{"id":28457,"date":"2022-08-07T07:06:24","date_gmt":"2022-08-07T06:06:24","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28457"},"modified":"2022-08-07T07:06:24","modified_gmt":"2022-08-07T06:06:24","slug":"rumores-del-saber-del-mundo-41","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/08\/07\/rumores-del-saber-del-mundo-41\/","title":{"rendered":"Rumores del saber del mundo"},"content":{"rendered":"<p style=\"text-align: justify;\">Hubo que descubrir la historia antes de explorarla. Los mensajes del pasado se transmit\u00edan primero a trav\u00e9s de las habilidades de la memoria, luego de la escritura y, finalmente, de modo explosivo, en los libros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/0701.static.prezi.com\/preview\/v2\/utbm6uv2e6g25ecuqacnxwwjbh6jc3sachvcdoaizecfr3dnitcq_3_0.png\" alt=\"EVOLUCI\u00d3N Y APORTACIONES AL CONOCIMIENTO HUMANO. by Mariela Zambrano\" \/><\/p>\n<p style=\"text-align: justify;\">El insospechado tesoro de reliquias que guardaba la tierra se remontaba a la prehistoria. El pasado se convirti\u00f3 en algo m\u00e1s que un almac\u00e9n de mitos y leyendas o un cat\u00e1logo de lo familiar.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQtRkiOE-DLCyDNYBxXCml3SbbeM8HDhjuYM4RmW4qao1XXw-WzvyEw5Srx0PkxOI8ubSw&amp;usqp=CAU\" alt=\"Pin page\" \/><img decoding=\"async\" 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\" alt=\"El camino a pie m\u00e1s largo del mundo: 22.000 kil\u00f3metros y tres a\u00f1os de viaje  entre Sud\u00e1frica y Siberia\" \/><\/p>\n<p style=\"text-align: justify;\">Nuevos mundos terrestres y marinos, riquezas de continentes remotos, relatos de viajeros aventureros que nos tra\u00edan otras formas de vida de pueblos ignotos y lejanos, abrieron perspectivas de progreso y novedad. La sociedad, la vida diaria del hombre en comunidad, se convirti\u00f3 en un nuevo y cambiante escenarios de descubrimientos.<\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed, como ser\u00eda imposible hacer un recorrido por el \u00e1mbito de todos los descubrimientos de la Humanidad, me circunscribo al \u00e1mbito de la f\u00edsica, y, hago un recorrido breve por el mundo del \u00e1tomo que es el tema de hoy, sin embargo, sin dejar de mirar al hecho cierto de que, <strong>TODA LA HUMANIDAD ES UNA<\/strong>, y, desde luego, teniendo muy presente que, todo lo que conocemos es finito y lo que no conocemos infinito. Es bueno tener presente que intelectualmente nos encontramos en medio de un oc\u00e9ano ilimitado de lo inexplicable. La tarea de cada generaci\u00f3n es reclamar un poco m\u00e1s de terreno, a\u00f1adir algo a la extensi\u00f3n y solidez de nuestras posesiones del saber (creo que le\u00b4\u00e7i algo parecido en alguna parte).<\/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<img decoding=\"async\" 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\" alt=\"Albert Einstein: Estoy satisfecho con el misterio de la eternidad de la  vida y con el conocimiento, el sentido, de la...\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Como dec\u00eda <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>:<strong> \u201cEl eterno misterio del mundo es su comprensibilidad.\u201d<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Ahora, amigos, hablemos del \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">De lo Grande a lo Peque\u00f1o.<\/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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Bombardeos at\u00f3micos de Hiroshima y Nagasaki - Wikipedia, la enciclopedia  libre\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Lo de Hiroshima fue una m\u00e1s, de las muchas muestras de nuestra barbarie<\/p>\n<p style=\"text-align: justify;\">El 6 de Agosto de 1945 el mundo recibi\u00f3 estupefacto desde Hiroshima la noticia de que el hombre hab\u00eda desembarcado en el oscuro continente del \u00e1tomo. Sus misterios habr\u00edan de obsesionar al siglo XX. Sin embargo, el \u201c\u00e1tomo\u201d hab\u00eda sido m\u00e1s de dos mil a\u00f1os una de las m\u00e1s antiguas preocupaciones de los fil\u00f3sofos naturales. La palabra griega \u00e1tomo significa unidad m\u00ednima de materia, que se supon\u00eda era indestructible. Ahora el \u00e1tomo era un t\u00e9rmino de uso corriente, una amenaza y una promesa sin precedentes.