{"id":20945,"date":"2025-10-30T06:30:22","date_gmt":"2025-10-30T05:30:22","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=20945"},"modified":"2025-10-30T06:30:44","modified_gmt":"2025-10-30T05:30:44","slug":"la-fisica-y-el-tiempo-5","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/10\/30\/la-fisica-y-el-tiempo-5\/","title":{"rendered":"La F\u00edsica y el Tiempo"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Topologia\" \/><img decoding=\"async\" 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\" alt=\"Topologia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<div>\n<blockquote>\n<div style=\"text-align: justify;\">&#8220;En matem\u00e1ticas, un nudo se piensa como una curva continua, cerrada y sin puntos dobles situada en un espacio tridimensional. Dos nudos son\u00a0<em>equivalentes<\/em>\u00a0cuando es posible pasar de uno a otro mediante deformaciones, estiramientos o compresiones, pero sin realizar cortes. Es muy dif\u00edcil decidir cuando dos nudos son equivalentes, y gran parte de la teor\u00eda de nudos se dedica precisamente a intentar resolver esa cuesti\u00f3n. Algunos trucos de magia utilizan justamente esta propiedad: el ilusionista nos presenta una cuerda\u00a0<em>anudada<\/em>\u00a0de manera complicada y usando su destreza\u00a0<em>\u2013<\/em>y algunas tretas a\u00f1adidas para despistar<em>\u2013<\/em>\u00a0deshace ante nuestros ojos las ataduras sacudiendo con fuerza la cuerda. En realidad, el mago ha partido del\u00a0<em>nudo trivial<\/em>\u00a0\u2013no hay nudo\u2013 presentado de una manera complicada para disimular la realidad de esa atadura. No ha hecho magia, ha hecho topolog\u00eda.&#8221;<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Topolog\u00eda de red - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Tipos de Topolog\u00eda de red: malla, estrella, \u00e1rbol, bus y anillo | Explicaci\u00f3n\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">&#8220;&#8230; Adem\u00e1s de aquella parte de la geometr\u00eda que trata sobre cantidades y que se ha estudiado en todo tiempo con gran dedicaci\u00f3n, el primero que mencion\u00f3 la otra parte, hasta entonces desconocida, fue G. Leibniz, el cual la llam\u00f3 geometr\u00eda de la posici\u00f3n. Leibniz determin\u00f3 que esta parte se ten\u00eda que ocupar de la sola posici\u00f3n y de las propiedades provenientes de la posici\u00f3n en todo lo cual no se ha de tener en cuenta las cantidades, ni su c\u00e1lculo&#8230; Por ello, cuando recientemente se mencion\u00f3 cierto problema que parec\u00eda realmente pertenecer a la geometr\u00eda, pero estaba dispuesto de tal manera que ni precisaba la determinaci\u00f3n de cantidades ni admit\u00eda soluci\u00f3n mediante el c\u00e1lculo de ellas, no dud\u00e9 en referirlo a la geometr\u00eda de la posici\u00f3n&#8230;&#8221;<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><strong>\u00a0Euler.<\/strong><\/div>\n<\/blockquote>\n<\/div>\n<blockquote>\n<div>\n<div data-version=\"1\">\n<h2><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT9WFwO7J20KbxPcbKJW6zs43K2epYTbQueKg&amp;usqp=CAU\" alt=\"Fibraci\u00f3n de Hopf - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTM0WdxbzIV5bWV7f9JokTdkCKQwBpQUjHg1g&amp;usqp=CAU\" alt=\"Cu\u00e1l es el problema con la geometr\u00eda en la teor\u00eda M o similares? - Quora\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSexvMcyqw67VSGoKS1nGSL2WOKyjr7QdHGtQ&amp;usqp=CAU\" alt=\"Topolog\u00eda o matem\u00e1tica relacional.: Topolog\u00eda o matem\u00e1tica relacional.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT2wyHj2iQh9bteuwu0xa32G-gndH8K-5T4vA&amp;usqp=CAU\" alt=\"Topolog\u00eda general. [un primer curso] G. RUBIANO - PDF Descargar libre\" \/><\/h2>\n<p>&nbsp;<\/p>\n<div>\n<div>\n<div><strong>\u00bfQu\u00e9 es la topolog\u00eda?<\/strong><\/div>\n<div style=\"text-align: justify;\">&#8220;De manera informal, la topolog\u00eda es la parte de las matem\u00e1ticas que estudia propiedades cualitativas de espacios y objetos. La topolog\u00eda se ocupa de aquellas caracter\u00edsticas de las figuras que permanecen invariantes cuando \u00e9stas son plegadas, dilatadas, contra\u00eddas o deformadas, de modo que no aparezcan nuevos puntos \u2013no se pueden\u00a0<em>romper<\/em>\u00a0los objetos estudiados\u2013 o se hagan coincidir puntos diferentes \u2013no se pueden\u00a0<em>pegar<\/em>\u00a0puntos que no lo estuvieran previamente.&#8221;<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSEU-DTdCiT6pfJRHPVt95q3MFOZzOmhMUrTA&amp;usqp=CAU\" alt=\"Matematicas: Teorema de las Curvas de Jordan - Ciencia ... en Taringa!\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTaY3oNIL3dTqXS3BOxH0Mbg-uSLmWRkldlww&amp;s\" alt=\"El teorema de la curva de Jordan - Gaussianos\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El teorema de la curva de Jordan fue enunciado por Camille Jordan, matem\u00e1tico frances, a finales del siglo XIX en una serie de libros denomiada\u00a0<em>Cours d\u2019Analyse<\/em>. El mismo Jordan public\u00f3 en dicha serie una demostraci\u00f3n del resultado que m\u00e1s tarde result\u00f3 ser incorrecta. La primera demostraci\u00f3n correcta del resultado apareci\u00f3 en 1905 y se debe a Oswald Veblen.<\/p>\n<p style=\"text-align: justify;\">M\u00e1s adelante Brouwer propuso una generalizaci\u00f3n\u00a0<img decoding=\"async\" title=\"n\" src=\"https:\/\/s0.wp.com\/latex.php?latex=n&amp;bg=ffffff&amp;fg=000000&amp;s=0\" alt=\"n\" \/>-dimensional que fue probada por Alexander en 1992 y que se conoce en la actualidad como\u00a0teorema de separaci\u00f3n de Jordan-Brouwer.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/2\/27\/Homeo_tasse.png\" alt=\"Homeo tasse.png\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Para el top\u00f3logo, un nudo es una curva continua, cerrada y sin puntos dobles. Esta curva est\u00e1 situada en un espacio de tres dimensiones y se admite que pueda ser deformada, estirada, comprimida, aunque est\u00e1 \u201c<em>prohibido<\/em>\u201d hacerle cortes. Cuando se puede, a trav\u00e9s de diversas manipulaciones, se pasa de un nudo a otro y se dice que son equivalentes. Claro que, algunos se abstraen en cuestiones con otras, al parecer, no relacionadas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/_Bnuz1Fb7STE\/Spggz_1KYJI\/AAAAAAAAK5s\/MIG-_FgpqoQ\/s320\/Nudos.JPG\" alt=\"Matematicas Maravillosas: Se me enredan los nudos ....\" \/><\/p>\n<p style=\"text-align: justify;\">Un viejo amigo bromeaba diciendo que el Andante en do menor de la Sinfon\u00eda Concertante de Mozart consegu\u00eda devolverle a su intimidad an\u00edmica de partida, y que por eso, en su opini\u00f3n,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>ba de forma inefable el tiempo c\u00edclico, o mejor a\u00fan, una CTC (\u201ccurva de g\u00e9nero de tiempo cerrada\u201d). Y transcurridos los doce minutos que dura ese movimiento, volv\u00edamos a escucharlo una vez m\u00e1s. Mientras, discut\u00edamos sin cesar sobre el Tiempo, esa abstracci\u00f3n de la Mente que nadie ha sabido explicar y, que a medida que transcurre lo va cambiando todo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/farm5.staticflickr.com\/4068\/5161297830_ef303c56f1_z.jpg\" alt=\"\" width=\"619\" height=\"496\" \/><\/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 No es bueno perder la perspectiva<\/p>\n<p style=\"text-align: justify;\">Hay un tiempo para cada cosa. Un tiempo para so\u00f1ar, inconmensurable, un tiempo para vivir, siempre corto, un tiempo para filosofar, misterioso,\u2026, y un tiempo para la ciencia, sujeto a n\u00famero.<\/p>\n<p style=\"text-align: justify;\">Me gustar\u00eda empezar definiendo el tiempo, pero no s\u00e9. Sesudos pensadores, como Plat\u00f3n y Arist\u00f3teles, lo ensayaron con brillantez.\u00a0<em>El tiempo es una imagen m\u00f3vil de la eternidad. Esta imagen es eterna, pero se mueve seg\u00fan n\u00famero,\u00a0<\/em>dir\u00e1 Plat\u00f3n en el TIMEO.\u00a0<em>El tiempo es el n\u00famero de movimiento seg\u00fan el antes y el despu\u00e9s\u2026El tiempo no es movimiento, sino movimiento en tanto en cuanto admite enumeraci\u00f3n. El tiempo es una especie de n\u00famero. El tiempo es obviamente aquello que se cuenta, no aquello con lo cual contamos,\u00a0<\/em>escribir\u00e1 Arist\u00f3teles en su F\u00cd<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a><\/a>CA.