk\/FtQf1tEMa7E8RNAcBr9SOY+\/luSsZSrUk+gPkwJtwhKfKcm1z9YgrFFsjMx9Kgi1bxUaRnJtlirEgICtHbnWtRem28BmD8yvGoA10SaeZY8nhSaR3U3SAPJg\/m3rG587OcyqUa2wr9POKsg2SkjVz+rfCGsHQ2Fx07pLjyHlCcthUElgSHDaO99zBFzmJaj3+nr6wIGZOS+mmzbn4uesWGEX7tGULIz2egcpA7ov1baF8GnMoZmYabvQN19INhlhc4FR7ozOqgZLEsNzp1h\/oEMMMrJSCS50JULfXQRZ4FAAU\/Af1MwJ\/qLbQjKnoIUEuoFXfNlKDDj4a0H8L60dSFe8y8yWdnp6NTzaBMYeYvISlKMwFHzpqdfzbvGRUyUUqVXJo+qif3oyKy\/AOmky2uHrQ0p8PveJT5iEpK1Ow2qTsAN+EAwuITkTMYsRmUz0OUXaOT7W7VXMWSgqCBYVtur9YnIbVIvj26mWWMt+DsQH1pQ8KwL\/ABwFwEskC6jmbiwNPPyijw85L+F2HDY0\/WNma9KMakCjVsOGkJyYkdrg8Xm7uqgpSSymIDd5L0sRTT42XuqA3UCAoBxzcE1FduUcrhCv3Pdy5kAgEeNAPip+ZLMHpHQdiz1e4S+ZVwkqILgFkuakU3ic2bqKH5FWOvMkbRqd67\/OBINbNyqdR1gstdrk+pG9Iu9xVaolJsCb60horysQXJsHYnkCa8oqvxHfKMigHd2oeIPSLCWEFQoCRrUHpEyHB9DUxahb0+mkVGMmFMxKlCyVPRmsq35ouyzPv93+7wjjZyQpMsmqqpcUBfVrVjOEtzbUjtYDDzEzEhYSwLsQBUAkW5\/OITMLXMC4d+rNXXzhLsEqSs9xTkBLAOkJTTMaUJVXkRq8Xy5IuO6TfURop0zF6eSK1KfP76GNfbG0HnYcg28oGqQRG6kmczjJG0tSjNxpxHLrEsqhY0PE\/VogxGkTQvcmIcUaRkzPetQpzDkAfSAKkSzQpKAWbVJ0rtBjiVJW90szMAXe7600g\/cUxanD57RGKXRopN9lNP7BQ4ISlXEUIO7HWFE9lISTRQJpWrfynSOnlpQLOI3Mw6Tt5RDa7LUfRxszs91OoO1hW3MW\/SK\/GdiSx386gb2+v1ju5nZqTr84VxHZ1KgK+MPKLJem64OBx+Cy+FKlcdXpokmAqwRoVMDXuk6CpNdNL\/r2U7s46esJzOzlbb3s2vKLpdGNPtHLSkje5Yk2YkU20gicIVAkVDsPqXi9GDkyzRAURqfD0H1fpFcMMQSUqyg1YBgL0azCChAEYRT1B4NdxUW6xmWhpZnBHQc4s5JJDKofMRDGkZFcAbcjDpC3Eez5KEZkrWCrVIBIBpR9S3lWHpCQ4IWelCzitzSKzsdAKC4\/Ne+gizwcwVYCrhy9EgEAM7EXPWEh2TlrlKAUcqSoA5bs4cC40MZDfvU6pqKUURajtpGQ9w2E\/cmVSWouRVNTLf8AdBYFBPUROWnOGXLy7hRSfJr9WhbES1qqkg09elIcROmKSCtGVQ5ZTxpbrCimuQk0+AJwCNANP0hZPYyXzZldG+NYs0k6sOUTlA\/dI0xTM7F0y05cpSDxcg0fVLPfWADFZFKKO5LQwUnKLvckhyGcjciLQy3jY7NzljTdmYtUAvSFKCouMpWPdnqKpae8HIc89Q72d7iGR3hdqkUL8HpG5MlKEhIIIFCxB83rvGiDmCcjp1Li93psXjJM6MWZ7sixPBiz\/r90gspR\/Mx4\/wBtImqXThd7GxJLEV6QVKK187X302gyDDcnLtwr+kBmyRMNFVHVuF6aQaWh+LdYlMyijWZ2NuN6UFohOnsauNrcrpyVJXcg6Gvz8ukW0nE0D9fvaAGRmDEuNHZ62tp9RESlSU911M7Nrw8vvWKlJSS9mcIyhJvoc94DYj68vWBrHMQCQlwNdQfzetYMFECof+8TVGl2txUqalxxjeUbQSdKGn9oXY20NI1TtHO40yS5INqxKXLIqIgUtrG04gjjD36BUnbCljQ0MSRLan3+kCMx9D6GMRNI49PpE06LTVjSZm4byjaZgMLe94fGIG72iMC8xtQGvrCs3DAmoZIs2+59Kc+ES95\/EOsbClaVgxoeSYsvs5J2PT6RX4jsTYRcEnURjHQnkaw1KS7JcYPo5LEdmqToYUXKeik5vj+sdrML+JLwA4aWrSvkYvO+UZeLf6s5VWCCVEJUwAq\/IGw0Yg8oXl4cEnQVBOlQRreOnxnZb+D1vbK1rM99zFbPwqgCCCCeHlzvDTsUoUVwAYVFhc1NLmmt4yJKkKeivSMitzPb0HAh1XgHMfCMjIH0OHYJYr1+sTw6RWguPjGRkN8ErktE\/wDETyPxETmJDO1XbpWnKMjI51ydr4IyR3yNGHzgj98co3GQ3yTHg3OUWFT4vkYOssPvjGRkSy+xpGnT4CK1Ew+9Zy3f14JjIyFHsqXRYEMQBQMn\/wC0MTvlGRkKQ4gFeIj+X6xLQ8oyMhiRpY+XxgK9YyMiomcjevWIlIaNRkWiZcApYpGifl8RGRkUyEGVaNDxefwjIyINGAxA+cCw5r97CNxkarg5\/wDQ6q0QSbxkZGR1Miq0YA4rWNxkJEvgjhzSJKGkZGRL5Lj\/AFK8pG0ZGRkUZn\/\/2Q==\" alt=\"Resultado de imagen de Maravilla de la naturaleza en el Blog de emilio silvera\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de Maravilla de la naturaleza en el Blog de emilio silvera\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Maravilla de la naturaleza en el Blog de emilio silvera\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQQdTK3mzvl6LvXDFlw0Sqpy01FM_pP8TL7TIw2q4xUZChrZtDFEA\" alt=\"Resultado de imagen de Maravilla de la naturaleza en el Blog de emilio silvera\" \/><\/p>\n<p style=\"text-align: justify;\">La inmensa riqueza de la Naturaleza, del Universo en fin, nos puede mostrar maravillas, en este mundo nuestro y en un sin fin de otros m\u00e1s o menos lejanos, situados en nuestra Galaxias o en otras galaxias. Variaran las propiedades de lugares concretos. Sin embargo, en lo general, en todas partes suceder\u00e1n las mismas cosas, actuaran las mismas fuerzas y estar\u00e1n presentes las mismas constantes-<\/p>\n<div>\n<div style=\"text-align: justify;\">\n<h2>\u00a0\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/29\/%c2%a1ah-%c2%bfpero-sabemos-2\/\" rel=\"prev\">\u00a1Ah! \u00bfPero sabemos?<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00a1Ah! \u00bfPero sabemos? Blog de emilio silvera\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00a1Ah! \u00bfPero sabemos? Blog de emilio silvera\" \/><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/farm6.static.flickr.com\/5173\/5407059151_d269c97c33.jpg\" alt=\"Rho Ophiuchi\" width=\"500\" height=\"398\" \/><\/p>\n<p>El haber podido conquistar (durante algunos miles de a\u00f1os) conocimientos relativos al Universo y su f\u00edsica y qu\u00edmica, a la din\u00e1mica de las galaxias y las estrellas, no nos ha concedido el t\u00edtulo del saber, ya que, como nos recordaba Popper: Es m\u00e1s lo que no sabemos-<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/07\/01\/las-moleculas-portadoras-de-informacion-5\/\" rel=\"next\">Las mol\u00e9culas portadoras de informaci\u00f3n<\/a><\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/image.slidesharecdn.com\/geneticamolecular1parteadnreplicacintranscripcinytraduccin-120330063336-phpapp02\/95\/genetica-molecular-1-parte-adn-replicacin-transcripcin-y-traduccin-2-728.jpg?cb=1333107373\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<div>\n<div style=\"text-align: justify;\">\n<h2><\/h2>\n<h2><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/24\/el-universo-la-ciencianosotros\/\" rel=\"prev\">El Universo, la Ciencia\u2026Nosotros.<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUSExMWFhUXGBgXGBcYFxcXGhgYFRcXGBoaGhgYHSggGBolHRcXITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGBAQGi0dHR8tKystLS0tLS0rLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0rLS0tKy0tLS0tKy03N\/\/AABEIAQsAvQMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAFAQIDBAYABwj\/xABHEAABAwIDBQUGBQEEBgsAAAABAAIDBBESITEFE0FRYQYicYGhFDKRksHRB0JSsfAVI2Lh8SQlM3KCohY1NkNTZHN0srPC\/8QAGAEBAQEBAQAAAAAAAAAAAAAAAAECAwT\/xAAfEQEBAQEAAwEAAwEAAAAAAAAAARECEiFBMQMiURP\/2gAMAwEAAhEDEQA\/APOZPePiU1OlPePif3TVVclTU+MjO99Da1teF+iBAuJSFddEKlTQlvyQKSnYSRizOdiepvb9lHdcglYzEQAMzYeaY7kUl0hKg665c5cdP5kg5ckXKhQlumpx8UHErly5QddKR0S4uH7jyTFQ4FWaL83l9VUVqh4+X1QVpNT4lNulkPePiU26gVI51hdckKAszszXOaJBTPLHWLX4o8BvpZ5fhOnAqCs2NVQvjjlhLHy3MYxRnHY2Ni1xGpGpW0dSb3s1TM3kTAKmQ3meI22EtRliN889FhdtUboBFCZY5GiPesMRDo2715BDX\/mzjBPI3HU5nWqdtTZk9NIIp4zHIWh+EkEhri4C+Emx7pyTdn0Ms793DGZH2vhBbiIHJpILvK61n4x\/9Zj\/ANtD\/wDKVCPw+P8ArWi\/9U\/\/AFvSdf10CdoUUsDyyaMxvAuWkjEAf1AElt76Gykl2ZO2IVDorQnISYo8JPIWdm7+6M8tER7en\/Wdbf8A8U+jWgellFUOP9MgF8vbJ\/L+xhzt5lXfUAm6TiAASSQAACSScgABqSVpNrdmIKWKlnnq3OiqWbxpih7+GzDfC94sAHXJ6gAHNQ9o+zbqKsigM\/dfu5I5ww3Ac4hpLAb3DgNDyPRPKID1lJJC8xTRujkba7HAgi4uFEtjtzs49+1RR1VeXTyRx2ndEC1zyHWjLQ4YRYAA8SeqE\/8ARm1fJQPnLN3jLpjGC0COPeF7mbzusLRkbk95uWak6gCEKSQNs0h1zncW05WPFFqPs659Oay1Q+AyGKIRQ4pZLXu8tuRGwWIzJzy6q1tDse6OppYDPhZVtDonviIc0uwjBLHiu1wLmg58VfKDNrgtBt7s5FTmWL2sOqY5GsZBunNxte8NBdJfC02OO3BtuJXdoezcdHI+nlmlEzYt4x5ja2CVwbiLGEuxX1APMWtonlFACuRp2wRFRx1lS97WTutDFGGl7wATvHOdkxvIWJNxpdN23sAwQwVTH7ymqB3HEBr2vF7xvaCRiFjmDY2Ols2xAe666QpR8FR11dpS0jIG9s78cza3LJUirVB+by+qoqPOZ8SkA6Hp4pTbERpnrnlmmNGnDqoFKa82TkiDdvq6R+xotn+2QtqI5TMcQl3fekldh3gYQSGvGl8wsxV7Jp2RMAq4JZnytBwOkwQxBry5zi5oxFzi3hlbLUoWGJLLM5wa38TtpwVNY2op5myMMTIzYOa4OjdJe7XAZWcLFZ7ZG0HU9RDUtFzFI19uYBzHS7bjzVPJddWTJg2PbCClrKh1ZTVtOwTWc+Koc+J7HhoabAMOIHCDlxva4KAbZqo93BSwvxsh3jnS2LGySzObiIDswxoY1oJsTYm2aHOaLruiTnBqu3VXBNRUEcM7JH0tOYZWgOBxOZELsxNAe27HC46K3292nT1U9C+GojLY444pCcTcBYQ4k3bm21xcXzy4rFCySwU8RqfxN2rFU13tNLMHtLGAEBzXMfHfMtcARwIKudtO0NPUxR1ETv8ATKiFkNS0XG7bE7E\/ze4MHVrVirLiE8fwbOir6Wq2S2gmnZTz08rpInS3EUgcXmxcAbGz3DPiAc0D2DTw09bTvdUQlrJWySPZjLGhjg6wcWgyOOeQFuvISRddhV8Qd7a1ME20JZ2SNkgmkY4luIODMLGvDmubdpsHWyOi0UPaYNpqumraqGtgwFtLY45sejCThBYALEl+YIyJXn9klgnj6Vrto7YjrNm0lPvGRVFIcBbI7A2SPDhDmPPdxZNu0kHXpdvaTbcXsFHs6F4lMJMssrb4N47H3GEgFwG8d3rWyHW2WY0Ei5sL5m17JdL2OWanjAl0t0265bQ5W6D83l9VTVmg\/N5fVBVk1PiUl0shzPiU0FQOxLr8Un7LroEdM1vvW052smmdtr3FkS2Bth9JUMnbm0EbxhFxJHfvNIORNr25Gy23aON1HtGbaLDigkgEsJObJHzsEbIiNC0OxSW4BoWb1g83LrjIrVV2xqYbHhrWMe2aSfdOLpC4WZvQcIsAL4Qc72Wallc4ue9xc9xu5x1JPFbGu\/7N0x\/85KfWdOvgxQdrqbam2njyT2uXoXZ907J9lRTFtI0WDYWue59SJDnJLG0YW4+bzfXLgsj2vpmxbQq4mANa2Z+EDQAm9hyGas624LXYvZtNUVQhqcW7LHyOkD92WbtpceYLbA55FQ9s9gmhrJKfMsyfE4\/mjfpnxIsWn\/d6pnZkXdVn9NBVn4sDP\/2tfDRHbOzIbPAq6J7YZHuOZgfYY3E62aA6\/ON\/NZty78UO7K9kYJdn1NbUF5fGx8sUTX4Lxxh4xOyvZz2PA6MyWJa7lqTkBc9bDiV6V2KrW1A2wIxaEUbY4W8oYmTsj8yO8erihuwaOKPY1TWgSCR07Yi6JwbJHEHM7rXkHCCXAkgXIICTrN0Ygyc8ra34JBMD1yv5c1pK\/tM2d1DhicJoHNY6eR7JXzRlwAEgwAOsCczfU81se0m1pafb8MMLt3E51O18bQA14kAacQ492wHLDlxVvV\/weX08bpZGRRjE6RwYwcSXGw08UkzSxz2OIxRucx1jldrsJsfEL0fYLBB2nfDFZkbpJLtAFs6d0thlkMRJysh3ZeAV23DHVHeMjkqSGODQCIpHYWGwzFziz1w8k80YYO0vcA6G2vhzTiVqJu1LGNraeaKecSl7cM0zCIZGucA+Noj7haeAI0AWVGgzWpQ4JzW9L2z8uqjBTmvI4nkqOVqg\/N5fVVCrNB+by+qggcRd3O+XxTLLpNT4lJfJAuLglJz5eCbdcgfFC95wMY97tcLGue6w42aCbZozt7acxgpqGR1\/Zg8uH6ZJHEhhPExsIb0JcOCEUtVJE\/HFI+N9i3Exxa6ztRcZ2Kib9f4Uwc\/SyKzdoJ30goSIRTg3Dd2QWuJJLw\/FixXcTckjPRCtUiYNHV9s6xzonO3BmgAayoEIMuFp0xnKxzvYDU80K23taWrmdUTCMPda+7YGA2yubXLjpmSVSBSXUyC\/sfbMtMJWxNiO9aY3l7MZdG4ZszOTT0seuiZs3ak0AmETsAnjdFIADYscb2FzcEZgHWziqhN111cgK9n+0tRRNkbT7obyweXRh5c0Xs04jbD3jkANUuwe0tRSbwQ7vdy\/7SB7McLuHuk3GWWumt7BC2Wyv58Tbn4pHW4fwJ4wXZdrPL2PbDTxhjw8RxxYY8Y0c4XxOI4Aut01Vuu7R1NRUx1chi38ZDmvwBoO7OJuIXsbcMhyQZcmQFZ+0dS6rbXXY2oaQcbWAYiG4Lubexu3um1sklX2hnfUCqa2GGYPMmOCIMLnm4LnElxde5uNDc3CFlKUyAztbtRNUOMkkNK2Vws6ZkAEhyt7ziQDbK4F+RCChcSuJTMC3XXSXSXVDrqzQH3vL6qsTkP4VZ2f+by+qCrIcz4lIkfI2577NT+dv3XOkb+tnzNy9VA4ONvH6Lim42\/rZ87fukxt\/Wz52\/dAqUJuIfrZ87PunxPAIN2Gx0L22PwKuUIAuTsN+Lfmb905sBP6fmb91cpqO65WY9nyG5DQbC57zdBx1VZxH6mfO37qZRy664EXzcz52\/ddl+pnzt+6DgVxXBvVvzt+6VsfVvzN+6BCUueqfuHf3fmb9126PNvzN+6BiS6lEJtwv\/vt5+KTcO\/u\/M37ouVHdddSezu6fM37pfZXch8zfuhlRkpFMKJ\/IfM37p39Pk5D5m\/dMplV1b2f+by+qaKCT9I+Zv3Vmioni9wBp+ZvXqmGVjEq5cAqhwKdZIwKw1mS3II2hTsakbGrLWBbkZSRtV2nChjj+OSvU8BXblKObAh\/tBfQ3afBwt9Vjdr0hjmezk4hb\/s+27gOqA\/iBTYat\/Wx+IWP5P1ZGTITgE5ycAuTRGhWYWqNisMdp0UakSlMTi7NIjcjmqRoTWhTtao6wgCla1IGKxG0KyFqxSs6KVzUkeSkBvwWmNcWclEQiUAy0URiBJS015gE8NSAJ7QsSOB8bFZiaFWCtU63BawhLE3JPZEntatxKlp2ovDEh9KzNGaRlxZdIgrsNlnt6lCPxRbaq\/4W\/stHsGC8jR1WV\/E2fFWyW4ZfALH8hGQUjFEFKwLk0kap2NUTQrDSo3HFKlDVPsrZ76ieOBnvSODB58fIXPklbhaGillJEUbn21sMh4nQKaeglZ7zLeYP7FewbU2S2ihENO3uxsGN2HVxticTbN2fkvK9ozl7i69xflZcp3tZvdn4HRvVyJl1FJEDYjXj9ERoacrq1zdiWnZbVWZIM7hc8WFlYpG3OWa1pViOn7oKgdTm5yWkoKG\/gURj2LlouXXeLOXzk1PASWUsUa6SOBwapYUmQyT2BbF+J11MGqCnCuwxrcZqamZoj2zos0Ogi0Wm2VSG4NuS2gzsGmDHGR2QY0u+AuvI9vVJlmkk5uJXqXbvaApqTAMnyi3\/AAhePh9yuHd2tcwyFuauGCwB5qGJuauluQJ\/n8suNrpIrtYntapWxpAzNb+GnMRDYG0vZaqOpw3MZcQNBcsc0eGqpsjJyAuUknHJLGoMdp9u10spFVK4XAdga6zQ1wuO6MtDxzQiR0bgBjNxxzRHZGy\/aXNETHvka2R0ufdwtaS11tb6ePJCY4hiGE28ViSRxu6IGB8ZiBOLH6Dx+K00MIa3gfVY920bANOZByJ1FsslJR1zseJp0NyLmzs8wbc1qbjXPfi0Ugc6\/ddbnY\/urdFGARqETZ24iMAi9niD25XNzqAb2A0uSBfgAgG2dob7E627PdAa2+EAakHhcrN8vq\/9JXpHZxrXEXK3TKFltF5F2F2gSCHnNuh5gr1Cm2u3CFy\/L7bu2enx\/GVOHKuxqnY1eqOSdjbhSxsKkoormyIR0mdiPBdJEMpY0WhpUyOkLNQjuz6SUn3L3+vNdJGdJsqhuRfmtjQRMjDpH5MZmSq+xtkPBL5MLWgXvwCxXbztWJP9HgP9mDmf1Hn4LHfXyEBe2W3TVTuf+UZNHIBZ9qc0XKuR0unXTyXC1uEpRci\/8spZBmfRSRw2wkcQfiQmvPouf1vcOiNhmmF2aRjkjhmurOrtBWPidjY4tdYi4PAggj4FMeSczxTI2cSicMzpRHTgNGKQBpsNXlrczrZZvTTT\/hJsHfVLpZGXhYx7ST7pe5uTTzyJPwU\/4i0kDZ3QxwRDCxrRhwgg2xOPd4+Oa3m2aMUGzWRwvaxzcN3gWDnYbPeSL2uLm\/gvGqmuc+Rzjb33EZWBu51xlxz9FxnvrWeqzu1YQyQtbpYX6HxUdO4jLwK0e0aGmDXyY5DI93djAaGtGXvOJufAAIPJSPYC5gL4xa7w02bfQP4NOWl13562OdiSme50nXkOiMyO0HNC9jx2IeRe\/wC1yP3RGcZgDmbWTr3E5vtp9ljdxtdxNwfIo9TbSIaM1khiadyfeZE0kciSXH0LVcpp8l5+57ev+O+nk8UStxQp0EQ4Pb+37ojBRk8R8zfuvZMcHUcGYyWloKHETfPx5Gyq0FCBm+SNvi9v0RuHa1JCO9KHHk0X9TYLexKkoezVzmb55C3DqtKI4qZmOZ4aBo0WBPkNVi678QSAW07LH9Tsz\/gsXtHak0zi6R5ceqnXdrMjU9r+3Dp7xRdyLlxd4rD2JK61zdXKOC5tbz4BcbWpEcUaJUpyB5H97JtTGAuifZpHUH4LNutQ2rcQSL5E\/sq7HKeYYklPEtSfWbXOjyySxN5q5uwBc6KJsgGZ8gpaRLHHxPwTxIY3skGrXBwHUG6RhOp1KlbTk8NVzrcehSdpBVvp6cuIikcMha1rXIN9CBceSh\/FLYkVPunQts1xxC2g0B+ORWKpHbtzSQSAQSAS05ciNF6D2zqGT7Jikjdia0tYSdQ42ceotouf4nUeczEPDgNdW\/VAJKx7SS0kA5W4cdRxIuVo4tjVDgHNjOY\/N3R68FYfsGkjYd7O6STUtib3Gnld2bvHLwXbmxmhmyJMUbCLd0YXcz33Ov8AAgI7smlElRGOGNv7oU0nQCzR5BaHs0WBxef+7a+Q+DGOI\/5iALLXXXxmS\/prXtkrDICGlzgM9CCQAPkCr1TsD3NGgJt4cPSyJdnKmMmNrmj3ZHOJAOoy\/b\/mQvtL3amRrcg3APPA264W69PDyvEnCZ3MphXLprimZOb6qZjzzVeIXKvwQcLZrXlhienGn7K7UU1hfS\/Dl5pWWjGgL\/2TWlzgXHwup5aYqQjOyLNkwMHM5\/5oY91ikMl+KVYnklvxVljTZU4o7nNEo8tVYlPpKfFdSzM3fvZKKKss7hwurtZVCpwBrMOEAXudRe5V3\/WaHuu\/M6cPJPo6bEbnyR\/ZWw3S3At3Re9r+Nv8UtXsh0YuRe+hAsFJdS0J3dip96AE2fTPhxTaamMskcTdXua0cbYja\/lqs9xrmiOw9lT1sohhZf8AU43wsHNx4eGpW2qWwbOhfT4rYTjL3ZulksAC1l7NAyHhn4m+yu2qGKFsFO4RjC0uLy3G6SVzmM1PeccJceAFgvK+3O0Ge1SuxGRuIgFxvcAkC1tRkuc5241abtrtK+X3iWi2Yvcu55\/ZAn1A4LqFwLdM+auUrAXXtcAjJdfyMz2WkkFiTmBrr9ElDtUNLmtya4EG+tjzRWataHYXNsMrjXPp0VetoqeX3fetcc\/D\/ArEsv63ddsitAeSbWLgBxyvnp0U\/auQe1ym+pa75mtKACJ0brWyB5FP29UEyB5PvsB+Fx9FucnPTFJLJ10rQoytUcaNlojZfjzQakfnotBSFrheRpc3O4Bw3yyztlY5qdLFOmjxXJ04lWGOxkNGTf5moJpARZug4KxTODRficgpqoJ4xooGRcFO+Wxy1V6ji4nTn9PFWVEMMOQdwUs55fzoppiDdtxzHQcrcfBLBGDYnUg2y\/mV7Jv1FGGEuNuGR5futHs\/A0d3xuba6ZeefFUhT3Ia23Xx5Xtmr0MeHPis3rTFiSZ+YxWuLZX4BaOKHe0zQ6UEjIDpmeKye9J6p8Ndm1pvhxNxWPC+fpdbjj1FvZvZieqkcIxaNoJfKQcAA4X4u6BOeYKEl0RfLUYXtY5xaGMc4FpOEZ3sXWueIV\/tH2+Dv7CIbqJrMBazIE5en2zXnlZM7XETyun66SYL1e0acOgwknDFT7w4dZWODpABfqdeRUdKIqhhis8ykdwgtDQRpcHzvnoVnx14qxC4BXMNRNLmktORaSCOoRKGodYcrgmyqiMPfhGTjob6ngDfnp8E2meQ7kf5kQpfayi2Jzjflwvw6KEFw7w\/yupmHMcL6ePEfUKrWyGN5FtR6f5rGN6LNqcYBNr2+KuSUrJWMBAu2\/Dnb7LLOr7YbZLRU21GMY064s7crfQ\/Ra42VL7eZEpQUi5aRcoyjscweC0ZZLMxusiFLVYTf0WasXaWnJN3ZAc02qqLnLQaeCSprcQ5D90NdJcrMmquU8mdzp9VO7aOdgen08kMcSfopqOkLjfhzXRkdoWYji+hPQDr4ovRwHGGADLrbjkL8tEOoH4Aev8AkitJG5tpGkXbn\/gudqVp9r9n93u3B7b4MwCDmfqhEzRk03t01TtobWkmdify4ZIRWVD3OFsuQWfpLViSEtKgdDnkiE0Tt2HOFjx89F1LGNStzr0xZrN7XgwuxW94+tr\/AHVV0l\/stBtXC+7bZfzNZlzbEtK3GpST0Z1H881Wu5uqIU8pzadEkTmlwa8Yhw\/g0VlUPDydL3WgnYJYhKP9oxrRINL8L26WHkRyUVTRNaMbM23sW8R58Qo6WsDRcAHgeo5fBL7T8WKV+JmG\/eGY8k7bRu2OXTh4gjL4EW80PkOB4cy+E5t6dPLRXK94dC5vAWe3wcQSPIrGe2t9Kgsc1NG\/K2ttL8EOp5labMte4jMpET\/pRz74y17pTf6Z\/fHwKih4UjCrn9K\/vj4FP\/ppBsXj4FBVzPEDjmeSgBRB2zyfzj4FL\/TLHKQEf7pQR07bokwWCbDTsacnEjwz+F1abI21jr4KVDI9UZ2bVDQ6FCt6wc\/gp6eqiBucXwH3WbPRWimaAO6eiGMrziDpMyAGi\/ABRT7YYRhaCB4D7oZNKDnf0WJzSTGx212oY9gAYwWY1uWWYtmg1PtG4y1tZAbX4+ikY8Dj6LtzzGbyOb0ceKGbRpb94JWVbdDfyCkkrYzwNrW0C36ZnNgUyTPPgmy5HF1v4qzVYHHum3koCwWtf0Ky6NB2dYJ5RGfdka5vgcJcPO7fVBdpU7oJXxuyIPl5dOPmrPZ+tFPKx57zWuDrAZ9bXU\/aqvjqnh7A5pGRxAZjhoVNumAzanLB1uOnP4\/RE6UYoyOWXiHZEet0IZR5jvj4FXITh0d6K3CBxcWk+qtwd4Zf5JtVAHnFisT0KdTURN7Pt5Fa2IleTc+J\/dJb4KSVuZ8SopQbG2q5tO81HvhfX+ZI5L7EA7C0HI4MW\/z7kpbitYA49002ysDnqUsk9MA5rHOwXJaP7XIAV4ZYnMZTQXGhu6\/FTQGumiQE2uidqTetyO67+L39C47s2zJeG2uNCRqNVJ7RTljWOxObr+e7XCmhbcXOm8jc21yAHZZAJoEkhK1wHVFm+xWHdFzu7k78lt7b24BAJHetYm4I45CtKKbHNZpwENMR72Tha7SCQcJu7M\/oFtVdVSMgcSRYZnIaDoElwjswoi697g4G3tOMIbkXC+owiMBvAF+ZNlz4aEHC\/J2Fly3ekYnMidiGvdu6S41yIteymoBkDxSgK1XiDC3dBuLE4utve63MNaMeRHG+ubRlY3r4VQ3CuwqVhsQRlbPzCa7MkqiOyexwBzAOuR\/wXEJSPggY4ZrnNT7LiEEeFcQn2XWUDLLrKTCksqGlvH+fBWaAe95fVQWVugGvl9UEMgzPif3SFlskQkp23OXE8Su3DeSgHYVxCI+zt5epSGnby9SgHWT4oi4hoGZyHmrxpm8vUrhTt5epQUMPAhJZEfZm8vUpBTt5epVA8tXYLZIh7O3l6lcadvL1KgoBueSSyIezt5epXezt5epQD7LrIgKZvL1PJIKdvL1KChZOsr3s7eXqUpp28vUqihhOtk2yI7hvL1KQU7eXqUA+y6yIezt5epSezt5epUFArlf9nby9Snezt5epQD7KzQD3vL6qb2dvL1Kt0FO3vZcufVB\/\/9k=\" alt=\"Resultado de imagen de El Universo, la Ciencia\u2026Nosotros. Blog de emilio silvera\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Universo, la Ciencia\u2026Nosotros. Blog de emilio silvera\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de El Universo, la Ciencia\u2026Nosotros. Blog de emilio silvera\" \/><img decoding=\"async\" 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Bm4BAnv0S9afXOBg7T\/HioPqndPvluVDPxU9UpypeSgcThGucHCAQRpYhHvaqXjZPmo65DumbIXENBz9bIp1M5wqXsvZWgJUuIgSMjp2P3WfiKMXyv5FdNTwALC8ZhrrA9DaFVh+GipSJ1DXic7CCJ7SjC9ZXHVQqX+W3+Ufj8OWOgoJylpPpNeUkzZ3HmkgNtgVii1TBVaMO0JPakClMq4iqXtVD2rQNKypqUoRifTPIutr2fx7aLuZzA+QRBWc8JmwCpvOr5\/J5+hfaOk3kLg0iXzqc85J7rlyvWuO4\/C\/gKjAAanu4EgF02sSNV5M4LHqZW\/F2a7T2ZrFtBsD+o\/OVrfiHGbrO9l6YLKbXZESt3iuHp0yBTdzbn9F08dSSMOvtpcP4i5tpkK5uLJcTus9lElTYFpLBjdo4m2f3RtHGrnmPRDK\/VTZKPDo3Y+NVZSxjSLkSueNYlVGuclneI15mNutxNg3QdbjDYs26x3vJVTkvEO9UdXx73ZWCrw+IfzEH4gfBVMpOOQKNbhXtHXVZ99TmCS0nibz9FPlT0mEi4hTYFh61pYGfTVNRlu1vNFYjceKq5rOV81n1AvJ5KDWfEMs1cwWm+uSiwZ7iFvGFqGFpPD4y03HfqFoYOpy80AAHQZQGkEwiKLgADAt9fV1VVLZv6Ccqbz\/ll8T4b7xjjH5RIK4rEUSDdeo4nGNLCyBcZricbgoJyIRZo5vlzzWHZJGuw6SXmr9x0lThzhoqThSu6ovpuF4QuN4eyJEIVdcaaOyspYcrZdhmDOyk1lOLOEq4i\/WHXaRkqizda2KoiUDi4jPp9k9Z2M2tRVRplFGtFoVXvhPxCBpql8P6z8eIpv7LmIkrpuNub7sx0WFw3\/VZ3WHf\/AGdP4vnNdXw0FtNrRb4RPgj6FbdBtPRTbX6LafIw360mYpquEOWdh+V2sFFhpCWtJRXurWVTmuSo14zRD63NBCe1ahlUjNRNZWGoovqtGiXpX8RdXR\/C8Cah6IQtY4WzWjwzFGmBH7LPvu58KT62qOADB1UHsVlLGznZDVca3ZcdnVrbeYkGISq1TdjNlB1fWPXZac8Vn13FVZtiN0I93LZTrYrNQwreedBqdui345xj30Dq4iDHVE0qILPeF4sY5ZHMZ6bIbEUpcS0eKCqMDf5pPRdE5YXr62qmItIy0g\/VZxxJk7oJtcieu91P3o5ZPZEhW0RUrWzQNd0yDmnq15yBhCVMRzFVPiUqeXrdJQa8pJYNZ9H21rNza0+YWxhfbplg7mbvIkeYXn5Tyub3Xf5j0HFe01Fw\/OL91l1OM0wZD\/quSSCf\/wBKXiPQsH7R0ajQxzwH5AkEA7XylTr\/ABDOY2gx5LzsK7DYp9Myxxaeh\/RE7K\/jd47DuiSLaQofhpBdFhY7rlf\/ANDiZn3nyAB7gIke1FWQSBba09wn7ib+OrfaH4Wgbn5Qsvg7JqjoCVLivEvfnmjk\/tknyVOCxpp5QQcx+6i3etaSWc46mm8g3Vgz+azMLxNtTodpHmixi7ZgnW+ua12Oe82fxpUmjM20RLhA6LEZXRNDFGIv9kX\/AAU0bRrSYOSlUqEEkW6Sgy9xzcCPIjxU\/ek5nxyUfWsok4rmOx9aK73jcj5rJqV50g7p+f8Aujrf9Ej34P8AfhhzVtLGGYaCVn4eiXiZbE5uMf8AqUcKvKIbE5ejkn8qPv7auG57fEAe60GYJ7s79QsDD03E3JBW7hMXy2JSvOKnUoqnw4NEkqiu3ZLEYzqsXG4jqU+Zpd2CsUNzPTIeMXKy8TiCLc3gMvlZCVcQd0I+sd1rJjC20XVrk6nsqnVkI6uoOrdv1Vei8r31+vyUHVDN0O6pKr51Or8tL8QeXNB1LXBVIqHIKIqp+i8i21xGZ8v3SQocOqSNHmOXCdPCVlyu0ydKE6YMnSSSBJQknQekEkkkEZIEhOmQF9DGPaTDj43RdPjDwbgH5LOTQntKyVuU\/aIxdnzUqXtBJ+JkDoZ+SwU6e0vHLov4vSc78xbOpBjx2R1XH4cActds6kgx9Fx0pJaPMd1gPecxc4NeCLZGdZG6jW4iTlA7DbJcXSrvb+VxHYwPJWfjqn9Z+ScpXivVeAu56IqO0JHkYWzDDC8s4R7YVaDQzkY9skm5BvmAclst9vaQH+hUn\/qYnsLzn8dpiKYWLjWBYb\/b2mf+DU\/8mIV3tZSfMte3b8rp8slXNR3xbP00KzQhHBBP49ROr\/L91Q7jNI6u8grvUZTjr\/xoOYFF7BAvvI7ZLNPFqe7vL91H+K0\/7vL90tipx0Pc0KsgIP8AilPd3l+6j\/E6f93kjYfmji0JuUQb39XQP8RZ18v3UP4iz+75fdHqDx00RScchbw+6Spo8UZyj4WHvTpuPmRJSR6PzXKJJJLNuZJJJSZJ0ySAcJJJIIkkkkAkkkkjJMkkmCTpkkESSSSDOkkkgiSTJJwJJkkkgRTpJIMkySSCJJMkgHSSSQZJJJIJ\/9k=\" alt=\"Resultado de imagen de El Universo, la Ciencia\u2026Nosotros. Blog de emilio silvera\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Mucho ha tenido que llover para que, llegados al momento presente, podamos dar alguna que otra explicaci\u00f3n de lo que ocurre en nuestro Universo, de c\u00f3mo funcionan algunas cosas y seguimos tratando de saber como lo hacen otras. El camino es largo y para llegar al final deseado&#8230;. \u00a1Queda mucho por recorrer!