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"EL F\u00cdSICO LOCO: \u00c1tomo de Leucipo y Dem\u00f3crito. S IV aC\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Leucipo y Dem\u00f3crito hablaron del \u00e1tomo hace m\u00e1s de 2.000 a\u00f1os<\/p>\n<p style=\"text-align: justify;\">El primer fil\u00f3sofo at\u00f3mico fue un griego legendario, <strong>Leucipo<\/strong>, que se cree vivi\u00f3 en el siglo V a.C., y, a <strong>Dem\u00f3crito<\/strong>, su disc\u00edpulo, que dio al atomismo su forma cl\u00e1sica como filosof\u00eda: <strong>\u201cla parte invisible e indivisible de la materia\u201d<\/strong>, se divert\u00eda tanto con la locura de los hombres que era conocido como \u201cel fil\u00f3sofo risue\u00f1o\u201d o \u201cel fil\u00f3sofo que r\u00ede\u201d. No obstante fue uno de los primeros en oponerse a la idea de la decadencia de la Humanidad a partir de una Edad de Oro m\u00edtica, y predic\u00f3 sobre una base de progreso. Si todo el Universo estaba compuesto solamente por \u00e1tomos y vac\u00edo, no s\u00f3lo no era infinitamente complejo, sino que, de un modo u otro, era inteligible, y seguramente el poder del hombre no ten\u00eda l\u00edmite.<\/p>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTBL7mpuphH1oeHxRSQ4-DVnImLNTDXi-EglneDQQDiWHhD-w_mLyzpyQNwJqwePTtbN0I&amp;usqp=CAU\" alt=\"Archivo:Lucretius, De rerum natura.jpg - Wikipedia, la enciclopedia libre\" \/><\/div>\n<div id=\"cent\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Este elegante manuscrito del poema filos\u00f3fico de Lucrecio &#8220;De Rerum Natura&#8221; fue copiado por el fraile agustiniano Girolamo di Matteo de Tauris para el papa Sixto IV, en 1483. Es un ejemplo del inter\u00e9s por los tratados antiguos sobre la naturaleza por parte de la curia del Renacimiento&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSvST2J2bH1QikHERUOOTSkXFkQXmz_-wd1Vw&amp;usqp=CAU\" alt=\"Un rumor del saber del Mundo : Blog de Emilio Silvera V.\" \/><\/p>\n<\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">Lucrecio (c. 95 a.C. \u2013c. 55 a.C.) perpetu\u00f3 en De Rerum Natura uno de los m\u00e1s importantes poemas latinos, al atomismo antiguo. Con la intenci\u00f3n de liberar al pueblo del temor a los dioses, el poeta demostr\u00f3 que el mundo entero estaba constituido por vac\u00edo y \u00e1tomos, los cuales se mov\u00edan seg\u00fan sus leyes propias; que el alma mor\u00eda con el cuerpo y que por consiguiente no hab\u00eda raz\u00f3n para temer a la muerte o a los poderes sobrenaturales.<\/p>\n<p style=\"text-align: justify;\">Lucrecio dec\u00eda que comprender la Naturaleza era el \u00fanico modo de hallar la paz de esp\u00edritu, y, como era de esperar, los padres de la Iglesia que pregonaban la vida eterna, atacaron sin piedad a Lucrecia y este fue ignorado y olvidado durante toda la Edad Media que, como sab\u00e9is, fue la culpable de la paralizaci\u00f3n del saber de la Humanidad. Sin embargo, Lucrecia fue, una de las figuras m\u00e1s influyentes del Renacimiento.<\/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<img decoding=\"async\" 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\" alt=\"Qu\u00e9 es un \u00e1tomo y c\u00f3mo se comporta? - Fundaci\u00f3n Aquae\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El \u00e1tomo de Leucipo y Dem\u00f3crito fue una intuici\u00f3n de lo que m\u00e1s tarde se desvel\u00f3<\/p>\n<p style=\"text-align: justify;\">As\u00ed pues, en un principio el atomismo vino al mundo como sistema filos\u00f3fico. Del mismo modo que la simetr\u00eda pitag\u00f3rica hab\u00eda proporcionado un marco a Cop\u00e9rnico, la geometr\u00eda hab\u00eda seducido a Kepler y el c\u00edrculo perfecto aristot\u00e9lico hechizo a Harvey, as\u00ed los \u201cindestructibles\u201d \u00e1tomos de los fil\u00f3sofos atrajeron a los f\u00edsicos y a los qu\u00edmicos. Francis Bacon observ\u00f3 que \u201cla teor\u00eda de Dem\u00f3crito referida a los \u00e1tomos es, si no cierta, al menos aplicable con excelentes resultados al an\u00e1lisis de la Naturaleza\u201d.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"El mundo (Descartes) - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTM1tsCAlSo6sxSc_AGI36dotZ0PcFWxzyR9w&amp;usqp=CAU\" alt=\"Dios y la idea de sustancia en Descartes | e-IKASIA\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em><strong>&#8220;El Mundo<\/strong><\/em>, tambi\u00e9n llamado\u00a0<em><strong>Tratado de la Luz<\/strong><\/em>\u00a0(t\u00edtulo\u00a0<a title=\"Idioma franc\u00e9s\" href=\"https:\/\/es.wikipedia.org\/wiki\/Idioma_franc%C3%A9s\">franc\u00e9s<\/a>:\u00a0<em>Le Monde \/<\/em>\u00a0<em>Trait\u00e9 du monde et de la lumi\u00e8re<\/em>), es un libro del\u00a0<a title=\"Filosof\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Filosof%C3%ADa\">fil\u00f3sofo<\/a>,\u00a0<a title=\"Matem\u00e1tico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Matem%C3%A1tico\">matem\u00e1tico<\/a>\u00a0y\u00a0<a title=\"Cient\u00edfico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cient%C3%ADfico\">cient\u00edfico<\/a>\u00a0<a title=\"Ren\u00e9 Descartes\" href=\"https:\/\/es.wikipedia.org\/wiki\/Ren%C3%A9_Descartes\">Ren\u00e9 Descartes<\/a>\u00a0(1596\u20131650). Escrito entre 1629 y 1633, contiene una versi\u00f3n casi completa de su\u00a0<a title=\"Filosof\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Filosof%C3%ADa\">filosof\u00eda<\/a>, m\u00e9todo,\u00a0<a title=\"Metaf\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Metaf%C3%ADsica\">metaf\u00edsica<\/a>, f\u00edsica y\u00a0<a title=\"Biolog\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Biolog%C3%ADa\">biolog\u00eda<\/a>.