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMWFhUXFxcaGRgYGBobGBodGB0YGBgYHhgeHSggGB0lHRcXITEhJSkrLi4uFyAzODMtNygtLisBCgoKDg0OGxAQGy0lHSUtLS0tLTAvLS0tLS0tLS0tLS0tLS0vLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIALQBFwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAACBQEGB\/\/EAEQQAAIBAgQDBQQGCAYBBAMAAAECEQADBBIhMUFRYQUicYGREzKhsRRCUsHR8AYjU2JygpKiFTNDssLh8TSTs9IWVIP\/xAAaAQADAQEBAQAAAAAAAAAAAAAAAQIDBAUG\/8QALhEAAgIBBAEDAQYHAAAAAAAAAAECERIDITFBUQQTYSJxobHh8PEUMkJikcHR\/9oADAMBAAIRAxEAPwDRRyZE+FWt4ojSaSs3wBmYxOoqr4pWbQzzr1lTG0btrGTTiXawMPc1rRtXqiUQRpZzzqoxFKnEgUjfxxkhVJ6nQetZ0OjWa\/XExM15+7h7lyJfKByn8da6bVwCFLQOJf8ACkxqJ6QYg1x8Q3CvP20vad8cp1PzFN4ZbgBzPPLQen55VJWJoF2PGrW7fWgITGpmrh6Gy1H4GgnI13LQkuGie1qGysSwU1ADXM5qpuUrHiWZzzrNxTlm30FNvVRaFGVDUAWFmN9qYzmqm3Bq9PNienEgY1x9eFEFWK01NkPSiIXFoZB6U89ueFLvZrRapD0UKtVlFde3VTaY9PnV+4T7Jx7qjQ78qqbhOgG\/OiJhoq\/s6l6hS0UKvp1pu3a7o5xUCCmPChSYSggKoaHiO6JI3q9+3IjOQen\/AFrSp7NnYt4sR8tSfUUOZOBaxdDaAMT4ffVnw5nau2ezso\/zG8tB86bQQIE6c6FNg4ISWweVcp0NrFSqzZNHzy8zHiSBw\/O1PYUWyJAEjXXf1pNOzJIzkgSV0OoYc5H50oV5DaIg6AkRPCTB\/O1Z6dx+qS2NZb7I3Ev7QaM2MKjurmNYpxQAB26cdelaXZjSOYPPeultMzSOFcQ+5yjp+ZrVwGGyKJ47neTTFm2CBp59OlXYzoNB+fOsHyaJAwOA4UVErtu3RkFQ5GigcFqirZq6MDV6hyKxK+zruSozHgPWuLhrjaRpzkRUORaiCfEqCB5SNh4mhp2gMxAViJIkRGm\/GmW7PI329flXDghxnwqMmy6iUXGKdpjmdPhvVvpAO0nyPzqyWgugEVf76N\/IbdHFQ8Y\/PnR7a1VRRaTZLKXkFDK1a61DmqTFQQVaKpbquIxaLpmE8tz+fSm2kKm+ArNQyaoL4bYz4a\/HarO4X3jHz9BRkh4sgsg1YW6p9LA2ViOeUgfGu\/TVjXQ8tz8Kn3FY8X4I6ilrg5VLl7NwNWtKx2FaJg4ghbqymjNaIE7jprSj4kAxv4VWRPt3wS7iGGioT8BS63b5O0ekfGm0vTwNWDGnZm4UAsm7Mtty0ppZ6Ur2hjltLmc+AG5jkPv4V525+lN0t3LML+9PESJOgGmsUOSRONnpMfjRajix4Rw119aleOs457kvEw2sDQZhy6\/dUrGWo29jeOlGhA4pu9B1YjUnaOPU1fEJKTmLEULDWQVDNoAdeepj4U4wUER7uhO+o47860i3jTMa32EMJYZmhRJ68tuPlXouw7mb3xl68OUdDqPWpg8KguIybEGfSYnz+I6V2xj7RL2iQAhaOHdBnUzEa+OhoinDv\/g20+jaXkNttvzyFGRazeyccLnugsBoX2Gm25nUdK2AulaZJq0CRYKK4pqA1VVkyKykzeERhBVRdObLkaPtGMvzn4Vz2bllytlHEQCT4E7cj8Ip0LWTkzRpFKcPAbgKCBzPE9aWKUVHgQwkDbhHnSyM5RLg67AagGNjI+YoIqqXw\/uEQOWu\/XnFEVYqch40DKVUJRwtdKUsxA8lWYQKMLWlVvLoKhyEJEUMqZ2MeFOC3NWdR5fn12q8hmTi0uMsL3Rx5\/nrQcF2Oo1YZj1\/Ctmx3hIBHiIny39aL7GptN2y82lSF0tCIjyFXNoRA06iJopFDYztVZWQgDYddz3v4jNVYDhAFFYVUitI0hu2BKUdrWijcQTHM8qHfwaOIdQw6iaMZy5YEfKqyFQuF4wARG2gIYxBHOkXtBWIGwJ+dPliNBpx6k86UurFUmVTEsZjltLJ47AVidq9ps3cZQsZT73e1Mabba1pYi6twdxgTG41y769DIAHKsZezcpBZSRILMxheG87ifWom2+BcD+EuJiAFuMDlAzHnGymeEwSOJAmsa5iXxDm2shSZgnTNpLOY10+6tPClDbdLfuwSxg8d+9vMbTWPdw4tgZQYUI1zUyZ3jhxFLetyJKmamGJtXnSwwK5LYOgAJUameZMnSpSzL7S8TbuEgIuUwBPCBEAac9dKlVdAkqLsvce0sTLSdDoOHwNK4O2sCTOYwfhl04b1bH2TanIc0iGMceIB5+FKraGm8MAYGhnqTVSdGUVY4lq8ZW2YXMYJMbmN4nUjhvpSXsu9DEEEiW1IiSTMHaTMeFFL3BCgEAESR12BPPfU7VoYoM0AHuxIEQDp6k8PWsnVGsYmn2LkXu91XUQSoyg9ORI5\/jRcT2iRfVVYBR7xO2v\/W3XnFZ9rD922rMcjkFjyOsz8PKrYzs3uh17oM5UjXKATmM8SAT5ilPUlVI209ON7no7d0PqpDCmlXlSXZSIASh7pCcNAQuseo8K0QKq2+Sqrg7bFHAqltaNFTIk4BRgtVtijqlYttEtgwtdyUYW+VcK1OboiwQHKr+zq4WrgUt+WJsEtuuXkphEkxRWtcKLJcqEEt6V1bVNC3FXWzSlIeQnkqMkVoCyBSt8zS3b3BTsTImhlKvcCMSk6jcBiCPGDNdFoKIAgDatU\/BoLEVxtKMUqlxa0UrGioah3HqxFVZNJrVCYu7wCTsN6Xds6iOI4jYcaF2thnfugmIJKiZgDiZ4nYRWaMWMOqqIaRqZ0VjJiBqfxqXqJPfgpRtbCGJw+V3NoHKuYHvAEHSSAOHIcYpntLDZky+1LTB1MTPuiIgDjryoFnGP7RhlXvSe\/oYafrcuU1fEXQVgL9ohgDyJA+WvLwozTWwcMM5t2ywQd1hDxw31HOAduUeeNi+0G9oQoGqMrEDMACZJyjQmNNTxrRtsnvZy22YNuATGfygjwilDhit4Wwcqsp13OU5nkk+G3Snna2M3HyZPZRe1clQsldn212MEjympTlzDTnYHVIA211A5+JqUo8BRzGdrAukpATgOJ00PkKPYyOwYkBSTAzTuDMxtrEedebvXSCY\/PWqDEnbSPCqcr5MFKj1eHultZjMyrm4SJkx4a\/8Amr3pBZgxCIAFJ1jSQPM6+nSsDswszgo2UyBMbTOu+wUMfKtTtLGsAq\/bTNBg6MSqjbfKg9al20aR1EmNJiCtxAZFtiNG2jST6yfCq9pYq6yl7lqE2zZhqNoke8CeA4E0Cxcsgn2gbOMugOjaA97iOI0j51r9nYUOModGVgDlUDQ8FPKCJPVdd6zpm92thf8AR\/E2tEuhpBAUkEoc2o4aTMyedeztrpArEwWANowplmETt3RPdHAQD8BT30hwB3YnTXUzt50Raiabs0lNGSl7DSPz91MoKp7kMMgpi2tBtA0U3VXQsF5ToPXaelc8jJhcMZmftH\/qjFKQ7MugM4nTMeP56VpMRzrJSM57SKGzyqy2RXRXaNmzNyZ1QBtUNWVauBXRGHkzbAFaulWdapNZSWLKuzrCaVvWuQpqa4YpKaZUXRnkVR9afa2OVLYhVHCtFZrGVimShutdvuRrB4aDU6mKy7+JuE5VdAwdpJEqEG0676jlt62rRqkN4gkKcsEwSATE8vKvPDFXSrlLqs8gZLcSJI1BM6ax576U7i7nfD5zk7ysrd1RI7sz9XfzYHhFYmK\/SG3bJ9moJP2GGTTQaiCQNeAmd6ppspSUVuMXS7rHtGJzlHnaeegHdA1161W5bVheVRkXJag6bAkb9SQZ5Vk3u3mLHJlt5gA5JLAxOuxI3I471lY7HNdbMxzHQcojQaAUlpvsT1org2sf2taKqczBwFnINJABYk6SS2XnotDvdopkVbd2YUHVTKkAA8I1JPSKwGWaWY8BWihRi9Vm4e1baoCtsyT3gfdIiI3JInWNKxcd2g10hmOwA06aDzoTGhZKeNcGcptl7b1KP9FaeObTTjESNPzpXadE2Dw1ls\/szpnGWTwJ90+GYD40u+HYEqQQQSDPAjQ16PtXDFlUqwMFgSxiNmA13M56rjrGe5auMe64TMAd3EKQPHTXxq3p0YrUsJgMKLOHBYQ97TwRvePiUUx0c0riE+kYhBpEDN0GZmPwaB5U925jM\/tIgwUtL1YqFIHxNV7Own6u4UkmAhfMAs7EBiOC8ddY8aWKEpPkwMTeLOzye8zEeZJqWbkGZ+dal7sS7utlcv2s0geLSAKSuWGB7uvMqNPIka+NPBF+4xrB9p3EM22bpqTTtr9IMQSCXmPAaTPKstrF0cDHItH3itLC4kJBIt5o3LTHhWi0ovkT1prhm3h\/0jce6LbE7qA3zMCtGx+lF0e9YA89PPWvKi9J1ZfJj+NMrcaNEkc4rRaGm+jOWvq+T2Vr9JGP1VHQzPzNW7Q7XLWmByjYztEHXc8pHnXlcJjnHBV8RTeK7QbKStxPJSfgKmXo4NcGfvzT\/mGuwservEQAeIBkeHH5CvaJioGsemlfL+yLrhpS4QSYJICyJEhdz6R91egbt9xADIQPj1k61j\/Bx5ii5epk39TPb2sRPHTwP4Uwt4dK8hgO2HfiB4fk1p2cZeOyE9cx\/GK5p6EovY1jqKSs31uVYuKxVv3SdQo\/mE0zbuxuSaSU0tythq\/d03j8+NItiDzPlP4GuXbi\/Z16x99ZOJu3phbcj+MR\/tojpOf5smU0hnFdpkaKxMfnaJpC52xcHFvjSmIvYhNTlA6En1pI4lz7zn1Pyrrh6NVuv8HM9bfkfft67+8B8fSl73azt9Zgf4o++lC3HWgXFMgh3HSFI\/uUmuhaEUuBrVfkR7f7SvlcouuFI17xk9NIrzWFuXFPcDg+JT46ZfGvW4lmkAXAo6rr4jUCq27Y2Nwv4qsVD0U2aLWdGELYYHMbfWbxYt00JrPxbqDCgCOIYkH1r2FxeA9kV5Mv4aVmXuyEElcrE\/VzRHlpQ9KuAWqnyYrNayj9Y+fqoiOW80F7pGobMNj3SAJ4Ga9Tg8C0ScNZBnQkCPnv\/wBVMbaYTDC0OOW1mXx1Gh\/MaVD0yvc+TyxxvKI4\/nlQGu8RFbt4Whqbjs0QCERQNjqpUfOg4HGE3As6E5ZGkZtFMA84NTj5LyYp2agZLznZE+LGB8j60\/2VgQqG\/cAMf5aH6zcCRxE\/jyq+DusVuW2nMzIpnXQMB\/yJ8qmFxJZ80SATkXhLHLbH8qyR4CkTbK43CuqkZh7Voa654Fu8LYPDQEnnpwqUzcYZiDqFmTp33Y6nWYER6RzqVSihWziIH\/VjNF5HjMQYuWjmHDTTfo9D976OB9RSTHAn2YJ\/vOvCBXocdjMtlXHByfWAf9teMu4g95p1D3BG2jKmVhyggGqmqZEXYfs5yymTEliCB9Z9z1IWI6npXpHVARbCB1tWlyrrlEnViR7x4kCvOkQoAlVVYZ9j1Ckjug8W6xsNdDDdqxbUG1mUf5Qkg8pHGNOO\/hSiugbNP27E5PZKFz5HVSMrArIMcI5cKx7NwayqjyE+g++i4g3cswLY4LJJloBJnWSJ66Ec657EWyqs2oXO\/BVk7nmYgBeZ6wd1UURuwTrJkTzkiBHOTpFNJYIHcEtHeZiAF8J28TS7YnvZmBZt0tg+7wz3DwI2C8Nepo2Hwd67qSNNcoIheuWd+p1qc7ew6LwiL3od+UkKPE8fChB7h+soB4AbeGlEOEy972ls+aN\/ugD51XDh9ldPL2XrMVanXZON9B7M8bi\/H\/qnMNaVjBcEDoY8ORodvs521Nw+q\/hHIeYq+KUjQDTTfTj8uNPNsPbS6KNaytIYRGoCLJ6jXTYelR7ycnP9K\/N\/uqox9tTD5A3L2SsT86PYuYdjJBnn7OB5aQKE6JlG+i2EuKYg77j2i\/dW\/gb1oQCV87hPwArPwroTlt2g3VkUjxnWtS05B79uyB09mD86jUk\/AQSXYzdSyxlWUnkCCT6iue1uAwFudNVj56VH7TVNAigccpEf2r99Cudr4Un38unLMZ+PxrnqXaNrXTB4y\/djvBwPL8apdtBlSASMpbKCFztvB0oo7RQ7P4H2B+cUoBebMGxTXE1IAQplG\/vitV9hk\/tJaYjX2IVu5Ki6YIfSDodRWTiC8kAINTHeY8ecVpKjj\/L9qwBk5JYz11k0vdD8bdwfxAKf7jWkFFPf8SJNv9hG2twkRpr9UEk9NhpV7qtsCAeq0Lvzo15Twg2x8QtXZ8QdBdutpxKk6fy8pq253xsCryc+iO27E+AgV272ewAGcqeczPxrty23sg2pYEyCeB2OlVEhuEezDSZ+yPvp02O0igsEae1J9PwrqYdpEXSB1AP3Ua37obu67aE+ev53PClb\/agBgKQOPcPSePT4UU+B2v1Qa9mIy+1B3+op+c66sJHA0RGugaMv9H\/dJ\/4laMS5WP5fHhVri2QzAvqsltp0E8F86TdDqwzox972Z\/8A5\/fNBt2WBKrcaGVgOADaFdh0jzo7MkkLBygaSsiROsgRxNRLgn3fkJ4EaHr9\/CpaTQJtGH2lfacy6MpzgToYkXEH8JIMcgDQ8IyqocFSV0URJLNoDtwg69Kb7VCyQx7hOh0lG5E8JGx2I04CsvB6TbMSrEIIHvNs\/WBJ15VzUbGz2Vi\/ZKXlG1iIJcnWMoEDUDMdeJqUfAYa1recBbSdxNYkiFd\/UBR4GpWiuuTN1fAr2\/iJtNbBAAto40\/eYt6CDWCrH2veWRlViuwBgHU\/VEkT0AFN9ovmnOCpVW\/peYH8r6UG0mYd+X1zEIQBPO450HlUTuzRUMWMGbvee4CBqBl7g6gaBvl1Nek7OwaqpfLsp\/WPuY+wuygc46Vn9m3SYlkReSxGnO4dSR+7NW7cx5uqirMXPH3Bq3hIK+ppolhGZSEAkEkQTuMqkk9SBcn+I1l4t2ZtCi6hmlu6kaIsxBKjx1J3gU12eVuGFbLAPLMcxkhZ2AgCd9BUuWLltv1dxbY4K6i2fUCG8zTcbGtiWFwzxmuKxAAhVuZCRxhFknxNPlLR1a5CD6uUonmCoB8TUt2y3+ZcVwfqqzEHwloqXMIrgC2iAxvvpwInQDjP\/mmlQshZruFXRQrHoAfjEV3DdpaStpo9By4A9fSiDsvLDXHlZ2AEvyA5SR6A8iQp2n2prltsAEHeIHct+A+u+yjwnjo3NIds0Va6ANoc6AgHKJ3YkCJOw41b2ba6ryzkKqTyUbt+fGsfA9oAkvckxCqpkrbB0143LzcQNe8ZIGla4xtrNncgsBCozCF6FV0B6SfARFEZWJtlL+AxEApkI4nTU+RgeEmh2rGIPvNbWN5aPvqNjmY5jdDHkBoByAiAKr9OYsACdf3QPkRWyVIzbbGvoL8L9oDnLH\/jWlhOyyInEA+FtjSlgYn9ndaejL6EVo2r1xAQ2FunjPtHkDjqRUtv9USol8RasJ79y43RbM0kO07CEhLF8\/yog\/3H5Vv4PtCQAli8RzzfeBTS4idCLif3fCKwk5dmqpHn1\/SB4ATBuTzL6f2j76YFzFOP\/TWSTw\/Wk+Z2+Na17CO\/+vdE7QGXrwisTFdjbxduECSR7R\/EyMwinFJ8BJ10Fv8AZ+J3FhB4E\/Hv6fGlrmGxI97DW2ncsDP9RNZr2LI2uODzi8fvpY+xjS+f71PzmK0WmRn8MPibF0aABfCPTQ11LbKFcsO7o2sDfQ78jFLrcUzlvXOHu7ddSSZqN7T2b+zLMw1UNrMfVPiJHmK0lqNRIUE2Dxt8J7NBGW4zA9Dpp01nTpVbWMWDyDta4nRY\/GsfEkuCQVKsy3FllBR4Egzrvv4GpZuSgA9xWN280aA6kqDxOg8gOdc+bs2xVHp7OKTIWy93MVHxHpGk9a6wBj2eRT9lwf8AcJ+VZvZLMbYU6GAxnhnLNB8tfMVoWnnYgCJghgQJI1K6cDwq0\/p+SXyL3Dd4okc1II+VFFwFico1Uqdt\/ZluXKKB2jh9BczZWUaMgZtOKsIgr\/ERWHY7W77HQBnQ9Pqo39o21qPcsqj0Xs0zuQBLFHJnodp2G+lckzw8CeI8qSwDd8SQcq3RvwVoX4Cu3LHeLBRJL\/AR86uL6EyY3D55KHvAaruQOq\/6iepHAnYYdsRck5bYIglTMRvlEaSDpW89tXIV5DHVHUwTpOjDZxxB3ieMUh2lI17twqR39m0OodfvrOrLizRwt9VFsupgCLVlRJAiCzDiYkDlrxOkqdl4dpJWGuN79w+6OSLzjTbz1qVpG6IaR5vEXGuEKW4knMQNDlJEnQCcxpgOn2gx4Akv5C2gAHgdKFcYEu5AUFoGYSBHDfXc7cqIMeF9x1JnhbKgfH7jU\/1Nl9Dj4k5X4sAE1AkZzlAyjurvtr5bUtibjOzMGAQAICNyBJ2kaba6bDwIXvtcLLmAXMGZpAmAoAA02g+tdyrIC6Tovekcyx6Aax1FJ+Qodw6EDNcc5ApYLkUEgaCfsCSBz38ai4pyQiN321adlBA1I4ASIA4mOEUjYujTMCQ7Z2B+xb90f9\/vGjYNWYtoZu98tx9nrA8Wb8ajJsdDpuIxKq0qi5rjE6dFJ4zux2gZRpNPWnYaD\/Mua94ahRHfbpqO7pwHOMexbAwyOxypduy\/LKGiI\/kA8zVsffb2zOQ627oUByp2A1GWdJMnWnkFBsZjjcGcvCswtoWIELrmuHgC2WPARxNKXruaLVlSVQBhoBJO79YG2+utM4Ds9LiezzgXAR7K7JKtGoAmMhGxWB+LPdvmLrCzibeklsrAjWQSYZem48N5SAQ+hvKMzW7aTlRhmZRzBIIysZ3MExvz1rfY15dDiLTD7Js24jgdGEeVaeDZUUi9kytuQVyMecNEcyBmp1Ew6qAoVgNgCAR4DNp\/LVJbibMuxaI0LWxt7ltZ0\/idgPSu4zFXgsW7xQ8wEQn+hR8KviTh\/wBhfjoxI08SaWt4uzbMjB4gxxOU\/GdD4VpwSkxI9pXp\/wAm45B99gzGeYLT8K1sN2li4Ee1HQA\/ca7h\/wBJLRP\/AKO95sPkTWgP0rQCBhcRHTJ\/9hFJzfgrFEXGY1wJOIAH2bYWemam7OFuEy+JdP47xn0DUkO17bwRYuJOk3Mrf8z8qbDp9Zl\/9vT1ANZt\/wBv3Dx+fvO4nFJan9bdufwu0euegJ+k+HIgpiCeXeP30Y+x2lNeSufkulLXXwqnvGB1t3PvFRa8FUxPtS9hbg1sXgD1C\/eayW7Kwjn\/AFQT+8DHhpXpLfaWB1iCOtuPiWquI7ewWWISOEATPkd61Un4IcfDMS3+jNlZIuP4E6fCuW7KW5h2g8DJ8xP5NOt25g9ld\/OSPXhVsT25hwMpKtynvHyC7etXmq4\/AmpGXi7WUhk9iSf2iHXqriW8qSxToRnuXE9mdXW1JBZBImTJmIjmFraxD5RMWUnbOSo81LCsa5bZiZGEcER3CQwniCM1ZNlIP2aSR3mh7gZ2HIHRfgoAHStnCL3eZIAG40A4t9XnoK8thmdbrI8B3IUkbKiiWIEcQP7ulepwuMXjHFiN9PDoBxq1LYHEzsZYESQp8J\/+Rwz8OETzrEvdnyZbIg9J\/muMa9RjLwI2aNICGD5sNQP4az7uGXQ21CkzPcluurAlvERvQgxME\/q8zAhlKsohgxGbTXaR4VpDEqe8DsMQRrvGVp9Zq97DzqqA82e40DyzZfLMKzsQptCBqCrKCJgFiCxEgCOgJpWOjRe4EIl0ZGEMCY\/eVhttO41FUxbggg94wQCSpPQq\/wBYeOvU124wZMx2dmHMaA69Y9n8ay2w5QkqYWdeKidm5gHnT4YGhhsWwVQeUKg6aEmpSeFQKWkTcngTtvoeVdq7HiDF58vvKpdmaApL6k\/nX8aBcuknL7RhzLEjxkAbdKZw9txnUiFBYHeCQSIBjXUEUwvZ1xP9IGYIJifSpSEAtAQAjEx+6CJ4kkx+edXxd2HUsQctq8xI4zKjw1AFN28DfA1tjL0j5gaVmY5FCEjQOwUdFWS3XV9fIUp7IFuUZu84Gy2VHDXQT8z6UxgMWd1DEC0i5tQqlZmYnnwq2B7KZlW61p3DsdASJjnAJI8PurUtriA2W3ZuW0GwZ1IWeC5h8p9KzRQgFUKqo1l9Iz3GYHwUQAkdJJ3mmcNhAdpjj7O6Svic1sr6mtLC4a4CfaMi8dFtsf8A4gPjRcRikMBl9oB0E+iiBVqIrFrWHtAkkWxpqAVb1AWKdXF4U913V44MAY9ZgVjt2daYEi3dJ4SoUDyA2og7JUj\/ACrij+Ix6FaqkI2sPi8KoK2lQZt4U6+MCuNhDoc1xQ22UaHzg0vguxoH6ssp4mdfUEUYYB20Fy8eiuY+G1D+GhBW7IOWS90eLH5EUgTdk\/rCQNJYAmPGKNds3bfve0yxGtwkf7ooIUnVj6At\/wAqIqt2DkwV3Fx\/rDwKEH\/zVL3aNpIz3Cf4RPlT+HV+G3MoB89a0cFggwIYMG1ghVAPwgGpnqOK\/IEjGs9s4Yf6WIfxIC+mWfjWphf0nw7GBhzPAGSfnVVw1ydLJP8AGR8glWudkXH2sEdVLD\/jSyTW7YzVf9KSBItNH8Lf\/aszH9qi6c3s2BjqB8ZoLfozciTauHwefhE0G92I6\/6d3r7\/ANy04uC4\/wBhTE8Qltz3kUn+IfcaBbwVsH3bYHMn8TT9nsy0JDLcnkyv9+h40ZrqjuogyzzjzjhWl+B2Kf4TaYe9YPQDveo2ojgIIRFEDgDP9pFcfEMPdUA+IP30JsVfGxI8F\/Ckk+2Jv4FPopuahULg6Z7edT4xDD41S9h32fDop5oUyn+VwCPU0xcus5hgrt\/Cwb1UyK7cxK2xDMi9DeuE\/wBEt8qTjuSmZWNBtAulsqvs2RzljU6jgJ15c\/Q1\/F5bNq0o\/WXQFkjWNATzgn\/aaVuXMLJ7w10MtcIPqijfiat2VcW7e9u8sLaBFUaknUZjwUak+J6VmzQ9DbKOToIG5OgAHEngKEWBGaCc2wjVhzy\/Z5TpA2oFjs+9fMvba3h1MwI75HMjc\/L0pvE9mKzFu+CdNBy0A14bVdphuLPcA1MLw0JnwzQW\/p08KTxLFpyqepkISOphnP8AUKc\/wRRqJJ4lp+YNcPYawZJ5woyjxJJ+JJpUMwxiltkrmzLlfRMxVGYR7x30nXrT7YoZpETOVR9oZQXXxkkirXuyi4ygMR1JPxO\/kFHWsyz2e4PvDL3gGI0k\/VHXkevqtxDOCi3eJt6zqOnvSI4Vym8DaK31Gs5CJOp0jj51K0URn1P9Jex7Ci2EsW5ZjpkGpOvrLHXrSL9ipEZUJHDIMvEQD4ggGACdjW9+lKPFt0UnIxOgmNon0rCPagmUU5jETBiCCAIEmCBE8Oe9fL+rnGOtLNtcVz46M3yOdn4K0MOrjDozF2B7hOgViNhxIA86I\/Z2F0B7OUxIX9UCBAkjbTfwJmJiaJh8He+ioqt7Js7E5mKaFXC6gHZirQRrlo1z6WNsRZMjSYHEkcNogf8AiT6vpcvZhlzSKXAucNYQNGBHd0AVN9piF2mfONOIL9EtnUYNf8zLGUg5SgOb3eDGDwEGCaswxe30m1rln3ZGhDx3PtHSfsjrUt28WB\/6i1PegEg7+7Jygnc7aaDSJFb2M5awNh2WcEsajMV222ldtRy2bz0v8Fw\/7FP6RSbtiSABdtTkUGGGrT3m9wxI0HAQdDIg3Z7Xg5N29bZYbQQIJKlI0mMuaZJ3FFgMf4PY\/ZJ6edcPYuH\/AGKennTX0lPtr6ium+v2l9RQAmOw8N+xt\/0iuf4Fhoj2FuOWUR6U79ITfMvqKuDNOwM9Ow8MBAsWwOWURUbsLDHexbP8o8K0alFsBAdi4f8AYp6VcdlWeFtR4U5UpWAqezrX2B8a5\/htr7A+PjTdSgBT\/DbX2B8fGp\/hlr7ApupQAj\/g9j9kvpVT2HhjvZQ+KitCpTsDAxn6L2jrbS2u2htggEdRB8QZFUwvZFtjDYaxuQRl4Duk6+Ejx111r0VVFsAkwJPGsXpvLJN\/O4jPPYGFiPYW45ZRFDP6M4P\/APVs\/wDtr+Fa1StRmNc\/RjBAE\/RLGxP+WvjypDBYPCEEfQ7SiA0KqmZIGwA5\/OvTXTAJ6GsTsnGLLFbSDuBv1e5E7df+q59SbWpFXze3kTZVRhQNLEDkEHjtNM4Xs3DOJFhR4qOBI+75U4mNkgZH16eXOhDtMaA27gJ\/dn4+vpXRYyDsXD\/sU9KqewcN+wt\/0iiHtETGS5tPuGrPjoPuOfATsSPuosAJ7Cw37C3r+6Kqf0fwsR9HtRyyiPSijtIRPs7vH6nLpV\/p4+xc\/p\/M0WAv\/wDj+Fmfo9qf4BxqU\/Yu5hMEdGEGpTtgEoKYVAxcIoY7sAJ9a7UqWkwCEVX2K\/ZHoK5UpgdNlfsj0FT2S\/ZHoKlSgDnsVmconwFd9kv2R6VKlAE9iv2R6CuCwv2V9BXKlAFhZX7I9BVlEaCpUoA7UqVKAJUqVKAJUqVKAJUqVKAJUqVKAJUqVKAJUqVKAJVLdlV2UDwAFcqUUASpUqUASpUqUASpUqUASpUqUAf\/2Q==\" alt=\"Paisaje Del Mar\/del Oc\u00e9ano De La Acuarela Con Puesta Del Sol\/salida Del Sol Stock de ilustraci\u00f3n - Ilustraci\u00f3n de m\u00e1gico, fondo: 66558697\" width=\"350\" height=\"226\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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6K+kZFV\/dR1UPL\/wAYyG9DR8v8\/wChe\/P9pasLhc5\/2mFLfy1H5V0+8P8ADbKlfhlqJ5n0a1TrHnOGnmjAk8Mr+FIcSJEwAKMsDUOEg0uWJf0j1FXjHeP3JKnJ8l7w+ypAIcIJv73kRlI4u\/CDMNgZSQQkIHGgGh1yuBW7xRpSCo7wRx+9DeCjhAQwUodFrFzyMN6yH7RvTT4Zc5mGQQQpg5q1SWcXZgIhVs1F2UdG4Xajtoa16VBisIwy0hgtfHvrPTvRKibNHemTCKXUdK2grrKfgD6aoNcR2YkmmVSfCl70TCXHdlZWhmBtUyypweeh+kFS8UQ29MDWZZ4Nq5t8o2MRNALTZtb1S9Dq463hvU0mI+mmIFdlJYUyk4gpbvFDMbZqlyzu0J8V2YWgnKtauBykUtxeLfi8ZP8AxTT\/AEpNXf8AD8uUK8RtCeCxCmd3UEig6wNdJsSdFpbFcm7LnAOCo8mXw5\/WAyJ6aF\/FiPUUixzdrTC7kfmy08DTWF07aU0mjPpVZbwKvWFejgk4yQLg8eqW4VLEwizC1nJYfGG+y8XMmKA\/ZKXNDXjcisBStqYjMlyeoBfoN60WPB4WbPFVOaUWgN8SX8Yn21J4KRnZWf8AQ2l4NKWUZMxD03UBTGh9wGhe\/wBIkmYBJBHtHPBTD0IBpxhXiNlYyWwRMAB\/C7EtyoPPxjnEY7HMQsKLmrpFG1TkPo8Rl01Thlu\/DlDBOx0FgUkk2GV9ekD7R2Z7Nj7NDF2ZJen9ZrUUhfK2opSxnmUFCFC9tEqp1bxhkjtCtCciUIUge6ST3qsCbDxiE6NZPGSsatJrwCKw08pcCmnDXgX9IGMmaWSUA11GWnN2J+HKC0dp1OP4SEVY7z8eAo3MwRK7UJUWJQFNbKRWrJfTQwjjWj+kZTpPaQtlYJTMqQSCfcI9DmY+cdYvZqQB\/DULkgp8asbfSDkbWmEKKpMo5Q59mrMR1FCDq7wJie08qgUD0Jf\/AKCfWAnVfAz0WyznDbJBQ6RTlm9CEmN\/u8iimTS7H1Kk5RGldocPpRv5KB2ZVeNPOIht6WVF1JKeaaeihDrXvYHs8hUyU43FISOLrD+IAD34QAmdMlvmEu\/+8m+TOz+MNZPaaSAxTLUOBKSBxNVOYOwO35KFhvYso0GRYHIMkM17tAvLlDWW6EGH2yqxEqgNEsC\/MLQr4QanaC1sVy5ZTyEpNP6UAAx6BsVMvEbok4UgFjVdNGrmD6uWJhztDsZhiAUpCegSL8whzDqLkrpEnWjF2keUYiUVodKSEnlJDM\/4SIDThFIqc\/nLGt3cHhF52h2aQl0e0Qpq5chOofeo\/mYV4rY8oB88kMDRm04gCvgYkqiWGUupbMrkvBPX2auoXK3rNZVYBVhTVBRkqSGXV9QSFRaEykJBCpkrM1AlRBL8inlekLsXIUCwzMpqS0gK6lXho7tziiqXA4Fbl4BDsZixoTVh\/Vlb1iJeElguCCRZ5iR+uMWHEyZiHdU5uctJr1AIAvX0hYvFjOQUTAkAOQmWT47hYc3h1NvKJuCQjWuprK\/Oo+rxkN1oQ535v5UD\/oPxjIfUvBPQ\/J2ie9CBXkH+ETyL3AJ0y+VoTSsYQagHUgFT\/OCkbR\/kPMZ+nBNLQzsPFvksMnmx6ML8j4Qfh59eh1Af9fSK3K2wkVKFMLbz9XtSDpe3kf7tX61vEZGqEkWFGJOoA8KfeNnFm+byAf766wnRtaSWdCw3IEAxMnGyTZZHVx8YTV8lt9hgcTMHvkB+HT7RDNxS3rMW\/Bz4XMCGYg2zH\/KAX8R8omkylkZhJmEChLEgXqa2ZtdYNn5JuSIl4s6qX5wDNnJsqvVj6eUSTkywTmZ9XLF6UvesSYfByctWP9RJHhmux1g6WSbuLpmFkGpSKasBHadkS1NlOU+HPUmLHhMJJbdUOHdBzDWpV8OcNcDsmU\/Pkoh6cvL+0FtxQrgmU6VsNyGmJVyI18C0d4fBTpKgpJWwNQE0bwevThF3m7HkFnzcKKUAS5BoWiJexJJrLSXuAVBi3EkHh9jHRrNCdqLRxsafMUATLdrkliGvUkcLQfmWT3R+UVFGPeqOrNEUvGSpS3VJVJTRIUoJMtLboeYgu2rqSLaRYJaSQCASCHCk5VII4gjx0ja6nKM9vJWMVsnNVaUr55EnqzqhdO7PyGP\/AKch9QlAbyJMXGbgAa5udUp9CGbrHMzC5QMu9r3i\/reEdUbQjzbG9jpau4qYmtWKT8SWiI9jVZd2YsnTMBpzApHo3syQPkxLHoGMcpwpfuuOOa\/Jqwiq\/J3Zj4PLz2ZxKHYpYWbM5voBeAZuyJzHMpQHJKh\/qLH0j1w4MF6EdCfrGfu9J0s1ifiXhu6hXRR4ziJXdzCaSAzpBII4E6kcYBn4YA7yFhH4rKrxCqeAMe1zNlhRy5spNqpfyJhTN7JveaumrJpf8HjC92K3O7LfJ5VKSTRIWSS1EP43aGU3DKlgFcxiA5oCz6HICQfCLbtHsxOSWQtLEMc6C5HUqf8AtCc9kcSk7i0HUA5r+ZrWFc083HjFw4BtlrmFX8OcVa7q28P4iUgdOUPF4\/FgEInTANWU4H9ILjyhLi9hYmWd+UXBJoCA5qagCFs3a2IS4Uh+RSaGtQNDU1iMqSk7qxoVZJWkWIbbx8sBXtVKT3mUgHVrXDvyiGb2zmu0xIfQvMT6VDcorKMfMSrOkZOO6QeLOKemphvI2y6SEhylLkEMG0dXAGlbv5O6KWWiaqp7MsGztroWXKEgahK0Fjr3klq6vGsZjaED9oSn+RSmrqyUsR+hFOVtgkkiWgnilSN0Dgwc+TecZI2mokH2mQ1cMs+NGAjuxZ3D6iI8TtBCCUibiSP+HTx4Hn0jUra0wB5UzMRYKZCiGsc9GduN45wm21BgpSDonOEuWvrTlWGCduS\/fCQ3vBKGfoSYnKLW8bjrbcAVtrEihE1xdvZt4MWaMgz99yjaYW5BP\/5xuBpX7P5O\/wDZSJYPF\/V4JQRegjUrDNxJ6fcRP+wE1DtwdvWLyaIQjI0icOPjQfKJlKDDdHzjpGFD2I5v9YL9ikakebf8sSk4miEZWyc4dThiOhjbtvJYj+z+NYJRLDuADS7B\/QROhL+5bgT1jPJpGyCb5FmIRLYlaCFEumYFLCpZDWCSAXrevlVns7tYZaAkBSjlDlUwqt\/mdjTlfnHRXLUGUgKB5Kp4g3HlCvamxDLZcuj13gag2ZxasVp1l9MsEq1CS99PPnyMMV2mXMd0pOZmBActQVAoY7kY4u\/svyqWG1LDNTo8VE4taVVDE3oCL8x+mg3C49QNGHgPDT4Rq2Rh1tsvWCnJDZpdwD3lGovTpDPBYyW\/cI6uwb4eMUXCbTU5drXLAjm7Uq0WTAbT0ztTUvTUV\/XWFZVO5cpU5BqPMkOngCAAb\/GJpCAXTQgXt5uBfx4RWf3iqzlmejcwwOpvoL3iRO0yAC5ZRAcs7lgA2r8uURcA4LInChW6BrqnrodHcWP0EkbGmSlFUmfMlP7iCky6Me4pJCdLNeIsPiiElX2fqhRfgzVtEq8WoADMKsNXDmreUBynH6WLovuam43FofMmTOYvZUtXmlRST4XgnZu2UT3T7ObJmpbMCMzA2YpJBBrXrC\/E4gvozgEEEDW4VxAZ34wsxaZz5pM3Kcu8gupBDmtwrjV4enWu\/fsdOjZe0vE7DBnDE8bFuggaYqlejh6eim6\/aKtI25jUhhhpM0fyrUH1ffHN+9xiYdoksDMwuJlFq5UiYl9WKCVRRxT2dyWVuPVy6AlwB72WuhAYy38oISgq94vy4dCG4UoYQ4fbmFmEBM+WlR91boJrqFpf1+zrIoMcx96yrg2Op8X4Qrg4gcgpMrirwUAAT5O8SewH41AG3UNRzfygZCyNVqqz5g1WaxB4CxiSTMGlhcFZOr0CgANKuIlJCOQUvBpyjNW92GmpGkczJKCoAMngMrseDBn9Yz2rKbKkA1Z1MQzs+VuNHaJ0hCV91CDYFSuJ0ADX43eIqORHJg+0cESkDKCRUlmDeYbTlSKzitiSyuqQS9O7XlVV\/OLzOKQAVzEjq7+AJIHhEKJktip0k8Szu+hOkUlHTlDU68oook3sdLWHEoV1b0cQixnYBP8A7cxnFjvN5gHzMeoTCFj+G+ndNGt7rP1MBTcMACDkNWc5zRv5iBxhFVnHZlNcZbo8g2h2HmpBUZiSnq1eDh\/naEOJ2NiECjkP7qkrF3feuX5D4x7LjQjLla1i4FdACovpAE\/CuNCeClqIHgFRSPVTW+SvpoS2weMYpUxD5ysE8UONLlV7aco5kTHO7fjkALfmavAesei7Q2cpTky5RB4FXreEx7NILsAh6UK38HFfKNMK8XuiM+mmtmV04M6zS\/8AwX9dYyHf+Fpuk9baU+oeNw\/dp+RO3P8Ab9\/9iaQCXZOlKqd+Ya0TIK06E9EtAyJpDMVnicqhrzccIOwM2YpWUJB8QedXRSJSxkvBp4W5KlSjcF7VZ\/WC5SFdepGvX5EQIkByC55BZ\/5QLRPJwxI7zDSi\/pEmjTFu5OuTmFW8Bb0PxjBh2APtPMuPlAc2cEPmW54JY+bl4m2XOlFKhPlT1pNQtKkjKP8AKpwdPtCODsN3Y32yEFDDvvaw8dTBwn+yRlO8Dpu08Rc2LQNh9iFMoTcxykkB5ZQXZxbMGNbKvAWROt7OxPxaJTprZminVe6MxOGlLcsUkl9D6OCIDVsoocjKocjbhR3icKNbtViQGNOdvKCMFPKh3cwF60PRhWCpTgsPAWqdR5WQDDSRXTrxJr\/eD8KoAgtpYAcKXs\/TSIpmzFFynXQAP8A\/SJMLhFJN1jiHY24HqdYrGonszPOm1uhipSzbM9iXHqCzmo1+x2FXMdLgqCa+Iej6av8AKBUSFAkjLUgfHUKDhgLPQiDZRAdKlhwXygEsNKkijhtfSKJknYYSpxYOg0LuG5skOSW6cdInOIUEjMFAuxNB5DnzHygaSZi0tJNKHeD6sQCkV1DPQwUFLZiptLPqTre4OliOisKBwXYJcg17pq72oRppXrEUqexAS4FCcw6EBhZqaeRJg1CEB3SCQKWIZ7BnHjzEczEJyCqQSA+U0Y8CdGLX1hO4lhh0vcLwk1gT3t6iUqD89QAaOxJMFoxDD3gGAASCbUfhd7fOEmGGZjnUL1JFKhhRsqSwPCnGDZIUgbimpWpvS3B3IF+9AbjewrTDsQmUtwsIWA9FAEat3g1weMRHDezH8CauUDUIDKQaBv4a3Sn+lrwRK9o7E5nF2Jc01SSnMHJb7mB\/aEkZ0sKBhUasaVIBABAdvGjRnjDIuOTZxGKBBTMkq1b2a0EvzRMa3KIMRisSRl\/Z0lJIO5Nv\/TMlgA1Fz6wd+0SwsFSlJTSyi3IqAJYUNau+kSAjMxSeNRcC7G7s\/FvN+c2Jb4Fi8fORlV+zYgjXeklwGLZs5UdKeDQwwXaE1KsPjUpKWI9mhQqdGWWFbsLec8sAhIzZjTeDOG3SrMa8wzaNB8qcAcoDmhDg6EB3IrQCmlIGWJJrwCSu12HlqyrVNlVJ\/iypoc6HMzfoXjmZ2swpNcTIWXNp2UB9AlRFnNxDRU4LmF1OE3cU4bynAubDlVoU4yXhlLCShBzNlCkJqkBiQGejhz3ah7huerZgioPhhsnaSFpBQMwulSQlQDmocUBqSH8oim4oggpJJNRy0atjeKzM2LIKlj9llUo5QhgWJdjcMHKra1YuHM2DKBGUrlUNZalITUszIVlzeGo5wNJVU1wWNRLqzJB1LrfyzB+B0hfigVd3StCjqzs\/lCYy1Uyz5gApvFCzdhWYkqDnn8YAnYmeXAXKL2KpS0q80rHEe6I7R8miN0OJzCqiOFQpx5qqfKAzjZZoqY\/IsfrTpCPE7TxCSXCVNSiikHkAUl\/P4NAczbyh3pCuWUpWPMhJhu0xnVSLJMxmHepD9ExkVmZt2eSSjDpCPdBCSW5l6mMgdqp4+6F70PxMWftCfdCCoXdLN45YOQuYzuwb3UlvzE5YTJSQAl2UKZXWTxPRnHnDBSU5U5nzHUJQrKXYUJCzTkY0yijPCTZk5aTczFEaAt4uKcY7UsMAEKS+pUk0PA8eTwNKKEqSbh2BJSCHpRIDQ4SrdyoCQOeUf8v3hZO2CkE5XdyXBSUIS706n\/peNqmmYN1BVW5zkHwYE0jSUMADMIDMDvB310DxxJwyhXMtXBiW9Ik7bmhXSSSwYQpIsJY1ORq+JgJU9Uwk5VauTQl6uKjiYOUkyyCXBBoSVA87Fnpq8BKXmWe6UU3r9ap6WgfJzvtckRNUlgACnnle3iYwYly26GvUHpaB8ROALatQWbm+kcTUg7wUwF6gOeOYfCF0J7