{"id":26180,"date":"2021-04-04T10:58:18","date_gmt":"2021-04-04T09:58:18","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26180"},"modified":"2021-04-04T10:58:18","modified_gmt":"2021-04-04T09:58:18","slug":"no-todos-comprenden-%c2%a1la-importancia-de-las-constantes-universales-3","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/04\/04\/no-todos-comprenden-%c2%a1la-importancia-de-las-constantes-universales-3\/","title":{"rendered":"No todos comprenden&#8230; \u00a1La Importancia de las Constantes universales!"},"content":{"rendered":"<div>\n<h2>\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/01\/19\/conociendo-el-universo-3\/\" rel=\"prev\">Conociendo el Universo<\/a><\/h2>\n<\/div>\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/01\/20\/un-viaje-desde-los-atomos-hasta-las-estrellas-2\/\" rel=\"next\">Un viaje: desde los \u00e1tomos hasta las estrellas<\/a><\/div>\n<div>\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/3\/\">Entradas anteriores<\/a><\/div>\n<div>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-57hmPK7YllY\/U0PgtSyZbnI\/AAAAAAAACow\/z-fZ19q1CCs\/s1600\/bdzdv.png\" alt=\"\" width=\"485\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed cada d\u00eda, elegimos una cuesti\u00f3n distinta que se relaciona, de alguna manera, con la ciencia que est\u00e1 repartida en niveles del saber denominados: Matem\u00e1ticas, F\u00edsica, Qu\u00edmica, Astronom\u00eda, Astrof\u00edsica, Biolog\u00eda, Cosmolog\u00eda\u2026 y, de vez en cuando, nos preguntamos por el misterio de la vida, el poder de nuestras mentes evolucionadas y hasta d\u00f3nde podremos llegar en nuestro camino, y, repasamos hechos del pret\u00e9rito que nos trajeron hasta aqu\u00ed. Bueno, de hecho, tambi\u00e9n especulamos con eso que llamamos futuro, y, nos preguntamos si estamos haciendo bien las cosas para evitar que, podamos crear alguna especie artificial que nos esclavice.<\/p>\n<p style=\"text-align: justify;\">\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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TXmwgQ1T0HpY1Jwb962TPQuzCQsD+R+9KTlCtxYnbt\/P5vWhdLXobHWAQenyFUTwLNNMz+ZVcMB+QDo992P8vQnh+dhy7XgescjfqdzRniGFJJILk\/COg6mKEwnw1UgrcRfgEbz\/UfpWpaO\/gr4ZDxDPYj4ikwJMqFIk9+w7mtBkM6gVQ5GtDYLMXsB1NZsY6XZDzd27dP6j6WqpM4SfKJknUzWHWSfyFcP5HEnOEdzlVJtsZle7wQR1sOZBqWQRC3ludye1Z\/BxQ6c4jLBn4UA22n8adZDFsbzGwUWHaa8h3XBv4+TmqdYGubyKWJ\/GkeeyqmQ7wo2VefangVnWCdP861Q+CgOqRPX6GrVi\/2Twn8E41oyr5VVPkwpJ2L2AoPH8Jdz52J\/sQW+da1sVBsJqnGzzn4V+QpP5ZhpZyW6t\/Bjn8BK7IqjqbmlGZ8HDOqs4UMQCx2UE3JjpWtz\/wBpBJIA7msxmwxPW+3+K6+P8tZ0B8U4Mr4pklR3VWDKGIDD7wBIDD1F\/elOJh+9afNeGNNyOu\/vQy+GqD5m9Y\/eu\/j5uxy1Moz32BMQPx+dWNkhB1EhuLSDbbqGn2r6D\/pLwzLvjKrsI+U2iKj\/AP6FkMvgvGERcSQNh71dKW8MTKPnRxXVGwxAViC3lEmDIExMTeJ4oRxO5n1o98RRqkAyIBv5TMyINzuL9aCxFIMEQbb23uPpekuZRiDYZgNBgmAeJESPqKropwoUaWLTGqFgAQIudyCWGwFtzNDOTNojid44moPAQvGxC4XUSSqhRZQAoHlEAC+9zvXgnQ3qpUarlJjYzTSEMwMMiCGEj9LXFqsTDg\/AT3Rr\/SqMvmtP3VP\/ACFOMvmEbzfZupuTpuvex496osFZQEuEhjzQTeGH5rt7imWSyTG6GSOFMmAJmV4+tGlkca9BVRpBhW0zHOrWJO9XYS4MhlZQ39piPmTPypKprwtD3sJyGGWPnQtG8Wf5fe9wa0OQy+EDYkN3529qVYOaaLgMO4j5cfSnOUzEr8JN\/vDUB+lRqn2wzqr+o\/VyukEW7j5bbe1dOWVzI8p49ex617BxGcKCoAH85vTTByoid\/yqsU0tnn8siB8Mq+kiOf37H0olEG63n+bcU2fLA339aCfCCmJtXRN9jkudE8G1+KvB4oXSdpt\/LVdhsaFCT9DXJoIruZQULgPA3qRxZ3qOHkfOiplpbnGNxef58\/SmwoHOpIqsvYiRmcxjtOlZMzN95kG\/8\/OkWPgkjfVBjSLC3U\/OwrR5pIBtIiIEfUnn+RSXNtYzABtE8cySRPt8qs9rR1cLwJMbNuSV0qZINhMTbTbjt3prksi7wSPnb1AWZPak+I+kEhNPMzB62LR9BR\/hfipCEAAGdyZb62965+RNLJ6kvWjY5PLaUlgQosPLIJ7AA\/Wm2VzymFhQfUbeg2rAHxfEaRLEE2UsQv0ifnTDwfFdHGt0UEAgHn\/4i\/ua8b82aUtpIlUf+jU4\/iJUst4HMgfvS58+XvcxaEBI9yea54lmU1eZWcEj4FvFrg8mg2zbiQmEdE2Lm\/aQOYrj4p\/mlOl4K+shwzJmyaR\/cZPyHNdxHxDsSB2EfjQWDmnMSVS97QL7dK7jZsAkF09Z\/CjPDCprAlWVZosPuaj3NBvjYgDWRQQQZANu07HvV+Nn8P8ArB9D+1Lc14inc1eONJ6RKqFWfbeXJ9AaVqGdlTDQu7GFUbk9LmmGc8RUCynY7gdxzSLEzYEwlyRB+8InY8ftXqcM4OeqItnnB8sqR7EEGgM\/ju7FmJJ5J+Q+lXPm7BYgAk3HWOYk7VXjsugEPLsT5FiygkHXzrJMgCbE13KdbYqYFh5R3LBQCVVnMkDyqJO5EmONzQxwx5fNvvY+W8e9oNusVN5Ntz07\/rUHFj1naPrU7lIbJHSdp3+W\/NRirMXTqOjVp41RO15i28+0VXFQMWhDReQw1LgYjthpeXVSxFiR5QRMmB70IrdqYomEcJRpcYuslmPwFI8oAmQ0zeqTsYrw8R+\/uJphl8+4IAAXvdf8UGmCvUD2\/wD6pjl8oLGTBIvoMf8AveqOfseax4NMHOkjRre8SAysCe0kUamQexJkHgoPrBtVPhDLhYiPJJVtQBW1pixeI5immSKGZ+8ZJ033m3+5YVKmkzph9mEZLKEQNKewZT9K0uQyyAXF+x\/WaXZHAFmUR+P\/AL09wA\/9X8+dQukUutYDkExYgDYW+tMMu7G0QKB1GBLbfzrR2Ua0i\/pTd0clIsxl0iaWZgzxR2ZcxSjHcmxJqnE36xHOUSQwY2oxLigMM3o3Be\/SrN5Odw0y9K6wFdCdKsTDkUjaN1Z5BxM96ozOHIovDw4qONQVbN10ZnPW4tWczWMTMeUmZKrJI94itpnF7Ce5rMZ\/CYSQGjs5\/KuiWmW43syGbyzFidDmdpETU\/C3OuAimSOAd\/WaNzegnzLiE7QWJH1NqGwnwQR5XBnrPbY70KR6PG\/s2nguTGJA8wCzssCnWNlcFILCOATFYjwfxxMMMoLC8z5Jn5i3aiM34yHvrhAeTJ36Ka83k4uR218YFpdq90aDPO8goBpPw2n3pXmMtjm+tQD0Un5WozwjPhkBXGVmggghrdBeiBiOwuy23In9a454oh9MsDxgymZyuJJDFmEySFImLfrXMHIiCSrWEmQZMnielP8AOsY8rAnpBH4ms54pmnQDUVuDabji8VafxU\/GB+eFGacp8CbdQKDbO4uI4XSgZjAsFEnYdBS3M589BfaPWKV4ubkntvx25rpj8VL1nJdMYZvMNJVtIIJB23Bg3Bj3pbjY+k2NwfiBuI6QfrVGJmpNzA+ZA46TQbZi3F\/8+1dU8an5IYbYWXkSBJAJgxpCwxIvu3IvNqFbRoJJOqbC0C9yeYiI7zVS3m6iBNzExwOrdqgWquUgpYLh5QHBWdUBfvWAYNERp\/MG1UuQQInVfVtG9oi\/rNTxXAJCFgjAfFAJi9wDB8wMelUvIPQj+cVK6GOu5IA4WYsOTJnk+9VzUsPFZTqVircEEg3EG4vsT8699ofy+VqiYmi\/3AfP8qmFWPiMz0tUcLBkwWVd7mYsJ4B9KkhA3vTSEmjKODP8+f7U4wPEcREZNIAxAuoaVmBDr9ywMzY0pGIBtB9BP40Vgu8WmD3j8Nqql9BQ+yGZfSLBYPIab\/StJls2paCxPQJBPvoSB86wn2hG7r6CWNMvCVOI6KpaGIUtIRRJ3ZoMDuaSop7yXm0lg+gZbPKOD7tH4kH6U1y7l11akF43k\/WsZkHw0OltGoNFmLzeJ4WK2PgGW+2NrAck\/gF\/OpVGyrpYyGDEH9Un+1aY+HYpawtFAnIurFZBjjYH5Uwy2lAAI6kjn9qjWPPkSmsaLMVGJuKExsODfjammNiKF1xcUizmaLny\/PgdPWrcbeME5To59uJq7LPekb5gIYkEna8\/Poe3pRuVzYJEGujBqg0+BtU1agMtjSKvV5qTRPqX4akGu4ovUddcLjmsK0LfEUJBO5rIZvGKEyiMSNm1KfUQQJrV59+8dxzSHx7LQkoSwIEgjY8jt+1dEPCwxoWzE+J5l5kKUXYkw3upIn60oxMyxIZtRA2YX\/xRWew0+6zAwZDCRPS147kUoxsN1AYrY2DDYxvDKaDp5O111WA1c8R98AHg6h84P5UbgZnEdlVVVri4Ej8CfnSFc00gRINvPDD5kWFNMljqzjUiouxCf2mTHMdzPqaLeifbJr8n4xoYoEibEjSsn3iOa+g+DKmKgeNxyB+W9YrwLDwXCwzkzJUsDK8G0WEjibVpfD\/HMNS6IICTaQD8iBXHUKqzjaBarGgvxvJYSiW0D1ArFeJ5BDdQkfP8KbeO5s5jy6ivqpj5iaUeM5NhBZETygHRaY5g32q0pzjRKWvGzH+JYWhtSFQVIIZZBBBkHsaz+bDszO51FiWJ6kmSfnWmzIEymKJBtqG97SDxWf8AEEYksSDySItfkDa5roTlraE5F9C4Agza17iRa8f5tU88zYmIznRqc6iMNYUSJICgeWORxBodzUXItBO15EQb2F7iI+tJXX6Jo6FMfX8fl\/ivIokAmByYmO8DeuKhIJB2ItzedhuRa\/S1QJ61NtDEsRdiJja8TMCduJNR+zMavukxNt7GPkRXRitp0z5dWrTxMRPytVv2ACLiMykMWXQrjWpAkFlIMKSRB5g1NsxQ6QSJFuQZHsQbir0w8Mi+No\/t0Ex7ix60MYjvz\/PnROHnioC6MIx1QE+55oGK2PWrMHMBSjBFLK0+bzK1wQCptHbmauwcphnAxMRsYB1ZVTCjzNqku3ZVA36mKFQiRMxN43jmJ5ogJlyxJjckwLC5mw2Aq\/Uv32LHoKHw2IYEcGRP5xVmlAoMkteRFt7QZvPpTyxgvBzJCkIoAMEze4mJm1vzq37R2+Nie3HyoPDBOwgdaZZHEKhlVpD6dUAcGRDEEi\/9O9X+NhnY78HjdVYkiDNl9BG\/zr6F\/p\/GdNjxsLD\/ABWJ8LwdAAcwBsg\/SbepNaTJ5ouQqCPcetydq5uVvxHTM\/rs1GNmYO8tzG3ueaPRSYZgBaw\/asnl81eB5o36fSic54u5jRM9eS3Mdq5KbTQ3TOka37Py+YgzSLxXMLhoWkcxb+XonJeID7IMZkCGE89v5ag81mEfD1uhUA27ngx\/Sok96Tgd9268yTw0ZJcw7OZF5sAOvX0\/OicHxH7N5ABIt5riCOnXc0PmcFsMvjh4ZSNA5gg6mNt496zv\/Wlnkn4mJPzgfSa9qJ7vXgXWsM+jZDPEgciPX19K0eWdSAQeAaw\/+k8dCCGLByLdCCsn0tWowswEOnUJi24jt0NT5YSpoFJPw0GFhAiaV559E8iujP8AlMH1ikHi+dYDWQbWb8iKlM7EmG3s5nM1Y3BQ7k7dpjb1pIPEXRtKguDbRub7RHB4IsaWZ\/xZ0MgCGG0z3MdJHHf1FLxmwyal1EKbkEShJGmOd5ttsbcWctaRZRM+kvEymISQkNJJ4gDebWI+XekOYywJIDeoNj1vp3+vFH4gNixJDbMN\/Ync9VN+hoHPIwvAYAAK62g8E8zHBozDxtBtLGgPFwCtyxtHxX36Ecb9NqlltBMMJJIgiTbkduKZeH4KvhOz4ihlYQjXLTuR0qfhuU0YhximtE4QhWvtafNBEx2ov9U2lnBFo94fmMxgsTgvqBBEWNpHG4vFbBPHMJk\/3E8w8pMCeJBjjesRmXXWXH3jMqCjKCYuOKnhZkL\/AHg2JspN7QdqeeGObFNYYc9Ubbw3N4QYMjlSDMHb61f\/AKo8e+1gD7M6RtI1fWsNg+IKjgkEEGRNj1BkVV4m+slwSSxkk9Tc3701cDl59OZ0mX5pw5gYLFr2RZMATPl7T8qQYpRtmjm\/8vXjiuhszA8EEiODt2oPEeYkD1\/Ws2l6hdncTC6EUM2Ganh4TsSFBJCljH9KiWPoBXPtmjTJ0zMcSQAT6wB8qjXV\/GAorIjmpIli0SFF7xvYHqbxt9K8Y5q3MZYqqMdMOsiGDGx0ksAZU9jFQqQgpXevYlyTAF\/hE89J4Hr0q4YZIYiAABIkAkEhRAnzXiwnrVPY\/vUgkdNpkbxHPr6VL7Jv6W+RqSAQWJFiPKZlpmYI2Ai9xvaq9Z6msAI0D4QNRBJLCSIt8gDz3qJbpXmxD1+6Ftaw4Mb7c7xURt2rGDT9kcERqXGDmTMo6HY\/2MsAc6p7V7MYiM0phhBpAK62aWAgtLXubxsKDJJipLA3ppewhLOCTpB0zYGCfeABTHw3NlCYNyInp0gi+\/SlKN29B\/N6OwNRbZnYCdK8AcsRsBXQllByaLDxCqqXIB3IAgzNg0jfY8mDTHK5pmufKp2n4j3HQes+9qReHsqOHxAuLE+VgdAHUgGSeY7Xrj58uSA0AfETv\/O1Co0Um2zRYniseVP5+tMMDG0predZJI72nbislkHElmJCrcnmeB3Pb25o3DzJxGLuYUXvwOt92P8ANqiuLsx3y6Nn4d4kHRgzBIAVRclzMtJ2EcwOgofx\/wAegfZrJcbz8P8AbA7WMVmsDNajrAMAwi8\/55PcirP+qVmd0UjDQ+TUQzTIi\/c\/lVJ\/HTrL8F\/lwtjzKZJszgshYlsNNJvAYk6ud+BSJvAnTF0uICjruNiR13rQ\/wCiQ5R7AAjWzkbE\/Dv84q7xPDUuWdvMwjTMSvJ7XYfKtxW55XKeh0uyTBfC8yoWUmQCdpMBLegsflTx\/EdKKYGojcgE6Wn5cVlfCxpRgdyi88Q9u\/FWZjMCFJI82EvzEf4rrrjVNNmdfZsUzWlCwt1PaL+\/al3j\/iJKBZGkbW\/nH0qrJ5kNgxP9p7Hg\/wDr8qXZ3ER8IIgYMqwSf6xsFjjiouVNLIG8bMl4gwkwZUiQJv6eoNL8vr1gJ5mOwAnWJ2jn04pn4j4biYbImJhspcjTHHEdBxv1HQ0swCyPE6WEkMN1YAmR249D1FXeKntLFdP5C8DxFF1yknlCbWmVKi8ztBERadqZZNmP+5oJQ+UyuojorA\/GII7+tZ57tIgMANRJkHkb8dP80Xk\/EidTKxR4kAA6eAdtuvT0ijLbQZvOi\/xjDWNYXyNMFR5ehg7nixuKWZbPthxBDL\/TwZBm5HlIMWI5NOV8TBwyqrKj4wVB1E8kcne4j86z+I+nUEsjgSCLWMgfOqOG1kW6yF4+dGKAHA1DnZvnyKHfBdDvKkwGBkG8b\/rVKi2mO8N150n7tdOJBgMSOeCP1o4RJ0wjFxzDLAJQnUQdS\/FpG1omwIsZFDZbPvhMYtqUqZANiNxOx6EVU8Hf5i3zFUsSLTIpabxsTeRiudUghlBn715G\/sZ9OKoZUJH3hO3Xta9D5bTPm2gyOvOkGDBPWLVUw5FDs36smwdxU4\/gqlljfp\/irGxWgAmQJgetzFXZXH0sCCFYEMrEE6WUhgQBvcRcEXqNqa\/wJTj5R1YK6FGKqyqwKkqfhIB4Iv7VUrLBtcix7z9bUwzucfHlnGtyzOzmS7AgSp4CrBIgQJNL2SuWpaCSy7IGBcMychCA0f2kggGeoqWVy5xG+zVWZ2IVFQgyxIgHqIkW5iqNDXji5j8a6uNAAtIbUDAnbrvHapGLDlX1smhtalgygSwKyGkDpeaqgcz9P1rruSdWxYk2EC547b7UwyrYOhdWMymLgYIaPfWJrGFgYxHH8j8\/nRWWxkVXV8MMWQBW1MNDAzqAFmMSINr0IpqxjIFogQY5ubnveKATqKWnSCYBJjgC5PoK6hi4qAcjarszlnR2R1KupgqYse8VkZHEcjY+popMUqdWppPfzEdzwKty2aw0L\/7YxJVlRXMaCYOuVgMwIPlNr0GuIJAYmPvMLnuRterTaRmFtmGawOlef5zViuCAqSAJ1MfoexigEaRA+fT9+9Wo+y308xzVe3YwwbNarAQg+Ed+p6\/vXVzOo+Y2Ha309hQmNjNpVNAXmdJDENcST8QjbseaLy+aVHUIBiL9mQy4g8oZlIfSAeCZB6iYp+vwhW2HYOadyqIQoKwdMwBBBJ\/ugm\/90U3xnQquGIiRqMd4sZH3eY5XpSnwvSgD76lMjaFGob8zGr2ijfDQHabFVAJ6kkEsB2CjT8qa\/wBZNLyxxl86yAqAAwOosDwAVVI2Ik\/+NFYqu+G7qg8qrqjaWLEm\/MBTHarh4I3\/AE\/21\/MbzEQJg+7GaVZ\/FKo4BIGuLbeRIH\/lXN+M55P673su25e\/CxFh1H\/24+X+aX5knQG9Y+Wr\/wDGurnTpfbUuGsWuTKkmeekGjMDBw3TzNpgMbCbywAPY3r02sLIFv5GngqG2r4MTDMGQZ\/wahnsMo\/2iECAJDGTe5+Ebahb\/lSzwjHKqpn4DHO0yJ777U4zmIqYikqHUz5G+FgwJH1B+Yrk5Ip06z\/wq3+qbAv9U+Ms+GBEqTOobke4sLm3esa+N5pFyRckD3gfr3HNaMEYmCyH41Pl7g8VlHUqSLEr+FrfzkVXh41KwkQ5KedkEYb\/AHTYHgHp6H6Vx3KwAbAm0CRO\/rt\/L1HX5hYAN1ML0JM7cfWvY+HoPxakOzbH0I4qnVZJZwFLiaVJXmDba1dVA9xAPIOx9Rx689qowMZkkSQrWYdt\/wBKY4vhWImGmOAAjlgsEEnTvbcD1qvmMhdNg3iUYuK7rhrhz\/8ATWyrAA8vyn3pc+DG\/wC4rYZHwz\/qEkBg6ixAn1k9O1Ks5k2R9LgAnkbHilfV6XwY5\/p\/ww5kjAhF8xb7WPNERoJ\/p5iN6W+LeHNg4r4TXK7kfzpWgz3g+Plgr3UODB+6wO5FrcfOkGZOr4rN3571z9adNp6+v9GdT1w1sBRCsNAKyDFiDB5Hsd64+IRFu9WPgFRqHwzE9TYx6wQaiuL8WoKSQfikx3Efe9abH1pilYxLMJiYkdYMj6104DXtMLqNwbGL2O9xbeardb2H4\/nUAalb+0ZI4ZFdLjSLnVJkRaIEGZuZm0e9dmRxxbr6VBVkgQT2G57C29cl68Ce1V4tEgGx34kAyPTg1WRxz\/LVz+GPyqQSQSbCufZn+k\/I\/pXA99vavW6msAkF7V4TXq9WCTVl0kaZaRDTYC8iIvNr8R3rkzXq9WMeHapLf0r1eomLGeYEDpbnuf1qzTpUMQYb4SQfNFiRwQDY16vVaAM67xfVPA9B68V3C2jltz0HNer1dU+isZ5nEhdKmbLMbQROknqICx1mn\/gqAYci5Nrf1EgkfPQPY16vUOXxm4\/UaDEz7jLhGcg6lCqRb4uekAG3esv4pmtRIJ31H\/uZt\/kK9XqP4fFMLSKctPIIuYUlzMApz6A01yjHTiC3w3n0c2+lcr1dteCyFYB060IWYDAgyLXMEGDv9KvzuaDYOG0HUoIB6lTeelo+der1Qosv6gGaYLiB2PkxBcjeSN\/YwaQ+IYTEgx550m\/TYn1F\/avV6tWk8E3vAN4lkjhuUZlJt8J1C4kQR67VThYy31qW3kTEyCAZg7GD3rlerS25y\/om\/Sq5ESvlEibE32EfEb88Cmnguf0MNahk7nt1HH6V6vUG2qWAPw+m\/wCmv9QplkKusgrIiNo1fWZrH\/6hzzfavEaHadIi3IuNt69XqaYXds0+Aniv+o8bFREZ9SoIA\/ntvSDFxpB7iPqDadjbj867XqqpS\/VGYI7ESNxUVJEEHv6Rv8q9Xq5eXT0FHDiwIUcghvvC0EAi0TJ2qsqRGoESsraJ3gid1kbjoa5Xq5ORvIyIM1Ty6guoZ9AJuxBOnvC3PtXq9UGErJEbXneeOkfWaiXtHc\/lXq9QMWMwCABp1GWXTcR8J1HeZNh0vVN\/4B+ler1EB\/\/Z\" alt=\"El Big Bang podr\u00eda haber generado dos futuros diferentes y no ser el origen  del tiempo, seg\u00fan la hip\u00f3tesis de un f\u00edsico | Marca\" \/><img decoding=\"async\" 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\" alt=\"En busca de los or\u00edgenes del Big Bang\" \/><\/p>\n<blockquote>\n<div><strong>El Modelo del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> es el que hemos adoptado por ser el que m\u00e1s se ajusta a lo que podemos observar. Aunque lo de la Singularidad de masa y energ\u00eda infinitas&#8230; \u00a1sea duro de pelar!<\/strong><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2a\/Quantum_Fluctuations.gif\/200px-Quantum_Fluctuations.gif\" alt=\"Quantum Fluctuations.gif\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/63\/Gamma-ray-microscope.svg\/217px-Gamma-ray-microscope.svg.png\" alt=\"\" \/><\/div>\n<div>\n<h3>En F\u00edsica de part\u00edculas, una part\u00edcula virtual es una part\u00edcula elemental que existe durante tan corto espacio de tiempo que debido al Principio de Incertidumbre de Heisenberg no es posible medir sus propiedades de forma exacta.<\/h3>\n<p>&nbsp;<\/p>\n<\/div>\n<div><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/e\/e7\/Hydrogen_Density_Plots.png\/220px-Hydrogen_Density_Plots.png\" alt=\"\" \/><\/div>\n<div>\n<h3>Funciones de onda del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en un \u00e1tomo de hidr\u00f3geno a diferentes niveles de energ\u00eda. La mec\u00e1nica cu\u00e1ntica no puede predecir la situaci\u00f3n exacta de una part\u00edcula en el espacio, solo la probabilidad de encontrarla en diferentes lugares. Las \u00e1reas m\u00e1s brillantes representan una mayor probabilidad de encontrar el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/h3>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/2-09-2016\/D5CiJo.gif\" alt=\"Particle Fluid Test 02 on Make a GIF\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/blockquote>\n<blockquote>\n<h3>En F\u00edsica Cu\u00e1ntica, la fluctuaci\u00f3n cu\u00e1ntica de la energ\u00eda es un cambio temporal en la cantidad de energ\u00eda en un punto del Espacio. De acuerdo a una formulaci\u00f3n de este principio, Energ\u00eda y Tiempo se relacionan de la forma siguiente:<\/h3>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/52e81f976192dec865a698abee49958b68744471\" alt=\"{\\displaystyle \\Delta E\\Delta t\\approx {h \\over 4\\pi }}\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p><strong>Esto significa que la conservaci\u00f3n de la energ\u00eda puede parecer violada, pero solo por breves lapsos, y, de esa manera se permite la generaci\u00f3n de pares de part\u00edcula-antipart\u00edcula de part\u00edculas virtuales. El efecto de esas part\u00edculas es medible, por ejemplo, en la carga efectiva del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, diferente de su carga &#8220;desnuda&#8221;.