<\/p>\n<p style=\"text-align: justify;\">Descartes se adhiri\u00f3 a la\u00a0<a title=\"Mecanismo (filosof\u00eda)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mecanismo_(filosof%C3%ADa)\">filosof\u00eda mec\u00e1nica<\/a>, una forma de la\u00a0<a title=\"Filosof\u00eda de la naturaleza\" href=\"https:\/\/es.wikipedia.org\/wiki\/Filosof%C3%ADa_de_la_naturaleza\">filosof\u00eda natural<\/a>\u00a0popular en el\u00a0<a title=\"Siglo XVII\" href=\"https:\/\/es.wikipedia.org\/wiki\/Siglo_XVII\">siglo XVII<\/a>. Pens\u00f3 que todo lo f\u00edsico en el universo estaba hecho de corp\u00fasculos &#8220;min\u00fasculos&#8221; de\u00a0<a title=\"Materia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Materia\">materia<\/a>. El\u00a0<a title=\"Corpuscularismo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Corpuscularismo\">corpuscularismo<\/a>\u00a0(teor\u00eda f\u00edsica que supone que toda la materia est\u00e1 compuesta de part\u00edculas diminutas) est\u00e1 estrechamente relacionado con\u00a0<a title=\"Atomismo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Atomismo\">atomismo<\/a>. La diferencia principal era que Descartes mantuvo que podr\u00eda no haber ning\u00fan vac\u00edo, y toda la materia est\u00e1 constantemente arremolin\u00e1ndose para impedir un vac\u00edo mientras los corp\u00fasculos se mueven a trav\u00e9s de otra materia. &#8220;<em>El Mundo&#8221;\u00a0<\/em>presenta un\u00a0<a title=\"Cosmolog\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cosmolog%C3%ADa\">cosmolog\u00eda<\/a>\u00a0corpusculariana en qu\u00e9 los v\u00f3rtices arremolin\u00e1ndose explican, entre otros fen\u00f3menos, la creaci\u00f3n d<em>el<\/em>\u00a0<a title=\"Sistema Solar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sistema_Solar\">Sistema Solar<\/a>\u00a0y el movimiento circular de\u00a0<a title=\"Planetas\" href=\"https:\/\/es.wikipedia.org\/wiki\/Planetas\">planetas<\/a>\u00a0alrededor del\u00a0<a title=\"Sol\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sol\">Sol<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Descartes (1596-1650) invent\u00f3 su propia noci\u00f3n de part\u00edculas infinitamente peque\u00f1as que se mov\u00edan en un medio que llam\u00f3 \u00e9ter. Otro fil\u00f3sofo franc\u00e9s, Pierre Gassendi (1592-1655), pareci\u00f3 confirmar la teor\u00eda de Dem\u00f3crito y present\u00f3 otra versi\u00f3n m\u00e1s del atomismo, que Robert Boyle (1627-1691) adapt\u00f3 a la qu\u00edmica demostrando que los \u201celementos cl\u00e1sicos \u2013tierra, aire, fuego y agua- no eran en absoluto elementales.<\/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<img decoding=\"async\" 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\" alt=\"El jesuita de las matem\u00e1ticas | Baleares | elmundo.es\" \/><\/p>\n<p style=\"text-align: justify;\">Las prof\u00e9ticas intuiciones de un matem\u00e1tico jesuita, R.G. Boscovich (1711-1787) trazaron los caminos para una nueva ciencia, la f\u00edsica at\u00f3mica. Su atrevido concepto de \u201clos puntos centrales\u201d abandonaba la antigua idea de una variedad de \u00e1tomos s\u00f3lidos diferentes. Las part\u00edculas fundamentales de la materia, suger\u00eda Boscovich, eran todas id\u00e9nticas, y las relaciones espaciales alrededor de esos puntos centrales constitu\u00edan la materia&#8230; Boscovich que hab\u00eda llegado a estas conclusiones a partir de sus conocimientos de matem\u00e1ticas y astronom\u00eda, anunci\u00f3 la \u00edntima conexi\u00f3n entre la estructura del \u00e1tomo y la del Universo, entre lo infinitesimal y lo infinito.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Quimica Modelo De Dalton. Fue El Primer Modelo At\u00f3mico Con Bases  Cient\u00edficas, Fue Formulado En 1808 Por John Dalton. Se Estima Que Los \u00c1tomos  Son - Modelo atomico de diversos tipos\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Modelo at\u00f3mico de Dalton: Postulados y caracter\u00edsticas\" \/><\/p>\n<p style=\"text-align: justify;\">El camino experimental hacia el \u00e1tomo fue trazado por John Dalton (1766-1844). Era este un cient\u00edfico aficionado cu\u00e1quero y autodidacta que recogi\u00f3 un sugestivo concepto de Lavoisier (1743-1794). Considerado una de los fundadores de la qu\u00edmica moderna, Lavoisier, cuando defini\u00f3 un \u201celemento\u201d como una sustancia que no puede ser descompuesta en otras sustancias por medio de ning\u00fan m\u00e9todo conocido, hizo del \u00e1tomo un \u00fatil concepto de laboratorio y trajo la teor\u00eda at\u00f3mica a la realidad.