jKo1hMZoxDGh+JhhhcaFCuVmsQARq7fq0VqZLX37C5c5viaQVgpq1VzBvRjEp0U1dFYV5XsWbDSkOkpZxZwC1LirEX8xwqWiYU1ygWsl2JDMAmljwpztFflY3Kd5iNT8NDfmIZYbGpVQZSNM2jaPQc4EZyjh7HThGW240RjCUkZiORFWvUZQMovraNnEu9QzMVM+g40anSBZas6Dn9nm1yAh2rTKWa1HiFGGSkO9yXypBUa6kFzxqbCKqpB4uSdOa4C5qwCzmozcOHdLG4Z+ukdYlTKYOBq4rVt4VNgOBgZc5CVAoTMKnYFSS4QASSlm5FnDNGvaqd8qgQ5B5C5BJURYVtxgtJ5QLtYYwSEmoJF9Etq48HsG+rDDrlpPvcX0Y3PypxhJJmJAaYk1syjqC4ILPQWqPmVhsWATvUfKEuwTl0GUJYkZSQacInpugN5sOJMrRy1HUC3G3QAVe7+OpqlhW6TleqjUBk8AKuzN41eIhPL6gVozkV4EZqcH0vpEE2YcuZ3IAJYOpRBBG7RqPrSORNo6nyl95Sw1g7VoxFeLNdj5xqWoimfS5UUkVFN4sQMx\/VtDMWXVrmlTQtUqAADUBrWO1YkpoyQ3BIJZ3qOmnlqYpF2WRGvAZLnBCTlUUhPAKFVXGYAXUwcOLdYKw+JBdKkjIe9wAFGKnZgRRhCtGCZKpigAN0g5TmNdQd5g5NRqbPWeUvMcpznKqjMXUDuk1zVu9Gc2ENqTJOA0w08rUWCAUqIKiXcgl1MrMBVjUUJDvG5kxORmzFKmBLFJyFgkIckpprwJu0AkhSzqEguyXO67lT6PwrwDRHNW4YJGVJZ6lzRyLDK5aotxdy+4mnJLNUyBMLArJFQVFw2pG4BuAi1bUhJjp5He3QQwfeIJCisEpoUvbdr4wXiSpRBuQwGgTe1AwpYFi\/AwJMlkAZluoppVSg4JyjdNamjn7heS0UkAY5QCHWCasQQSU3AqXqRS9HBLM0JJmNTRJYF2pQByCC\/uh9H95qmHuIkAO1aOSztxBDnLQJqS+9xd1fskp90vXK4JNRZ2ZIZr9OcUjaxTIHiZSjRPuu\/eIuAA7PUfq8LlzVgEKSRVgGNNKkaPq8MMXjt2+VjQAgNlNGKNTlqAWq3CE2IxKhUnKHskGgIB1ud4X59IpFXEnKxMlCNQl+qz8KeUZAktSCHyqr\/m8bPGQxK4OmYPdSo1dyTU2o2sbl4gDrUsSQA72Ds78WiNs269H0VYHgL8ddTEicOUaJOXVgeuUsa1N+dIFkSTYfgl0fKD0Ca+OaJJuOCB3amjf2gCXITlAUoAclFj1tV\/hESZSSoAFWvdSCqh1JJI8hCOKbLKpJJJDVe0UkneSk23XcedAY6kz80xjMmFDWTmI8VGngIXGcoJIQkhIvmyueYFKxPKQaEe0NLqLU\/XSJuNkVjNtjDHJswmEW7o\/XGAP2kBRS1ToBUAi5ZgIjn4vIAWUoHUuw4hj0iNGJT38wA1CR9DAUWlkaU03gkXLoSpJ8S7saaxH7fddRLjhceIZ+kcYiaE7wNL8+txAZrclIF766356Q6jdXZOU9LsgpEwhJJJc8Sw5ONfLWJ5GINs4fkBAkhAHvBXLlHC90ksmtgzv9I5xTwGM3FJjb9sAo5DmpYt5UiaXNLliS3QadbQiWslLUAPIv5G32giWlIABUpwKV4WpCSpJIpGs5Pb+ixYTGKXQEJPFteFxBwxRFSHLGmYV4Ea8\/nFTE9qZnfmHFNGPS0FytokUCsvO+n6rEJUPg0wrfJbsPtVRQ6gkEpSdCxDFqEgVjmdiAcpSVpUHYoZw+tCz8wxPlFRXilsd4HyiKViVlTBT9KHRmfxhezK90xtcLWaLhLrvBWbeIGZwWtVhVVLkOebvBK5wSoZUrTU1zOcuYjiTZtHOghBg8UndBSoqJ\/VC9bF+ekN5OJcEU0BHmL6C7seF4VzcfqWBuzGX0vIarFlmCnIuADus7l7ZfFvWJk4gFJ7oZSeJDB3IJGY1AvyvpiMaNEVIqoVe7i9i9b\/GItyUTnKvaDMyAlkgFBIzFBIsW1ZnbgI1U8R2JTpOP1EyMclykpUzBlTAopII7wCXPJyOPCCMNiM1EkJDjvMUkE13QXqDoeFIVyZOdDVSCGLOGBItlplJLEHjpBWFw5Qpkm+Ysr32qWpwYUrxOkNhK8RHHhjPDYUrJIJL1cGpIqHLuqoBgnGJUAyFJSs9Tl1OUPWjs7hzUUjhONUJbhgoBIVVgHLkCj52SpnaukQzccQ6lKImZRSqkOlRBCCRlcul2S9L0EGEpvLM7jkYzHUoDet7o90guxB7tDf7wvxQJDFRUpiDlbNyJuEngc1K9YDwmyJ4C1GWJaaTCqdNM7KD3jlWndAAvQbxOkSiaTvrnBCGCQQEBC8wBASczGtGoXAiqmuGLGJDiZsxLH3Ejuud0ElTBSd12FQKuakVgbFpznfWQCXYFWhJoWZIcHXhYXJxKEuyZapi8veWpmav8rVrpqLwtkYQJWApNWdhV6u7EaHNvNYtoXCqKxdQOFzgxS4IRRwskeIILqYkit3rrC3aWHcaAkVzKdza1AVVJILDrWHE3EpYKIJqBlGYlJXUJKQGSHKaG9SXAoqxmMcpdIAqSSU6EZSKa3pxFRQl4NtnNKwrnySlJJSVAUc7oO9yBdnHvCohdjJirZW1qSbF6uann1g\/ErPj\/ADZX4vla\/uhyKA21ETNUC7BNWAqCq+9Qu7UdiKxeMmRnFARlTNCfEf8AlGQeMMFbzBT3IIqddD8TGQ3cE7S8gkkpZg\/Dl6RuYvK9N4C1OFC8ZGRPkX9NwITCo5ikE2u5NCaPRqGJ5eKSCy02szM45aHm0ZGRWyeCOpxydzMYFMEpIJHInStaUeOdnz17x0NKkMR6kGnKMjIWSUVgpTbnJXZJicMF1e2ladDAOIRvMPEW48LmsZGQkJP\/AAVqwja\/kxSClzlHGrfoQNOmKNHpRxQRuMisHfLITjZ2R2ymv4V\/tGTJyk6+Zf5RkZBWXZhmtEbpkf7QW4jn\/eO5U4pvrGoyGcVsSjOSV77HRUDUXjYmq6+QjUZCtF4ts3LnEgguHd28CPn6eJ0jFU3gkmtQC9S97aNY3jIyBIpQve9w9W1jlyhJTYqylsxqznhXu2+UuHnoH+0ClPpmpXXVzo1OpjIyIOCsbo1Hew42Xj8qQEk+BUAeDgqPKHGG2gFOCBo9HqXIfx1jcZHnumpyybJvTC6X5YLXMUFhCZRBXQKdNiCp7nV09S9onkrEwOmYWfeBS4NWID8CdQxpcRkZCt6Y4+f7MjWrL8L7kk7DIG6vOAFVRukEkJdxVLAEadAGrmy5DgslKN6jjM4KiEndULizgtR2aNxkLRrzmsiVKUY01IKxcsqSDMmKS6SAaEk13mAytqAwOhis4dCEKS5UpVACsJICSzJQCDkTQUBowjIyEp1puUo3xexfp6MJQ1NEGLxpkhaZRrvTEpWSfaJVlJJUzpAzME83aB8RjlzEoKA2YpuopFQXAZyW0cNTo2RkepTitCfJll9djeJKnKCUsBvACzpNXpVms97awoxk7LmdSkpG8SKsFKIt1CgObOwjIyOptubj4DUVoauQbEoKXSqUSSD3pmawCgdWo36pA6ZgQKqCdz3QRmLkpBZNe9q9AdWEZGReDujLPGfg1N2rMBIStSUvQcBpYs8ZGRkFRR2pn\/\/Z\" alt=\"Imagen gratis: amanecer, oc\u00e9ano, paisaje marino, puesta del sol, mar, anochecer, agua, playa, salida del sol\" width=\"319\" height=\"212\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Imagen gratis: salida del sol, ola, Pac\u00edfico, playa, mar, oc\u00e9ano, sol, amanecer, agua, paisaje\" width=\"343\" height=\"228\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Imagen gratis: luz del sol, salida del sol, Pac\u00edfico, sol, amanecer, agua, playa, mar, oc\u00e9ano, paisaje\" width=\"349\" height=\"232\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Salida Del Sol Paisaje Oc\u00e9ano - Foto gratis en Pixabay\" width=\"690\" height=\"459\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ-QIfKD2yx9pDmxRnzXhK7MXkOF6PqSHF3Hg&amp;usqp=CAU\" alt=\"Puesta de sol salida del sol monta\u00f1as nubes oc\u00e9ano paisajes costa del sol playas de mar \u00e1rtico fondo de pantalla fondos de pantalla gratis\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Miles de personas experimentan las olas luminosas\" width=\"362\" height=\"181\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Miles de surfistas experimentan la sensaci\u00f3n de deslizarse sobre olas luminosas en playas bioluminiscentes\" width=\"330\" height=\"185\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 Alguna vez, en simbiosis con la Naturaleza, podemos tener la sensaci\u00f3n de que se ha parado el tiempo, y, al caer la noche, llegan olas fluorescentes que hacen la noche m\u00e1gica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS18AlqcXcZR_Ds7QFTH7yXICpRxOr4GKrC4g&amp;usqp=CAU\" alt=\"Webquest Creator 2\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcREADuAjO4z3c50_guTaX-JDA6toVcX--GGFg&amp;usqp=CAU\" alt=\"Movimiento circular uniformemente acelerado - MCUA\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Siempre hemos tratado de utilizar el Tiempo en m\u00faltiples cuestiones, sobre todo de la F\u00edsica<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Son definiciones muy sugestivas, aunque te\u00f1idas de circularidad: movimiento en el tiempo, tiempo a trav\u00e9s del movimiento. Agust\u00edn de Hipona vio esto claramente. C\u00e9lebre es asimismo su declaraci\u00f3n:\u00a0<em>Si nemo a me quaerat, scio; si quaerenti explicari velim, nescio (<\/em>CONFE<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a><\/a>ONES). En uno de los an\u00e1lisis m\u00e1s penetrantes del tema, sugiri\u00f3 Agust\u00edn la Mente como fuente de tiempo:\u00a0<em>En ti es, mente m\u00eda, donde mido los tiempos.<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static2.abc.es\/media\/ciencia\/2019\/04\/10\/usdfds-kySB--510x349@abc.jpg\" alt=\"Primera foto agujero negro: \u00bfQu\u00e9 es el horizonte de sucesos?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0Aqu\u00ed el Tiempo funciona de manera distinta a como funciona en nuestro \u00e1mbito<\/p>\n<p style=\"text-align: justify;\"><em>Time is what happens when nothing else happens,\u00a0<\/em>afirma Feynman; para a continuaci\u00f3n advertir que toda definici\u00f3n del tiempo es necesariamente circular, y que lo importante no es decir qu\u00e9 es el tiempo, sino decir c\u00f3mo se mide lo que llamamos tiempo. En su enciclop\u00e9dico tratado sobre la gravitaci\u00f3n, Misner, Thorne y Wheeler nos recuerdan de forma sencilla y profunda lo que toda medida del tiempo f\u00edsico debe cumplir:\u00a0<em>Time is defined so that motion looks simple.<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT5tQD7A8lIgk00XIv_mIiAoWHvAr-CIz7Slg&amp;usqp=CAU\" alt=\"Concepto de tiempo - Definici\u00f3n en DeConceptos.com\" \/><\/p>\n<ol>\n<li>\n<div>\n<div>\n<div data-topic=\"\">\n<div>\n<div>\n<div data-dobid=\"dfn\">Dimensi\u00f3n f\u00edsica que representa la sucesi\u00f3n de estados por los que pasa la materia.<\/div>\n<div>\n<div>&#8220;no hay espacio ni tiempo fuera del l\u00edmite de tu universo&#8221;<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<\/li>\n<li>\n<div data-topic=\"\">\n<div>\n<div>\n<div style=\"text-align: justify;\" data-dobid=\"dfn\">Per\u00edodo determinado durante el que se realiza una acci\u00f3n o se desarrolla un acontecimiento.<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/li>\n<\/ol>\n<h2>\u00bfQu\u00e9 es Tiempo?<\/h2>\n<p style=\"text-align: justify;\">&#8220;El t\u00e9rmino tiempo proviene del lat\u00edn\u00a0<em>tempus<\/em>, y se define<em>\u00a0c<\/em>omo<strong>\u00a0la duraci\u00f3n de las cosas que se encuentran sujetas al cambio<\/strong>. Sin embargo su significado var\u00eda seg\u00fan la\u00a0<a href=\"https:\/\/concepto.de\/disciplina-2\/\">disciplina<\/a>\u00a0que lo aborda.&#8221;<\/p>\n<p style=\"text-align: justify;\">Yo digo que es un Flujo de Sucesos que abarca: Pasado &#8211; Presente y Futuro.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/images-na.ssl-images-amazon.com\/images\/I\/51+snLGx5mL._SX356_BO1,204,203,200_.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed encontramos que el Tiempo es utilizado por la Astronom\u00eda para m\u00faltiples facetas<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El tiempo es un concepto inventado por el hombre para ordenar, primero, sus sensaciones y actos, y luego, los fen\u00f3menos. Dec\u00edan los escol\u00e1sticos:\u00a0<em>Tempus est ens rationis cum fundamento in re.\u00a0<\/em>La primera unidad natural debi\u00f3 ser el d\u00eda, por la ciclidad conspicua de las salidas del Sol. Los grandes avances cient\u00edficos y tecnol\u00f3gicos a lo largo de los siglos han estado vinculados a los adelantos en la precisi\u00f3n con que se ha ido midiendo el tiempo. Hoy disponemos de relojes que aseguran un segundo en 20 millones de a\u00f1os, y el paso de la femto-qu\u00edmica a la atto-f\u00edsica empieza a ser una realidad.