<\/strong><\/p>\n<p><strong>Pero no nos desviemos del tema&#8230;<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSmf-lnIT-PtVNagKRBTRNjJr3qEzNbmMX2FK81Hz1mqSON-054xAoMkAE-pLM8VlWZotc&amp;usqp=CAU\" alt=\"Did CERN Cause Nepal's MegaQuake? | Bigbang, January art, Healing light\" \/><\/p>\n<p>&nbsp;<\/p>\n<h3>Algunos postulan que el Universo surgi\u00f3 de la nada, y, desde luego, la Nada, como la Eternidad o la Infinito, \u00a1no existen! Tengo claro que, si surgi\u00f3&#8230; \u00a1Es porque hab\u00eda! Hablamos de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, un punto de densidad y energ\u00edas infinitas de donde pudo surgir todo lo que existe, le llamamos Big Ban y, al menos por el momento, es el Modelo m\u00e1s aceptado. Sin embargo, seguros seguros de que as\u00ed sea&#8230; \u00a1No lo podemos estar! Existen muchas inc\u00f3gnitas y preguntas sin contestar sobre ese supuesto suceso que&#8230; m\u00e1s de diez mil millones de a\u00f1os m\u00e1s tarde, nos trajo hasta aqu\u00ed.<\/h3>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Philosophica: Enciclopedia filos\u00f3fica on line \u2014 Voz: Teor\u00edas sobre el  principio de causalidad\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<div>\n<p style=\"text-align: justify;\">Lo que sucede primero, no es necesariamente el principio. Antes de ese \u201cPrincipio\u201d, suceden algunas cosas que nosotros no hemos podido o sabido percibir. Sin embargo, hay cosas que no cambian nunca. Hace tiempo, los sucesos que constitu\u00edan historias eran las irregularidades de la experiencia. Sabemos que lo que no cambia son las Constantes de la Naturaleza pero, tampoco cambia el Amor de una madre por un hijo, la salida y la puesta del Sol, nuestra curiosidad, y otras muchas cosas que conviven con nosotros en lo cotidiano.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/farm3.static.flickr.com\/2592\/3927541848_51cbe14e40.jpg\" alt=\"\" width=\"446\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Hay cosas en la Naturaleza que son inmutables<\/p>\n<p style=\"text-align: justify;\">Poco a poco, los cient\u00edficos llegaron a apreciar el misterio de la regularidad y lo predecible del mundo. Pese a la concatenaci\u00f3n de movimientos ca\u00f3ticos e impredecibles de \u00e1tomos y mol\u00e9culas, nuestra experiencia cotidiana es la de un mundo que posee una profunda consistencia y continuidad. Nuestra b\u00fasqueda de la fuente de dicha consistencia atend\u00eda primero a las leyes de la Naturaleza que son las que gobiernan como cambian las cosas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/_ms_ATMCR9jA\/TVHvKuC1I4I\/AAAAAAAAGao\/ejZuDdH34nE\/s1600\/image002.jpg\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">Sin embargo, y al mismo tiempo, hemos llegado a identificar una colecci\u00f3n de n\u00fameros misteriosos arraigados en la regularidad de la apariencia. Son las Constantes de la Naturaleza que, como la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y la velocidad de la luz, le dan al Universo un car\u00e1cter distintivo y lo singulariza de otros que podr\u00edamos imaginar. Todo esto, unifica de una vez nuestro m\u00e1ximo conocimiento y tambi\u00e9n, nuestra infinita ignorancia.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Somos materia evolucionada hasta el nivel de la consciencia : Blog de  Emilio Silvera V.\" \/><img decoding=\"async\" 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ACSPRavoVm1zdRMQcLPWFFxG2Fs+ksOgYiM+qbJI3YYVbC725GmAczkcKdvQAAxMicJVdXJDp5KY2Vd2hRSfovKoxpBWMBWvpYjulL7ghwVz7\/U3BhwTOEtMzfrGTotdYt33KEurNU\/1h2lQfcunJTpS+iOUK6IimURQpg4VVF8lNbSgF0pNLYsYplIsZVNe0I4T5rIXSwFQ\/QpSRkXW\/kheqPDKZB3cdI\/damvbgHZZu7tC+5Y0t1NbnPmZP7Izk3HQjVO2NPhzpjGMDtMuIyT55Tv5S5bsgbQrlng3QXFANcLjWIqo1R2VlLRnlj3Yj6ncMEtwCsD1WkXyQJh0H04K2XXbSZIOZlY67rlgfgxEE+phet4kE4Wuzy5yfOmZy8ogYSO4ImHiW\/cehTzqrwIInKR1mauVm8iFM34ZWg7qdoHWzHA6h80ATxLHY81T8Tsax7w7xODzA4EY90ysWkUBTfIitTcCIMtdqaYP0Sj4jDn1X1HCA57i2d4nGFikjZEQPeXGT\/x6LjKZcQ0ZJVgaERbCHiNzj6pR0gN9PS7gx9D3U9c7NA9Jj7ypPgS2BM78iJ\/nsoMMEHzQsJ1qMFQ1Q1hHiaIa7bG8O7+u\/qhq75cYwJMekk5VlifG33\/QrjgrpVNmp2o5DSWnvg\/8om0IpPEZY7LT+oPmClNuTiQYH8Kd3lVj2ONIODGkadRBcNmmY9Ujk06DxTVhl+7JENOZmOIx+q8qHmWMPMR9JXloTZBpH0jpZhsStPTraaP4gPLlYayrEbrWW9HXRmDP290+XRuwO40xbcXnjhaOwrTSk8LJ37CwgxlM7Gs\/5ZLjjhC1xTO4tzaYfXuNWQlX9VpfJ2PCr+Z4t+VXf0zuquXoycHuXtDBz8yNlayuHb7pPa3EtjkK6czKC+MEuuSQ8puAhOLOqFl6Vx5yEzt7kRhCcdBgzThy6lFG6PdEG6WfgylF9YoQUBrDuyrNxKlSqElPxpE5O9DQLxUWbKFWpCkls5uls6SoVThVmtAJKFF2S7yTxi2Zp5orT9gXVvwGN1huoW85n181vLgyCFkuuNDRA5Xq+HKnR5OZ\/wA7MZ1loLf5wsxrjCddVqHZJHujjlJ5epG\/x1o1PwwdbCx2dNSiR6GoAsx1isX1HEnkgDyBTToFy5mogbvp\/VtTUP0SK8J1kHuf1XnSN8Qdwzv7qbHEZHpKqqLoCm0UPOaMqdSoX6RH4WhuBw2c4Hmokoi0quYyq4GJa1nuXg\/o131SrZwJRpl7g0AkkgADJJJgADkq+pSdTDtQ0uy0NOCOHEjjt7orovUXMqsLnHSSGuM5AcYJB4ImUHXBY9zX+ItcQZnJBIknfzRdhXR0lxojOGv09sOEifcH6pl0GiXh7e\/+ZULCi11N7J\/E0OaYiHthwH2LfdF9Fbpa7yRWwMl1GoGkNB2Xkt6hVly8rURN5ZvJgSt10iq7RpcYBXzywcZHqt5QqeBgnmPZUzdGnxNt2D9VoF+OJ3VdUOawDgJncUtJ8W2\/+EH1FsASREYj91nTfRvcY7YteDuE2NyKrAwEagIjnCGt2UTTcS86hsBlB3Ns+lFRsif3VHJMgo1bO1WaMzyom4lWUS2q0kmChW0NwCjGX0lLHauPQRTqxnhFUrnsUqa7gq8tHBwOVSzO8bXQ\/o3hG6t\/rfNIreudt\/VEawdjCVNFOMmtDZl55qyleZws897gi6FSQMwU1olwk9GvtL6RBV9Z8iVnbeoQN0c2u4MKlxTdolmcoqmWXFcafdLm1fNUX9fEgpMy+K3YsDcdHh5ZylKzRufykvV6IcxxH4m+KO45+mFbU6npIwCMSfLlLL+9Ic4jgke233CrjxyUgKLbtmF6kyCktZuVoOptmSkDnDVBUvI27PTw9Dn4Ygaif76RHoKniP0I+qz983xuB\/uP6pv0q5BcWtaABEdzL2\/iOxKUPe1wzOobHgjsfNefI3RBHNV9rb63tYMEnfgD8xPoM+y5WpwGmWnUJgGSMkQ4cHCjTqFsxiRHsd1Juyq0cuA3U7TOmTp9Jx9oUGu8DhBiQSRwQCBPlkplTYW27nlsgvDWkjBMEvHsNJ9wlL3DOIHaeePZKv6OaIgphXZ824MfnLST2BaC790Aynq2TOylrw1ol5wfIchOAJbanVDdtpn90a8aGQB6nknv6INtiQ928AmJ4A2Xr+6giOE8FbEk6QounSV5SuqTgZcC3VkSImey8rUS5H0e0oQZImN1prCnrjSc8Je64aabWtEZl3dX2HUPluBjb2RSckbHxxyWzQ9QaQyYJcNws+7x\/iOk9jx7LXW9+x4LomQsl1+mA4vGJSJbotKT436KrJga+fyzumPU78PgYiIHssg7qDhsVBvUMyVzxyZNeTBKh5bsg6uFXcPn8JjGfVLavVJbp25VArzuUODu2F5Y1UQsOMgA5P6qf9TpJaf1S97x3lVGoDsU6WiMpbGzblW07qMykwqQYKvDx3XNBjOzRM6mHACAiadUOgbLMAtnBlF0KkHeEriVjP6bOg1rG6nOEI5nUqQ3cwD1GVkn1waZ5WTuL94dAMj+dki72JmacdG46zWph2tlUAExBBI+vISovpO2eGu5GdM+R49Fkq184wCcLzKpXp4ciUas8WeHd0au4a8jwBrgAMBwcfXH1SmrXqF2WEEYmDmMfpCW1GvLNYiAdJzmYkY3jG6XuvKg2e8ejnD90JeR6THjh1bQ5vrKGAue1rnHDXeEkd52A9Y3Wav7R7D