<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/27\/ese-mundo-misterioso\/\" rel=\"next\">Ese mundo misterioso<\/a><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El mundo misterioso Blog de emilio silvera\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El mundo misterioso Blog de emilio silvera\" \/><\/div>\n<div style=\"text-align: justify;\">Desde tiempos inmemoriales, los grandes pensadores ya nos hablaron de lo muy peque\u00f1o, Dem\u00f3crito con su \u00e1-tomo , la parte m\u00e1s peque\u00f1a, invisible e indivisible que conformaba la materia. Emp\u00e9docles con sus cuatro elementos: tierra. aires, agua y fuego que, mezclados en la debida proporci\u00f3n conformaban todas las cosas.<\/div>\n<div>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/misiglo.files.wordpress.com\/2008\/07\/adriano-6-museo-britanico.jpg\" alt=\"\" width=\"333\" height=\"500\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>\u201cQuien ha visto las cosas presentes ha visto todo, todo lo ocurrido desde la eternidad y todo lo que ocurrir\u00e1 en el tiempo sin fin; pues todas las cosas son de la misma clase y la misma \u201d.<\/p>\n<p>Marco Aurelio<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Claro que \u00e9l, quer\u00eda significar que todo, desde el comienzo del mundo, ha sido igual, sigue unos patrones que se repiten una y otra vez a lo largo del transcurso de los tiempos: el d\u00eda y la noche, las estaciones, el fr\u00edo y el calor, el r\u00edo muerto por la sequ\u00eda o aquel que, cantarino y rumoroso ve correr sus aguas cristalinas hasta que desembocan en el oc\u00e9ano. La Bondad y la maldad\u2026 Y, tambi\u00e9n, el Hombre y la Mujer. As\u00ed ha sido desde que podemos recordar y, as\u00ed continuar\u00e1 siendo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Un libro es el mejor compa\u00f1ero\" \/><\/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<blockquote><p>Para fugarnos de la tierra<\/p>\n<p>un libro es el mejor bajel;<\/p>\n<p>y se viaja mejor en el poema<\/p>\n<p>que en m\u00e1s brioso corcel.<\/p>\n<p>Whitman<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El hoy se hizo en el ayer\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>\u201cTodo presente de una sustancia simple es naturalmente una consecuencia de su estado anterior, de modo que su presente est\u00e1 cargado de su futuro.\u201d<\/p>\n<p>Leibniz<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Niels Bohr, citando a Gohete preguntaba:\u00a0<strong>\u00bfCu\u00e1l es el camino? No hay ning\u00fan camino.\u00a0<\/strong>Est\u00e1 claro el mensaje que tal pregunta y tal respuesta nos quiere hacer llegar, el camino, tendremos que hacerlo nosotros mediante la exploraci\u00f3n hacia el futuro en el que est\u00e1 lo que deseamos encontrar. Hay que explorar y arriesgarse para tenemos que ir m\u00e1s all\u00e1 de las regiones habituales y conocidas que nos tienen estancados siempre en el mismo lugar. Hay que arriesgarse si queremos conseguir las cosas deseadas, sin trabajo y sacrificio&#8230;. Nunca las alcanzaremos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_NcxlwVUbICM\/TUGXoHVv9iI\/AAAAAAAACfE\/GRCQ8JYJHCI\/s1600\/ulises-y-las-sirenas-herbert-james-draper-1909%255B1%255D.jpg\" alt=\"\" width=\"500\" height=\"425\" \/><\/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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Homero nos cont\u00f3 como Ulises de \u00cdtaca se arriesg\u00f3 a o\u00edr el canto de las sirenas amarrado al palo de la vela mayor de su embarcaci\u00f3n. \u00c9l no que\u00b4ria ser atra\u00eddo por aquellas fuerzas malignas pero quer\u00eda sentir los efectos de aquella llamada en lugar seguro. Eso nos lleva a pensar que hay un mensaje en el pasaje de Homero: Arriesgarse&#8230; \u00a1S\u00ed! Pero con las precauciones necesarias. As\u00ed que, cuidado con los Robots, con los experimentos cient\u00edficos de todo tipo, y, sobre todo, no debemos creer que lo sabemos todo. Tenemos que ser conscientes de que, el peligro nos acecha por todas partes.<\/p>\n<p style=\"text-align: justify;\">Pero, no cabe duda alguna de que, el acto de exploraci\u00f3n modifica la perspectiva del explorador; Ulises, Marco Polo y Col\u00f3n hab\u00edan cambiado cuando volvieron a sus lugares de partida . Lo mismo ha sucedido en la investigaci\u00f3n cient\u00edfica de los extremos en las escalas, desde la grandiosa extensi\u00f3n del espacio cosmol\u00f3gico hasta el mundo min\u00fasculo y enloquecido de las part\u00edculas subat\u00f3micas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_-TVCxOfx--A\/SEYv21m5UzI\/AAAAAAAAC-8\/85n9-LMTWXk\/s320\/via-l%C3%A0ctia.JPG\" alt=\"\" width=\"320\" height=\"247\" \/><\/p>\n<p style=\"text-align: justify;\"><strong><\/strong>\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 Una bella galaxia espiral de cien mil a\u00f1os-luz de di\u00e1metro que podemos comparar con\u2026\u00a1Un \u00e1tomo!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_gHbmh7BV23s\/ScjsG1r7G0I\/AAAAAAAAAXA\/RadTVcYqZDQ\/S768\/00015944.jpg\" alt=\"\" width=\"382\" height=\"400\" \/><\/p>\n<p style=\"text-align: justify;\">En ambos \u201cuniversos\u201d existe una descomunal diferencia en los extremos de las escalas. Sin embargo, la inmensa galaxia de arriba no ser\u00eda posible sin la existencia de infinitesimal \u00e1tomo de abajo.\u00a0<strong>\u00a1Todo lo grande est\u00e1 hecho de cosas peque\u00f1as!<\/strong><\/p>\n<p style=\"text-align: justify;\">As\u00ed que, cuando hacemos esos viajes, irremediablemente nos cambian, y, desde luego, desaf\u00edan muchas de las concepciones cient\u00edficas y filos\u00f3ficas que, hasta ese momento, m\u00e1s valor\u00e1bamos. Algunas tienen que ser desechadas, como el bagaje que se deja atr\u00e1s en una larga traves\u00eda por el desierto. Otras tienen que ser modificadas y reconstruidas hasta quedar casi irreconocibles, ya que, lo que hemos podido ver en esos viajes, lo que hemos descubierto, nos han cambiado por completo el concepto y la perspectiva que del mundo ten\u00edamos, conocemos y sabemos.<\/p>\n<p style=\"text-align: justify;\">La exploraci\u00f3n del \u00e1mbito de las galaxias extendi\u00f3 el alcance de la visi\u00f3n humana en un factor de 10<sup>26<\/sup>veces mayor que la escala humana, y produjo la revoluci\u00f3n que identificamos con la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>, la cual revel\u00f3 que la concepci\u00f3n newtoniana del mundo s\u00f3lo era un parroquianismo en un universo m\u00e1s vasto donde el espacio es curvo y el tiempo se hace flexible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/universitam.com\/academicos\/wp-content\/uploads\/2012\/04\/MAJORANA.jpg\" alt=\"\" width=\"520\" height=\"377\" \/><\/p>\n<p style=\"text-align: justify;\">La exploraci\u00f3n del dominio subat\u00f3mico nos llev\u00f3 lejos en el \u00e1mbito de lo muy peque\u00f1o, a 10<sup>-15<\/sup>\u00a0de la escala humana, y tambi\u00e9n signific\u00f3 una revoluci\u00f3n. fue la F\u00edsica cu\u00e1ntica que, transform\u00f3 todo lo que abord\u00f3.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda cu\u00e1ntica naci\u00f3 en 1900, Max Planck comprendi\u00f3 que s\u00f3lo pod\u00eda explicar lo que llamaba la curva del cuerpo negro -el espectro de energ\u00eda que genera un objeto de radiaci\u00f3n perfecta- si abandonaba el supuesto cl\u00e1sico de que la emisi\u00f3n de energ\u00eda es continua, y lo reemplaz\u00f3 por la hip\u00f3tesis sin precedentes de que la energ\u00eda se emite en unidades discretas. Planck llam\u00f3\u00a0<em>cuantos<\/em>\u00a0a estas unidades.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/4\/4e\/HornoCuerpoNegroGif.gif\" alt=\"\" width=\"300\" height=\"225\" data-file-width=\"300\" data-file-height=\"225\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/e\/e7\/Curvas_Ley_Planck_y_catastrofe.jpg\" alt=\"\" width=\"300\" height=\"240\" data-file-width=\"300\" data-file-height=\"240\" \/><\/p>\n<p style=\"text-align: justify;\">1) Figura animada que representa un rayo de luz incidiendo sobre un cuerpo negro hasta su total absorci\u00f3n. 2) En la gr\u00e1fica se representa la intensidad de la radiaci\u00f3n emitida por el cuerpo negro en funci\u00f3n de la longitud de onda a diferentes temperaturas. El m\u00e1ximo de la curva aumenta al ir hacia menores longitudes de onda (Ley de Wien). Se compara con el modelo cl\u00e1sico de Rayleigh-Jeans a altas temperaturas (5000\u00a0K) comprob\u00e1ndose la llamada cat\u00e1strofe del ultravioleta<\/p>\n<p style=\"text-align: justify;\">La\u00a0<strong><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a><\/strong>\u00a0es una constante f\u00edsica que desempe\u00f1a un papel central en la teor\u00eda de la mec\u00e1nica cu\u00e1ntica y recibe su nombre de su descubridor, Max Plancc, uno de los padres de dicha teor\u00eda. Denotada como\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/2\/5\/1\/2510c39011c5be704182423e3a695e91.png\" alt=\"h\" \/><\/em>, es la constante que frecuentemente se define como el\u00a0<strong>cuanto<\/strong>\u00a0elemental de\u00a0<strong>acci\u00f3n.