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-aSmZLguqykM\/TZ3b9Z4xTQI\/AAAAAAAADMA\/DSpM0K3ieN8\/s1600\/aEspiral.jpg\" alt=\"\" width=\"614\" height=\"461\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">No pocas veces nos podemos ver perdidos en la vor\u00e1gine de lo que llamamos Tiempo, algo tan enorme que, en realidad, no sabemos lo que es. No lo hemos llegado a comprender, y, por si fuera poco, tampoco sabemos, si en realidad existe.<\/p>\n<p style=\"text-align: justify;\">En aquel escrito m\u00edo dec\u00eda: &#8220;Pasado, Presente y Futuro&#8230; \u00a1Una ilusi\u00f3n llamada Tiempo!&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>El tiempo antes de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Astrolog\u00eda: conceptos b\u00e1sicos que ten\u00e9s que saber - Buena Vibra\" width=\"269\" height=\"269\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Astrolog\u00eda: \u00bfQu\u00e9 dicen tu sol, tu luna y tu ascendente de vos? - Infobae\" width=\"328\" height=\"273\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Si te interesa la Astrolog\u00eda, estos son los conceptos b\u00e1sicos que ten\u00e9s que saber\" width=\"286\" height=\"172\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"C\u00f3mo podemos aplicar la Astrolog\u00eda a nuestra vida diaria?\" width=\"340\" height=\"175\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La f\u00edsica naci\u00f3 en torno al tiempo. Las regularidades en los ciclos astrales permitieron al acierto en las predicciones apoyadas en esta periodicidad, y con ello despert\u00f3 sin duda la confianza del hombre en la racionalidad, inclin\u00e1ndole a escoger el cosmos frente al caos.<\/p>\n<p style=\"text-align: justify;\"><strong>Breve historia de la medida del tiempo<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/56\/RelojSolar.JPG\/320px-RelojSolar.JPG\" alt=\"Resultado de imagen de En la segunda mitad del siglo XIII aparecen los primeros relojes mec\u00e1nicos\" width=\"304\" height=\"228\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La longitud de las sombras fue uno de los primeros m\u00e9todos usados para fijar las horas. En el Museo Egipcio de Berl\u00edn hay un fragmento de piedra que posiblemente sea de un reloj de sol de alrededor de 1500 a.C. Los babilonios desarrollaron los relojes de sol, y se dice que el astr\u00f3nomo Anaximandro de Mileto los introdujo en Grecia en el siglo VI a.C.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/be\/Eratosthenes_%26_measurement_of_the_Earth.png\" alt=\"Erat\u00f3stenes - Wikipedia, la enciclopedia libre\" width=\"416\" height=\"287\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR23aEceWlDYsN8BHXqX5kGKMmnOnmNy-z2RQ&amp;usqp=CAU\" alt=\"ERAT\u00d3STENES: EL EXPERIMENTO COMIENZA\" \/><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcTghVZ62PYjWQxhNqXXvQcj2uZvvF_n1ybMW7qO6dQdRdydRYmPnnEsJIjNzMpF9hM20yQD\" alt=\" #Erat\u00f3stenes de Cirene (segunda mitad del siglo III a. C ...\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">En el siglo II a C, Erat\u00f3stenes, de la biblioteca de Alejandr\u00eda, concibi\u00f3 y llev\u00f3 a cabo la primera medida de las dimensiones de la Tierra de la que se tiene noticia. En el A\u00f1o Internacional de la Astronom\u00eda, una de las actividades que se llevaron a cabo fue, precisamente averiguar el radio terrestre por el mismo m\u00e9todo.<\/p>\n<p style=\"text-align: justify;\">Aparte de relojes de sol, en la antig\u00fcedad se usaron tambi\u00e9n relojes de arena, de agua, cirios y l\u00e1mparas de aceite graduadas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.desdelaplaza.com\/wp-content\/uploads\/2016\/05\/inventos-de-la-Edad-Media4.jpg\" alt=\"Resultado de imagen de En la segunda mitad del siglo XIII aparecen los primeros relojes mec\u00e1nicos\" width=\"246\" height=\"393\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"El reloj mec\u00e1nico - Tecnolog\u00edas de la Edad Media\" width=\"242\" height=\"398\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"RELOJES - Energ\u00eda Positiva\" width=\"349\" height=\"349\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Reloj siglo XV. Modelo de sobremesa de escape centr\u00edfugo. 40x20cm - objetos de arte\" width=\"237\" height=\"337\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En la segunda mitad del siglo XIII aparecen los primeros relojes mec\u00e1nicos. Su precisi\u00f3n era muy baja (10-20%). En el XIV se mejoran, con el invento del escape de rueda catalina, y ya se alcanzan precisiones de 20 a 30 minutos por d\u00eda (1-2%). Por all\u00e1 al a\u00f1o 1345 se empieza a dividir las horas en minutos y segundos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/37\/Merton_College_front_quad.jpg\/240px-Merton_College_front_quad.jpg\" alt=\"Merton College front quad.jpg\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/25\/Fleury-sur-orne-mars2006.jpg\/250px-Fleury-sur-orne-mars2006.jpg\" alt=\"Fleury-sur-orne-mars2006.jpg\" width=\"278\" height=\"208\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0\u00a0<strong> \u00a0 \u00a0 \u00a0 \u00a0 Merton College\u00a0 \u00a0<\/strong> \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong> \u00a0 \u00a0\u00a0Fleury-sur-Orne<\/strong><\/p>\n<p style=\"text-align: justify;\">El tiempo f\u00edsico asoma en el siglo XIV, en el Merton College Oxford y luego en la Universidad de Par\u00eds, con Oresme. Se representa en una l\u00ednea horizontal, mientras en vertical se disponen las cualidades variables. Son los primeros gr\u00e1ficos de funci\u00f3n (en este caso, funci\u00f3n del tiempo). La cinem\u00e1tica celeste brinda un buen reloj a trav\u00e9s de la segunda ley de Kepler, midiendo tiempos mediante \u00e1reas. La ley arm\u00f3nica de Kepler permitir\u00e1 medirlos a trav\u00e9s de longitudes. Galileo desarroll\u00f3 la cinem\u00e1tica terrestre, y sugiri\u00f3 el reloj de p\u00e9ndulo. A Huygens debemos la t\u00e9cnica de medida del tiempo que ha llegado a nuestros d\u00edas, y que suministr\u00f3 relojes m\u00e1s precisos y transportables mediante volantes oscilatorios acoplados a resortes de calidad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/eltamiz.com\/images\/2010\/March\/reloj-huygens.png\" alt=\"Reloj de p\u00e9ndulo de Huygens\" width=\"346\" height=\"599\" \/><\/p>\n<p style=\"text-align: justify;\"><strong><em>Dise\u00f1o del reloj de p\u00e9ndulo de Huygens, 1656 (imagen de dominio p\u00fablico).<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\">La importancia, no s\u00f3lo cient\u00edfica sino econ\u00f3mica, de disponer de relojes precisos y estables, queda reflejada en el premio ofrecido por el gobierno ingl\u00e9s de la reina Ana en 1714, que dispuso\u00a0<em>that a reward be settled by Parliament upon such person o persons as shall discover a more certain and practicable method of ascertainig longitude that any yet in practice.\u00a0<\/em><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"John Harrison, el genio ninguneado que invent\u00f3 el GPS del siglo XVIII\" \/><\/p>\n<\/blockquote>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"John Harrison, el genio ninguneado que invent\u00f3 el GPS del siglo XVIII\" href=\"https:\/\/www.elperiodico.com\/es\/ciencia\/20180403\/john-harrison-6730567\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCNDmweSitO4CFQAAAAAdAAAAABAD\">John Harrison, el genio ninguneado que invent\u00f3 el GPS\u00a0<\/a><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\">La recompensa era de 20, 000 libras para el que presentara un cron\u00f3metro capaz de determinar la longitud con error menor de 30\u00b4 de arco al t\u00e9rmino de un viaje a las Indias occidentales, equivalente a mantener el tiempo con error menor de 2 minutos tras seis semanas de viaje. Se la llev\u00f3 casi medio siglo despu\u00e9s el relojero brit\u00e1nico John Harrison (1693-1776), con un reloj, conocido como H4, que incorporaba correcciones por variaci\u00f3n en la temperatura, y que en un primer viaje de 81 d\u00edas desde Porstmouth a Puerto Real (Jamaica) en 1761-62 se retras\u00f3 5 s, esto es, de precisi\u00f3n 10\u207b\u2076 (10; 44).<\/p>\n<p style=\"text-align: justify;\">Despu\u00e9s se pas\u00f3 a los de diapas\u00f3n, de aqu\u00ed a los de cuarzo, y hoy los at\u00f3micos ofrecen precisiones desde 10\u207b\u00b9\u00b2 \u2013 10\u207b\u00b9\u2075 (Cs) hasta 10\u207b\u00b9\u2076 (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\">m\u00e1ser<\/a>\u00a0de H).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/_W15T4a6NlZk\/TJkG_RglnpI\/AAAAAAAAAn0\/9M-IjUSOlis\/s1600\/AOSLUZ%7E1.JPG\" alt=\"\" width=\"644\" height=\"333\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Una red de relojes at\u00f3micos de cesio, sincronizados mediante ondas de radio, velan actualmente por la exactitud de la hora sobre el planeta. Ya no nos sirve como cron\u00f3metro el giro de la Tierra alrededor de su eje. Aunque durante siglos ha sido este viejo trompo un magn\u00edfico reloj de referencia, la falta de uniformidad de su giro (las mareas, por ejemplo, lo frenan incesantemente y alargan con ello el d\u00eda en un par de mil\u00e9simas de segundo por siglo, perceptible para los finos cron\u00f3metros actuales), y otras desviaciones estacionales, cuantitativamente similares a estos retrasos seculares, pero irregulares y de signo variable, son circunstancias que en conjunto obligan a a\u00f1adir al tiempo civil un segundo intercalar cada uno o dos a\u00f1os (el \u00faltimo lo fue el 1 de enero de 1999, a las 0 horas) con el fin de remediar la asincron\u00eda entre los tiempos at\u00f3micos y los d\u00edas astron\u00f3micos.