<\/p>\n<p style=\"text-align: justify;\">Dalton hab\u00eda nacido en el seno de una familia de tejedores de Cumberland, localidad inglesa situada en la regi\u00f3n de los lagos, y estuvo marcada toda su vida por su origen humilde. A los doce a\u00f1os ya se encontraba a cargo de la escuela cu\u00e1quera de su pueblo. Despu\u00e9s, comenz\u00f3 a ejercer la ense\u00f1anza en la vecina Kendal, y en la biblioteca del colegio encontr\u00f3 ejemplares de <strong>los Principia de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/strong>, de las <strong>Obras de la Historia Natural de Buff\u00f3n<\/strong>, as\u00ed como un telescopio reflectante de unos setenta cent\u00edmetros y un microscopio doble.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Historias de la ciencia: Isaac Newton (II) - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"Histoire naturelle - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Dalton recibi\u00f3 all\u00ed la influencia de John Gough, un notable fil\u00f3sofo natural ciego que, de acuerdo a lo que Dalton escribi\u00f3 a un amigo, \u201centiende muy bien todas las diferentes ramas de las matem\u00e1ticas\u2026Conoce por el tacto, el sabor y el olor de casi todas las plantas que crecen a casi treinta kil\u00f3metros a la redonda\u201d. Tambi\u00e9n Wordsworth elogia a Gough en su Excursi\u00f3n. Dalton recibi\u00f3 del fil\u00f3sofo ciego una educaci\u00f3n b\u00e1sica en lat\u00edn, griego y franc\u00e9s, y fue introducido en las matem\u00e1ticas, la astronom\u00eda y todas las ciencias \u201cde la observaci\u00f3n\u201d. Siguiendo el ejemplo de Gough, Dalton comenz\u00f3 a llevar un registro meteorol\u00f3gico diario, que continu\u00f3 hasta el d\u00eda de su muerte.<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRh-M-cswU5sHeCdAeBgOpRjEqFnSJHhSFdPg&amp;usqp=CAU\" alt=\"La filosof\u00eda natural fotograf\u00edas e im\u00e1genes de alta resoluci\u00f3n - Alamy\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando los \u201cdisidentes\u201d fundaron su colegio propio en Manchester, Dalton fue designado profesor de matem\u00e1ticas y de filosof\u00eda natural. Hall\u00f3 una audiencia muy receptiva para sus experimentos en la Sociedad Literaria y Filos\u00f3fica de Manchester, y present\u00f3 all\u00ed sus Hechos extraordinarios concernientes a la visi\u00f3n de los colores, que probablemente fue el primer trabajo sistem\u00e1tico sobre la imposibilidad de percibir los colores, o daltonismo, enfermedad que padec\u00edan tanto John Dalton como su hermano Jonathan. \u201cHe errado tantas veces el camino por aceptar los resultados de otros que he decidido escribir lo menos posible y solamente lo que pueda afirmar por mi propia experiencia\u201d.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/81\/21\/64\/812164fd259efca816be6670c09ab2a7.gif\" alt=\"Pin page\" \/><\/p>\n<p style=\"text-align: justify;\">Dalton observ\u00f3 la aurora boreal, sugiri\u00f3 el probable origen de los vientos alisios, las causas de la formaci\u00f3n de nubes y de la lluvia y, sin hab\u00e9rselo propuesto, introdujo mejoras en los pluvi\u00f3metros, los bar\u00f3metros, los term\u00f3metros y los higr\u00f3metros. Su inter\u00e9s por la atm\u00f3sfera le proporcion\u00f3 una visi\u00f3n de la qu\u00edmica que lo condujo al \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> hab\u00eda confiado en que los cuerpos visibles m\u00e1s peque\u00f1os siguieran las leyes cuantitativas que gobernaban los cuerpos celestes de mayor tama\u00f1o. La qu\u00edmica ser\u00eda una recapitulaci\u00f3n de la Astronom\u00eda. Pero, \u00bfC\u00f3mo pod\u00eda el hombre observar y medir los movimientos y la atracci\u00f3n mutua de estas part\u00edculas invisibles? En los Principios <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> hab\u00eda conjeturado que los fen\u00f3menos de la Naturaleza no descritos en este libro podr\u00edan \u201cdepender todos de ciertas fuerzas por las cuales las part\u00edculas de los cuerpos, debido a causas hasta ahora desconocidas, se impulsan mutuamente unas hacia otras y se unen formando figuras regulares, o bien se repelen y se apartan unas de otras.\u201d<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Historia de la teor\u00eda at\u00f3mica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSHZdxTMjHk76hxJCBIhRR1eKwNPPEYs0GrRQnn8FespA7dUY3MH5ypSZNAeqfgc4BBgiM&amp;usqp=CAU\" alt=\"Biograf\u00eda de John Dalton y su teor\u00eda at\u00f3mica - Lavamagazine.com \u25b7\u27a1\ufe0f\" \/><\/p>\n<p style=\"text-align: justify;\">Dalton se lanz\u00f3 a la b\u00fasqueda\u00a0 de \u201cestas part\u00edculas primitivas\u201d tratando de encontrar alg\u00fan medio experimental que le permitiera incluirlas en un sistema cuantitativo. Puesto que los gases eran la forma de materia m\u00e1s fluida, m\u00e1s m\u00f3vil, Dalton centr\u00f3 su estudio en la atm\u00f3sfera, la mezcla de gases que componen el aire, el cual constituy\u00f3 el punto de partida de toda su reflexi\u00f3n sobre los \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/acegif.com\/wp-content\/gifs\/water-55.gif\" alt=\"Agua en im\u00e1genes GIF animadas - 130 bonitos gifs gratis\" \/><\/p>\n<p style=\"text-align: justify;\">\u201c\u00bfPor qu\u00e9 el agua no admite un volumen similar de cada gas?