{"id":27374,"date":"2021-11-10T02:56:26","date_gmt":"2021-11-10T01:56:26","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27374"},"modified":"2021-11-10T02:56:26","modified_gmt":"2021-11-10T01:56:26","slug":"%c2%a1la-filosofia-ese-tesoro-del-pensamiento-humano-4","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/11\/10\/%c2%a1la-filosofia-ese-tesoro-del-pensamiento-humano-4\/","title":{"rendered":"\u00a1La Filosof\u00eda! Ese tesoro del pensamiento Humano"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong><a title=\"La inducci\u00f3n probabil\u00edstica\" href=\"http:\/\/campusvirtual.unex.es\/cala\/epistemowikia\/index.php?title=La_inducci%C3%B3n_probabil%C3%ADstica&amp;action=edit\">La inducci\u00f3n probabil\u00edstica<\/a><\/strong>:<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"POPPER Y EL PROBLEMA DE LA INDUCCI\u00d3N EN EPIDEMIOLOG\u00cdA, de Jos\u00e9 R. Banegas,  Fernando Rodr\u00edguez Artalejo y Juan del Rey Calero (Universidad Aut\u00f3noma de  Madrid) - Punto Cr\u00edtico Derechos Humanos\" \/><img decoding=\"async\" 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\" alt=\"C\u00cdRCULO DE VIENA Y FILOSOF\u00cdA POPPERIANA: INDUCCI\u00d3N PROBABIL\u00cdSTICA\" \/><\/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 \u00a0Inducci\u00f3n probabil\u00edstica estudiada en &#8220;El C\u00edrculo de Viena&#8221;<\/p>\n<ul style=\"text-align: justify;\">\n<li>Todo estudio cient\u00edfico se compone de fases de observaci\u00f3n, procesamiento y conclusiones finales (o leyes generalistas). Una observaci\u00f3n puntual puede arrojar resultados que no sean los esperados por lo que en muchos casos se hace uso de la probabilidad.<\/li>\n<\/ul>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cEl nacimiento y desarrollo de la ciencia experimental a partir del siglo XVII ha estado frecuentemente acompa\u00f1ado de pol\u00e9micas filos\u00f3ficas, y no pocas posturas filos\u00f3ficas de la \u00e9poca moderna han representado, en parte, intentos diversos de solucionar esas pol\u00e9micas\u201d.<\/p>\n<p style=\"text-align: justify;\">Resolver las diferentes pol\u00e9micas filos\u00f3ficas han hecho que en la \u00e9poca reciente se constituyese \u201cla filosof\u00eda de la ciencia como disciplina aut\u00f3noma, que ha dado lugar a la aparici\u00f3n de un nuevo tipo de dedicaci\u00f3n