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Este es el reloj m\u00e1s preciso del mundo - MuyComputer\" width=\"472\" height=\"283\" \/><\/p>\n<\/blockquote>\n<header id=\"mvp-post-head\">\n<h1>Este es el reloj m\u00e1s preciso del mundo<\/h1>\n<\/header>\n<div>\n<div id=\"mvp-post-content\">\n<div id=\"mvp-content-wrap\">\n<div>\n<div id=\"mvp-content-body\">\n<div id=\"mvp-content-body-top\">\n<div id=\"mvp-content-main\">\n<div id=\"tps_slideContainer_101393\">\n<div>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">F\u00edsicos estadounidenses han creado un reloj at\u00f3mico de estroncio tan preciso que tendr\u00edan que pasar<strong>\u00a015.000 millones de a\u00f1os para que se retrase o adelante un segundo<\/strong>. Como referencia para valorar la magnitud de este trabajo, merece la pena recordar que la edad del universo en el que vivimos apenas alcanza los 14.000 millones de a\u00f1os.\u00a0<span style=\"text-align: justify;\">Este es hoy el reloj m\u00e1s preciso del Mundo.<\/span><\/p>\n<\/blockquote>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">El d\u00eda no tiene 86 400 s justos (donde el segundo se define como la duraci\u00f3n de 9 192 631 770 per\u00edodos de una determinada vibraci\u00f3n de los \u00e1tomos de Cs. Hoy la tecnolog\u00eda alcanza precisiones fabulosas: relojes que en treinta millones de a\u00f1os se desviar\u00edan a lo sumo en un diminuto segundo, como el NIST-F1 (Boulder, Colorado).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/8\/8e\/Nist-f1.jpg\/250px-Nist-f1.jpg\" alt=\"\" width=\"462\" height=\"665\" \/><\/p>\n<p style=\"text-align: justify;\">Por norma general y para mayor exactitud del sistema, dentro del campo visual de cualquier receptor GPS siempre hay por lo menos 8 sat\u00e9lites presentes. Cada uno de esos sat\u00e9lites mide 5 m de largo y pesa 860 kg . La energ\u00eda el\u00e9ctrica que requieren para su funcionamiento la adquieren a partir de dos paneles compuestos de celdas solares adosadas a sus costados. Est\u00e1n equipados con un transmisor de se\u00f1ales codificadas de alta frecuencia, un sistema de computaci\u00f3n y un reloj at\u00f3mico de cesio, tan exacto que solamente se atrasa un segundo cada 30 mil a\u00f1os.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/i.blogs.es\/bf2030\/satelites\/450_1000.jpg\" alt=\"GPS en Android: c\u00f3mo funciona, c\u00f3mo mejorar su precisi\u00f3n y c\u00f3mo decidir qu\u00e9  aplicaciones lo usan\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La posici\u00f3n que ocupan los sat\u00e9lites en sus respectivas \u00f3rbitas facilita que el receptor GPS reciba, de forma constante y simult\u00e1nea, las se\u00f1ales de por lo menos 6 u 8 de ellos, independientemente del sitio donde nos encontremos situado. Mientras m\u00e1s se\u00f1ales capte el receptor GPS, m\u00e1s precisi\u00f3n tendr\u00e1 para determinar las coordenadas donde se encuentra situado.<\/p>\n<p style=\"text-align: justify;\">Incluso hay relojes de pulsera comerciales (receptores de se\u00f1ales de radio) con precisi\u00f3n de un segundo por mill\u00f3n de a\u00f1os garantizada por un reloj at\u00f3mico en una lejana estaci\u00f3n. La naturaleza de alt\u00edsima precisi\u00f3n: la estabilidad del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\">p\u00falsar<\/a>\u00a0binario b1855+09 puede ser de unas partes en 10\u00b9\u2075 o incluso mejor.<\/p>\n<p style=\"text-align: justify;\"><strong>El tiempo en\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.alianzaeditorial.es\/imagenes\/libros\/grande\/9788413629414-principios-matematicos-de-la-filosofia-natural.jpg\" alt=\"Principios matem\u00e1ticos de la filosof\u00eda natural - Alianza ...\" width=\"509\" height=\"745\" \/><\/p>\n<p style=\"text-align: justify;\">En los PRINCIPIA,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0empieza con una renuncia a definir el tiempo:\u00a0<em>El tiempo, el espacio, el lugar y el movimiento son de todos bien conocidos. Y no los defino. Pero digo que el vulgo no concibe esas cantidades m\u00e1s que por su relaci\u00f3n a cosas sensibles. Para evitar ciertos prejuicios que de aqu\u00ed se originan, es conveniente<\/em>\u00a0<em>distinguirlas en absolutas y relativas, verdaderas y aparentes, matem\u00e1ticas y vulgares.<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A continuaci\u00f3n, sin embargo,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0se arrepiente de su primer impulso y aclara:\u00a0<em>El tiempo absoluto, verdadero y matem\u00e1tico, de suyo y por su propia naturaleza fluye uniformemente sin relaci\u00f3n a nada externo y se llama tambi\u00e9n duraci\u00f3n: el tiempo relativo, aparente y vulgar es cualquier medida sensible y externa (exacta o no uniforme) de la duraci\u00f3n por medio del movimiento y se usa vulgarmente en lugar del tiempo verdadero: tal como la hora, el d\u00eda, el mes, el a\u00f1o.<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-4heHskhruT4\/UeUBzS89OpI\/AAAAAAAAA1g\/FpvQPKtwc5M\/s640\/universo-6.jpg\" alt=\"\" width=\"640\" height=\"626\" border=\"0\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Sabemos del fluir del tiempo por el cambio que se produce en nuestro Universo, en el Mundo, en Nuestras Vidas. Con el paso del Tiempo las cosas cambian y nada permanece. Por eso sabemos que est\u00e1 ah\u00ed<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/1.bp.blogspot.com\/-G7oJHNC2Qeo\/XIvsr4k6-YI\/AAAAAAAAAFI\/GSLz73RuzoQ65DVBC7SbU517jMg75R04QCLcBGAs\/s1600\/fluir.jpg\" alt=\"\u0454\u043c\u03c3\u03c2\u03b9\u03c3\u0438\u0454\u0455 \u0455\u03b9\u0438 \u2202\u0454\u0455\u03c2\u044f\u03b9\u03c1\u03c2\u03b9\u03c3\u0438: Fluye a trav\u00e9s del tiempo\" width=\"676\" height=\"380\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 significa que el tiempo fluye? \u00bfQu\u00e9 el tiempo \u201cse mueve en el tiempo\u201d? De nuevo la pescadilla mordi\u00e9ndose la cola. El absolutismo del tiempo newtoniano recibi\u00f3 encendidas cr\u00edticas. Leibniz opuso su idea de espacio y tiempos puramente relativos, el primero como un orden de coexistencia, el segundo como un orden de sucesiones de las cosas; ambos, espacio y tiempo, son\u00a0<em>ph<em>\u0153<\/em>nomena bene fundata.\u00a0<\/em><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Espacio y Tiempo en la f\u00edsica de Newton - ppt video online descargar\" width=\"318\" height=\"238\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Los argumentos din\u00e1micos con que\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0arropa su tesis de la naturaleza absoluta de la rotaci\u00f3n y con ello la de un espacio absoluto, apoyo posterior para el tiempo absoluto, tambi\u00e9n hallan fuertes objeciones. Para Berkeley esas razones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0lo \u00fanico que muestran es la importancia del giro respecto de las masas lejanas del Universo y no respecto de un espacio absoluto, que \u00e9l no acepta. Ernst Mach, en la segunda mitad del XIX, insistir\u00e1 decididamente en este punto de vista, y desde su positivismo acosar\u00e1 los absolutos newtonianos. De \u201cmedieval\u201d, \u201cno cient\u00edfico\u201d, \u201cmetaf\u00edsico\u201d, tilda Mach a\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>:\u00a0<em>No tenemos derecho a hablar de un tiempo \u201cabsoluto\u201d: de un tiempo independiente de todo cambio. Tal tiempo absoluto no puede medirse por comparaci\u00f3n con ning\u00fan movimiento; por tanto no tiene valor pr\u00e1ctico ni cient\u00edfico, y nadie tiene derecho a decir que sabe algo de \u00e9l. Es una concepci\u00f3n metaf\u00edsica vana.<\/em><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/img.webme.com\/pic\/v\/vichadasiaprende\/ab23.gif\" alt=\"\" width=\"382\" height=\"299\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Minkowski\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>El tiempo en\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>:<\/strong><\/p>\n<p style=\"text-align: justify;\">El tiempo newtoniano, absoluto, el nos es familiar, tuvo que dejar paso al tiempo einsteniano, mutable y relativo, con tantos \u201cahora\u201d por suceso cuantos estados de movimiento mutuo imaginemos.<\/p>\n<p style=\"text-align: justify;\">El tercero de los trabajo enviados por Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0(AE) en su\u00a0<em>Annus Mirabilis de 1905\u00a0<\/em>a Annalen der Physik lleva por t\u00edtulo \u201c<em>Zur Elektrodynamik Bewegter K\u00f6rper\u201d\u00a0<\/em>(\u201cSobre la electrodin\u00e1mica de los cuerpos en movimiento\u201d). Junto con el quinto, titulado \u201c<em>Ist der Tr\u00e4gheit eines K\u00f6rpers von seinem Energieinhalt abh\u00e4ngig?\u201d\u00a0<\/em>(\u201c\u00bfDepende la inercia de un cuerpo de su contenido de energ\u00eda?\u201d), constituyen lo que hoy se llama TEOR\u00cdA ESPECIAL DE LA RELATIVIDAD.