<\/strong>Planck la denominar\u00eda precisamente \u00abcuanto de acci\u00f3n\u00bb<\/p>\n<p style=\"text-align: justify;\">Fue inicialmente propuesta como la constante de proporcionalidad entre la energ\u00eda\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/a\/3\/3a3ea00cfc35332cedf6e5e9a32e94da.png\" alt=\"E\" \/><\/em>\u00a0de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\">fot\u00f3n<\/a>\u00a0y la frecuencia\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/f\/a\/8fa14cdd754f91cc6554c9e71929cce7.png\" alt=\"f\" \/><\/em>\u00a0de su onda electromagn\u00e9tica asociada. Esta relaci\u00f3n entre la energ\u00eda y la frecuencia se denomina \u00abrelaci\u00f3n de Planck\u00bb:<\/p>\n<dl>\n<dd><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/1\/b\/4\/1b41cb51c84996996dd552302fa90e05.png\" alt=\"E = h.f \\,.\" \/><\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">Dado que la\u00a0<strong>frecuencia<\/strong>\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/f\/a\/8fa14cdd754f91cc6554c9e71929cce7.png\" alt=\"f\" \/><\/em>, la\u00a0<strong>longitud de onda<\/strong>\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/0\/5\/e05a30d96800384dd38b22851322a6b5.png\" alt=\"\\<a href=\" \/><a href=\"#\" onclick=\"referencia('lambda',event); return false;\">lambda<\/a>&#8221; \/&gt;<\/em>, y la\u00a0<strong>velocidad de la luz\u00a0<\/strong><em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/4\/a\/8\/4a8a08f09d37b73795649038408b5f33.png\" alt=\"c\" \/><\/em>\u00a0cumplen\u00a0<img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/7\/8\/c78d6dab81ad0f0fc5c25eb431ae33ef.png\" alt=\"\\<a href=\" \/><a href=\"#\" onclick=\"referencia('lambda',event); return false;\">lambda<\/a> . f = c &#8221; \/&gt;, la relaci\u00f3n de Planck se puede expresar como:<\/p>\n<dl>\n<dd><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/0\/b\/2\/0b2013e124afcfadbde9c10021f127f7.png\" alt=\"E = \\frac{hc}{\\<a href=\" \/><a href=\"#\" onclick=\"referencia('lambda',event); return false;\">lambda<\/a>}.\\,&#8221; \/&gt;<\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">Otra ecuaci\u00f3n fundamental en la que interviene la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0es la que relaciona el\u00a0<strong>momento lineal<\/strong>\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/3\/8\/83878c91171338902e0fe0fb97a8c47a.png\" alt=\"p\" \/><\/em>\u00a0de una part\u00edcula con la longitud de onda de De Broglie \u03bb de la misma:<\/p>\n<dl>\n<dd><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/0\/1\/8\/01852e4db8a5d65980d3736244e12cc4.png\" alt=\"\\<a href=\" \/><a href=\"#\" onclick=\"referencia('lambda',event); return false;\">lambda<\/a> = \\frac{h}{p}.&#8221; \/&gt;<\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">En aplicaciones donde la frecuencia viene expresada en t\u00e9rminos de radianes por segundo o frecuencia angular, es \u00fatil incluir el factor 1\/2 dentro de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>. La constante resultante, \u00ab<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0reducida\u00bb o \u00abconstante de Dirac\u00bb, se expresa como\u00a0<em>\u0127<\/em>\u00a0(\u201c<em>h barra<\/em>\u201c):<\/p>\n<dl>\n<dd><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/1\/9\/3\/193d2e97a5b0a6da8ec1ed1105a2d8e5.png\" alt=\"\\hbar = \\frac{h}{2 \\pi}.\" \/><\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">De esta forma la energ\u00eda de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\">fot\u00f3n<\/a>\u00a0con frecuencia angular\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/4\/d\/1\/4d1b7b74aba3cfabd624e898d86b4602.png\" alt=\"\\<a href=\" \/><a href=\"#\" onclick=\"referencia('omega',event); return false;\">omega<\/a>&#8221; \/&gt;<\/em>, donde\u00a0<em><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/2\/9\/1\/291f73a90c6a7ebc629df956952aebe5.png\" alt=\"\\<a href=\" \/><a href=\"#\" onclick=\"referencia('omega',event); return false;\">omega<\/a> = 2 \\pi . f&#8221; \/&gt;<\/em>, se podr\u00e1 expresar como<\/p>\n<dl>\n<dd><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/1\/b\/c\/1bc37a7035323a0fedbb6d7af75586f9.png\" alt=\"E = \\hbar \\<a href=\" \/><a href=\"#\" onclick=\"referencia('omega',event); return false;\">omega<\/a>.&#8221; \/&gt;<\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">Por otro lado, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0reducida es el cuanto del momento angular en mec\u00e1nica cu\u00e1ntica.<\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/commons.wikimedia.org\/wiki\/File:Ley_P.png\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/a\/a3\/Ley_P.png\" alt=\"\" width=\"287\" height=\"223\" data-file-width=\"287\" data-file-height=\"223\" \/><\/a><\/div>\n<div style=\"text-align: justify;\">Ley de Planck a diferentes temperaturas en funci\u00f3n de la frecuencia para la radiaci\u00f3n del cuerpo negro<\/div>\n<p style=\"text-align: justify;\">Planck defini\u00f3 a \u201csus\u201d0 cuantos en t\u00e9rminos del \u201ccuanto de acci\u00f3n\u201d, simbolizado por la letra h que ahora, se ha convertido en el s\u00edmbolo de una constante,\u00a0 la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>, h.\u00a0 Planck no era ning\u00fan revolucionario \u2013 a la edad de cuarenta y dos a\u00f1os era un viejo, juzgado por patrones de la ciencia matem\u00e1tica y, adem\u00e1s, un pilar de la elevada cultura alemana del siglo XIX-, pero se percat\u00f3 f\u00e1cilmente de que el principio cu\u00e1ntico echar\u00eda abajo buena de la f\u00edsica cl\u00e1sica a la que hab\u00eda dedicado la mayor parte de su carrera. \u201cCuanto mayores sean las dificultades -escribi\u00f3-\u2026tanto m\u00e1s importante ser\u00e1 finalmente para la ampliaci\u00f3n y profundizaci\u00f3n de nuestros conocimientos en la f\u00edsica.\u201d<\/p>\n<p style=\"text-align: justify;\">Sus palabras fueron prof\u00e9ticas: cambiando y desarroll\u00e1ndose constantemente, modificando su coloraci\u00f3n de manera tan impredecible como una reflexi\u00f3n en una burbuja de , la f\u00edsica cu\u00e1ntica pronto se expandi\u00f3 practicamente a todo el \u00e1mbito de la f\u00edsica, y el cuanto de acci\u00f3n de Planck, h lleg\u00f3 a ser considerado una constante de la Naturaleza tan fundamental como la velocidad de la luz, c, de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.portalciencia.net\/images\/planck2.jpg\" alt=\"\" width=\"320\" height=\"233\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Dos buenos amigos, dos genios<\/p>\n<p style=\"text-align: justify;\">Max Planck es uno de los cient\u00edficos a los que m\u00e1s veces se le han reconocido sus m\u00e9ritos y, su , est\u00e1 por todas partes: La <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a>, las Unidades de Planck, El cuanto de Planck, la Radiaci\u00f3n de Planck, El Tiempo de Planck, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a>, la Energ\u00eda de Planck, la Longitud de Planck\u2026 \u00a1Todo merecido!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/img.chan4chan.com\/img\/2010-09-01\/1283354237-1283272552888.jpg\" alt=\"\" width=\"607\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Confinados en nuestro peque\u00f1o mundo, una mota de polvo en la inmensidad de una Galaxia grandiosa que, a su vez, forma parte de un universo \u201cinfinito\u201d, hemos podido darnos traza para poder saber, a pesar de las enormes distancias, sobre lo que existe en regiones remotas del Universo.\u00a0 Un Universo formado por Superc\u00famulos de galaxias que formadas en grupos conforman la materia visible, y, dentro de cada una de esas galaxias, como si de universos se tratara, se reproducen todos los objetos y fen\u00f3menos que en el Universo son.