profesional\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"http:\/\/es.wikipedia.org\/wiki\/Karl_Popper\" src=\"data:image\/jpeg;base64,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\" alt=\"\" name=\"imgthumb11\" width=\"127\" height=\"162\" align=\"middle\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0 Karl Popper<\/p>\n<p style=\"text-align: justify;\">La aparici\u00f3n de este nuevo tipo de fil\u00f3sofo suele estar ligada a las actividades del c\u00edrculo de Viena \u201cque contribuyeron decisivamente a la consolidaci\u00f3n de la filosof\u00eda de la ciencia como disciplina aut\u00f3noma\u201d. Desde esas actividades surgieron nuevas figuras que, ancladas en las consideraciones iniciales de la filosof\u00eda neopositivista del C\u00edrculo intenta responder a la cuesti\u00f3n de qu\u00e9 es la actividad cient\u00edfica y cual es su racionalidad propia. Heredan de la visi\u00f3n positivista que la ciencia es el paradigma de la objetividad y de la racionalidad.<\/p>\n<p style=\"text-align: justify;\">Junto a la postura neopositivista crecen las figuras de otros pensadores. Entre esos nuevos fil\u00f3sofos se encuentra Karl Popper, cuya filosof\u00eda es tambi\u00e9n un intento de explicar el m\u00e9todo cient\u00edfico y la racionalidad propia de la ciencia. Se convierte, tras alguno de los miembros del C\u00edrculo, en uno de los principales art\u00edfices de la consolidaci\u00f3n de esta disciplina. A su sombra crecieron los principales fil\u00f3sofos de la ciencia del siglo XX y sus ideas constituyen siempre un paradigma, ya sea para seguirlas, ya sea para criticarlas.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Soubor:Popper 1.jpg \u2013 Wikipedie\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Aqu\u00ed yace en Paz el cuerpo de Karl Popper, ya que sus pensamientos vagan por todo el Universo&#8230; \u00a1libres! Los logros filos\u00f3ficos de Karl Popper le valieron numerosos reconocimientos, tales como ser nombrado caballero por la reina Isabel II del Reino Unido en 1969. Recibi\u00f3 la insignia de Compa\u00f1ero de Honor (Companion of Honour) en 1982, el premio Lippincott de la Asociaci\u00f3n Norteamericana de Ciencias Pol\u00edticas y el premio Sonning. Fue miembro de la Sociedad Mont Pelerin, una comunidad de estudios fundada por Hayek para promover una agenda pol\u00edtica liberal, as\u00ed como de la Royal Society de Londres,\u00a0 con el rango de miembro, y de la Academia Internacional de la Ciencia.\u00a0 Entre otras, cultiv\u00f3 la amistad del canciller alem\u00e1n Helmut Schmidt.\u00a0 Algunos conocidos disc\u00edpulos de Popper fueron Hans Albert, Imre Lakatos y Paul Feyerabend.