\u201d, pregunt\u00f3 Dalton a sus colegas de la Sociedad Literaria y Filos\u00f3fica de Manchester en 1803. \u201cEstoy casi seguro de que la circunstancia depende del peso y el n\u00famero de las part\u00edculas \u00faltimas de los diversos gases; aquellos cuyas part\u00edculas son m\u00e1s ligeras y simples se absorben con m\u00e1s dificultad, y los dem\u00e1s con mayor facilidad, seg\u00fan vayan aumentando en peso y en complejidad.\u201d<\/p>\n<p style=\"text-align: justify;\">Dalton hab\u00eda descubierto que, contrariamente a la idea dominante, el aire no era un vasto disolvente qu\u00edmico \u00fanico sino una mezcla de gases, cada uno de los cuales conservaban su identidad y actuaba de manera independiente. El producto de sus experimentos fue recogido en la trascendental TABLE: Of the Relative Weights of Ultimate Particles of Gaseous and Other Bodies (\u201cTabla de los pesos relativos de las part\u00edculas \u00faltimas de los cuerpos gaseosos y de otros cuerpos\u201d).<\/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<img decoding=\"async\" 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\" alt=\"Un rumor del saber del Mundo : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">Tomando al Hidr\u00f3geno como n\u00famero uno, Dalton detall\u00f3 en esta obra veintiuna sustancias. Describi\u00f3 las invisibles \u201cpart\u00edculas \u00faltimas\u201d como diminutas bolitas s\u00f3lidas, similares a balas pero mucho m\u00e1s peque\u00f1as, y propuso que se les aplicaran las leyes newtonianas de las fuerzas de atracci\u00f3n de la materia. Dalton se propon\u00eda lograr \u201cuna nueva perspectiva de los primeros principios de los elementos de los cuerpos y sus combinaciones\u201d, que \u201csin duda\u2026con el tiempo, producir\u00e1 important\u00edsimos cambios en el sistema de la qu\u00edmica y la reducir\u00e1 a una ciencia de gran simplicidad, inteligible hasta para los intelectos menos dotados\u201d. Cuando Dalton mostr\u00f3 una \u201cpart\u00edcula de aire que descansa sobre cuatro part\u00edculas de agua como una ordenada pila de metralla\u201d donde cada peque\u00f1o globo est\u00e1 en contacto con sus vecinos, proporcion\u00f3 el modelo de esferas y radio de la qu\u00edmica del siglo siguiente.<\/p>\n<p style=\"text-align: justify;\">Dalton invent\u00f3 unas \u201cse\u00f1ales arbitrarias como signos elegidos para representar los diversos elementos qu\u00edmicos o part\u00edculas \u00faltimas\u201d, organizadas en una tabla de pesos at\u00f3micos que utilizaba en sus populares conferencias. Naturalmente, Dalton no fue el primero en emplear una escritura abreviada para representar las sustancias qu\u00edmicas, pues los alquimistas tambi\u00e9n ten\u00edan su c\u00f3digo. Pero \u00e9l fue probablemente el primero que utiliz\u00f3 este tipo de simbolismo en un sistema cuantitativo de \u201cpart\u00edculas \u00faltimas\u201d. Dalton tom\u00f3 como unidad el \u00e1tomo de Hidr\u00f3geno, y a partir de \u00e9l calcul\u00f3 el peso de las mol\u00e9culas como la suma de los pesos de los \u00e1tomos que la compon\u00edan, creando as\u00ed una sintaxis moderna para la qu\u00edmica. Las abreviaturas actuales que utilizan la primera letra del nombre latino (por ejemplo H2O) fueron ideadas por el qu\u00edmico sueco Berzelius (1779-1848).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFhYYGBgZGBoYGhwaHBgZHBkcGBoZHBgZHBoeIS4lHB4rHxkYJjgnKy8xNTU1GiQ7QD0zPy40NTEBDAwMEA8QHhISHjQhISE0NDQ0NDQ0NjQ0NDQ0MTQ0NDQxNDQxNDQ0NDQ0NDQ0NDQ0NzQ0NDQ0NDQ0NDQ0NDQ\/NP\/AABEIAMIBAwMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAAAQIDBAYFBwj\/xABGEAABAwICBQkGAggDCQEAAAABAAIRAyEEMRJBUWFxBQYigZGhscHRBxMUMkJSkvAjYnKCosLS4WSy8RYkM0NEU1Rj4hX\/xAAYAQEBAQEBAAAAAAAAAAAAAAAAAQMCBP\/EACERAQACAgEFAQEBAAAAAAAAAAABAhExAxITITJRQWGB\/9oADAMBAAIRAxEAPwD2ZCEIBCEIEQhQurgKTMRtYjKZCh+Jbt7ine+b9w7QmY+mEqE0OBTlUCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEJJQKhMa8HIg8CnoBCEIBCEIBCEIBCEIBCEIKmLxrKQBe4Nmw2kxMAa1BpyAdt+0yspzsOljGDPQYGgTYGqHlxjbFNnftWlDrDgF5rckzaa\/G\/RFaxb6eSmlKFHUB1O0T1HaiHQnNcRkT2lDGGL3PYnFVAKrh9R8fFPGIdtHWPRQPfGongJSMrNO3rBCdU\/TC23FO1gHhITxito71XCRysWn6k1haOMYMyR1eiYOUqMx7xgOwuAPYVysSLLG4xg965Lcs1WvHFnoD8W50wYGqPVUnSTck8SU7CnoDgEx5umc+ZXGAGJ4YonyYgx3pDp6jNtg28dfkoqy2dp7SnBzvud2lU26ZOfG27ip6YdrIOWXf3qon0nfc7tKifUdPzO7SnaSYXz9J