<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/img.seti.cl\/scale-of-the-universe.jpg\" alt=\"\" width=\"753\" height=\"393\" \/><\/p>\n<h3 style=\"text-align: justify;\"><a href=\"http:\/\/htwins.net\/scale2\/\">The Scale of the Universe 2 \u2013 HTwins.net<\/a><\/h3>\n<p style=\"text-align: justify;\">sigamos con la escala del Universo conocido y hagamos un peque\u00f1o esquema que lo refleje: El Universo Observable, la mayor escala que abarca m\u00e1s de 100 mil trillones de kil\u00f3metros (seg\u00fan nos cuenta Timothy Ferris:<\/p>\n<p style=\"text-align: justify;\"><strong>Radio en metros\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<\/strong><strong>\u00a0Objetos caracter\u00edsticos<\/strong><\/p>\n<p style=\"text-align: justify;\">10<sup>26<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Universo observable<\/p>\n<p style=\"text-align: justify;\">10<sup>24<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Superc\u00famulos de Galaxias<\/p>\n<p style=\"text-align: justify;\">10<sup>23<\/sup><strong><\/strong>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 C\u00famulos de Galaxias<\/p>\n<p style=\"text-align: justify;\">10<sup>22<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Grupo de Galaxias (por ejemplo el Grupo Local)<\/p>\n<p style=\"text-align: justify;\">10<sup>21<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Galaxia La V\u00eda L\u00e1ctea<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/apod.nasa.gov\/apod\/image\/1010\/Orion2010_andreo600h.jpg\" target=\"_blank\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/apod.nasa.gov\/apod\/image\/1010\/Orion2010_andreo600h.jpg\" alt=\"\" width=\"664\" height=\"360\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">Nube Molecular gigante muy masiva, de gas y polvo compuesta fundamentalmente de mol\u00e9culas con di\u00e1metro t\u00edpico de 100 a.l. Tienen masa de diez millones de masas solares (mol\u00e9culas de Hidr\u00f3geno (H<sub>2<\/sub>) el 73% en masa), \u00e1tomos de Helio (He, 25%), part\u00edculas de polvo (1%), Hidr\u00f3geno at\u00f3mico neutro (H I, del 1%) y, un rico c\u00f3ctel de mol\u00e9culas interestelares. En nuestra galaxia existen al menos unas 3000 Nubes Moleculares Gigantes, estando las m\u00e1s masivas situadas cerca de la radiofuente Sagitario B en el centro Gal\u00e1ctico.<\/p>\n<p style=\"text-align: justify;\">10<sup>18<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Nebulosas Gigantes, Nubes Moleculares<\/p>\n<p style=\"text-align: justify;\">10<sup>12\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\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/sup>Sistema Solar<\/p>\n<p style=\"text-align: justify;\">10<sup>11<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Atm\u00f3sfera externa de las Gigantes rojas<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.fotos.org\/galeria\/data\/900\/medium\/puesta-de-sol-Playa-del-Carmen-Mexico-fondos-de-pantalla.jpg\" alt=\"\" width=\"630\" height=\"473\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0 Aunque a una Unidad Astron\u00f3mica de distancia (150 millones de Kil\u00f3metros de la Tierra), el Sol caliente el planeta y nos da la vida<\/p>\n<p style=\"text-align: justify;\">10<sup>9<\/sup>\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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Sol<\/p>\n<p style=\"text-align: justify;\">10<sup>8\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/sup>Planetas Gigantes J\u00fapiter<\/p>\n<p style=\"text-align: justify;\">10<sup>7\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/sup>Estrellas enanas,\u00a0 planetas similares a la Tierra<\/p>\n<p style=\"text-align: justify;\">10<sup>5<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Asteroides, n\u00facleos de cometas<\/p>\n<p style=\"text-align: justify;\">10<sup>4<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Estrellas de Neutrones<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/2.bp.blogspot.com\/_H1VyVbELf1M\/TFK70AzpbsI\/AAAAAAAADVM\/r8cp8qd5buc\/s1600\/gENTE.jpg\" target=\"_blank\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/_H1VyVbELf1M\/TFK70AzpbsI\/AAAAAAAADVM\/r8cp8qd5buc\/s1600\/gENTE.jpg\" alt=\"\" width=\"642\" height=\"574\" \/><\/a><\/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 Los seres humanos son parte del Universo que queremos descubrir.<\/p>\n<p style=\"text-align: justify;\">1\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Seres Humanos<\/p>\n<p style=\"text-align: justify;\">10<sup>-2<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Mol\u00e9cula de ADN (eje largo)<\/p>\n<p style=\"text-align: justify;\">10<sup>-5<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 C\u00e9lulas vivas<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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ZRwSfjr8VXp9Fsj4monj0XL\/PhkDT+xpX5bWIrrxz\/r9\/XAP4j0meJArRrPPlE3L93GqEE5JZjgDGOo6iqtF4V7cq5NRT79c\/nmey\/Y91VcFTfJry8l8eBWk11C0JWURuWWAi2hDIZCMgT5cPnCk52jgE1fPRUWxcZrK82\/4LK9POrGZN5+a+5X4b8XyPeNFeurrMTCkhyVjn3fdsD\/ATwfgg9jUWt9lwhp9+nXMeX6rHPz8gKb8zw2afxlpAuLGTeAklkHuITsEQVQPvYQM52MF3A4HKjBIzUHszV+DqFHOYz46557P49nz9Bupq3Rz5HOfCtyRKADz6sfqCK+k1CxyfMe0Ie5kd3Ook96nTPOhQ+4puJSaNFlcEgXyyaLI7ckEwWWaxyFTuSC49BVzRKbQpayWcIbWnhuNBk81jm2Mc5T\/UxfqqAZA4ohUP1GcnNHE9GBTRjCaChYLL1WtQts18UQqRs8fGWEGEVmQnFFlrCM80LZLOLfAyaDjjmmRwyWyuUXkGkioZQBUgSe3zSXEfCzAukseeldHJXG\/gvt4iKamLnLIwhlxW5JWuchEl5xQB7m1hFdhd4fIOD0BH+dd1HUvYzoPhy6TZvbkkoqZzwmVJwe2WZR\/iPvTaml1Pa0844yzNa3rUb3c91cSbrbTwIY8ch7gnJKL0z+EAewHya8\/2lKdu2irmU2\/\/AIrq\/Rf0dPNti7\/35f2\/gjmOteKrnULhVIby948m0i9QB\/KSPzv8n9MVfotBToIbl+rvJ\/nCPTphskpPl\/nQ31mkJAtrht7whpnjRS0SSqPTFPKMgNznaD+U5I6F+r1luqhiEdsfjy\/X0X789u3t2SVyUZLC7r7\/AGKr3UG8sbJo7eW1jgeRI1j8r7SXJ2yu5ykRVRlF9R9Wc5XdJHTdU+U8r1Sfl6rz\/sNzxHbB4x9Onfq\/sE6Dfwyh5LxraKRJmEwilS3XydiNG5eRvMZHLHAXjA56EFOorvqf\/RWcrjPn3b+3x9ArNXbKrbBptY6t4XnjCa+b8\/Qa+K\/DbPCstmiOIvWLY4UlMZ+5lX1Rvj8LKcc8iptB7RatVGpeJNcPjEvg15+XmuGnwTb5TeX18nj9mvP88jmGv2Aki8\/BPqjCzFQvmxyB+JAOBNG0bo+OvB78+83sxgh1sYxirF3f1\/2scgF54pvJITbvNuUr5bOUj81o+PQ0uNxXgd+e+alr9n6aFnixjz1xl4z546Cv8qbjhgGg6mbaeOfYsmw+uNwCGQ8MOe+DwffFW2QU1tZNbWrI7WdJ1XSrW7UXFi21njWVoSpjyc4bCngdslSRz+3mOShLbnp+zPJsTpeH0x5fnH1x\/GbGnnoRgjgg8YNHkRK7DJiyArcgO5sIjjArRUpNjGwXmtYVK5yHXDYFci1MyWryZJpqMr5kZ2frRxPRgVUYZdCtBIXJharWJiGzpU+koB6R+tedG1nlq2L6oz12djEZqmLyjGsvgo+2YrmjvCyMdP1XsTQ4wC4OPUZtcI3fFFvYidMHyincDWPBK00F2mml+grFgZCqyfQIu\/D7KM0XA56a2KyZy9UqaBm188MVz3hoOpXClBWnSnI9JfdjKA4JGRxnt9a7oZKK3YN22pvbWVwz4SSEeRHuOSxlZApTvxsHX+AU2LeGvz84LanJQafDXH58kcy8Yl3lh022QuYgpdEHMl3IoLMffAIUE9OlJ9n7I1z1drxno32iun16l2ig9u59+F+fH+AuHSJ7CFFKG2u7lpInmbDvDACigQbTy8jSABgezDjBIOrUV6yxyi90I4wvN+vw8vuezVU4rPd8fD4erJxwSpbpBEyxSn7tWUM7GPzMF0wcAnO7Iyc7R1xi+EHK7Elx1+AWslPSx2yTUuiXdt9MfHzNh4Z8AQRAGRTJIeWJY5BPXLKck+4B2\/XqXu9rivj17\/6+C+rFVaBNbtR7z8v+1fLv8X8sGwh8MwcERhCPwvGWjYfRlP8AOsVtnRvPx5X0Y2Wk0\/aCXquH9VhliWclrs2YeEeXFjAQxwgYGcD1Y7Yx1xjjnx\/aXsevVQc6o4msvhvu8tr1zltd+2MYBp20zfivhpJS7propc4w88SxlP8AU3nK5ndgXgaTabZJHZ4XZo5oTl2jUyBSGi3uhUMwCkjG4cVXp9MlNSlL4+vnx6g6r2TWrfEjJ5by1\/2574XZvqxpr\/gKxigzIszTMBgWmS5cD1GOEk5wAzYznivb\/wAetrOMDno69jkljBjoPDNoptbkXYu7drqK3ulaJoCpznDKWJxxyDjg55BrzdfVZXppyqfvYePjj+SONSi088ZO7atbeZGQqgtGN8A4GHUZC5xwrAFT8NX577N1bjqEpdHx+fEfqtPG6txfx+Zym7uIplW5gBVJdw2sACrKcFWHY8fNfY42ycX2PidXU65uPkLpaITErC0SCyMLTgVrKaVwVahcYFFFDZSwjL3z5ox1KFE1HEuiVCiDDbVKVJk9jDNlauhPk7H4jTyjyu1TujGPdSea82xbHyebrIyrl046fTuYPXmBGR+9U1mUTy0ZoS009LaTWUisaBcUwqG4b3oWhE64jXT2YkUBLOCzhHTPDtt6Rmugj0tPWsDq5twy4prXBTOCaML4h0MnJUUl+p5V1DT3RMXd6aQeRihMhdjhlsaFeUXcOjIp9a8Y5+OtbIOayxxq+65uLaE7QZpVnnRSWKGLG9SflQT9TSNRd4dM7PJfu+EUUvdJyf5ngz3grUgNVluXUvmW5OB1534x9OP2rPaVD\/wI0xeOI\/0e3pMKUPhn6jbx94nM728iQviLz5o8bWO4BQpIPQcN1\/Y0n2No3p1NOS7ff7Hqubi1KK6cjHwlqn22SOV4kiMMbk+WSwL7gnU+2Mgc4x1r6Wy1yi+PT+G\/\/wA\/QB3y1erzNf8Aprz7y\/1k37S7AojXe7nCA9Plm+B\/qPrUd1vhxyVS9RtLC6LuEmTjJVlTbn24AP8AnU09VOGG38iZS3MstJ1mQ8Duki5zjsf0PY16NVqmlKJ1kOMS6M534tWwtriN3ZoI4DLGyRATRvHO6\/aEmiIyyMTImARggnBxzTKLcN\/dsjosjG11ZylHheXb145TXwMLe61ITptwbiVY5ftMRViMiKGQxL+EZYsm0HJOWB+gdC2TcYlc75SST6cgXjOK3jhCQnzJpWe6uplZzGDL6khjB9LbQRlwOTjnqBlz5xgksaO7aHdlrS3lfhmhgkbPXcUUnP8AnX5FevD1UlDtJ4+TL48x5OUeGZFe2v0H\/dXU8qjsFYjbj64b9hX3tiaVcn1cUfK+1YLfuXf7\/n0QIHzRI8fbgNhtgRmiNhDdyfHijRdCOEKdQlo0D1kIbqSuLK4giQs5woJotyj1HucYLMmPLDwlM4zg0mWoRJLXJ\/oWR7D4HkAzml+OmK8S2XY8bwlNRq1BpMceO\/F5kRIAVDRsSdp3buwJPal2ZtSTXCFOyepwpR91Z58zC3WqEnaWDe4HQUdUHFZ7DK9Kkt2MAy0Y5lqiuFsMthQMRYa\/w9ppZfNIKoDjfgnJHUAf6\/8AzSrJbUJjHC3y6Gs0fXIg4iY7Sx2xsfws3sD2NdVYpdCrT6mEnhGiDc03JVuBNR6HihmxVhgdWi9f60tHl2r3si20co7MqOwd3SeZMYEcuSAeOPT0NZJll0uW0wjw4ynUoVTd91BMJSzbyZOjNn5JArz\/AGn\/AO0l6tDNNFYbxjLX8Mz\/AIcsdmpTwN1WeZRjrg7iCP0xVWsu3aKFi\/8AFHt6RLdFemPoH+PtDlXDxKzrHDIGClcJtY4YrnlvvQOM45+tI9k6ytpxm8NyWPXjpn5Hqyi8ZXkGf0TSLueIHquVB6jBUAH9mNfRJN1ZfaT\/AHS+xHpV4Wrsg+8U1646\/wD2R04R+TJFK2Sq+ZEx9jJs2sfjKBfq4qXULEd3kejP31hFupamXbyoQZHPRF7A\/mc9EX5P0GTxXiOFuptxBcefZGQgoLMgSa8SwhZd3mzNmSV14AJ6KM9B2A+p6k19ZoNBiKXbz8zx\/aXtONfux\/V5eXx9fzoco1tjcltyeZxvaPeIlIQllUt1C9Bgc\/I6i7V4hFRR5\/sWMrtRKyfk+\/XlCfxlaqLWxnjLRemSKG1OCEhG2dZA35mYzhmOOrgflOYM45Pb1CUcNcCzU38y3Rh2BiYe2OU\/8rAfpVF7ylMkslymb62\/pSR7JIFjZZ\/KWE7fSmQNu4H2xzj9Pmvh7PYEo6l2OS2Zz69c\/Ufdq1CtvAp8CIRa6i56FggPuwBz\/wCoGvc1HLgvRfyeFrOYwz6fyC2ZzWRR51vBoNPt3cYXAHuxwPoPeunOMepte2Ky2U6nA0Qy2COmRnr85oq5qXQepxa4MveTdaaFCOWUabpzTvtHTNBOe1DrLfDWF1OmaL4VSJASuT\/rUM7JSJHW5e9Pkf2+ntjpj2FAoNhxhJoPtNPJGBToVNj662+hBoSOD2rdrR3K4PzS98xyAOSevevVVKXJ6SoisPIXp8GPU3U9qVbPPCEX2buEHKaUTNFqmsAaCrduazAiaN3oPj5bWJYXRWQAgqQWbJydw5AHJPf36YAoFOcXhLKGVXWxxGMU4+plPGvjE3MymNdrbiEKtvH4xsCvjLcjPYAscCmxq3yc2URp3yds+Ejq+n60rnrz3pCeCCnWRmw29mUrWSZXOSaMbqrqCTQRR5ts4pmY1GVw7PHuiUiNGKA7TvB4OPfaTj+9XSRXNboqXmv6DfBkipeyYcSboQ28KVyQ65AB6df8q832nFvTxS\/8v6Nre2CfTDKf6Q9KZLpL6AlVmHlzsh2lZUU7WJ+VGP8AD80Xse9Toemn1XKz5N8r5M9Ki9N8deq\/tf39SHhO+aQEpJ65ADMw5aOLzAOn5eOfq5I6AB+uohBe8uF09Xj8+h9Rp3Ga2w6t\/RL+2Cf9Iiw1eaTpG00uyQHKbWfeRlQcryVIAyA2QMgA+r7Js3aaEZ8NxSfo10bXyPP19c4uF8Vyv3TXPzWf254O1XWuWqQmSWRfL2gsCN+VbgLgZDZzjjOe2a9D\/Hm3twLftCjapbl\/f06mW1PxmsYEVvbS28eDJIVjEb4+D+EZ45yW5\/WrtPoIwXvL5LoeJq\/a87XtqePVvn5d18foc91DW95LA4BJIiLbsd8t3zx1PNXucUiKnTS8ufPn8+YNbqwZJJIpJlm328cEO0O0kwKoAM5BZBOu4A43AgZryr57pH0+h0y01eX36\/1\/Y31fwvLdmOa4mjtba2iZLm+fPkmZ5ZJXW0jzmULvWMEHa3l8HgCkRrlY8IO57+DM+I9Ca2dYYy4iuNkkaTgCZE\/KZQAAjNuLbeoUrnmuvzWsZyiK2SgsgOhWB9UhGAuEH1PWvN1Vy4ijz9ZqFxBd+TcS2qwaYoI2m5mdoh3cjHmOf7IC4HyT8VOk5NSf52\/knnmajKXb\/j+f7E1scU+KI7Fk0vg\/xhDErRXcKOokdC+SpRdxIYYBYnDnPwBjpQTxGWJRymWJQjiMobk0vl+cgnjDxRbuSkSFMgqFKoODg5O0gcknHUjAz7V0IZeUuPzyMhRmW6CxH88jEsSxwOp4p2R6Siss6X4O0gRoGI9RqC6e54I09z3s3+nwA43dBRVRTfJVVHL5GCQ7j6eAOKoUN74KVDc+Ahrdl5FOdco8oY63HlCS6kXeckVJJ8kM5Lcz81j3xVrKy5DQANFy0ItliGuAYTHWCZFd5EH6llIyAyEqee3yK5T2h1TcOnPoyvTrJI238uw\/CXwdvyB71ll0pLHRB33Tsjt6L07mp0u\/O4c0hHjX07eUbxnJiz8ULLYtuGTEandHJzR9CKEN0ssUzTkqGDEFSQMY4Yr6Sf24rcZR6tcf+njyIaDqPk3Kk5O5HQdu+7\/2mp9VR4tDS88\/n1MmsVOS7MbeOta85I7deFcq7t3yQ4wP8If9SKX7G0OyUrn16L9n9irQPenZ5GT03WTauJdpMdyjo+3GdoJCkZ4yBjjvmvb1OkjdBRfZ5XxPd0OodFmeo+t7D7asvk+fFOVkltkP3f2uLqm1GGH25KFlbIUAnPOJ7q7IOMlFOPfzXm19sP0LK7FtlFScX28mUQ6FdRRBnFssv4JVlltI5o4gdyzI7SBXDZKkDJyvIyc1bpNfCxN1vK6Zxh8fEhv9mboxbT75XbPy9MfXy4FWpic7WcO3mRvOjszyZhRipk2DkJkHBPHBwcVbLUE8NDGHC2r4DzQ\/Dzyp5igXBBhC4byoTu5fDkevy\/zkZxuQdTigla38Pz8+\/aqumuuW5vPp6\/n55dM0\/SLO3D3EpJxmMyXW1YoRgK8UcaYLu2OVHqKjaxGCh6MHJhWW7mL\/ABBr9ozRzFftjxFZLZZCSitt9DuBhFUZyI0BJKqWbIwKFGcVjou5PKWDm\/ii\/ed97EvIzb89y544\/wBvpUeqw448iG2WXyaDQPDbPP8AZUIcR7TPICAoKqPN9XYBiVzXgTi52cHlzrc7OP8AhAWv363N03k\/9ntV+zW+3hSesjKPYnv3GD9KtuyOPP8Ag29KqCjnrz8F\/wA5YA\/FEmTLkV39kWJZG2MeG4DBvqD3+aYpLo1ktpuUVtksr+AFLTZyzbyOnYD5x3NbKeeEil3b+IrA48K2nmzj2FJteIk2qfuqPmdq0fTi3I6LxUkKnN5QNdLl0NLaWWfxVZXTnqXV056hpVY19hVGI1xH4jXEXahrUSIcuuccDIpNmoil1Jb9bXCLzJGAlvQxJ3nkk9agPmJXKTbycXIr0T6nJbHQsCQQBQimyaCuBbC4lrBEng+mioGdCZQg5oWNY203giswQajlG8gv\/ugPigfUZVLMDIaqMk\/rRvoT18SYjL4JBBIIPA49WPSf0OK2J6dUkA\/aNro2cbTwDz8E5+M0xwzFrzHeG2nHzGOo7ZGh8zgBtjr+Vs8pn\/Fx\/irfZ3uzcOz5XxM9n+5KUPPn8\/OwHa2PlzILqNpbaO4RAF6ZlVmRACR7ZI6elhmvYeIxbl0XPyPcrlCL3TXHVm7uNbtJ7lLIQS24D28SxzRxgecNqxuuyVGt2VQirIjHK4BDAKBOtRXbiVfR9GimUoaiCsrxj6DWSa3NsW1FXAjlbY+piYuEiY7DG0sSPKJBg7MNjjcrcit2ryFRnKOUmLrLVft08a2ErWz+dcJPbyx+Y9xB5Eao8kW3YVw8q4kk2oAoHVVG9TOVy\/z8ya26mt7ONmklMhi2xOYyu8yquRBEVACsA2SVCrGG9KqzE0+uptgNmQtPE1vOvnXMH2iRXeGCz\/q7S2iUDaAo5ckEE5H7YqxpxW2LwvPuwHJGVuL31OmAmCSirwqqeQqjsFztH92gsnlCJyB9D0ie9uUigByCCX5AQA\/iJ7YrydTZxtXVkcm3wurH3jXxFFaRPpWnEuxIS\/u8eqV+8SEHgZyMD5HUk0iqrHPb+f8AS\/PUqatvw7vzf9Jdvr8adP0YxQquOcZbH8R6\/t0\/Sp5z3SyeDqNQ7rHPt2+H5yDPCc0aCjLgrntyO1Ghik11Et6MVxdU8jrwDGTPwaXd0M1CzKKO36JNsGDxnnmhpltG0S2rDNFEcjiro89C+PPQzWuXc8kv2aFB0DPIegBqG6c5z8NI8fWW3WWeBWvizF67pJgb7w5J5GK866nY\/ePCv09mnkoyBYbEFQd45o4R4FdfI5c616p9amThWsYM2HRwH2oCaU0T8o1wO8It1rGKsYeLUsOlYTeJtZUdJbPShGf5KDrXT2HasEzm59EH+YVGDWYyDGTiuQGbmtBT5yKbqDmgyW12CrU4iF3YyAMHP5eeo+tUUzUnjuejRYp+73\/k9tnZoSGDBJMqkpB2+YuCMN7j0msnFRsUo9UE0oWZXVdghtWkks2tZMeZFcR3Pnktu4QxAf3BkNn+1XsxmrKnLrx0PUU1KD44wEeK9PlaUTgCQsiLKoIZt699vUrjA\/SvnNBfXGDr6cvHwf8AZB7I1sNOvDteOcrJrPC8WnW8SXoTdMqhVN05upDMPxeVCAqLg5Adm9OOhPX6WupOKkucnq2e7JoF1XxVcyyicSGNpFlsy0YjV1jciRF8xVDHLIozx17VQ6oLDS\/Pz+QHPjBlLW4IDxsSQpLICSQA\/LAe3qBJ+WrnITJ8HmlykNKoyQVEnHZlOP8AMMf+WlytXTP4v9ASmsdR3b+G3lcyXH\/VItqSNczny1C+rI2nljwSB9fivM1GqbklVJckU79zSg+os1TxmI1aDTA1vEQY\/PPEsgPDOSPwk+\/YHAx1KYad7\/Em8+n3\/PqHVpZKzxJvPp9\/P86gPhGyG4TSDOP6sHn1Z\/H\/ALfX6Vmosx7i+ZN7Uue3wofP7fc6Mt6pTFR4Z5EZrGAWKBSc0wdXghqNuNtFFm2vCMZqic0aZXppcHmgXzRSZU4NdYsobqItpSRvbzxW7QBMbW7kf6VFKT6HnzunNbCFl47uYVwDuHu3NdXZZHhMKqy6Huxl9QnT\/wCkCRGaQ4cv1zxisjZbCTZkLdRXY5ZzkV6p4hluX3PyewHQD4pVu6bzNiLYyslvsfIuN7KOKxQjjqZ4FbEMlqT0r1menG1IcaRoDN2zQSZPZdKfER6fD5Ucil7yeUJ92DSaPW70dFSL7PQ6FzD8OUurH1tpQXtSnMONSQWLMe1DuG7EfG0Fdk7ahfeWVGmDKtMR3FttNGuSKyvb0ALmLNY0ZXPAJbWRkcRAbvMOzB5Bz70OHngqU+669jdf8LyWcKpMyTxruaNJERwm45ZRkEMCTn1An2Ior925Sa5H6yU69tk0sryMrrltZSSAEwWErDYT95EkilceocxjnBBBXoM1Tp9RqI\/pimvoU6XU6iSW2Ka+n3G9j4Su1RTsWfIAEkLxybuOvXvjtXm30WOXEcen\/AqdLcm3B8\/Bgp8NXW10Fq8fLMFJVRuPPBcgcnJwDXt+zdWoVuq1vK6ZWPl8v7LtNqm042ZyumVjjyyB2PhLUN2GtjEOGzK8IHByD+I9eRmqbtXDw3FZy+mF37dcdw7rlscUnnt8e3XHcr1TwvbWsgfUNQjh37wbe2H2iYL1wduQpOAMkYz70p6qyf6Y4+f4v3MVlkukV9cv7fuBt4+tLZmXT9PUKAPLmmkcyM3Qu+RnJ46FcVNLTytlusfy\/wB\/ZGPSu17pvHouf3+2DHa\/4gnvJPMuH3EcKqgKij4X\/U5J7k1TCuMP0orhVCH6UQ0+y3YL8L2H8X+wpVtu3iPURfft4j1\/g1FpUB4tozSUitRG4phcLP2GPrRZQUaJ9i24V8c812UFOmeMszWpx1qKdPLAlwQc0zqj0OJIPGpNgA80h0rOSb\/GjnKLhqJAwR1pfg5eUL\/x03lAhDE8HinJpLkfmKXJJr5ofk1ipVpiojcUHXHPNM\/xIIZ\/gwXBrtLtQ7gGik8HlZ3SwdS0PS1CjA7CgSyenTUsBGpWK46UuyJl1aSMZdyBHwaSsnleIozwHWUoNYypTQ0jXNLCTySMNFg3BRNGRXYAeULrlziuyA7MIUXSBhxTIsB4muBLMhBxT8ZQnZhn1tdGB1lHVDnmlzTS4Cg3lY6mh1v+kZJrcxuoDDB3A+38q5yssjtaK7nfqK1XKPzOZ6pILvnO0rwpPIP1qiuTp6leni9Jw1kU+XcQZ2F0zjLQs4BxyM7T\/Oqo2Vz\/ANnoxuqs7\/JkRrtzjH2mfqWx5suN3vjNNcRzivIHudQlk\/rZZJMZxvd3xk5PU9zWKuEeiRkaa48xil8gYUYYZBp0r87SB\/E\/p\/nyaVK2Ee4iepqhxn6DGLTFTk+o\/PTPwKmle5cLgllqnPhcIKiHNJbESY0tDSyKxDm3jwu4jPb6GuErCjuYxtbhSOQSa1Gq\/PBJ5QTt5z06VuAldFvABqGnAk+\/861Ma45eUILrTsdqNM2NzTwwGayOOK3OB8LlkW3FyVOGFMjDPKK4VqXKKxqRHSi8BMP\/ABk+oPJdljzTFWorgdGlRXBaky4oXBi3CWTd6Zc7WB9qkkz52xNPKOn+HNbQqBmhjPBdp9TFou1fVVAPNZKWTNRqIpHOtX1AFiaVnnB5MIOyTkxv4bieTntRSjkpprk2biy01sc10aWejXp5BD2wFFswG68AlxD8ULiKlERX8XJFKaIbFzgStHhuKNA1LD4KLy27inRZZsT5FV9jHNEhNteMNGP1CwQnOT74pkbHE9Ci+SWCuL08Chlz1Dl73LDreSl4JpxCDCrDlQfqAa1NroxO9xfDKW0yP\/w1\/wCVaLxJ+bGLUz\/8n9T1LYL0UD6AChbb6s52uXVhKJWCWyqaCuDjMH8vFaO3ZG2gxKX3OQFXkk+9cCkm+TTGaNjtzw3O3oD8ihaYE3F8eYJd2pTOxuOprkiSdW3oBpcMOhokKWV0PHvcEbj16UWB9c5ExOkmcc4oXwUWpPkDkjFbkk3AF9YxsORg1sZNdCmm+cHwZa90\/B9NVQtz1Paq1G5cgn2Zvam70P8AFiWrZtiu8RAu6JqlmxXnTR4bhuCoNVZehpDjITLTJssn15iOSa1RkzI6PL5BbLfPIBzjIpirSHygq1hdTuXhTRwka5HYVRXDPJfp6EkaYRgCnbUivbgDm25+aTLGSeWMgd4vFKkhNi4MTq15h8VM1yeFqbsTwL1mUmjSGUWJnk0wxijRdBozOrS0xGzWTNXMlakPriDg0Q1h1otLZNaxrCtYQyZeFFYLyyEkdcFGRQRitGrkjurjcFMgFaMiweaYKuTnHHA7miis8DoRcnhHo1tnCg4Xyz6B8e1dKLQc9Pj1Dodcd929wCBgA1m0ntoaxjLALnWl4Ue+HI9viiVcmhleil1fyPJtUROB6wRhT7VsYNmw0sp8vgJ0i5B3FeOlDJYFaqtxwmGSy0BNGAsvLiiSLKqxW75pmC1RwiaiuBZ7RLoYHz0omgRs4CxrGgrZqKG0emZ4oeCR2yOg+EfD0Ywcc9SaKPJVTWpcs6RaqFGBVMcJHpxwkDX+oBByaVZbgRdeoLkza62pc4NS+JyeUtdCU8Jn19qwC9a5zDs1SUTDX91uYn3oGeM8zk5MDabFFFjIJp5RRc3nzTUi6uYovps0xFvYTSLzXDovglHDWNnSmMbWPFCyOyWQvfisEYye+bXGbDwz1xvhkWbNcElgElOK0fHDB2mrhqgUXfqUj9RRweGMq92WRQ90fw8DHfvVKrXUvVS\/UUtMe9GooYoIse5BAG0DHf3oVBruAq2nnJANjoaLGQsZNZoVuRHlurc1FY8y4PD1tidmF2Dpk4oSaL5Et6tEj0amAUwpLAawE9Bo0uDcDh4c0pnnKeBjpEQB5oZPgTOeZGkgjRRu61O2wJyjBbmajSdXiRfxAfFFGeCirV1pdS+68UAA7Tn2Fc7mBb7SSXumcvdcd87j19qRK3zPMs1FtvDYsF6B3oY2IT4LyCXWqH3zRKbKIUN9QFbzPWtTHunAPPeCiWcjYUsV3N\/VMUy2ugEa6zTcMoVWC+FM0LFSeAxIqEnciecVgPUgz12AlEhJJXBRiBvcVuChVl8E9Y0KnXgJK5rBOcA0tvW5HRsBmiIrcjlJMXXtgSdy9e4qiu3HDK6b0uJCyRWXgjFUpp9CyLjLlEQD7ZreDeENdK0\/JDSfotT229kRanUYWImpjlGOO1S4PFlB5IyTV2DYwFl2aJFlSF5oyo9zWnEhRI41ixikZPDky1RjpQsyKyGWl8AMNzU8+GBLphrJ5d3Sn8PFTzlu4QmNfPQD+2\/NB4bHeAWG5JrHF9wPCSBp2PajikOgkLZpG71TFIrjGKKXnxRqGRiryBzXOadGvBRGrAHK9OiiiKPITzWyOmhtbOMUohsiwrzaETsINLXBKBUZa4PaUzSVyGRiBu1MSKEiyCShkgJxGltJSyKyOA0KDXE7bRVNbitQcbGAzRYo0UwlkDkAPUA\/WtWUURbXQq2gdAK3LDy2WxPQ4AlEKSauEOB881YcoAk0maJIfCOAZjRocj4GuOwSDUa6HGoj6UhnmvqWx1jOiWGkTJLOpVJUr6mIFPWjXQeugZBS2TzJS10TIi6enxK4Cu6qqBbWBmnFBXJRxCiSStMYVFQMRItrgCJrDSNaEVvXBIoNGMRKOsZkhhbUtktgxhpYgtauQSF91TEOgL3o0OIGtCR8tcYyxawFnr1hqKHokMKzRGnwrjiQrQ49D\/\/Z\" alt=\"Resultado de imagen de C\u00e9lulas vivas\" \/><img decoding=\"async\" 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PRV+saDkA5PEmrH0ohZwch\/ZpU7aTpP\/BvpFzZSZS6lbxsKDUNNOd9oCnZyQPBLlJ+VfneF5zSdqLd41Tvff02jjkxgdRex\/vLJ2BnJco1tmFSBxsRGzmMMfgVqV70GgtczFHP8axksNn85SD4TetxQ\/FaGNH2f7WKZqq8tU7w0aYDUgk2NTe3nxgsDY723wYGZXqwORMjLkVNKX2p1rSkO81lrLllVatKS\/Mgan9K2h\/nORos3v0JXXWitS0z06eLzMZHNwwYLQ6Utq4Ek1Y1\/m0a2L4gbnK4y1UFQNqULWpNBTqYa5rPKFfDc1NjQ0B0i48oryWQZj1XdRUVNL1AG\/UxRnCvquDpHhB3Fuo41rArapYhcFqMIk5rUgMWI4hwHHzvGkzKQsvAy0lqqPimE1wK0ZEtKArtU+KnOEfZ7JBMmSlm1AmEW28Fbsx4Lw9YPz7HO+JcgqspPs1LXqqWGkcq1odo4DcvnNDFWAX1zM5LDE0oSdqUv8IsOBO7kjoASflDTNswbug8phStHIAqeR+nn5xnjjZpPtsa9d4S2JENR4zu4uFq2n2JJP4mH0iE7\/EMaMG8tvlH0vDzjdnKLzZiPlFqMi8ZkxulQK2+MbV9wSTB\/8qnHZDBCZBN97wxKbi55Wiqyr0B\/U3heJM1tg5+MbSj0YALH3NNKw\/g06QTzbmNjfmLQA+Hmk3mqtOFafWBMHhZinxI4r+ExXjMN4q0IrvbjDmaxdRSrTEXHSZAwNEmS5nKhKn\/9hT5wzGWTpgCzpbVUURwA3Wj6akjhXhGWlYlkurEfpBmFzCprqKHoTpPpwg0bHAdXleZ4ebKJVpbqRzU\/tC2VNat4065pMICTHI\/+OZWq15NwIPyilc0xIcq5GpTsQKdKcDAOqk2DDUkDkRRJmUYUMNsViyQqqKk2862ixMznk+LTT8ohvl2bV1k0pLUubei36sRDEVaq4l2N3UVTU1TgnBKJ0og8XzrCjM5rPMd6E1Ndj6Q\/xmbzpckF7GYPsxU3Wp1MaG1TYV3jMTM1mHcj5\/vAZWSquMxqx5qVMjNcA18jB2GxtSO9RwR\/3EHi9RsfPeFy45+cXrjWPL0\/vCEYDkGOINUZo5eHM2gQpP5h0KsvmTQj0MG5VJVO9lnDkrTxJrJUmooQCLG1jWM1g86eUbAHjcmnqIhmeez59A70UbKth68T6kxR82NRdcxQxuT3xHGaZYiUbuW7s7MpII5hgaiv60hXNy1SKypit+Fhpb4+yYjlWcTMOfCaqbMpJoeo5Ec4YYhxMHeqveITQlQFmKTejKLN5ws7Mg65jlLp7g2WZk+HmKG1qNQLCl\/QH6Rvc3cUaUNTd+NSchQa1HU1G0Y9qqlZZWeo9q15fp7S\/mFoeysXqUANTQVF70qoYUPyivTKaK3cm1D2Q1TNzMRPA7xZhbltYHhp5cKCA\/8AHK5pMRa+W\/rw8jFvaEGROZV9k+JeVGv8jb0hf\/mGr21B\/nOJHbaxWOUWLqXzZMs2KuvVfEPUG8BzsAaakIdfw7j8y7iGmCmq7BEV6nZRQ\/Cu1N6w7yfJcO72mTGfesshR\/yO\/wCkaMHyfTMOcYx5TCQThcMzXANBueA8zHpE7slLOlkWjtuzhWHE302BoN6QFNyeZKOsq88DYSqUHAVXenpBDRMvJgfrEPC9w7