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/eventos.itam.mx\/sites\/default\/files\/styles\/poster-476\/public\/eventositammx\/eventos\/posters\/2012\/10\/karl_popper.gif?itok=QE6VRohu\" alt=\"\" width=\"304\" height=\"393\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Creo, sin embargo, que al menos existe un problema filos\u00f3fico por el que se interesan todos los hombres que reflexionan: es el de la cosmolog\u00eda,\u00a0<em>el problema de entender el mundo&#8230; incluidos nosotros y nuestro conocimiento como parte de \u00e9l<\/em>. Creo que toda ciencia es cosmolog\u00eda, y, en mi caso, el \u00fanico inter\u00e9s de la filosof\u00eda, no menos que el de la ciencia, reside en los aportes que ha hecho a aquella; en todo caso, tanto la filosof\u00eda como la ciencia perder\u00edan todo su atractivo para m\u00ed si abandonasen tal empresa.&#8221;<\/p>\n<p>\u00a0<img decoding=\"async\" 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\" alt=\"La L\u00f3gica De La Investigaci\u00f3n Cient\u00edfica (PDF) -Karl Popper\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTAh93_0iK3lpDfzER7frV5YYv6UbaZdaxXrg&amp;usqp=CAU\" alt=\"Untitled\" \/><\/p>\n<blockquote>\n<div>Karl Popper.\u00a0<em>La l\u00f3gica de la investigaci\u00f3n cient\u00edfica<\/em>.<\/div>\n<\/blockquote>\n<\/blockquote>\n<div style=\"text-align: justify;\">\n<p>Popper expuso su visi\u00f3n sobre la filosof\u00eda de la ciencia en su obra, ahora cl\u00e1sica, La l\u00f3gica de la investigaci\u00f3n cient\u00edfica<em>,<\/em>\u00a0cuya primera edici\u00f3n se public\u00f3 en alem\u00e1n (<em>Logik der Forschung<\/em>) en 1934. En ella el fil\u00f3sofo austr\u00edaco aborda el problema de los l\u00edmites entre la ciencia y la metaf\u00edsica, y se propone la b\u00fasqueda de un llamado criterio de demarcaci\u00f3n\u00a0<em><\/em>entre las mismas que permita, de forma tan objetiva como sea posible, distinguir las proposiciones cient\u00edficas de aquellas que no lo son. Es importante se\u00f1alar que el criterio de demarcaci\u00e7on no decide sobre la veracidad o falsedad de una afirmaci\u00f3n, sino s\u00f3lo sobre si tal afirmaci\u00f3n ha de ser estudiada y discutida dentro de la ciencia o, por el contrario, se sit\u00faa en el campo m\u00e1s especulativo de la metaf\u00edsica. Para Popper una proposici\u00f3n es cient\u00edfica si puede ser refutable, es decir, susceptible de que en alg\u00fan momento se puedan plantear ensayos o pruebas para refutarla independientemente de que salgan airosas o no de dichos ensayos.