7vVMohNR2tzj+8fVVa7JFyTxurj2qGoyy5l1DJVqb24l1Sm9zHBpbbRJ1aJ6QIkAkXGTirOIx+KYQX4iqQAb\/AKMSYObWsFhnCtvp9JzojK+2Aw+qu18O1wuAeKyiZjOJaWx4zDRcg401sPTqOjSc0F0ZaQs6N0grorL+zxx+CY0\/Q+o3sqO9VqCvZXUPLbxMlQhC6QIQhAIQhAIQhB5nym4u5TrNmzXUhw\/QtP8AOVt2iw4LDNOlypit1amOylSHqty7NeKPeXsv6Vj+FJVfFNmBbPWwvHdlxVhVcTMiA7I\/KQNmo55dy0lihGiJjQyM5szt1Zx1pwaSZ6Qv9LwQO3VnqQCZN3wLw5oOrdntTGt0jB0DewLS02koJi90OMuEZAtnLOL3lMZiDoky2Ra8i+\/sPYnjIGPlvZ2uMt6S+j9cR9TWum+7ioJ21jAOjPAg2ix7kPrAGDI6jHaoXnIEt1WILTuFuItvQRBAEkC9nz1QexVDMS8EGDlY+iyWJEvctS+dEzOeuNg2Z8Vl6zf0juKz5GlGpo6Wg3QzgbLWtMnKYlGJpEvaQ6ADlfieMi18kjWOLAGODTAudQixyN50TGuIsn4qiC5pkiD3yD1ZRwWtdOZ2jbQ\/SaWkbj5bxlG2I15TOtJh8IW1Xv8AePcHAdA\/K3eOw7MzmpHUm+8aSelqEjYRx27u9Op0mCoTPSImJG7VnqCrmZJhMM5oeC8uJNiR8pjO+eY3WS0aDwwtL5M2N7C0iTe976p3JcLRa1zw0yfqEttmdV9eZujDUAGPY1xNyJtIMRq1oZK+k4sHSE6zqIvaY4XjUm4im\/ow4CM5tJtcWO+1s81MylNPRDjxvtmInLdOpJiKBLBDyCIvBk2jb+e9APaon5Ky4KJ7LKS6hy8UyBlqJ7RH8qmiWhJXNoj8jS\/qS0TLG8FlG5aToez+1Gu37cVWb\/lPmtWsrzHEfFt\/xLnfjYwrVL109Yea\/tJUIQunIQhCAQhCAQhIg8w5JOlynizq+II\/C1g8lupWD5p9LG4t23E1bbOk70C3S8Ue0z\/Xr5NVj+HFVMRo6cHQmLaUgmZFjsVmVWq1Idm4WH0aTbnbGa7ZFYYEgWOsPtnqlBa4Td+Z+kOy1iL6+5Jpi3SZETBBExr7YSinAgAXiYeREZZ8VQ3oxcsztpMLbXn88VI1v2iZv0X73RE7khc4CIePwu1z6J03AcWm0Xabzvy22UEjpH33vqMExkq1VzR8xbl9TC02jyJ7VY2WaSDonRdoxmfHxUVUunJ7YB1tcDu4rpELxY5TN4M361mcUOm5aeo63qIWbxQ6bllyNKNNh2F1NsGLN27NxBRi6LehpE2tmBORvP7IyunYOnpUw2Ylrd+yynqYZpDQb6IjPVAF9uQWtdM7T5V6rGB7S75jAFzqPRkcSetSEMFQfeb5nOCMsp0QeoFSPpsJDnASMj3+N0jqbS7TAaXAZmdXpJ7V05MotYHu0fmgzfaQXQOMEpMNSZL2tv8ASRMwL2GwXcmtaA8u0WybTJ2cI1C6mwzGhxIa0F2cEmTnkctqKjoU2Fjmgy0kyZadQ2WFgEFjDTiegLzLTrP7qmpYVjWuaG2dMi5z1d5SHCt0Cy8HeZnbPUFArAIEbBCR4spGMgQPzrSvZZFhzasX4Hy9FHR+Xu7FPWpS4Tl\/qPNQYdsNhY\/rX8M5omMRjWbH0nfjYfRaxZTm2IxmJH3Mou7NMLVr1cfrDz32VCELtyEIQgEIQgEiVR1XQ1x2AnsCDzXmIJfXf91eqeIkeq3DVh\/Zrehpai556yQtwF4qfr1cu4O0VBWw0mdJw4EeCsAoLuC0wyVqdBwEFxdxA8kPp6yAYM5a9qttKQgnZHXKuDKm2iDJggnOHEeama026TrGdRncZUob+r2Rv\/PWhwGsEdR8kgkwh17jORLcs9niqxpXHRZIP0kju4q2GSLFVqgKCtUbDciCc5Ol39SzuJ+dy0VeYWcqmXuWXI0o1nJroY0n7R4KVlUONr2BkZEGYI3WKh5OYCxgP2t2jVtCtaABsAOAAWtdQzttWxGIIMBpOq0zkDOXy6p29ZD8NiC7NhbY5zqIF5GuZHC8KdyYS6chHFduUlSqGxmZMACJJuddsgVzcFjPu04cGuBuLTEnSNz0myW2ysrj2l0ghpGsEz3RtTSIEvAERGu+Qi2eWSCepUgExJAJA27lyzjDpkRmbWdJEQXAxOiIPRiZBK6DSHCx9bWNtV1E+iA4E58c4mLazcqSsJKVSQCRCla9RBEqCGsekOPmFWpiAfztU9U+I8VCDc9fisp21jStyM6OUHj7sM134ahHn3rXLH8nmOUWbHYV7ettSmfVbBejj9WN9lQhC0cBCEIBCEIEVTlR0Uah2U3nsaVbXJ50VdDB4lwzFCqRx0HR3qTpY3DG+zZsYRh2lx\/iPotg1yyfs9Zo4Rg4ntc4+a1gXjo9PJPk6VE9hmdMjd0Y8FICqz8WZsLCRdrxJFrOiIlds1gB33DrHoQhrnz9J6yPVQuqhwIdFj9wGUEZpKeqC8fxDt2Koue8cPpPUR5wnNr7Q4dU+Eqs1xsdO0xcRlnszUjHnMFpE6jq9VUTOxLdZA4yPFV6lQHIg8CCpQ8nNsb5lVcQxpNwDxCeSEOJdZZ2OmeK7mIZAtkuE89Nywu2q0mHrhjGWkkAACJNshOZ3KzVe8tJaL6tUi0mDG\/PYo+TD0GfsjwV1y3rplbbmPp1jkQDxAkRYSGkgzc6u21l7H6LYIkfNctkxnIG28RdOe4jN3YAhl7h05i0LqHKtTw9YEy9p6yL26caPHoZXzUuPDyNFosYE\/vCbz0bSZg9sS5ldulGmDeM2XIzbx3KRzgDBfBMwOjO+Nqor8nte2GPAsDcA7ZHTPzEyd9rqvjmVA8nNsGIOd2kNjQMG0TOrqV+i+YIdM3i2U521JcTW0G6RiBEk2ABOZOxQVsNSqAjTcCNcRsy+USZvPdrVhwSU36QBjMTu6ipGFRVHECx6vFQg9I8SO4FWsa3olUnkh\/Ez3LG3izWukFG2Owx2srt7mEeBWyWJqOjGYQ\/r1Gn96k\/zAW2Xo4vVlybKhCFqzCEIQCEIQIs\/wA+3RgMTvplv4iB5rQLKe0x0cm4gfcGN\/FUYFzbUrX2hR5kMjCUv2QtECs7zOaW4Oi05hjAeIa2e9dxz8uO2P8AVeWum99ppXOOGOl8rgCRcRtP2OkZi+5XG1+lEdchQMdoTojWRrItYWmy6nDkMDjYTNvmDxkMukCErKbgbtkAn7L2OVhEz2jYik8kwXOYSZgE65IEObbtVuDeDG\/OOpBVDSNRz1aQ42Djt7ilYZsdW3cDfpt81ZDjoTaY2eQ8ktOqLTAJ1cZjwVwmVb3gsB3RwGTgZv3qN7iL3z1l2WrMHb3LoPYNYCp4imwXiMstxtkmDKpWfIC4VX53LuYlotuXAxLoe5Y3a1aJhqe6YKYaXHRB0sgIufBdCkx4HSMntiwnUNcnrVbBOhjbgWGautAfeSdWy4XopplbbkYvkVj40nOs6eiQ2bk9K1zfPPvm7hMMGZEmwF4yGQsB25qOvXpjMtzkkzlEzwiTOVlPSqAi02tBBaRkcjfIhWIRBR5NpsNiQbSJGTTpNadwPXvU+Jw7HzpTBABgxIaSW9hJNlUq4unpXjYeiSTBDSRAyBLe0bQpqtJgaSQI4Tw45oh2EwzGwWkkAk3IMmNGZjZbYkxlHTsSQ0xkSCIM5ZGbZ5KphsRSL\/diNIAkCDxInKYurNeoxnzW1kwbAWJOz87EU\/DUNAWcSLxJJzM31CMrKZhuquDxzH\/KZ1WDh1GRb+42q0M1BFizLTwXL0+kN4ae0LpYlvRPA+C49UkOb+y3yWN9taaM5QJFbCO\/xDQeDmvHmt0FgeWDDqDh9OKoH+MDzW+C34tSy5PwqEIWzMIQhAIQhAixHtbq6PJ7t9WmP4p8lt1gPbI7\/cWD7sQwdjajvJc206p7Qvc2mRhqf7IK6LsxnkfLMa1V5FtQp\/shW9IaW+N20fnNeWuobX3JKTxMAk590A3jaFUqObri5cfp22zAvE\/3VqnTgyQBbdsAN+oKpUJhuqx+8a+uFUW8M4kRaNWWc3ycVZBjaqlFjYEtbaIyOWRmFJWcYtw7jvCsOUwd0dwA2XFlGBcST8oyDt8ZE69qV7zoSZ7xr6yonvh1jeGkfJsOokeKouFVMTMGTN+HgQp6VUkX7YjPrKrY93R4kfnIoKPKB7YO3yWcxJ6b\/wC+\/atByhm2Rt36isvUdL3Z5DPr371jdrVtixxYA0Sco1QQQQdxyttV3C09BpG+bwTeJk67z3KPB5J4qMJjSBJyvM9ltRtxXorplbavVwlPMtBi1yTYXAubi0xkhj2NsCBfbs\/07lVxOLZpFoHSBIyaZ0bOiTqO1LgMWyoXaLTaDJESHXBCIsijTdPRaZMmwN8\/PvVhzQRBuDmCufWx7WHRg2MWDekQJIEkRb83E3W1A5ocLgieoiV0iFtKmHaTQwOiJETBk59qc9rHfMAY2xu\/t3Lns5SplwAGcD5W2knRcSDkYMRx43cQ9jBpOA6gJJz8lyp1HDMbGg1rYyi23+6m1rns5QpzYjdaLCx7JVl77oJKrlxsa6YgfR4H+y61Q2XBxtSNDeKg7BI8VjyteMznA79EHfbUpO7KjF6EvOecLpwj3bGNd+Etd5L0Sm6QDtAPatuH9Z8n4ehCFuyCEIQCEIQIvOPbK\/8AQ4Zu3EaX4WOH8y9HXmHtjf0sE3a9576Y81xecVl3x+0NLycIpUx+o3\/KFZGczqiNXFQYU9Bo2AeCmK80ahrbcpHCQRtBG3NQvwswRoyBGsbdbSntKka5dOUVKgRnc8Sdu26WtTMWE9nnbWpw5Eq4RDXb0YAOqw47AmVHGTnFouRqvmCD3a1aCcCmDKvRqyMhG0EETssoMc6w13GU79hV1xVWuwHMA61MDm4l06P51LOvMvcLb4\/d3b1psWwRsjKNyzlV3TcsrNKtrhRII2yO1StwjWu0wJdrcTnqmBaYtYJmFVqot66Z22p1MO2SdBtzJsLkZE7U1tOJiBJkwIk79qmqFRArpyd7oHMAzYyJlOcwpGuT5VFc4dovosEGRYWJzItY70r2aQggEbDdSOTVBB8K37WavpGqw1J5YU+Ux71JU6pks9jQDE6nvHa0BdsvXDxtWL\/bUnqIM+Cx5WvGi5VbODeP\/S\/\/AClb7kx+lRpu202HtaCsG92lhnt\/UeOogx4rZc2amlg8M7bQpH+Bq14J245XVQhC9DEIQhAIQhAi8o9rfSxmAb+2e19P0Xq68l9qT9HlHAk\/KGknbAfJ7h3Ljk9ZacXtDXsKla5Zv\/a\/CNcWve9jhmCx3lKss50YN2VcDi14\/lXmiWk1l3ZTmvXHby5hjlXp9bo8Vap8oUnfLWpng9nqmUxK+HJweqzXg5OaeDgVI2dhXWUwm004PUIKVpTJhK4qB7kr3qsaiZMIca6yzTz0nLQY59lnXO6TljbbSrc4R2StvK5uDfYcB4KXE49jB0ntbxIC9ETGGUxOS1nXULnrk4nnDh5\/4jT1qsOctDLTHa0eJU6oddMtAHqVjlnWc4aH3t\/E31UzOcVD\/uM\/E31Vi0fUms\/HfJUZK5VPl+ifrb2g+Cl\/\/Upn6u4nyV6oTplcc9MJVX4xn3eKQ4pu0DuTqgwsONlwsefnG9p8vMrpOxTfuHaFxeVcYxmlpvYzTb0dJwGkWkWE5\/3WXJppTZ2CqfoyDrBHaFsOY75wGG3Umt\/D0fJYjkwFzTowbg2IyIstjzADhgaTXCC01W9Qq1A3uhd8G\/8AHPLr\/WlQhC9LAIQhAIQhAi8\/9pHNmriHUcRQLNOkC0tdPSByggja6RwXoCqcoNlqkxExiViZrOYfPWP5Ox4c5z8MHb2QQdQsCTkAq4p4kZ4V\/Y70XuNXCA6lWfgxsXHbq7jks8bb77Xhn9\/on\/Eub81CoOzzK9eOBGxMPJ42KdqF7svIncrMb8zHt46PqpGcvU2\/W9v53Fernk4bAon8jsObGni0KdmF70vN6XOjZXeOt\/qrdPne8ZYl3WT5ra1ObFB3zUaZ4sb6Ku\/mXhT\/ANPT6mAeCdiDuz8ZlnPOp\/5DTx0D4hTs54P11GH8Pkuy\/mDhHf8AJaOEjwKrn2a4M\/Q4fvv9U7EfTu\/xzn87XG0sP54qoeXASSQOoj1XZHsxwmx\/43Keh7NcG3NjncXv8ipPBH1Y5o+M9j+W6tctZTxDqTzDWsYGuBGtxgaWzXECVy63NrGuJPv2OJ+4vE9y9OwXN2hREUqTGTnAueJzKsHBDYu68cQ4tyTOvDyUc1sbtodrv6U8c2MbnOH7Xf0r1X4Pcj4TcuumPjnqs8tbzax33Ycfi\/pS\/wCymLzFSiTwf6L1H4Tcl+E3J0V+HVLy9vNfGa3YfrDvIJDzTxZ14bsd6L1IYXcnDCp0V+HXLytvNPGjJ2H4Q7+lT0+bOP8Avot4aY8AvTxhU9uFTor8OuXmrebGNm72H954XQZyLjLSMO4tyLgXHtIK3zcMpWYdTt1XrllsHgcdIl9Fo3N\/+V6DyRhPdUWMmYBJMRJcS5xjVclc6nSXcofKErStZzCWtMxhIhCF25CEIQCEIQCrYtshWU0iUHJfTTDSXRq0b2TPclBQ90j3K6Iw6cMOg5nuEvuF1BhwnCiEHLGHSjC7l1dAbE6EHMbhDsT24JdFCCkMEnjBhWkIObXwkZKu7DrskKM0Qg5Hw6T4ddX3CPcIOX8Ol+GXUGHCUUAg5XwyX4ddX3QS+6CDlDDpRQXU90Evuwg5goJworo+7CNAIKLaau0RZO0QnIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIP\/2Q==\" alt=\"DALTON, John (1766-1844). A new system of chemical philosophy. Manchester:  1808-1810.\" \/><img decoding=\"async\" src=\"https:\/\/www.cervantesvirtual.com\/portadas\/099\/0998256\/\" alt=\"A new system of chemical philosophy. Part I \/ by John Dalton | Biblioteca  Virtual Miguel de Cervantes\" \/><\/p>\n<p style=\"text-align: justify;\">La teor\u00eda del \u00e1tomo de Dalton no fue recibida en un principio con entusiasmo. El gran sir Humphry Davy desestim\u00f3 inmediatamente sus ideas tach\u00e1ndolas de \u201cm\u00e1s ingeniosas que importantes\u201d. Pero las nociones de Dalton, desarrolladas en A New System of Chemical Philosophy (1808), eran tan convincentes que en 1826 le fue concedida la medalla real. Como Dalton no olvid\u00f3 nunca su origen plebeyo, permaneci\u00f3 siempre apartado de la Royal Society de Londres, pero fue elegido miembro, sin su consentimiento, en 1822. Receloso del tono aristocr\u00e1tico y poco profesional de la Sociedad, \u00e9l se encontraba m\u00e1s a gusto en Manchester, donde realiz\u00f3 la mayor parte de su obra, colabor\u00f3 con Charles Babage y contribuy\u00f3 a fundar la Asociaci\u00f3n Brit\u00e1nica para el Progreso de la Ciencia, cuyo objetivo era llevar la ciencia hasta el pueblo. Los newtonianos partidarios de la ortodoxia religiosa no cre\u00edan que Dios hubiera hecho necesariamente sus invisibles \u201cpart\u00edculas \u00faltimas\u201d invariables e indestructibles. Compart\u00edan con Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> la sospecha de que Dios hab\u00eda utilizado su poder \u201cpara variar las leyes de la Naturaleza y crear mundos diversos en distintos lugares del Universo\u201d.<\/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<img decoding=\"async\" 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\" alt=\"Colegio de la Inmaculada F\u00edsica y Qu\u00edmica 4\u00ba ESO - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">El \u00e1tomo indestructible de Dalton se convirti\u00f3 en el fundamento de una naciente ciencia de la qu\u00edmica, proporcionando los principios elementales, las leyes de composici\u00f3n constante y de proporciones m\u00faltiples y la combinaci\u00f3n de elementos qu\u00edmicos en raz\u00f3n de su peso at\u00f3mico. \u201cEl an\u00e1lisis y la s\u00edntesis qu\u00edmica no van m\u00e1s all\u00e1 de la separaci\u00f3n de unas part\u00edculas de otras y su reuni\u00f3n\u201d, insisti\u00f3 Dalton. \u201cLa creaci\u00f3n o la destrucci\u00f3n de la materia no est\u00e1 al alcance de ning\u00fan agente qu\u00edmico. Ser\u00eda lo mismo tratar de introducir un planeta nuevo en el Sistema Solar o aniquilar uno de los ya existentes que crear o destruir una part\u00edcula de Hidr\u00f3geno.