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/60\/Speed_of_light_from_Earth_to_Moon.gif\/700px-Speed_of_light_from_Earth_to_Moon.gif\" alt=\"\" width=\"700\" height=\"63\" data-file-width=\"1024\" data-file-height=\"92\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 <strong>\u00a0 \u00a0Velocidad de la luz desde la <a title=\"Tierra\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tierra\">Tierra<\/a>\u00a0a la\u00a0<a title=\"Luna\" href=\"https:\/\/es.wikipedia.org\/wiki\/Luna\">Luna<\/a>, situada a m\u00e1s de 380.000 km.<\/strong><\/p>\n<p style=\"text-align: justify;\">Da Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> un par de razones para justificar su tercer trabajo:<\/p>\n<ol style=\"text-align: justify;\">\n<li>La insatisfacci\u00f3n que le produce la asimetr\u00eda en la descripci\u00f3n maxwelliana de los fen\u00f3menos electromagn\u00e9ticos: la acci\u00f3n entre un conductor y un im\u00e1n depende solo del movimiento relativo entre ambos, pero la teor\u00eda de Maxwell distingue entre el caso de conductor en reposo y el caso de im\u00e1n en reposo: a) En el primer caso el campo magn\u00e9tico m\u00f3vil engendra un campo el\u00e9ctrico, con una energ\u00eda determinada, que a su vez produce corrientes en el conductor en reposo. b) En el segundo caso, no se produce ning\u00fan campo electr\u00f3nico, sino una fuerza electromotriz en el conductor, sin energ\u00eda asociada, que engendra una corriente como en el caso anterior.<\/li>\n<li>La incapacidad de la \u00f3ptica y del electromagnetismo (EM) para detectar el movimiento respecto del\u00a0<em>lichtmedium,\u00a0<\/em>es decir, de un inercial privilegiado. Esto le sugiere que la \u00f3ptica y el EM tienen las mismas ecuaciones en todos los inerciales (sistemas en los que las leyes de la mec\u00e1nica de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0son las mismas). Y AE eleva esto a un principio, que llama \u201c<em>Prinzip der Relativit\u00e4t\u201d,\u00a0<\/em>y le a\u00f1ade un compa\u00f1ero, aparentemente incompatible con \u00e9l: \u201cLa velocidad de la luz en vac\u00edo es siempre la misma, con independencia del estado de movimiento del cuerpo emisor\u201d<\/li>\n<\/ol>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_WPUmv-bs3KA\/TDTFW5Mv4qI\/AAAAAAAAANw\/IGKrsoIVJ2I\/s1600\/universo1.jpg\" alt=\"\" width=\"621\" height=\"480\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfSer\u00e1 ese de arriba el rayo de luz de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, o, por el contrario, ser\u00e1 un asteroide que se nos viene encima?<\/p>\n<p style=\"text-align: justify;\">Siendo todav\u00eda muy joven, en 1895-1896, ya le preocupaba el EM y la luz, como recordaba en 1955: \u201cSi persigui\u00e9ramos a la velocidad de la luz un rayo de luz, ver\u00edamos una onda independiente del tiempo. \u00a1Tal cosa, sin embargo, no existe! Este fue el primer experimento mental, infantil, en relaci\u00f3n con la teor\u00eda especial de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u201d.<\/p>\n<p style=\"text-align: justify;\">Este tercer trabajo de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0en 1905 no contiene ninguna referencia a otros trabajos, ni suyos ni de otros (como Lorentz o Poincar\u00e9).<\/p>\n<p style=\"text-align: justify;\">Consciente de que su postulado de la constancia de la velocidad de la luz choca frontalmente con la ley galileana de adici\u00f3n de velocidades, Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0revisa los cimientos de la F\u00edsica, empezando por definir f\u00edsicamente y con sumo cuidado el concepto de Gleichzeitigkeit o simultaneidad entre sucesos. Considera un sistema inercial, para el que supone v\u00e1lida la geometr\u00eda euclidiana para calcular distancias entre objetos estacionarios a trav\u00e9s de sus coordenadas respecto de sus ejes cartesianos. Si A, B son dos observadores estacionarios, provistos de relojes iguales, y A (B) manda una se\u00f1al luminosa a B (A), quien la devuelve sin tardanza a A (B), diremos que el reloj de A est\u00e1 sincronizado con el reloj de B si<\/p>\n<p style=\"text-align: justify;\">t(B) \u2013 t(A) = t\u2019(A) \u2013 t(B),<\/p>\n<p style=\"text-align: justify;\">donde t(A) es el tiempo marcado por el reloj de A cuando env\u00eda la se\u00f1al a B, t(B) lo que marca el reloj de B al llegarle la se\u00f1al de A y reemitirla, y t\u2019(A) la lectura del reloj de A al recibir la devoluci\u00f3n de B.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"http:\/\/museovirtual.csic.es\/salas\/luz\/img\/galileoexp1.jpg\" alt=\"Resultado de imagen de determinaci\u00c3\u00b3n de la velocidad de la luz por Galileo\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxAQDQ0NCwsQDQ0NCQ0JDQ0VDRANDQ0NKB0iICAdHx8wJTgqJDAqKxMfLTstNTU3ODo4Iys4S0s4Si05ODcBCgoKDg0OGxAQGy8lHyUtNy8rKy01LS0uLS0rKy8vLS0uLS0tLSsrKy0rLS0tLy0tLS0rLTcvLS0wLS0rLS0rNf\/AABEIAKcA+gMBIgACEQEDEQH\/xAAcAAACAgMBAQAAAAAAAAAAAAAAAQIGAwQFBwj\/xABNEAABAwIDBAQJBwgGCwAAAAABAAIDBBEFEiExQVFxBhNhgRQiMpGhscHR8AcjUlOy4fEVNEJDYnWisxYkNXTC0iUzRGNlcoKDk5TD\/8QAGgEBAAIDAQAAAAAAAAAAAAAAAAEDAgQFBv\/EAC8RAAICAQIEAwcEAwAAAAAAAAABAhEDBCESMUFhBRNRFCJCccHh8CORobEyYoH\/2gAMAwEAAhEDEQA\/APFXHcePxdKyRKD2oA+AnbitiaFgigc15MknWukbbxWNBs23OxWvyQC+LJlLmns96AQ7UztHHcrFg3Q6onjbUVDm0NIdlRLcGT\/kZ5T+5XjodBR01fRR0NL1r31sMUlZUND5iCQDkZ5LPSUB5HfjomXbV6tivTORlbWQuMEfVV88TSaKmcC0ONtcvrWShqcUr35cKfAS2xkd4FR9Qxt7XLi3Q9m9UrMuLhplrxNKzyTN2p3HFeidK8VxfDqjqJ6mimDm545YqSjkY9un7FwdRtXD\/p3iOvzsH\/oUf+RXFRWA7lxQrX04qXSxYPUyBgmnwVz5nNjZD1h6142AAbAqn7kAfATv69R2pJ8kAkJgbvTuCD7e5AHcexA7tiROxM921AGnJK3DVO\/en7rcEBG3uTHq9CCkgAe1NIosgD1oKdvjchAL1Itp32vdNIoAKyjLwd6Fj71LMUBH1BK2um1N207tdg3JcvgoCzUoifhUrDBmqc7DHLqS1rTctA3XBJuq1s+NF3cMcepeGEgZrtI01sfcrn0V6NRuglrDh8ctWyOB0cby+SFurs0hZsv5Omxa8JqLfFyL8sVtRS8E6KVNU3rrNpqQeVVzHqoP+ne49gurVQUlFR2NHD4XUg\/nlQwFjXf7uLYObr8lOvqpZZM1TI6R7fEF7BsbeDRsaOS1rrYKDLVVL5ZDJPK6SQ7XucS7l2Le6L\/2jQfvGn+0FzOa6XRj+0aD940\/2ggKn0yb\/pTER\/xKo+0Vd\/k3LDEI8QqRLFCJvB6V5tHS2GYutsNw53HYqn0opzJjtZENr8YkZ\/Erk7C4442iYNsM0uXM3Nzt3LlavU+W1Dqzcn8L7HH+UyghkrGTUXVvj8DibL1bg5jX3JHZsI2Kiz0ZF9F6zR4WyRrxFHtaWO1abeY9i4eMYAW302KjH4goy8uWzRTJXuVjpeLUmBdmBv8A50iq4Vw6fxZYsFbwwZ3856p67cXaTKQshCOxSB93rS8xTB+NiXxyQAhHsQgA89E3a7zrx2otxRZAM99rWCQQEIATt2jTtQQNx3XQRx5hAIoAT5bElAAfBQU7epJZRi5OkAspeb0qIcpX7Uaa5g6jcAkPlSsHnKyDo\/xnHcz713QfNbuRflwXJeqyvqbnlROfh2Htifk6wuuWSE5QCB2L3HolU0jKSWaOVxvkiew2szabDTeSV42+MFzXXILeBtccCu\/0cxaOFstPVB3UVD2OMrNXwPF7G28eMbhU5k87XFJran3sjy0uRu4lQRyTSPa5wDnl1tLLUdhAt4sp72grs1VMY8pzNfFIM0MzTmjlb2H1jcsHetpZJxVWY8EWV+qpXRkBxBBFwQtvoz\/aND+8af7QXRnha9uV4uNvaEYBheWvonNfcCvgNiNfKC2cedPaXMqljrkZukWC0tNiVRik8kmcYhLLHT6Fs027W1wN64NLUNqKsz1UjN8jiXAN4Bo7FfPlCog6mrHuaCY61srTvbrY+tUro9EC17czheoYPKO8H3LR8NksnHllvJScfklvS\/cynbpHTbPSixa+Fpb5JDmgt5cF2oayGqjLDIx07RY2I+cHEe1aMuFWmc0SOc1sdwRI7Ke3atvo7SAzyuIJEUWl3udZ2nvWHiiw5dO8vWKtP6fJkxi4s8\/+VmPLJhTeGDn+a9UNeh\/LR+c4b+6f\/q9ed27Nq6Wmd4YPsv6KXzHZJATA9yvIFyTB28E7DzJIA7O1G\/VCLIA9qZ57dbcEuSagAkApbuaDzHLggEhBTshIEcRroQlZMDbbcjkgEuxjGFxxU2H1ED3nwqkc6drxlcyoDiDYfRIy2PPguR3X4L2jpF0ZD8CoaORrGVtLh5qWykH5prW5pBoL6l7W8yizeXOPclRtM8VQnbiLJLrFZd\/gJW05oB\/BMntXjTpABx3aJetNCA6uC41JTZoy0TU0h+dpnHxD2tP6J7QrGYo3xeE0bzLT6Zwf9dTu4PH+LYVRgVtYdiEtNKJqd5a9unFrhvBGwg8FZGdbMxcfQs63sD\/PKT++Q+sLWopoqwXpWiKpAzSUV9JOLoj\/AIfMs+CfnlL\/AH2IelXLmitlh6VvzxYpHvySkcxr7F5\/0UsagNdq10tPmH7Oax+0rTjlaPDq2NxsHTPjOutiLe1VHC3uoq9hezwiNjs0d3ZBJvFzs0stbwuseXLjfWVr6mGVOky341E2mrX00LSI46VhB43N1nwA2iqHk2LpAwclXsexp9VUunZGI3HxGjrmOdk3Ai+7VbFNWvjp8klg4uL7DbbtWfjMV5LhH4mv2W\/0GFtpWcL5VsOfNLhrmvbphZGtx+scqEcEmGzIeT\/uXpPTOTMzDHccLd\/Mcq18aLPHqJ44RiuiX9GaxRe5WHYRP9WDye1QOFz\/AFJPe33q1X4IurPbJ+iHkRKr+TJ\/qT\/CgYVP9Sdv0mq0+9Ce2T9EPIiVtmCzHaGN5uuVtx4CP1kxPYBZdm6CfjcsXqcjJWKKNCPB4RtaXc3ErL+ToR+oZ5rrZui\/vVbyTfNsz4V6GnJhcJ\/VAciQtd+CR\/oueO8OXTBQVKyzXUhwj6HGfgWnizedq5lRA6NxY8WO3bo4cQrVf0ehYqmnZI3LI29th2FvIq7HqZJ+9uVyxJ8irBqLLrSYMderkHJwI9K0qmjfGCX5e54J821bcckZOkypwaI0NI6aaGCMEumnZTtAbmJcTYWHevqGk6E3gZFW10sr2RwQB0Q8FaYmjYRc3udSb7m7LL5XY9zXBzHFrmkOa4EtcDxBW2\/Gap3lV1Q63GokNvStz2W+dFfEz035c+hggn\/KdIGNgmDW1MQc1ro5dgcBwOmzfzXkqnNM57s0j3Pd9Jzi5yhmPH0raxqUVT3ILskkELyR0R\/ildF0WQB8ckIJ9yEBNjy1wc0lrgQ5pBsQ5Xfoxj0dRVUza5wiqm1ERbVW8So18mQcf2vOqKgrOE3FmLjZfekmB1j8Qq5YafPG+oL2PEsVi23Nabuj9a9hZLSZmn9Eyxf5lTkAd6xlGEpcVO\/n9gk6ourMCrR5NMdBYfPRE+tYJuj9ef8AZT\/5Yfeqgiyhwg3btv5\/YJNciydMIXRsw2KWzZY8MLJGZg4tPWOIvZVy6QTvwWTdslKh3SKElFEjQldIpRA0XUSUexSAuhACkGIQQJ0J4C6tv9H6GOiinqKl0lVYSy07ayKIaDM5h+jYd97aargxQWhdLYOc6Xwdul8gtcnvumKx1yZGMf8A1d1KD1TLmO1spFrHadfKF73WeOUeLcxldbGCvrzIyGOOnijjg61sQFxPkJvZ7\/0iONhtK0S5+6PzvC2K6B0MskWsjY5CwONmyW7dy1zKfqzzJa32rtcOhyrjuv8AtFF5FsRcHk6kBmUlwG0nhdbcdM1sAe6GRjy5oY7qx4Oey+1apl3Oj8UjU3DvQs7JYurdeV4dtbGMronO3b\/YtzTrBFfpUVycviKzi0YbO8NFgbPtuWlZdHHD89p9W1c9XUYB3IRdHcgLoChRB9SL+ZeQo6IyUXRdF+KAE\/gJBF0A7+hF1G6PxQEroB9KSV0BIlF0hzRf8EA0XSui6APUi6SXegGkShK\/HagGSmAorLE38EexBkhivuXTpcPJ3LPhVHmI0VgmywBrAwmWRuYEAHI3Ze19e5aU8kpzWPHu2Q3StnDdSPY14ZF1jbfOeMGhp+6+5YhTkZHMppM4aS8lrnDPuIC60tQwWjOZvjagxSeTt4b1k8MZxef+zL7l3MeixxhT3fVmu8jbKpU0zrkuDg46nM0tffiVz5G2VzrWskbo1+dvknqZNew6Ks1sBBILS08CMpC1MuF4pdi2E7OcVyamTLWRu4ZAfjvXWeFwK5\/9ZvuD2exbvh6\/Vv0Rjm\/xI4s688nYQ30LTWSd13vd9J7nelY130aoIQhSC4oKii68edAlf7kkkA\/ilAkCldIlASgSRdQTCUCSAo8kJQJX3oBUOKZKUB3QUr7kJQGldJF1IHdCjdF+1KA1u0jblaLVvUTtRzWGTkC7dHacEjRWDpLQtNNE50bXBtQBq0G1wfaAuH0blGitmNeNQyW\/RMb\/AEj3rzyyyhrsb\/2X8ujGS91lCkpmiR1gQ0wsdYSPa3NmsdL8CFsCkj+h\/G8+1RqnWLeBY4d9wVsle9NUg2Fu5oVdxSLaeJc70qxvNmkjc0lcDGDawvsAC5niM2nCK\/Pyy3F1K5LtVVqzeR54yOVqnNrnzqouNyTxuVveFxtyfYjN0EhCF2zXBCEIC2goUboXkaN8kUXUUFKA07qKLoCSLqN0XQDumo3QlAldF1G6EoEkXUQhASSuldCAZKV0kKQNbFPJYrWUmOUSVoFuwWtykaq6x1vWU0sY8Yvgc1o4utovKqWpsdq71DixbbVcfVaRuSkuaBtVVY1zCCCyRry0xu0c12t10XOFzcga8QFyauobIc5sXXDjca5uIKxyzxEFxLc2oDS2ZxPpC9Np9XDLC3s+qNaUGmdGrnaGOs8X8UaG9tVWcSqLkqVTV6DRgt9FpAv51y5pLrR1EllyKS5IuxxpbmrXPtHIf2HKrrv4u60Lu1wb8eZcBdvwuNY2+5Tme4IQhdMpBCEIC1IukheSN4aV0IUgLp3SQgHdCSEA7oSQgHdCSFBI0JXQhA7oCSFJIIuhCEDSTQoBJjlmZNbetdNQ0mSboqiouqTxWrdCw4EDI+RYyUd6YWfIHMxx3iMHF9\/R964q6mOv8djeDMx+O5cteh0EawI1Mr94EIQt0rBCEIC0IXXwnBuuifPLI6OBkogc5sZlc12mpG23jD4tfLNgkcUopqmpLJXdS5r2xGWHK5wHPRpLtm6y8pws3bOGmrRP0UaI3vE7jk+dvZjmOh6t7y5rgbO0hNuetrFV6rZEHN6h7ntMbXHMwMLX7xt15o4tBOzBZCEKCQQhCAEBCEAIRZFlABCaEJBKyaAgAIQAmgEmmgpYFZOyadlAFZFk7JqCRWTCaduKWCtYq+87+yzVprJO\/M97jveSsa9Vhjw44rsaMnbsEIQrTEEIQgLfTVkkeYRSuYHjxspIusjMRmaIw2eQCJwfFZ5Bjde4tw1156oQvJ2b1GT8r1O6plHzrZdHkWeBYfaPnK1JZXOcXPdmJ3poSwiCLIQoJCyLIQgH+KEIQAkhCAdkJoUAQTshCAEIQhI0\/WhCAYRZCFAGmEkKAStuWOqOWN7h9W4+hCFlBXJLuHyKihCF6454IQhACEIQH\/\/Z\" alt=\"La