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" 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o0Bo0aNAaVdX8RbfbmKtVQ0XWSLrRyxE4Ud2MDS7xN1qoGNGiCDAuqR9MmIU\/zfYGD9jrJ0+iQSbqjTgxFzGQTn+fEjuvdqYB0DPq37T1VSKG3qu14SWWACYg4+oweJGsbv3bct5u5h3HILFmA9vRbaq3cCBkErJLa0adIplzOB\/Kv80n0gjPJGQRJ\/ExIOrI6ejQAPUTgqRaGAgEBYEwSc8zOMwCjpqKVW1PLk8EAMYy2IJuiThRI7kAHWipCYkekAmWJJg5k594JGc\/bVBen+VFzeZwAVBUc4gAgjmD2MjOYNwUwakOb7pKoqiMciD6eeWOMzE6CCjtZNUCCpYAmAeABiMWniD98HiPqZFOmPUFQMuZDNcTi3MIZkCTcD+IcGRtpVWs38O1XUFSIrNKggyIBAwD6O50IoqObdwAymCSpR1BGIGW4kTgxkkYJBVW6e7MCagN34Wl8BgwuJKgDjAMgkgSNX+mbRUae8AsSZHfJDNMlpIzJmZ40bzZInqlgpAWTbJLAiYLD3\/m7k\/4tUkq0ptpxcpFoaTYpJyPT9cqM8gKO4J0Gn6ZvvLroAYSpcGk4WooEAKP5lDH4tz7a0nVOm0q9NqVVAyMP0+QeQfkaxHSUSxqKkBz9LST61zOSSTPJmORnuo6z+1I7a6jRRnq22gVJC0mGCCOWKlSIGCQc99AbnxFQ2G48rcGq1ehKpURi3m02gRWkiHgKSwyMESDbp7s9tUG+pUvO85alBq+XIQBni1QoiwAqVPJtJMnOuH76tUq1GrVmLPUaWJ5Yn\/xEAYjXYf2Obtq\/wDEcklKJpKT2RagZR7cPzJ4HzIdE222VOAJiCf98D41Y0aNAaNGjQGjRo0Bo0aNAaNGjQGjRo0GW8Rq17NxH6mAIjIxOeQMHVDbkAAtOfwAnt2JiYBIwIgkYBiWPX5FbBIm0+88c+0RIjvOQSDqjQQRcWuOIgcc2gAAEDODz6yBGV0EdUPzi0khQRA9ogZjJEATxGCCsL1wvAzxcMkyTkgG1VHq+q7IJgHXzqe0MF6pa0CECKMiCLQOMyQBgZBn3UV+p0S1MMosy0qwFsYB9CySwI9WASVAycg9eiJUOcGTBaZlZIjlwQJ9M4PGNVqLGDTDHLTcbfpP09izGRAJH2J40tp7hzhU8q\/6SCwNQz3zBPORxGQh0u3vUGFRmNWQzEHy2OCMDJUkwrEn8REYzJDYU6yBGDsALvoTloMAsVaS3+ZgcZH8tLd0qLuH8tZpAm8FhUSRJgKV8skCfwtibSQZQ7TdABqjAEqpBZmcEA2iCAsDvJY4kgZ9WrNLcF3ZDmVBWkA6qFIkEgwWlu4z9JBM3EJekUC5824w0lCZNRu5JbDTJMQvEY7arvs6YJ5AEYUFwSZERAYGI4yQJwJhzs92qIWJEZAkALJ\/CQIWST9EkiBcRE6Wda3VoYO7SRJRAV5MgCz1XAgFrjH3EMAm6du4YhQRmLuTco\/GB6xMrCg5MBQIlsZ+0foC0qy1xBWqCWC83pl8wYum6TiBj4b0KxDOyKQ0hFEgwvBBCksxg4ULIkSWa4Frudr+8bOtSbBfuRFzgSjATkn2mfVNsEkhyamIm0gk9gPmQQQY49jwSI11z9gtD+C74j1jvn1wI+1pJ\/zD2xyqnmS0XHgfUeZ7ZUT3PAHzGuvfsKo27aobYkKQe5Beof0\/L9dB0rRo0aA0aNGgNGjRoDRo0aA0aNGgNGjRoM54i2xqVBBttj85\/wBfb84EnVKnTUBpMSJ95xzLTKkTMngGcDTLr5gsY\/DkHuAD\/p+hHzOkTVCrrdhmPpX3zOBElTAOBysmBAAVN+rEy4+rsxtmQTLjMIRMJgty1onSLqlIUpZll1k+qITsAJYEgXATGCxDf4dLXwxNOGqSfUGOCIn13YOFkh5yIEwWXdXVPMluLWkLgwfTMp6wCBGRJHBFxKhnv34OLi6qhVUIZzcZlmDWkLEAgCbRm5iIBT7wujel2VgfU7AqBNMiAxgThofDfMMdbHYdFaw4Kk8WKVJGbYNxqBQZ4fBzyLtU+tdHRFNS1YBU+UpLeYJAaWUgWiWIInPM5uDP7a8MpR\/RBIYqVixQWtBVRE2gW2ntM8vNvuKhtqi69c48t5UrDq0GfVzMQSoGRJNelTpk3uLiQxi+YhpuKgS5wBiFyxBwFLba9NS1bTZm92aBMD6SxglfhQRIi1SpIC5RrrVsdoIAW0lgCCwkBFXI4mZBPYkrLLd7t2pPLMACYT\/7mefSoL3meLVAnMwNWekVEpVTtxVl2DOi