\u201d Dalton continu\u00f3 usando las leyes de los cuerpos celestes visibles como indicios del Universo infinitesimal. El prof\u00e9tico sir Humphry Davy, sin embargo, no se convenc\u00eda, \u201cno hay raz\u00f3n para suponer que ha sido descubierto un principio real indestructible\u201d, afirm\u00f3 esc\u00e9ptico.<\/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<img decoding=\"async\" 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\" alt=\"Por qu\u00e9 el Nuevo Mundo tom\u00f3 el nombre de Am\u00e9rico Vespucio y no el de Col\u00f3n  - Infobae\" \/><\/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 <strong>M\u00e1s tarde llegar\u00eda Am\u00e9rico Vespucio<\/strong><\/p>\n<p style=\"text-align: justify;\">Dalton no era m\u00e1s que un Col\u00f3n. Los Vespucios a\u00fan no hab\u00edan llegado, y cuando lo hicieron trajeron consigo algunas sorpresas muy agradables y conmociones aterradoras. Entretanto, y durante medio siglo, el s\u00f3lido e indestructible \u00e1tomo de Dalton fue muy \u00fatil para los qu\u00edmicos, y dio lugar a pr\u00e1cticas elaboraciones. Un cient\u00edfico franc\u00e9s, <strong>Gay-Lussac<\/strong>, demostr\u00f3 que cuando los \u00e1tomos se combinaban no lo hac\u00edan necesariamente de dos en dos, como hab\u00eda indicado Dalton, sino que pod\u00edan agruparse en asociaciones distintas de unidades enteras. Un qu\u00edmico italiano, <strong>Avogadr<\/strong>o (1776-1856), demostr\u00f3 que vol\u00famenes iguales de gases a la misma temperatura y presi\u00f3n conten\u00edan el mismo n\u00famero de mol\u00e9culas. Un qu\u00edmico ruso,<strong> Mendeleiev<\/strong>, propuso una sugestiva \u201cLey peri\u00f3dica\u201d de los elementos. Si los elementos estaban dispuestos en orden seg\u00fan su creciente peso at\u00f3mico entonces grupos de elementos de caracter\u00edsticas similares se repetir\u00edan peri\u00f3dicamente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Dmitri Mendel\u00e9yev, el hombre que orden\u00f3 los elementos\" \/><\/p>\n<p style=\"text-align: justify;\">La disoluci\u00f3n del indestructible \u00e1tomo s\u00f3lido provendr\u00eda de dos fuentes, una conocida y la otra bastante nueva: el estudio de la luz y el descubrimiento de la electricidad. El propio <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> describi\u00f3 este hist\u00f3rico movimiento como la decadencia de una perspectiva \u201cmec\u00e1nica\u201d y el nacimiento de una perspectiva \u201cde campo\u201d del mundo f\u00edsico, que le ayud\u00f3 a encontrar su propio camino hacia la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, hacia explicaciones y misterios nuevos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRMK_1djWYqiGStVrkSrYdBPs1yXmsGJk6lzw&amp;usqp=CAU\" alt=\"Michael faraday dibujo fotograf\u00edas e im\u00e1genes de alta resoluci\u00f3n - Alamy\" \/><\/p>\n<p style=\"text-align: justify;\">Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ten\u00eda en la pared de su estudio un retrato de Michael Faraday (1791-1867), y ning\u00fan otro hubiera podido ser m\u00e1s apropiado, pues Faraday fue el pionero y el profeta de la gran revisi\u00f3n que hizo posible la obra de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. El mundo ya no ser\u00eda un escenario newtoniano de \u201cfuerzas a distancias\u201d, objetos mutuamente atra\u00eddos por la fuerza de la Gravedad inversamente proporcional al cuadrado de la distancia que hay entre ellos. El mundo material se convertir\u00eda en una tentadora escena de sutiles y omnipresentes \u201ccampos de fuerzas\u201d. Esta idea era tan radical como la revoluci\u00f3n newtoniana, e incluso m\u00e1s dif\u00edcil de comprender para los legos en la materia.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F07%2Frumores-del-saber-del-mundo-41%2F&amp;title=Rumores+del+saber+del+mundo' 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%2F2022%2F08%2F07%2Frumores-del-saber-del-mundo-41%2F&amp;title=Rumores+del+saber+del+mundo' 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>Hubo que descubrir la historia antes de explorarla. Los mensajes del pasado se transmit\u00edan primero a trav\u00e9s de las habilidades de la memoria, luego de la escritura y, finalmente, de modo explosivo, en los libros. El insospechado tesoro de reliquias que guardaba la tierra se remontaba a la prehistoria. El pasado se convirti\u00f3 en algo [&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\/28457"}],"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=28457"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28457\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28457"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28457"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28457"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}