4mEe2D6HlEvr6p1OJPcyST2lVtunNY4Ne4TsJMDuYUJzTKwi0D28sGpwI1ObE7loMuIHbACCurdzHFsGJwYwRwQeVbUqajJJJ7nP6rtxcuGWuc0HMAkCedllkaI2VtsXxqf4G934n0G7vYKy56Y9h8MvachwBhw7goWoS4gufJOZLiT6EnldZcuaCA947aXECfPKg6LLoINOu9jWaXaGkkNzEnd0d8DPkos6aJ8b2N8pk43w2Shaj3k+NziR3JPmFCBvHrnf\/AAuX9DDF1OmIayoxo5cQ7UfQbBOugVLejMgPdGHztnhqyTPTPCYdPomZ\/wAogND1W6AEt23WWubiSnd+9oZpdMxj\/azT9yrx0iDdsLur99XSHuLtDQ1vk0bBeQJMFeT2LxR9h+G6zHxrMA4TbqnTmtMj8O+OywXSr0siDB2+vZbyxuA+kSSZA55RknB2jbilHNGn2Rsi6HETpA78JNe3ReYJkcI2ndQ14E5CUuO\/HZCN3YuRrioi+r4SUK5xRd3t590A4LQujBJU6IirBRHzW6dzq7RjyQb8FVOdhBoCYS6qe6985BOeVY2sQDGJEJaG5Bjaynr80tY9SFTzRo7mMNfOr2VlK8I5S+hVbnVO2I7rgqdl3FA5v0avpl\/w47pR1ilpeY24MfoUFTrluZKasvWuGl4BH6enZTlC+iqyP2IarjsV2jXjnb2++yePsab9nkTw7I+2UP8A9FdmHMPuf3U1yic+MgKjcRH89Qm3WOn0adFj2PDnu\/E3mn6+aCf0d8yG+hwf3VbulVRkNP8APLlJOMpNNOv+hjSQocR3VopS0wN8D9yij0Z+CGPJ9Ccz6bbYSm71glru+QRsRhFts5JI461eDt9x\/lSuaQ7Yj6dwUA\/KZW1vr0tpNe4lo1tiZd+bTp\/L6pJDoVvaokFaB3QKg\/I4eRaVL\/y8\/lh+x\/dCmNaRn9K4KZJ59gtG3oLx+UD3CtHRwMuc303QUGc5L6Z6nRdMQcGCn1gIaNWwzEDdWvbTZyT9h6KtuutLWNBDRMeQTxxtvYksiSFfV7rU6fL7pQ71Vt0TqI7FVFuYGVVoRECR5rylPfC8lsY1dKB5laWw6poDW7jtx7rIVbjU4mIzsNs8JxZulwnZaZpSQuCbjLRrrmiNAqNG+6XVmBw1NmOxWi6VcMDANOoOwREwuXlmzdg8PZZFkrR6ksKmrMVUcZyN0JVZBKdXlOXkAbIK6t9JjBn91rhK1Z5ebHxlQnewqt8IutTI4Qb6fKJHaKw8CZVQfMyvPG642m4guAwN1yQGzmpSDxsoOUHFcBFupdFSDhDyuyusNF7ahJ3VwrQh2PbpO+r7RyoalxwdTuiOVazqLhyUs18qypUDjIEDsFwBozqjhyrW9Wd3SOVJr11IGzYdM6o6RlKfjQM+YXMjUWgujh\/\/ABBVXTakOyhuv0mhx0vLyZLsbTmJ5UMqoti7M+d1vvgh7GMe8RrwPMN5I9SsL8h3K1vwoym2Xve6Q0gsGN8AzyPJQW2XekMOo9ZcJ80qf1d0Qr+q0wRqGf2Wfe5ao1RCcWnsNrdRd3QdW6d+ImQqSNR8l00pP7ISaQYwbVg9e6JC5b3TmyWuLcbgqm5fLjt7bKsEJQtX2RqnMncrrHaZJGCPuokZXWnhCwlJK8plq8kGG7KvB90Xb3JDsTA\/mUvYFawwtZntp2j6d8LdVApumA5uQTG2xGU8tb1hgmCHTjzXzLpV6wBweCXEeEg7HzHITG0uj+E91nlht6PSw+X\/ABpm1r0WPMsbBEg+Y5STqnTiPENv5hM+kPkScnYeZRduRJY8TM45H+EKcWaGo5Y2\/ZhXuGQY7Sl1wzJAMiVpetdO0OMRBSOtT0lWjJVo87JiadMTPZBIXqNTRqwCCIz+qMqNnjZC1KaKZCUKRQc7KotRDgQYIP8ApUuITNEyBErkrrtvVchKE9C6Ausauu3xgeaJxHSulehcCJxJgVtMfmiRPt6LttQc8kCMCfYKRrODNE+GZjzXWdVhFJ41agIHbsjaPynOl7ZPqcpRQdHmOxV5uM4EeSWSsaOjRfLpvaQKTCBkwII9wh6T6VIO0sEkQCckehSeleOyAYlU1azicqbirNEXStB9W\/1YAx2lUPYAZwf0QtOnOSUUajXOGIbH8KD10UjHktknWrdGtrTAHiPEpPc1jIzjZH1rkhpZJ0pLU3QW2CdRSUTjpJk5XHPgHCvYzU0mYDfPOUM5sjCaiF2eY+MjfuvMpOdMAmBJ8h3UQ1d1OH4ZzjHPkhRwX07pr6xIYAYEmSB5cryppvcBIJB2MYXkaj8A7+n\/2Q==\" alt=\"La importancia de las constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La fascinaci\u00f3n del Universo : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTJasx_25dR8bqz9EgmsJb92AkRi3ZxlYe-VA&amp;usqp=CAU\" alt=\"Evoluci\u00f3n : Blog de Emilio Silvera V.\" \/><\/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>En esa galaxia, en nuestros cerebros conectados con todo el Universo por hilos invisibles, en la inmensa y bella Nebulosa donde se forman las estrellas y los mundos, en nuestro ADN&#8230; \u00a1Tambi\u00e9n\u00a0 est\u00e1n presentes las constantes de la Naturaleza!<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Esos n\u00fameros misteriosos (el valor de esas constantes fundamentales), son medidos con una precisi\u00f3n cada vez mayor y modelamos nuestros patrones fundamentales de masa y tiempo alrededor de su invariancia. Sin embargo, no podemos explicar sus valores.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en  nuestro Universo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 la constante de estructura fina vale 1\/137? Nadie puede contestar a esa \u201csimple\u201d pregunta. Sabemos que ah\u00ed, en esa constante, est\u00e1n involucrados los tres guarismos h, e, y c. El primero es la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0(la mec\u00e1nica cu\u00e1ntica), el segundo el Electr\u00f3n (el electromagnetismo), y, el tercero, la velocidad de la luz (la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHic_NyxhGVTeHAcxqrYLqSDi6IHGNNmtqXR71FIQC9ydJmD9LEtldFmsiLC-udtjNKgs&amp;usqp=CAU\" alt=\"10 ideas de La fuerza gravitacional | fuerza gravitacional, leyes de  newton, fuerza\" \/><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/AltruisticCreativeGopher-small.gif\" alt=\"Velocidad GIF | Gfycat\" \/><\/p>\n<p style=\"text-align: justify;\">A pesar del cambio incesante y la din\u00e1mica del mundo visible, existen aspectos misteriosos del ritmo del Universo que son inquebrantables en su constancia, as\u00ed lo podemos comprobar en la fuerza gravitatoria o en la velocidad de la luz en el vac\u00edo entre otros. Son estas misteriosas cosas invariables las que hacen de nuestro Universo el que es y lo distingue de otros muchos que pudi\u00e9ramos imaginar. Existe un hilo invisble que teje incesante una continuidad a lo largo y a lo ancho de toda la Naturaleza: Algunas cosas cambian para que todo siga igual.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/infoastro.com\/img\/19991219exoplaneta.jpg\" alt=\"Mira, la estrella cometa\" \/><\/p>\n<p style=\"text-align: justify;\">All\u00ed lejos, en esos otros mundos que, situados en galaxias lejanas, son parecidos al nuestro, seguramente tambi\u00e9n, pasar\u00e1n las mismas cosas que aqu\u00ed. Todas las formas de vida que conocemos est\u00e1n basadas en el Carbono&#8230; \u00bfPor qu\u00e9 ser\u00e1 ser\u00e1?<\/p>\n<p style=\"text-align: justify;\">En regiones lejanas del Universo, por muy extra\u00f1as que nos pudieran parecer, tambi\u00e9n estar\u00edan regidas por las mismas constantes de la Naturaleza que en la nuestra, el Sistema solar. Esas constantes est\u00e1n presentes en todas partes y, al igual que las cuatro fuerzas fundamentales, disponen que todo transcurra como debe ser.<\/p>\n<blockquote><p><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_-xT7MahYMs0\/TBBz2N62OQI\/AAAAAAAABSs\/Q1EqCQCMqDs\/s1600\/Gnosis.01.jpg\" alt=\"La F\u00edsica y el Universo : Blog de Emilio Silvera V.\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Universo es invariante en todas partes y, siempre, dos fuerzas contrapuestas hacen el equilibrio<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, tomando como patr\u00f3n universal esas constantes, podemos esperar que ciertas cosas sean iguales en otros lugares del espacio adem\u00e1s de la Tierra, lo \u00fanico que in situ, conocemos. Hasta donde nuestros conocimientos han llegado tambi\u00e9n parece razonable pensar que dichas constantes fueron y ser\u00e1n las mismas en otros tiempos adem\u00e1s de hoy, ya que, para algunas cosas, ni la historia ni la geograf\u00eda importan. De hecho, quiz\u00e1 sin un substrato semejante de realidades invariables no podr\u00edan existir corrientes superficiales de cambio ni ninguna complejidad de mente y materia. Todos sabemos, por ejemplo que, si la carga del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/18\/la-importancia-de-las-constantes-universales\/\">electr\u00f3n<\/a>\u00a0variara aunque s\u00f3lo fuese una diez millon\u00e9sima parte de la que es, la vida no podr\u00eda existir.