A4uVPwrS5prMIC29tLUSZQe8Tw5HrGMSRjJLtK0uaGhBHhPqbXHWPRMqVZEk4vEK4FPCpADVJoA1L1athwpWLnxYn4YTECEmoCvcKeKkcDTj9IqbEMlc8iSpm+Mmhwf5mOynL1IZnlhCaKdJBG+o2BtYRaq4kuXSZJKltXs1NttQpcgc4bzcThlQhwkhxQEcKkVPGhtypB2V5fKZwvfypjMLJKatTUe1Q1IpBlEChbmfK9lqgeDwM7DyZuJYM2IcUFaVofZFBZRu3QARkP8ixc+rEKq14tx60qTHqeaJh5R14qdRQCE1MQpb\/bdrfCghPP7W5QSQNOnTQDuGIrzNRfzhGUJdE8TcWbKfILcyeAySUgZJs9DX3ahRyIBY8f2MQxZwWHYKratrgEmnoAId4qbks4TDWWraR3elXl3vWtBQnbe0ZHF4TvULKdTKfiN\/nv5gwsmh4ASlfI21j\/AKkmziSGJWWzVG9lI\/UiKJ\/aFjsgApsWJ\/SkBZXgu+mhCdK7u33UF2PoPnSBsWqh2CEsgYhSdytTpJ60iQ5nlIxrDZebTOS+or+piRzqbYUl228AhaBF0jCu5oilj0H1jN7n3C2L9obKzaZ+H4U+QhimYO4sBU8tX0MAy8DLl1E6Zce7Lua8idhB2HzHw0lKJa1p+I8bmKMRb2YjIo7AmdeZWOyTeHH\/AKhoCBh5A8VfZ26eUWntVMJYiRhxqFDSWOVLcoQAn\/KNtq6izD4sqSKgqdwdjGgwSjEoJS2mLeWWN\/yV4g7it6wvPa3EVqFkqaUqJKWHSoPxi3CdosWSD3hFPuhV2NfdENxst1AyA1YhcnBTyP8ATYD7zeFeviagtFmVYvC4czJc9+9EygfuhqVdDalOqo133Aj7tTiBMnFHJFQGlsxJs6hgDXhffpGZnyWBKsKEfz1HWNyGjxAxrY5mhxmWriSWkYlJzt7hGh\/IK3La0ZjFSGQlWUqeRFIkqlTUEgjYix+MaGTj5eLUSsUdM0Ckuf14CZ06wug\/4MaPH+kzEtYtlPSCMzy2ZIfRMWh4Hgw5qeMA1hRBU0YfclMesV1jpEfAQJ5miWSgWNBc8INTENINFPj94\/TqIqP2a29s8eQgZTzg\/p\/rM7jRJyue8lHu5vFRs3On7RpMVVUD6dJdF1rSwYDkfOtOsYhVNbbxvcDNOKWZJuzppIO5I0hWJPMGm8WaVuSPcl1XQMAxcpcThwTZ5ZIrwAOxPIE2PoYzGDy2bMm90ikvWhHKm5J2AHOPSMn7PKgYTJntDSQnUjifpDhMqw8pyqS\/aAXVW7Ae6SP4YpyaJsjAn+8lTXLjBHf2mS\/ymXh5XdIwLsNU+cbKE+6OS19WhFi86Euq4cUGxmN7TeQ90fOPT5uV4ZgVmyRQmpFyDQW9luH7wtndnMtP\/tt9tMxvqfrHPp8g4xjiZj1WM8vdzy\/DZvPR+8SdMV+YY\/ONLkfbudKYGYizKcR4WB52sbHlDrGdkcuNqzJBPEtVfrCXGdjpaHUMUGl89N\/hWJVw6hDxKTlwZBR\/iOe02NlY6WjK76Vv4TXSx4TFpqqBYNcUhJk+GxUmZpArLYVbUaIRzJO1uIvEMKqSm1SAXYChZq7cfCKAjzrDc48EgTSus3Mitq8wfdr93eKlUWC3BiT4janImgmzMuxKy5c3QFX2y\/h0bGz8RQUtzged2ly3AgrhBL1GpAl6mBqKDXM3tyjD5yZc2jFmXz2U8qD9YUtlb01KVYfhP0ibNkbfwP7xmLTKV8ia+00uZZrIxJDz5stjxqjgjotLAdBAiYfLz7TgD8LOSfiIzrYdxupHpDRMslygGxTFa7SU\/wBU\/nraWPOp6Qr5ie1EpGIAUCZopeQ5Y2lhOmKjW1PWmr3gtBsOJMSGRiQ792CyhSaXpMVaEmWRZiK1pvaMhiszZ5gdQECiiKuyKNhffqTuTDrJe1LSiASwWuwPhNd7brXpy2g8eVPtUW+Nxzdy\/NcGkpHUeAzKd5xKj2gtgaVNz5U4QibD4YU+1Y86A\/tGkWXh0qftmlPc3VtJJvfcqed73NITY6RJlgMJJcHizm3KoUf3jcqD6qELG3q4N\/isOlNEosfxm1fL+kT\/APy5o8KME\/CulfjAzZqwqESWn5UFfi1TA2Ix81\/bmOw5EmnwiYuPvH7YXLy6gJmTZaXpTVVvgvCDsAmGCmru5rwUAed4zwMMcuNj5\/SCxMN3AgZR4wBkMdIgtJiPuNJ+R\/aOz8MQIDZxYhFq7gIEMcBMGxhewIj5HoawKnbzNIuajMcN30hJika5P2bjiUqTLanIXU+kLlnA0lzDYWVuK\/06RDLcyZG1C9iCDswNiD0MX4vLDNJfDguu5T35dBUgj3hY0Yb05w8tYuKCm6MCxklkYqd\/kRwI6GKCTSDsJPVx3cz\/AGt90\/UdIExqMjFGFx\/LQBHuEPtNBkudLMQYbE6SmyM\/u8gWF1\/NAue9nGlFjLqyihINNSg7bWcfiWE0qkPspzt5AVWHeS1NQpNGU80bdTxpt0gwQ4pv3gnxa1\/aZuL8KNNXPDbzjVYzLcPig02S1HrVjShWpv3qLtvXvFtzAjP5thHlBZbCgvfdWoaVVtmHlANjK8+oYcHiLZj1NTH1IjB+S5c+InJJTdzSp2A3YnoBeEjkwzwI67F9m3xcyp8MpLu\/LoOsem4aTJw66JSkCt6e07canc+Z+EWpJTDyEkywElrYEmjMeZ6nc8q0hdPzgIQqW4C1zXj0rwHKPc02n2AE9zws+dszUvUNxGFKEFjY+yTQXpt5xdIAodQBHFgduZpAYztVTQyhhuRYiux33hfic8Vq+BQDb+Ui3yIpoC6NyeYfjccBazcjSxH0O9YRZhiRp1aV0k0Ip8DzjoAKMwLc9Ndt7rXlC6RiCpZrEGtV4Gttj8aQLmgBC+A4zzBprJWh1EV+9cQN3JuK1BH8rFs2VQgVqrXHTpBSJ4QRzBPkbfQRNW7uN+nqM+zOVApU8XCk8xvQceFIxOfyxLxWIVTZZrgejGn86R6j2eUS5HeNslXbpRGaPIMViNbs53dix82JP1iXWkLtAj9HbFjGWXY8N4SAWpdTtNXiDybrAM3DujjutRDHw0uSfukD3hAamjVEamXMGH8DOP8AEMKkj3AdhXhMod+G0SKd\/BlpG3kSrDzhh7BlE87kiqyvTYv14Qqxc4knvUDVNdY3Pm3H1ivMcK0s71HPr15GO4Zyw8Nm4qdn8uR6cYxm5qaoHcicIh\/03v8Adax+MDYjDuntKR14fEWglhLbbwHkdvjwiKNMTiafEftAEAiEDU5l2ZPKNjbip2\/pGowWOw81CSpVibgXWnvW489v3jMvNln2koeaW+W0WYOUK0Rwa8DY1ENw5SnHYi8iBhfUaYrs\/KmMf8PNAPBH2P5W+hhFjcvmSjR1p13HxEMRipqDS6ErWzUuPWGeDzKh1Gkxdq+8o\/nn5Rpxo\/XBmBnX8iZCkFYB7kHY\/SH8\/Ayp15YFelFb4ey3pSFGIyh1aiePyB1f8f2rCjiZDY5hjIrCdknDE3DDlT584YSZEs2WZbgD\/BGdWDmfwQWPIPYmZE+xh2Jyct7BBNNv7wqn4J09pSOtLfGOSsUynwsRDDD5s+zeIcjx9RHH43\/E4b1\/MWSN4PM5kKzEYqw2IN+cHGZKmX00PlSnkVi\/L8tkvMRXdlQsA1KE0rehtT1jRhPowTlF8iQzmUs2SuNlgCraMQg92ZSoYfhcAnoawtExZi6H391uXQ9I0HauTMVTJkYdZeGVtVZZLM5AIUzGNyQDtSgqYySoa0II84BgymiIakEWJcmHKk1FKRCZPhn3wZQjGjD2Tz6GFMyUdVKGtdo5uOpy88mG5Qzd6pRirA11DhGiXGLPDLRWK3MprLMAF2l\/\/HMoKkDeEE2cJcvu1A1Ndm406dD\/ADeBJOKKkEEgg1B5GDD7RtmFbNiEZnloUd5KJaUTQE+0rUqVcc+uxjdf9PMrEiScVMs83wywfuV38iR60gXJ8CmJVpjeGU6gT1XYuhBGkc2HHhWGOb5mxNJaBVFAt\/ZVdgPT9Iq0+mG7eepHqs+5fjXv3LM3zYBq1q1wK8BxNOZ5wky7FmZNZyakKT1rWn1ivFy\/Gxqp1V9K8oryuQZc25FGBU9K0ob9RFpclgB1B0qIrC52fOJt\/N4GfEXoDb5wTjcGwJsQYDWS1aUMcxa56DpzHGXYogqa8dunGPsXKAclGrU0I4WPyIiGW4c11EUC3PpEZkygNLuxJNdhU\/taDJ45k2roKB7ku51A03B4+dK+XWGUjAHwVFEZSOlRvEpGPQKEMsMaihB2A43G1bRoMuqU1WFSQFOwS1Sa7ecbQHM8p3YRf2nWb\/hZeCw61mzlq1WA0y101qWIFWIA+MeeN2XnqSHMtDv4pg+kaHtRmmJxLkqZaSq+EVq1BtXfztGbxGGnVB70MfIj50jy8wDMSQZ6enDIgAIjPK8ulYVu9aYJ05QTKlS0JGunhLsRSik1p0hFicHO9t0epJ1MQbmtbn1gqWs8XJY\/lNf6x9\/mEwKyh2A3oSeHQ+fyhJRf6R4c3BZONZd\/EKUoY6JaveWaEX0xxp8uYftBoP30Fv8Acv1EDzcK6eLdeDqaj4jb1hZJjNol0xNZo1pnWwbz69eMQkz2Sor0IIt84JTEBwFmejcosfCMx0NSwtNO1Pxnl1\/WOIPYnX6MAJVzS6k8rg+m8WjLWW7MBTlUt8Bt6x9ipvdVRLHZphFGYfhHur8zAKzCLgkQFj3DjudP8AKtMte1B+axrsf1itM7oQShagp4itx10qKwJh8yINGAYceB8684In4KWw1ISOm49IbuJ5UxdAcGFyc0kTG8cruyfeRqfGtQfWGksqaFPtKbeLTMHoQdXpX0jKHBOBVaMOhicqZMQXWoPAi3pBJnYdiC2JTOT8GUNCPI8D\/OUE5blc\/EHRJRnPTYV5nYeseoTuyTN4Z7IFFyahhcHeoFLDfygTFYpZSNJy+ktCKNMFyxHFQ3\/wDW\/KkO\/Sc+JsSYa2xVczO4P\/p27iWTPA1krRUJoRvSpFRwrCvNuzE3DO62mqm7INvzDcQywnY\/GTWDGaFUmzlmrvvTcCvGHmC\/xMm01hNQHSXUaZqnhUG8xacN\/wBI5cCk0VI\/M05iP9wP4nnxoRaKpeKIs1x13jbdoezAb7TDrcirqLK3MpXag3HOBci7HS5hpOnXNlWUK3pXxMdvQQL4Mm6gIa58W27ibLM6mS7I2tOMt7j0O49IczFlz0abKTSyiryyduJI6dfrAEvs0HL6Vm0Q0NNJPQ0NLRqMo7PCSO8Jc+G5dRtaopx9YdhxZW4bqLz5sS8juZzLcolzZbYif9jIXZjZnJ20jl1pFyYPCOah+Fm1UPT2lHlDfFiU5BcGaF9nUfAOXgHE9bAWELsdKw84aWUowIOuUKBuFCuxpw4wfwsvoGB8yseyIBO7Poaur6zxBNPK4FPmIpwGU637sSSpHtPMrpQczUn5b8IdScBJkUYl3IPvNpuODqprDWTmqTlaVMl6aiiBSVWteY9k8jtHDTA\/icdSV65lGJxaSpBSV7AsppSt7kgcSb\/DlGbTEO71JrQVjVzMjdJJl2mAGoBsQSa0PLf1MASssUowVQsym17+VYpdGIAEmV0FmZZydWrrWCZc0kEg09fpDGRlLmtjQbnl5+sFYbJT7TeEctJZm60G3rClwvHHMspwGaV8M0VpswNx513hgXkhAw1Gt6WFaW3imZl2HBoZc9iNx4QAeNaQNipHiB0kKooqg7Dfc71hwLKKMP8AVNVAzmLnTHotCqV2WtPU8T8oiuGZyCQFC7V4fvE1Dc6eY25esNcsyqbMIZrLwJHW\/nGVZ5icmVm5M+wWDGqlCxoByFrmvqYt7U5yJKjDIQZj0E2nurwXzJ+Q6xDPO0knDKZeGpMncWrVUPXg7DkLDrGEExmZnclmJqSdyecIz6kfQn95uHAT5P8AtKcZOmJMNGO9uVDcWg7Cz0ceOqnmu3rFuLk94A45U+o+o+ELGQrELblNmXAhhUMxMqYl1OteYvY845KxgNnUGtr33txuPSI5aSKkR9OZJh20MDw2MdZriaKuoP8A4VHroJ8t\/wCsSkYadLutacSpqPUfuIlLy5w5rYVNx58IsxM5k41\/nOBCirIqFvPQ5lczMFrVpUsnoCu35TvFLZm3skDu\/uAWHlx+MdONVvaX5A\/O0ffYnh6+IRnPowhx2JcEVlAa6cGF2T095a7ruOELcVhWQ32N1IuGHMHjB+HmojVBFOI8V4ay58ooaIHQmrJQ1B4lD7rcxsYz4t3udvr1MsBF2GxDJt8DsYbYgqo1oAyHZgot0YcD+vCBhi0J8Sr\/AMR9IH4wD3C3H7Tney3N\/AefP1\/cRcspwPC+oeh\/eKpmCRxVLcgTUHyPCAQCppcHjBFiOxMoN1HOZdpcZNXS+Imsu9C1K+dN\/WOZZ2hmKQs37RDvWzDyYX+MWzcBhxU6l6ATR6cKxWuFkDfQKfjY19AIYFdTwYr\/AOZFVPVMxmSMQiFZqmXQUWoHCxLg1BAFNoSYeaEOqW6KK10s+oHSeV96dIysrAytNT3S2r4w+3AnlFJnSvdOGHoPqIuXPtFGpD+mB6Jnq+WYhZxFSCxPhvU16UNxFM\/AdxM1BAEYGoFVJb3jzAIvQdY82lutLLIbqjAN8VIIMG4bOcSh8GIap3l4gl16aX3HLhG\/P5dcRf6I+j+83OGxEsa0uuqlCGLm3CjC3nHCs1p1fZlD3Tu1qXHMwwyXGBpEp5oVHKGqq1RUFhbcmtKxi2zbMJBLzsIZpApLdRZDxoZYNQbctt4Y2YD0YpdMxY16kcQ0hEdQWZ1oSoUj2yQKFqcRwG0B4CQN2IVgeFwo4+o3rDbtJiPAjFAk1kUFQa6KVNyeNWNuEC5Zlh7lnaoU1qbWHGlTQk7DzglJPkYZIAoSOEw2HmF2Myg4EghBzJJ\/SLZOPRTSRLMxVsJjLQE190Ndr8bQpf7VrAd2postT4Afxt77Hc+cQxmYBABWta6AeliwHEV2B+kB8oqzxGfDzXf\/AJNGuetIXVipi6mugXcDhqA4QW2MV3M1ZqsSBoDImggi9Jmmp8q848wWc6udf2it7VeP7GG2VVRtSMDI9p0Y3UAVJpa9rEQldTuPI4jW0gA4PM3L55hUar4YqSbGWymvDVQ23Fotw+Z4M0Yd4hY8VUk0NCSAduvQxjJrycaNZu3EA0mIo26OOED5vKZJYWVQsRRgD4lT3VC79SRWtoM5mUFgeIr9KhpTwZp8VmmWuzA4pVqT\/wBtwDf7yi8UHGZcP\/eJtbwu36rHnyyS3umvltHRgHOyn5ROdXmlQ0mMezNrM7WYGTeWszEPwLDQvzv8BCXNO1+IxIKs2iXt3aWHqd2\/TpCZcvce7E5OWzK+zCHy5n+qMXFiXqV4c0PSDZxtYRN8Cy7oYqWZehU\/CNVSO5zG+RHGVSvAtRan9v0iWLwSExyQ50W4H+frHf8AFSx4ZoYrwK+0PjvFwVdnMmFkkiU9xLWwicqRKB8UCYiVQlpb94o40oRbiIDmztRHCJi9HqMCk+5o5kxBwqp\/aE2bYZaalOpf084m8wiWCL2\/eFcnFsrXuD7Q5wORweDCxYz6gcwgRAOINxmEtqW6Hj93pAEyXSJGBBlS0ZwzIIweKKNUfDnAdI6QRAWRzDq4+mgoO\/k0KsPGpFVIr7y7dCOFjxiiZhJc4apFVf3pJNfWW3vDob+cUZVjmlmnuncEVFxTbytFeLlaH8O26nl\/aGkgi4IBBqVSJzIf1B\/ljDN8N3wqg8XA8D0bkQPjHwxSYhQk0ATRZZo97kHHH828DypryGZGX8ynY8VI\/eNUgcHqYwPY7kFyuZw0nyYfvDfKcCQVeYBStQp96m5NNlED5VLnTKVekvUFrYkk8BX9TBGa42gMlQABZyONPdryHPiYbjVVG4xWQseIBnuZa2KISUrUmlC559AOAhSpi6bL4xAqIlyEk2ZRjAqhCJa1EGZbmDymFg6j3GuL704r5iBMMIZ5fgS5hLZ\/j5uW4tN8hqbfsvi5WIaivoYKQqPahNLA7EGlK\/IQeizEVidQIc667qOAA5mF3ZvsmJjeI0UCrEb06dYc5hl82Qvfz5rLJHhlolyaedaeselo\/wDUPlXmR63\/AEw4W4ieTJB1TcRVZQNb\/ICOYzMlnS27llYr\/py9VlpWljY03POvKMz2kzSZParWRfYTenU82POM0zMWGmta0FDT5w3LrfKgOJENF\/uYzZtlk4yA8zUukMGqNmLKFpTeq8trxlM0q0xjWwOlegWwEbDL8POlYdxiXYs3+mpbVTSNdzsIzmYzZSzXsSSa0PW8BlS0BnY2O8iAYWediC384w4OE+yIFi5qeJCjYDne\/pCyS7zHWWtFDEC3Cpg5cRrxOgE6QdCk7hVFPjQE+sLxsOjGZAexJykl4eUSQSTRq862QdBu0DDtC1taBqbEnxj1pf1g\/PAJwGk0Bax4GgAWo4WjNT8MysVbcbxuUtjNL1OxhXFt3Hr5uJn\/AHL8pi\/\/AGEROF13q3+xi3yhWkigrD7K8jJXvpzaJYAbw7kH8txtHIWbuYwC9GLly5mJClieNVPzvDHD5OkpdU2bV+EtAb+piea9rB7GFQy006SzXd6cb+z+vWE8nFMTU0PmLwYbGp\/MEjIRzL80xDlqohlqBQBSfmSbmAFzCeLa3pyMfYjHXppHzjsrFjkfQwgsGPBjVBC9R5gM5pLJcKb02pX4eXygHHY+TMNw6dRQ\/Ix9iMSqqoJNxU1AMUB5TWoh\/wBpB+IhrOSNtxaoAbqfSMExP2LiZ+U0b\/ibxY5r4XUo4ty+UcXLkI1UYDmpr8mvBWBw01qqjrMHKYD8jehgFUjuMJWQlOVUK3X9f6wsxW9o0Qw6kaHBRq2vqF+u4hNmeBeWTWhHONyoQLi8beUjl2N01lt7Db9Dz+n9oqxS6CVPp1gXVDNPtpRU+0lwen9hT4QkeQqPIo3FWsRIuDFYWDcHlkyYaKB8RCaJjxQ7g8jeGfd97JKgeJLjqP7fNYJXsvNqBqSpFaX2hjlWTPKmgl15GtaX9OcOx4mujBcrVj1MeBDg6sTLWgLTZduZKcLdIcP2KIajTQq1tQVNDcdIZZJgVlPplmhINTS7U5k7eQhuLTMDR6i8mVasdz\/\/2Q==\" alt=\"Resultado