medida de la velocidad de la luz por Galileo. Museo Virtual de la Ciencia del CSIC\" width=\"259\" height=\"173\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El experimento que s\u00ed hizo Galileo\" width=\"491\" height=\"211\" \/><\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\">No parece el mejor m\u00e9todo para medir la velocidad de la luz, el empleado por Galileo. Claro que, en aquellos tiempos\u2026\u00bfQu\u00e9 se pod\u00eda hacer?<\/p>\n<p style=\"text-align: justify;\">Supone Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0que esta definici\u00f3n no lleva a contradicciones, que es en principio posible entre cualquier par de observadores estacionarios en el inercial, y que la relaci\u00f3n de sincronizaci\u00f3n anterior es de equivalencia: Si A est\u00e1 sincronizada con B, tambi\u00e9n B lo est\u00e1 con A, y si adem\u00e1s B lo est\u00e1 con C, tambi\u00e9n A y C lo est\u00e1n. A esto le siguen ecuaciones que quiero obviar para no dar complejidad al trabajo.<\/p>\n<p style=\"text-align: justify;\"><strong>No existe \u201cel\u201d presente<\/strong><\/p>\n<p style=\"text-align: justify;\">Pasa Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0a enunciar con precisi\u00f3n el principio de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0y el postulado de la constancia de la velocidad de la luz en el vac\u00edo:<\/p>\n<ol style=\"text-align: justify;\">\n<li>Las leyes que rigen los cambios de los sistemas f\u00edsicos son las mismas en todos los inerciales.<\/li>\n<li>Todo rayo de luz se mueve en cualquier inercial con una misma velocidad, c, independientemente del movimiento de su fuente.<\/li>\n<\/ol>\n<p style=\"text-align: justify;\">Como consecuencia, demuestra que el concepto de sincron\u00eda, y por ende de simultaneidad, es relativo, no absoluto. La noci\u00f3n de \u201cpresente\u201d, \u201cahora\u201d o cualquier instante determinado depende del referencial inercial.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/www.planetaholistico.com.ar\/Secciones\/Taquion0.jpg\" alt=\"Energ\u00eda Taqui\u00f3nica\" width=\"530\" height=\"530\" \/><\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0<strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Algunos incluso hablaron de erneg\u00eda taqui\u00f3nica<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfM\u00e1s r\u00e1pido que la luz?<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/alfonso-treviociencia-o-ficcin-1226798868119459-8\/95\/ciencia-o-ficcin-alfonso-trevio-53-728.jpg?cb=1282150305\" alt=\"Ciencia o Ficci\u00f3n Alfonso Trevi\u00f1o\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00bfExisten part\u00edculas que se muevan con velocidad superior a la de la luz? S\u00ed; por ejemplo, cualquier part\u00edcula que lleve en agua, a temperatura entre 0 y 50 \u00baC, una velocidad \u03bd &gt; c \/ n, n = 1.3, ir\u00e1 m\u00e1s deprisa en ese medio que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>\u00a0del espectro visible. Lo mismo ocurre con la mayor\u00eda de los rayos c\u00f3smicos que llegan a la atm\u00f3sfera; son superlum\u00ednicos en relaci\u00f3n con la velocidad de la luz en el aire. Precisamente en esta posibilidad de rebasar la velocidad de la luz en un medio reside el efecto Cherenkov. (Es una posibilidad como en el caso de los taquiones).<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/pbs.twimg.com\/media\/E7O1C4XVIAQdd0d.jpg\" alt=\"ININ mx on X: &quot;El efecto Cherenkov puede apreciarse en las albercas con  agua de los reactores nucleares, cuando est\u00e1n en funcionamiento. Lleva el  nombre del f\u00edsico que lo descubri\u00f3: Pavel Cherenkov. #\" width=\"612\" height=\"347\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Lo que no se conocen son taquiones, o part\u00edculas que se muevan m\u00e1s deprisa que la luz en el vac\u00edo. Si existieran, podr\u00edan utilizarse para mandar informaci\u00f3n al pasado. Violando el orden causa-efecto. Por ello se \u201cdecreta\u201d su inexistencia.<\/p>\n<p style=\"text-align: justify;\">En fin, que la velocidad de la luz en el vac\u00edo, al menos que sepamos, es infranqueable. Es un l\u00edmite impuesto por la Naturaleza al que habr\u00e1 que vencer, no super\u00e1ndolo (que no se puede), sino mediante una artima\u00f1a f\u00edsica inteligente que logre burlar dicho l\u00edmite.<\/p>\n<p style=\"text-align: justify;\">Aparte de alg\u00fan que otro a\u00f1adido, el art\u00edculo (parcialmente expuesto aqu\u00ed -se obviaron partes complejas), es del F\u00edsico de la Universidad Complutense D. Alberto Galindo Tixaire. Fue publicado en el Volumen 19, n\u00famero 1 de la Revista Espa\u00f1ola de F\u00edsica en 2005 A\u00f1o Mundial de la F\u00edsica<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Museo Virtual del Patrimonio (Virtual Museum of Heritage) del IES &quot;Pedro Espinosa&quot;.: 2005: A\u00f1o Internacional de la F\u00edsica\" \/><img decoding=\"async\" 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\" alt=\"sobre primer dia. a\u00f1o mundial de la fisica. 200 - Comprar Sobres Primer D\u00eda y Matasellos Especiales Espa\u00f1oles en todocoleccion - 121981307\" \/><img decoding=\"async\" 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\" alt=\"c) Portal Fuenterrebollo \u00ab\u00ab\u00ab\" \/><img decoding=\"async\" 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alt=\"FISMAT\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En realidad, un Homenaje a\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0por haber pasado m\u00e1s de un siglo desde aquel acontecimiento memorable de la Relatividad Especial en el a\u00f1o 1.905 y estar a punto de cumplirse otro siglo desde su\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/31\/el-tiempo-en-la-fisica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general de 1905. Dos acontecimientos que marcaron el camino de la F\u00edsica y la Cosmolog\u00eda. Precisamente ahora, se cumplen los 100 a\u00f1os desde que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> diera al mundo la segunda parte de su Teor\u00eda.<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, en lo que al Tiempo se refiere&#8230; No sabemos a que velocidad se mueve, ni tampoco llegamos a comprender (del todo), por qu\u00e9 se ralentiza si viajamos muy r\u00e1pidos, i, nos acercamos a un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">El Tiempo que nosotros utilizamos en nuestras actividades sociales y humanas de todo tipo&#8230; &#8216;Es un Tiempo ficticio, el de los relojes que hemos construido cuantizando lo que entendemos por Tiempo em segundos, minutos, horas, d\u00edas, a\u00f1os, siglos, milenios, Eones y, esas unidades,\u00a0 las aplicamos seg\u00fan la conveniencia de lo que estemos tratando.<\/p>\n<p><strong>Pero saber lo que el Tiempo de verdad es&#8230; \u00a1No lo sabemos! Y, somos tan osados que hablamos de viajar en el desde el Presente al Pasado y tambi\u00e9n al Futuro.<\/strong><\/p>\n<p><strong>No tenemos remedio.<\/strong><\/p>\n<blockquote><p><strong>Emilio Silvera V.<\/strong><\/p><\/blockquote>\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%2F2025%2F10%2F30%2Fla-fisica-y-el-tiempo-5%2F&amp;title=La+F%C3%ADsica+y+el+Tiempo' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F10%2F30%2Fla-fisica-y-el-tiempo-5%2F&amp;title=La+F%C3%ADsica+y+el+Tiempo' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>&#8220;En matem\u00e1ticas, un nudo se piensa como una curva continua, cerrada y sin puntos dobles situada en un espacio tridimensional. Dos nudos son\u00a0equivalentes\u00a0cuando es posible pasar de uno a otro mediante deformaciones, estiramientos o compresiones, pero sin realizar cortes. Es muy dif\u00edcil decidir cuando dos nudos son equivalentes, y gran parte de la teor\u00eda de [&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\/20945"}],"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=20945"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/20945\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=20945"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=20945"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=20945"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}