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/opfocus.org\/content\/v15\/s8\/opfocus_v15_s8_p1_250.jpg\" alt=\"\" width=\"250\" height=\"250\" \/><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_BG5H00ekgCU\/S6OqrJxPjKI\/AAAAAAAAAcA\/mY39Kc-DT4I\/s320\/informacion_faltante.JPG\" alt=\"\" border=\"0\" \/><\/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 Esas constantes hacen posible nuestra presencia aqu\u00ed<\/p>\n<p style=\"text-align: justify;\">La invariancia de las constantes hace posible que nuestro Universo contenga las maravillas que podemos en \u00e9l observar. Sin embargo, a lo largo de la historia muchos se han empe\u00f1ado en hacerlas cambiar\u2026pero no lo consiguieron. No pocas veces tenemos que leer en la prensa o revistas \u201cespecializadas\u201d noticas como estas:<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Astr\u00f3nomo espa\u00f1ol: &quot;La estructura m\u00e1s compleja conocida en el universo es  el cuerpo de la mujer; supera a los hombres porque es capaz de generar  otros seres humanos&quot; - Duna 89.7 | Duna 89.7\" \/><\/p>\n<p>\u201cNueva evidencia sostiene que los seres humanos vivimos en un \u00e1rea del Universo que est\u00e1 hecha especialmente para nuestra existencia. \u00bfSeg\u00fan los cient\u00edficos? Esto es (dicen), lo que m\u00e1s se aproxima a la realidad. El controversial hallazgo se obtuvo observando una de las constantes de la naturaleza, la cual parece ser diferente en distintas partes del cosmos.\u201d<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ha llegado el ser humano al l\u00edmite del conocimiento?\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Desde luego, no estoy muy conforme con esto, ya que, si es verdad que nosotros no podr\u00edamos vivir junto a un Agujero negro gigante, que por otra parte, no deja de ser un objeto singular que se sale de lo corriente. La normalidad son estrellas y planetas que, en las adecuadas circunstancias, tendr\u00e1n las mismas cosas que aqu\u00ed podemos observar mirando al Sol y los planetas que lo circundan, donde unos podr\u00e1n contener la vida y otros no, dado que la presencia de una atm\u00f3sfera y agua l\u00edquida determina lo que en ellos pueda estar presente.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/blogthinkbig.com\/wp-content\/uploads\/sites\/4\/2019\/06\/galaxy-3608029_1920-e1561373482428.jpg?resize=610%2C225\" alt=\"El universo que nos espera en e futuro m\u00e1s pr\u00f3ximo\" \/><\/p><\/blockquote>\n<blockquote><p>Creo que el Universo (independientemente de lo que exista en cada regi\u00f3n), es igual en todas partes. ya que, e otra manera ser\u00eda un Universo &#8220;chapuza&#8221;. Pensar que en cada lugar act\u00faan fuerzas y constantes diferentes es de locos.<\/p><\/blockquote>\n<p style=\"text-align: justify;\">El problema de si las constantes f\u00edsicas son constantes se las trae. Aparte del trabalenguas terminol\u00f3gico arrastra tras de s\u00ed unas profundas consecuencias conceptuales. Lo primero, uno de los pilares fundamentales de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial es el postulado de que las leyes de la f\u00edsica son las mismas con independencia del observador. Esto fue una generalizaci\u00f3n de lo que ya se sab\u00eda cuando se comenz\u00f3 a estudiar el campo electromagn\u00e9tico, pero todo lo que sabemos en la actualidad nos lleva a concluir que\u00a0<a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/02\/16\/%C2%A1conjeturar-tratando-de-saber\/#\u201d>este<\/a> postulado es bastante razonable.<\/p>\n<p style=\">Lo que ocurra en la Naturaleza del Universo est\u00e1 en el destino de la propia Naturaleza del Cosmos, de las leyes que la rigen y de las fuerzas que gobiernan sus mecanismos sometidos a principios y energ\u00edas que, en la mayor\u00eda de los casos, se pueden escapar a nuestro actual conocimiento.<\/a><\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/imgsrc.hubblesite.org\/hu\/db\/images\/hs-2004-12-j-full_jpg.jpg\" alt=\"\" width=\"275\" height=\"306\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Los posibles futuros de nuestro universo<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Yo aconsejar\u00eda a los observadores que informaron y realizaron \u201cel estudio\u201d (que se menciona m\u00e1s arriba) que prestaran m\u00e1s atenci\u00f3n o que cambiaran los aparatos e instrumentos de los que se valieron para llevarlo a cabo, toda vez que hacer tal afirmaci\u00f3n, adem\u00e1s de osados, se les podr\u00eda calificar de incompetentes.<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/02\/16\/%C2%A1conjeturar-tratando-de-saber\/#\u201d>este<\/a> postulado es bastante razonable.<\/p>\n<p style=\">De estar en lo cierto, tal informe se opondr\u00eda al principio de equivalencia de Albert\u00a0<\/a><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, el cual postula que las leyes de la f\u00edsica son las mismas en cualquier regi\u00f3n del Universo. \u201cEste descubrimiento fue una gran sorpresa para todos\u201d, dice John Webb, de la Universidad de New South Wales, en\u00a0<strong>Sidney<\/strong>\u00a0(Australia ), l\u00edder del estudio que sigue diciendo: &#8220;A\u00fan m\u00e1s sorprendente es el hecho de que el cambio en la constante parece tener una orientaci\u00f3n, creando una \u201cdirecci\u00f3n preferente\u201d, o eje, a trav\u00e9s del Universo&#8221;. Esa idea fue rechazada m\u00e1s de 100 a\u00f1os atr\u00e1s con la formulaci\u00f3n de la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0que, de momento, no ha podido ser derrocada (aunque muchos lo intentaron).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"Los humanos Vivimos en un Lugar del Universo Exclusivo para Nosotros\" src=\"http:\/\/m1.paperblog.com\/i\/25\/256936\/humanos-vivimos-un-lugar-del-universo-exclusi-L-1.jpeg\" alt=\"profesor dise\u00f1o grafico, profesor dise\u00f1o web, curso illustrator, curso photoshop, curso dreamweaver, diseno grafico, dise\u00f1o web\" \/><\/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 autores de tal \u201cestudio\u201d se empe\u00f1aron en decir que:<\/p>\n<p style=\"text-align: justify;\">\u201cLa Tierra se ubica en alguna parte del medio de los extremos, seg\u00fan la constante \u201calpha\u201d (\u03b1) o constente de estructura fina. Si esto es correcto, explicar\u00eda por qu\u00e9 dicha constante parece tener un valor sutilmente sintonizado que permite la qu\u00edmica, y por lo tanto la vida, como la conocemos.