de imagen de C\u00e9lulas vivas\" \/><\/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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 C\u00e9lulas vivas<\/p>\n<p style=\"text-align: justify;\">10<sup>-9 \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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<\/sup>Mol\u00e9cula de ADN (eje corto)<\/p>\n<p style=\"text-align: justify;\">10<sup>-10<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 \u00c1tomos<\/p>\n<p style=\"text-align: justify;\">10<sup>-14\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/sup>N\u00facleos de \u00e1tomos pesados<\/p>\n<p style=\"text-align: justify;\">10<sup>-15<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Protones y Neutrones<\/p>\n<p style=\"text-align: justify;\">10<sup>-35<\/sup>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Longitud de Planck: cuanto de espacio; radio de part\u00edculas sin dimensiones = la cuerda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-5MCtxUMI3GU\/UCeQ55Hi32I\/AAAAAAAAHHU\/0934GqtFe9Y\/s1600\/02.jpg\" alt=\"\" width=\"150\" height=\"300\" \/><\/p>\n<p style=\"text-align: justify;\">Es la escala de longitud a la que la descripci\u00f3n cl\u00e1sica de la Gravedad cesa de ser v\u00e1lida y debe ser tenida en la mec\u00e1nica cu\u00e1ntica. Est\u00e1 dada por la ecuaci\u00f3n de arriba, donde G es la constante gravitacional, \u0127 es la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0racionalizada y c es la velocidad de la luz. El valor de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>\u00a0es del orden de 10<sup>-35<\/sup>\u00a0m (veinte \u00f3rdenes de magnitud menor que el tama\u00f1o del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a010<sup>-15\u00a0<\/sup>m).<\/p>\n<p style=\"text-align: justify;\">Me llama la atenci\u00f3n y me fascina la indeterminaci\u00f3n que est\u00e1 inmersa en el mundo cu\u00e1ntico. La indeterminaci\u00f3n cu\u00e1ntica no depende del aparato experimental empleado investigar el mundo subat\u00f3mico. Se trata, en la medida de nuestro conocimiento, de una limitaci\u00f3n absoluta, que los m\u00e1s destacados sabios de una civilizaci\u00f3n extraterrestre avanzada compartir\u00edan con los m\u00e1s humildes f\u00edsicos de la Tierra.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.extraterrestres.es\/fondos-de-extraterrestres\/01-1024.jpg\" alt=\"\" width=\"614\" height=\"461\" \/><\/p>\n<p style=\"text-align: justify;\">Por muy avanzados que pudieran estar, ellos tambi\u00e9n estar\u00edan supeditados al Principio de Incertidumbre o Indeterminaci\u00f3n cu\u00e1ntica, y, como nosotros, cuando trataran de encontrar (sea cual fuese las matem\u00e1ticas o sistemas que emplearan para hallarlo) el resultado de la constante de estructura fina, el resultado ser\u00eda el mismo: 137, puro y adimensional.<\/p>\n<p style=\"text-align: justify;\">Todo esto nos ha llevado a la m\u00e1s firme convicci\u00f3n definir la visi\u00f3n del mundo de la f\u00edsica que nos revelaba que no s\u00f3lo la materia y la energ\u00eda sino que tambi\u00e9n el conocimiento est\u00e1n cuantizados. Cuando un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/24\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-2\/#\">fot\u00f3n<\/a>choca con un \u00e1tomo, haciendo saltar un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/24\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-2\/#\">electr\u00f3n<\/a>\u00a0a una \u00f3rbita m\u00e1s elevada, el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/24\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-2\/#\">electr\u00f3n<\/a>\u00a0se mueve de la \u00f3rbita inferior a la superior instant\u00e1neamente, sin tener que atravesar el espacio intermedio. Los mismos radios orbitales est\u00e1n cuantizados, y el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/24\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-2\/#\">electr\u00f3n<\/a>\u00a0simplemente deja de existir en un punto para aparecer simult\u00e1neamente en otro. Este es el famoso \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a><\/a>\u201d que tanto desconcierta, y no es un mero problema filos\u00f3fico, es una realidad que, de , no hemos llegado a comprender.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.elpais.com\/recorte\/20101212elpdmgrep_7\/XXLCO\/Ies\/Olga_Kotelko_practicando_salto_longitud.jpg\" alt=\"\" width=\"597\" height=\"400\" \/><\/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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 No, esto no es un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a><\/a>. Simplemente le toc\u00f3 la Loter\u00eda<\/p>\n<p style=\"text-align: justify;\">Pero, \u00bfqui\u00e9n sabe? Quiz\u00e1s un d\u00eda lejano a\u00fan en el tiempo, cuando descubramos el secreto que\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a><\/a>\u00a0nos esconde, podremos aprovechar la misma t\u00e9cnica que emplea la Naturaleza con los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/24\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-2\/#\">electrones<\/a>hacer posible que se transporten de un lugar a otro sin tener que recorrer las distancias que separan ambos destinos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-vnnHxvvX0Mc\/UFncbBunohI\/AAAAAAAADVQ\/AR23u5CRbNs\/s1600\/salto+dimensional.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 Estar\u00eda bien poder trasladarse las estrellas por ese medio<\/p>\n<p style=\"text-align: justify;\">Bueno, pongamos los pies en el suelo, volvamos a la realidad. La revoluci\u00f3n cu\u00e1ntica ha sido penosa, pero podemos agradecerle que, nos haya librado de muchas ilusiones que afectaban a la visi\u00f3n cl\u00e1sica del mundo. Una de ellas era que el hombre es un ser aparte, separado de la naturaleza a la que en realidad, no es que est\u00e9 supeditado, sino que es, ella. \u00a1Somos Naturaleza!<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro, como nos dec\u00eda Immanuel Kant que:<\/p>\n<blockquote><p>\u201c<strong>La infinitud de la creaci\u00f3n es suficientemente grande como para que un mundo, o una V\u00eda L\u00e1ctea de mundos, parezca, en comparaci\u00f3n con ella, lo que una flor o un insecto en comparaci\u00f3n con la Tierra.\u201d<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_r2QHZbttwAc\/StcxN6cuUHI\/AAAAAAAAAFo\/hWyexVbavJM\/s320\/AMANECER.gif\" alt=\"\" width=\"229\" height=\"320\" \/><\/p>\n<p style=\"text-align: justify;\">Alg\u00fan d\u00eda podr\u00edamos desaparecer en una especie de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/12\/10\/el-placer-de-descubrir-aventurarse-por-nuevos-caminos-5\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>\u00a0como ese de la imagen y salir al \u201cotro lado\u201d que bien (\u00a1Por qu\u00e9 no) podr\u00eda ser otra galaxias lejana. Creo que la imaginaci\u00f3n se nos ha dado para algo y, si todo lo que podemos imaginar se realizar, la conclusi\u00f3n l\u00f3gica es que s\u00f3lo necesitamos \u00a1Tiempo!<\/p>\n<blockquote><p>S\u00ed, amigos m\u00edos, la Naturaleza vive en constante movimiento, y, nosotros, que formamos de ella\u2026Tambi\u00e9n. Tenemos que llegar a conocerla.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.blogodisea.com\/wp-content\/uploads\/2011\/05\/planeta-dos-soles-estrellas.jpg\" alt=\"\" width=\"587\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Existen muchos mundos con dos soles, \u00bfc\u00f3mo ser\u00e1 vivir en uno de ellos?<\/p>\n<p>&nbsp;<\/p>\n<p>En tiempos y lugares totalmente inciertos,<\/p>\n<p>Los \u00e1tomos dejaron su camino celeste,<\/p>\n<p>Y mediante abrazos fortuitos,<\/p>\n<p>Engendraron todo lo que existe.<\/p>\n<p>Maxwell<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Doy las gracias a Timothy Ferris de cuyo libro, la Aventura del Universo, he podido obtener bellos pasajes que aqu\u00ed, quedan inclu\u00eddos<strong><\/strong>.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\n<\/div>\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%2F10%2F10%2Fel-placer-de-descubrir-aventurarse-por-nuevos-caminos-16%2F&amp;title=El+placer+de+Descubrir%3A+Aventurarse+por+nuevos+caminos.' 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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Variaran [&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":[197],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24658"}],"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=24658"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24658\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=24658"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=24658"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=24658"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}