<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/71ef33ad0782d3348c46df1a4c0ad154684e9b23\" alt=\"{\\displaystyle \\alpha ={\\frac {e^{2}}{4\\pi \\epsilon _{0}\\ \\hbar c}}}\" \/><\/p>\n<p>El valor actual m\u00e1s preciso de Alpha:\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/7cdc24be7f7a1db89c5a802c8740651519adde74\" alt=\"{\\displaystyle \\alpha ^{-1}=137,035\\,999\\,710\\,(96)}\" \/><\/p>\n<p>esto es, una medida con una precisi\u00f3n de 0,70 partes por mil millones.Las incertidumbres son 10 veces m\u00e1s peque\u00f1as que aquellas de los m\u00e9todos rivales m\u00e1s pr\u00f3ximos. Las comparaciones de los valores medidos y los calculados de\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/d3556280e66fe2c0d0140df20935a6f057381d77\" alt=\"g\" \/>\u00a0suponen un test muy fuerte de QED, y ponen un l\u00edmite para cualquier estructura interna del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> posible.<\/p>\n<p>Con un aumento de 4% al valor de \u201calpha\u201d, por ejemplo, las estrellas no podr\u00edan producir carb\u00f3n, haciendo nuestra bioqu\u00edmica imposible, seg\u00fan informaci\u00f3n de New Scientist.\u201d<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRE6QhuabFoQZ0RSMoRXfjopH0Z8b9-iy4Liw&amp;usqp=CAU\" alt=\"La expansi\u00f3n acelerada del universo y el Premio Nobel de F\u00edsica 2011 |  Cosmolog\u00eda de precisi\u00f3n | SciLogs | Investigaci\u00f3n y Ciencia\" \/><img decoding=\"async\" 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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Siendo cierto que una peque\u00f1a variaci\u00f3n de Alfa, no ya el 4%, sino una simple diezmillon\u00e9sima, la vida no podr\u00eda existir en el Universo. Est\u00e1 claro que algunos, no se paran a la hora de adquirir una ef\u00edmera notoriedad, ya que, finalmente, prevalecer\u00e1 la verdad de la invariancia de las constantes que, a lo largo de la historia de la F\u00edsica y la Cosmolog\u00eda, muchas veces han tratado de hacerlas cambiantes a lo largo del tiempo, y, sin embargo, ah\u00ed permanecen con su inamovible estabilidad.<\/p>\n<p style=\"text-align: justify;\">Veamos por encima, algunas constantes:<\/p>\n<p style=\"text-align: justify;\"><strong>La Constante de Gravitaci\u00f3n Universal: G<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ley de gravitaci\u00f3n universal \u2013 Patricia y las Constelaciones\" \/><\/p>\n<p style=\"text-align: justify;\"><strong><\/strong>La primera constante fundamental es G, la que ponemos delante de la f\u00f3rmula de la gravedad de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>. Es una simple constante de proporcionalidad pero tambi\u00e9n ajusta magnitudes: se expresa como arriba se indica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_-nHy8S7xExw\/TNnVt-T-1rI\/AAAAAAAAAcM\/Wr1Kw41QXLc\/s200\/tierra+luna.jpg\" alt=\"\" width=\"200\" height=\"139\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/9\/e\/f9ef329b9079955a7b27e761ca399b42.png\" alt=\"G = (6{,}67428\\pm 0{,}00067) \\cdot 10^{-11}~\\mathrm{\\frac{m^3}{kg \\cdot s^2}}\" width=\"327\" height=\"47\" \/><\/p>\n<p style=\"text-align: justify;\">Es tal vez\u00a0la constante\u00a0peor medida\u00a0(s\u00f3lo se est\u00e1 seguro de las tres primeras cifras\u2026),\u00a0y como vemos la fuerza de la gravedad es muy d\u00e9bil (si no fuera porque siempre es atractiva ni la sentir\u00edamos).<\/p>\n<p style=\"text-align: justify;\"><strong>La Constante El\u00e9ctrica: K<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcQm3qnbiVX2jjsl0K85o_qftuCCCd8dxul0zcS4vFS4q2sn8qBH\" alt=\"\" width=\"731\" height=\"393\" \/><\/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 No confundir con la constante K de Boltzmann para termodin\u00e1mica y gases&#8230;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/07\/CoulombsLaw.svg\/280px-CoulombsLaw.svg.png\" alt=\"\" width=\"280\" height=\"224\" \/><\/p>\n<p style=\"text-align: justify;\">La ley de Coulomb es pr\u00e1cticamente igual a la de la gravitaci\u00f3n de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>, si sustituimos las masas por las cargas, es inversa al cuadrado de la distancia y tiene una constante de proporcionalidad llamada K.\u00a0 La constante es la\u00a0de de Coulomb y su valor para unidades del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a><\/a>\u00a0es\u00a0<em>K<\/em>\u00a0= 9 * 10<sup>9<\/sup>\u00a0*\u00a0<em>N<\/em>\u00a0*\u00a0<em>m<\/em><sup>2<\/sup>\u00a0\/\u00a0<em>C<\/em><sup>2+<\/sup><\/p>\n<p style=\"text-align: justify;\"><strong>La velocidad de la luz c =<\/strong>\u00a0<strong>299.792.458 m\/s<\/strong>\u00a0y se suele aproximar por 3\u00b710^8m\/s<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/IllustriousWatchfulBobolink-size_restricted.gif\" alt=\"Velocidad GIF | Gfycat\" \/><\/p>\n<p style=\"text-align: justify;\">Seg\u00fan la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, ninguna informaci\u00f3n puede viajar a mayor velocidad que la luz. Cient\u00edficos australianos afirman, sin embargo, haber desarrollado las f\u00f3rmulas que describen viajes m\u00e1s all\u00e1 de este l\u00edmite. \u00a1Ser\u00e1 por so\u00f1ar!<\/p>\n<p style=\"text-align: justify;\">Que la velocidad de la luz es una constante se comprob\u00f3 hasta la saciedad en diversos experimentos, como el\u00a0famoso experimento Michelson-Morley que determin\u00f3 mediante un interfer\u00f3metro que la velocidad de la luz no depend\u00eda de la velocidad del objeto que la emit\u00eda, esto descart\u00f3 de golpe la suposici\u00f3n de que hubiera un \u201c\u00e9ter\u201d o sustancia necesaria por la que se propagara la luz.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b4\/Animated_Lorentz_Transformation.gif\" alt=\"Archivo:Animated Lorentz Transformation.gif - Wikipedia, la enciclopedia  libre\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Transformaci\u00f3n de Lorentz | abcienciade\" \/><\/p>\n<p style=\"text-align: justify;\">En su lugar aparecieron las famosas transformaciones de Lorentz. La contracci\u00f3n de Lorentz explicaba el resultado del experimento. La rapidez constante de la luz es uno de los postulados fundamentales (junto con el principio de causalidad y la equivalencia de los marcos de inercia) de la Teor\u00eda de la Relatividad Especial.<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, amigos m\u00edos, esas cantidades conservar\u00e1n su significado natural mientras la ley de gravitaci\u00f3n y la de la propagaci\u00f3n de la luz en el vac\u00edo y los dos principios de la termodin\u00e1mica sigan siendo v\u00e1lidos. A tal respecto Max Planck sol\u00eda decir:<\/p>\n<blockquote><p>\u201cPor lo tanto, al tratarse de n\u00fameros naturales que no inventaron los hombres, siempre deben encontrarse iguales cuando sean medidas por las inteligencias m\u00e1s diversas con los m\u00e9todos m\u00e1s diversos\u201d .<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRBrQIQQ-Sz4PlLdXxiswxsGvfYh8jlpOEFQA&amp;usqp=CAU\" alt=\"El hallazgo de se\u00f1ales en 234 estrellas como el Sol, \u00bfuna prueba de vida  extraterrestre? | LA SEXTA TV - NOTICIAS\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 debemos hacer si contactamos inteligencia extraterrestre? As\u00ed se  preparan los cient\u00edficos (y les interesa tu opini\u00f3n) - BBC News Mundo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">En sus palabras finales alude a la idea de observadores situados en otros lugares del Universo que definen y entienden esas cantidades de la misma manera que nosotros, sin importar que aparatos o matem\u00e1ticas pudieran emplear para realizar sus comprobaciones.<\/p>\n<p style=\"text-align: justify;\">Estaba claro que Planck apelaba a la existencia de constantes universales de la Naturaleza como prueba de una realidad f\u00edsica completamente diferente de las mentes humanas. Pero \u00e9l quer\u00eda ir mucho m\u00e1s lejos y utilizaba la existencia de estas constantes contra los fil\u00f3sofos positivistas que presentaban la ciencia como una construcci\u00f3n enteramente humana: puntos precisos organizados de una forma conveniente por una teor\u00eda que con el tiempo ser\u00eda reemplazada por otra mejor. Claro que Planck reconoc\u00eda que la inteligencia humana, al leer la naturaleza hab\u00eda desarrollado teor\u00edas y ecuaciones para poder denotarlas pero, sin embargo, en lo relativo a las constantes de la naturaleza, \u00e9stas hab\u00edan surgido sin ser invitadas y, como mostraban claramente sus unidades naturales (unidades de Planck) no estaban escogidas exclusivamente por la conveniencia humana.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.solociencia.com\/ingenieria\/08011801.jpg\" alt=\"\" width=\"250\" height=\"314\" \/><img decoding=\"async\" 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\" alt=\"Patra\u00f1as (VI): \u00abNuestras mentes est\u00e1n conectadas\u00bb \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">En realidad, somos energ\u00eda pura interconectada con todo lo que, como nosotros, est\u00e1 aqu\u00ed presente<\/p>\n<p style=\"text-align: justify;\">Lo mismo que la velocidad de c es la misma en todo el espacio &#8220;Vac\u00edo&#8221;\u00a0 del universo, de la misma manera, nuestras Mentes est\u00e1n conectadas a \u00e9l (el Universo), del que forma parte&#8230; \u00a1Una de las partes que piensan!<\/p>\n<p style=\"text-align: justify;\">Las constantes de la Naturaleza inciden en todos nosotros y, sus efectos, est\u00e1n presentes en nuestras mentes que, sin ellas, no podr\u00edan funcionar de la manera creadora e imaginativa que lo hacen. Ellas le dan el ritmo al Universo y hacen posible que todo transcurra como debe transcurrir.<\/p>\n<p style=\"text-align: justify;\">Es curioso comprobar que, una de las paradojas de nuestro estudio del Universo circundante es que a medida que las descripciones de su funcionamiento se hacen m\u00e1s precisas y acertadas, tambi\u00e9n se alejan cada vez m\u00e1s de toda la experiencia humana que, al estar reducidas a un \u00e1mbito muy local y macrosc\u00f3pico, no puede ver lo que ocurre en el Universo en su conjunto y, por supuesto, tampoco en ese otro \u201cuniverso\u201d de lo infinitesimal que nos define la mec\u00e1nica cu\u00e1ntica en el que, cuando nos acercamos, podemos observar cosas que parecen fuera de nuestro mundo, aunque en realidad, s\u00ed que est\u00e1n aqu\u00ed.<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"Qubit, la unidad fundamental del futuro inform\u00e1tico y tecnol\u00f3gico | ELEVA  TU L\u00cdMITE\" \/><\/p>\n<p><em>&#8220;La revoluci\u00f3n de la mec\u00e1nica cu\u00e1ntica empieza a materializarse, y el qubit es el principal protagonista. Siendo la unidad m\u00ednima de informaci\u00f3n de este extra\u00f1o mundo, permitir\u00e1 procesar toda la informaci\u00f3n existente en segundos.\u00a0<em>La revoluci\u00f3n de la mec\u00e1nica cu\u00e1ntica empieza a materializarse, y el qubit es el principal protagonista. Siendo la unidad m\u00ednima de informaci\u00f3n de este extra\u00f1o mundo, permitir\u00e1 procesar toda la informaci\u00f3n existente en segundos.&#8221;<\/em><\/em><\/p>\n<p><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ7whCPTZG2ha1uR-tD3SPPmmZ4FdmPgxMs80KktCa0Lk9hka4KNUmKxt-yGUTsJb1yPtM&amp;usqp=CAU\" alt=\"Existen los esp\u00edritus?, \u00bfexisten los seres invisibles? | Misteriosa Realidad\" \/><\/p>\n<p><em>\u00bfC\u00f3mo saber lo que existe m\u00e1s all\u00e1 de nuestros sentidos?<\/em><\/p><\/blockquote>\n<p style=\"text-align: justify;\">No podemos descartar la idea de que, en realidad, puedan existir \u201cseres tambi\u00e9n infinitesimales\u201d que, en sus \u201cpeque\u00f1os mundos\u201d vean transcurrir el tiempo como lo hacemos nosotros aqu\u00ed en la Tierra. En ese \u201cuniverso\u201d especial que el ojo no puede ver, podr\u00edan existir otros mundos y otros seres que, como nosotros, desarrollan all\u00ed sus vidas y su tiempo que, aunque tambi\u00e9n se rigen por las invariantes constantes universales, para ellos, por su peque\u00f1ez, el espacio y el tiempo tendr\u00e1n otros significados. Si pensamos por un momento lo que nosotros y nuestro planeta significamos en el contexto del inmenso universo\u2026 \u00bfNo viene a suponer algo as\u00ed?<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0nos dej\u00f3 dichas muchas cosas interesantes sobre las constantes de la Naturaleza en sus diferentes trabajos. Fue su genio e intuici\u00f3n sobre la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial la que dot\u00f3 a la velocidad de la luz en el vac\u00edo del status especial como m\u00e1xima velocidad a la que puede transmitirse informaci\u00f3n en el Universo. El supo revelar todo el alcance de lo que Planck y Stoney simplemente hab\u00edan supuesto: que la velocidad de la luz era una de las constantes sobrehumanas fundamentales de la Naturaleza.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/nexciencia.exactas.uba.ar\/wp-content\/uploads\/2018\/04\/nebula_N.gif\" alt=\"nexciencia.exactas.uba.ar \u00bb Despu\u00e9s del estallido\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Utilizando diferentes maneras de radiaci\u00f3n podemos ver todo lo que se esconde al ojo desnudo, ah\u00ed aparece el P\u00falsar que se esconde dentro de la Nebulosa del Cangrejo.<\/p>\n<p style=\"text-align: justify;\">La luz se expande por nuestro Universo de manera isotr\u00f3pica, es decir, se expande por igual en todas las direcciones. As\u00ed act\u00faan las estrellas que emiten su luz o la bombilla de una habitaci\u00f3n. Cuando es anisotr\u00f3pica, es decir que s\u00f3lo se expande en una direcci\u00f3n, tendr\u00edamos que pensar, por ejemplo, en el foco de un teatro que s\u00f3lo alumbra a la pianista que nos deleita con una sonata de Bach.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/myprofeciencias.files.wordpress.com\/2010\/09\/estrellas_1_thumb.jpg?w=776&amp;h=517\" alt=\"\" width=\"621\" height=\"414\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 La luz de las estrellas: Podemos ver como se expande por igual en todas las direcciones del espacio (Isotr\u00f3pica), y, de la luz y la radiaci\u00f3n del sol, en la Tierra, s\u00f3lo recibimos dos millon\u00e9simas partes.<\/p>\n<p style=\"text-align: justify;\">Claro que, cuando hablamos de las constantes, se podr\u00eda decir que algunas son m\u00e1s constantes que otras. La constante de Boltzmann es una de ellas, es en realidad una constante aparente que surge de nuestro h\u00e1bito de medir las cosas en unidades. Es s\u00f3lo un factor de conversi\u00f3n de unidades de energ\u00eda y temperatura. Las verdaderas constantes tienen que ser\u00a0<strong>n\u00fameros puros y no cantidades con \u201cdimensiones\u201d<\/strong>, como una velocidad, una masa o una longitud.<\/p>\n<p style=\"text-align: justify;\">Las cantidades con dimensiones siempre cambian sus valores num\u00e9ricos si cambiamos las unidades en las que se expresan.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/09\/vida_frente_a_alfa_y_beta.jpg\" alt=\"\" width=\"600\" height=\"504\" \/><\/p>\n<blockquote><p>Las constantes fundamentales determinan el por qu\u00e9, en nuestro Universo, las cosas son como las observamos.<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Y, a todo esto, la teor\u00eda cu\u00e1ntica y de la Gravitaci\u00f3n gobiernan reinos muy diferentes que tienen poca ocasi\u00f3n para relacionarse entre s\u00ed. Mientras la una est\u00e1 situada en el mundo infinitesimal, la otra, reina en el macrocosmos \u201cinfinito\u201d del inmenso Universo. Sin embargo, las fuerzas que rigen en el mundo de los \u00e1tomos son mucho m\u00e1s potentes que las que est\u00e1n presentes en ese otro mundo de lo muy grande. \u00a1Qu\u00e9 paradoja!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-yKUzcltMR3U\/WSMBIPkoCcI\/AAAAAAADNxY\/HKhnYkMU2u041JwdJuiuYNgfLTlDl8DagCLcB\/s640\/tumblr_oo9fhfHsVb1vjhboso2_400.gif\" alt=\"Cindy's Open House Blog: Ahora est\u00e1s en el universo cu\u00e1ntico\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfD\u00f3nde est\u00e1n los l\u00edmites de la teor\u00eda cu\u00e1ntica y los de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general? Somos afortunados al tener la respuesta a mano, Las unidades de Planck nos dan la respuesta a esa pregunta:<\/p>\n<p style=\"text-align: justify;\">Supongamos que tomamos toda la masa del Universo visible y determinamos la longitud de onda cu\u00e1ntica. Podemos preguntarnos en que momento esa longitud de onda cu\u00e1ntica del Universo visible superar\u00e1 su tama\u00f1o. La respuesta es: Cuando el Universo sea m\u00e1s peque\u00f1o que la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>\u00a0(10<sup>-33<\/sup>\u00a0cent\u00edmetros), m\u00e1s joven que el Tiempo de Planck (10<sup>-43\u00a0<\/sup>segundos) y supere la Temperatura de Planck (10<sup>32\u00a0<\/sup>grados). Las unidades de Planck marcan la frontera de aplicaci\u00f3n de nuestras teor\u00edas actuales. Para comprender a qu\u00e9 se parece el mundo a una escala menor que la Longitud de Planck tenemos que comprender plenamente c\u00f3mo se entrelaza la incertidumbre cu\u00e1ntica con la Gravedad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.universetoday.com\/wp-content\/uploads\/2011\/03\/323939main_concept-516.jpg\" alt=\"\" width=\"516\" height=\"516\" \/><\/p>\n<blockquote><p>El sat\u00e9lite Planck un observatorio que explora el universo lleva el mismo nombre del fundador de la teor\u00eda cu\u00e1ntica ser\u00e1 pura coincidencia?. Cr\u00e9dito: ESA. La Gravedad cu\u00e1ntica queda a\u00fan muy lejos de nuestro entendimiento.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La Relatividad General la teor\u00eda de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0de la gravedad, nos da una base \u00fatil para matem\u00e1ticamente modelar el universo a gran escala -, mientras que la Teor\u00eda Cu\u00e1ntica nos da una base \u00fatil para el modelado de la f\u00edsica de las part\u00edculas subat\u00f3micas y la probabilidad de peque\u00f1a escala, de la f\u00edsica de alta densidad de energ\u00eda de los inicios del universo \u2013 nanosegundos despu\u00e9s del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>\u00a0\u2013 en la cu\u00e1l la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general s\u00f3lo la modela como una\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>\u00a0y no tiene nada m\u00e1s que decir sobre el asunto.<\/p>\n<p style=\"text-align: justify;\">Las teor\u00edas de la Gravedad Cu\u00e1ntica pueden tener m\u00e1s que decir, al extender la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/09\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general dentro de una estructura cuantizada del espacio tiempo puede ser que nosotros podamos salvar la brecha existente entre la f\u00edsica de gran escala y de peque\u00f1a escala, al utilizar por ejemplo la Relatividad Especial Doble o Deformada.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/-K2AcHCKiRuo\/TsrGLNBXYMI\/AAAAAAAAYvw\/ZwRkma2nw8I\/s1600\/7431c2f0.gif\" alt=\"Buscando la Gravedad Cu\u00e1ntica : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a1Es tanto lo que nos queda por saber! Seguimos buscando la Gravedad cu\u00e1ntica<\/p>\n<p style=\"text-align: justify;\">El d\u00eda que se profundice y sepamos leer todos los mensajes subyacentes en el n\u00famero puro y adimensional 137, ese d\u00eda, como nos dec\u00eda Heinsemberg, se habr\u00e1n secado todas las fuentes de nuestra ignorancia. Ah\u00ed, en el 137, Alfa (\u03b1) Constante de estructura Fina, residen los secretos de la Relatividad Especial, la Velocidad de la Luz, c, el misterio del electromagnetismo, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, e, y, la Mec\u00e1nica Cu\u00e1ntica, es decir el cuanto de acci\u00f3n de Planck, h.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F04%2Fno-todos-comprenden-%25c2%25a1la-importancia-de-las-constantes-universales-3%2F&amp;title=No+todos+comprenden%26%238230%3B+%C2%A1La+Importancia+de+las+Constantes+universales%21' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/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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Aqu\u00ed cada d\u00eda, elegimos una cuesti\u00f3n distinta que se relaciona, de alguna manera, con la ciencia que est\u00e1 repartida en niveles del saber denominados: Matem\u00e1ticas, F\u00edsica, Qu\u00edmica, Astronom\u00eda, Astrof\u00edsica, Biolog\u00eda, Cosmolog\u00eda\u2026 y, de vez en cuando, nos preguntamos por el misterio [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26180"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=26180"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26180\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26180"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26180"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26180"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}