2mmwA+oQfUBJLZz98k2t9gQnlLMCFp3O0QZJ+p1xPNuDLHuGMPUKVzrxYRairdaRP1BiC9S4vgm2eSICs66L1MrVAYGSfVGVQHlZgAObjPaWYkMeUPV9mocFQFUEzUMsVBaAVtMyZi4iAMAHjXzzhTZQFhOSMhkNwUrlixMRkmBJ9idAs8Z7MUtzVVS3lv8AxUAMrBLTHYwxYTnuAY10\/wDYbB27mI9FIY4w1X+syT\/m1zrxI9TdmmaSPVK3JKEsbFugFBLQDd6vxA8ZGuhfsNcDb1SSIVaQ54H8Q9+PzP5CMh0vRqr+\/qTChmP+FWI\/6ot\/rr4+8Yf\/ABv3gmIx\/lJP9NBb0aoHcVScIAPeJH6syH9AdeN4ajIyPSUqwKn1NkER+FGIP+50E3Ud2EpFgwBOEMFgWOFEDJz21BQ3dtNGaqpuxNSBLZkSsAcex41k6VTyNods5pmpS+hlaCwTKTfaZUgD8Ux86u9O3vn9PNS0qadSQp5H9B\/OT\/roNRT3gMGCQeGX1r+q\/wCoGpqVZW+lgfsZ0g6I9Ndstapg3EFk9Jy+LoPqjgzPB00p1lqfSyVPhhBB+4GP00F\/RpeKppkEo9sQYJqAHsREtHI476u06gYSCCPjQe9GjRoEXW6trmIBIGT2zH\/8+QMqJOs71wgKGCszknA9RabcEHGTbIPwcCF008Q1YrEubV4WWxBX1E9u\/wDQGOAVtaDgkmoJFoJEzzdnODnMEZk5uDxQrNUhVhCc+Wo82p8ehcAZiahgXTOZPtOmkEFgBGfUwYKeCYUwPabjB5BwNWdiYUrTUIpm6AFkRIJtMgZn+bMk9zXr1wpu9TFATAA5UdogM8BiMkAD8P4w+16xJKqCG\/ykGcQSBwcfTiYGR2TeJOmjyGJJ5uKLDMzKfUAy48zERaypGTOnQdlW5lFJSbj6iCWOAajWyTiIAJP0hYEjNeIatWov7tTZDWqn6QQpVDgs0mUUDAJzOFBMuQzfTupeVFRLQokkwSoYsQLmhizdgB6iZgkSdPNj1okehGZmCQ+EiIk24CrzBuiVwJ9Om+w8NbceWppoIlSAJLQCpMsLkOTJwfVFpJCra2\/QqFFraVJBcCCqrANv4cEye1oLe5g4UMpvthWq10amXL04by0uZYJBFzqZBDd2I5Mdl1qq1JD6USxmUhrySFBBIlFMGSDFzDM8GSLm12Mi1Qp9X4AAokZkwQTntc3GFmGnSslO38bg+lUxk4y2ST6eQSxj8REaDMVPCz7iwGoEp+oM1QhCGBKsAIDE4JBtiIBxMu+j+ANmi2VKlWuB+GPLWVOPphie2XMjTbYbItXqX01ucJUM\/hJFrKTMz6AfpEk9hrT0qQUQAB9hGgg6fsqdJAlOmtNQICqAIA440v6D4d2+2DeXSUMXYs0S0lmYZPGHwBAE6darVKoR8kAMDkmBKx\/Ug\/8A46Czo14Sqp4IP2M68vuFAmR+WdBLqKuhYQrFT2Ig\/wBDqA7xvw0nPGTA518qbxpgIfzVs\/aBoKG+Xc3WtSpVqR59IJA7i1iB\/fWe6n1qkhdaNPymFqvSs8uWuFpZYB9iD7cHObvUepeXVlmejLCMlLpkxDCG47L8SdLvFO6pM38W2rKhRMU3DdgrASyhp9o5hhwDLaVUq7egikZbzHjI9RLKp+WuHHsfjXtuieYZot5MGWIACMcdoiT7r88YGqXSKtOnSFNWAwZZzJ+SYGGYxjgf2b1d6rotNeOZm4MZ5mIjnQVE2W+oxDBx\/h4HcY5+OPbUlPq7ywr07CMLUWVaQMTMSOfg41NQLzIYqB8wOM4PbtHzqZOpVATkMOII\/tEff7DQXKHXaDEL5qBjiCYk+wnnTHSywVaXrppc+AIDRI5yO2T+Wry01Aj20GV8U7a6qSVHGGnPHaDOIg5HvgSdJNrvwhKFixyAlyT7H2HvjgBRIwFDzxq5VlOcgARJIzllABMyR\/f5XM9OqNIVAoAY32km8qMyUn0nk5BETAABQHD3yQXIx+EHE+\/cNEgk25ObjAbzu+oCiheAtgkwshRMvgAAuJ5MxySTjVd91RC4KqQCoAlAcAQhkYt7gfJsDScd4l3FzSTn0hRaoA9UckgcdkGcZWToLPXfGbBGKkhyGADNJlmww7zA4wZ5kADV79n\/AEqF\/eHLGrVW8FrZHsq8woBOWgGfox6sHs9k1eublZlBkgEkD1hYYjK8kDEmB7jXUOnhEpBSQsASGk2hcCf1EKcT2Ig6Br5aoSSyx3mVAxEHBmADiJ7Wrk6r7jqS4KiVEm1yEDHAW85C0x\/L6hwv1QgTdS6iBUIDWyOYItHzmbz3Jwlo+kiD5qE0gLZDtEAAkiJ9RkYwpVRiY9wQAY7zqcrmoAxtBiUAkTEOSbjBgHPquIIE6rUKpElQVBmKrHDEkTaCVLlh7AjM5kwurVWRUBVgqm71KRdBlyEBLxg\/VKsViGMnTHZbe5AWpsxYh+ZJDPKtUdzMFj9JjsGLARoHnRdyLhVUGEIMzi1pBAAUAkhgQQTyJIwNbYHWO6TUItDlXJEQG9PeQptE8kMyr6uftpNjWAp+ph6JBJPtkH9IM6C7qn1NfRdBJX1QOTAhoHc2k41S33inbUh6qk9gFUkkxMDGT8aTP4jq7lQKdHy6NVnpK1RZZzDT6SVx6Txd\/fQOqrqBAUDn8U9pxacYzqMuFyfMA7QSZ\/Mr\/TOsd0L9m9Jh5pq1FJ+pFqEQHN0SFwCCMD7cjWj2\/wCz\/bJ9D10Eyba1SSfklj\/uNBdbqto9LAcSGliJ9yoMajTrxGWdYEzKsIHzKiPuYnUtPwlthkrUbub61VgT8gvB\/TVyh0SggIWkoBM+8faeBjgaDNeJPFFJqVt9Mq091GAM\/U\/q+wGs\/wCHKnSq61DVqK5YxFvlMjN2AQAgniQYPtre73wztqs3UlJPvLD9JifnnWT8X\/s0pVFNWipFUW224zge4jjn9dAn2ngUVG\/9PvSslokK5uGIJBUxAAgmftOa9NN3s6rJuKT1FBy6AVBb72qpKjAywAzp34N3abxPJ3NOK1O5UqgWsBwQw7kRwZxDd5Dnc7KuVambjACklSTE5CtMlTEw13OgVdL8V0qhhM4yskmOxAtGIOSJ5076TX\/eHtQQq\/WfbP0jHMf3\/LWWq\/s920Qvm0m7EMwWcZhsQe\/+4eeEvD\/ktPmtVgGUaMg8FWA4ifT3nJ0Gt26yb+0Qg9l9\/wA4\/QD51a14puCARxr3oM\/4o2i1MMJAEnmO\/IH1fA1heobNabFiXCSBJVqYI5E3BVxJxIyJzAI3XX+oW1AsGQBMjEHMzxHuTAEc6zvVqC1PSAA7EKIszIHDArcc4aSwmO40Ga3e7RHIBdg2csxkfVNzGShOAVUHnDG6Kj7ajuYYrdWKk4HpHsYPpCj+YyPUJyZ1T6jszTqFSlUyzEAkNOYNxMhXY25bOQDxmv8AvdVIF1ts5qMshhkAEsakkCAGWcNHJ0Gm6T4bpIFW4F2l2LG2xVwbQfpnMuQSc8iU063aq6Lt6SmyYusMXc2hTyYie4BMgTBwFPq1aolSleCWJJCgG0g5NQKCXSIiQBIkA2gauJ4jKly5LEIvIIaoCxBWGbFMFhhRxgkTgNOnSrJfBfBDTe+ZAYW4VoA9RMAABAIsLDadLtVQQoIM5N5LOBkqJAwozngRnWboeJa9QhVSVkkwt4WR6QFVQSzQSCzAmBkxmdepVQ0OGkrgB1AEDOQLCxgSYbgZGg0e76TTX+K9oqBvTIVYuHs2RPFv1mAJaCdU9pTWq5b+I6q1zOSaaBgAJcsVAxi2Fx+E6q7Rq1VfXVNs8U1ENK8XAzHHpVe2UxOmdPa1wFujEWQCSo\/wAlVQxi76fcmbSD7ZUFprhUQCJjAB+SQM\/cBvvpN4v6a1VqRWu9Kmx9dogsyZEi25iRIgCfTx31e2lcCJgHjAEgQeCBaJMyFEZOFIOqfiuux2ztTfy3pw6NgiRyDdM4n4njOgqhhTDLQ2D1Seau4KG8HmFDXWj2a05iNSdA2LLDVFqo4BWKaoAqSPSPNLuFkA239tY3ede6gouO4HzFNR6rjOLVOAuc9576n2m66vWDGmarrfGKaECACVm0cyOfY8zoOm7beUaNxFN1ua5mYpknuSXk\/n768r4ppNWG3RXNVgSFgEADlmKsQFHfvkdyJ5h1fYdXImo706cgXv5NL1EsAFkgk5YkgT3APfofgDw9S2tHFQVazAGpUmec2r7KPtmJOgdbrdVaSXGk1ciJFEKpPubajgQPhifjVdOvggkUauO38MGft5n+5041X3W0WoIYfYglWH2YQR+Wgpv1kDmm3\/AFLP25\/3I1SfxYoktQqhRyxKQBPJluNY7x90PcbRRVo73cOHYKVYKWUTMhkQQvbMcgTnWN3FDqBpu7VqzJ6Q0EKwBDWkTlRgzmTHe0kA8rddR+pRtvMp+ewkOFhakxK2twwuukZge2upKHaf4zyeCpAA+38KP1nXC\/8A\/K7hWDFXDReGKkllAHqB7kkSJHbmRq9R2m8BnzdyCbYis0Zg4EgSZUCOLpIxkO0FaoGKqt8VFAkfMBf9B8a80kdSCaFPHBpnI4+Nc46Z0\/fsA1PdbkggESbgSSQ0FsCCpMATlfcTqek0d9aAarlses0xmQc+t8LxxBx84DRUd3DZQqGOczafcyABPGJzn3OmWk28G5Wkf4aVmsOFIQhrcEB8c+7jTVKhgemPieNBjfH1QI6gKLipYMfVleMfUBwMDv8AGluy6iHCobUI+oE2MARnuJkE9yfnTz9oO1NSmtoBZeJnv9uOCJg88e2CqioBcSVsgXP6REiFDqbiI\/AeZifYHdegomHgHACo\/wA5YKewuM+kduNL9ypsdEgNAsJtWQGkSsgKAcZkExBkxry28ZQoco5\/FMpcGEzKAhpGYDKsCI50JvSfLtDBDkOGVqY7CDTa3sPqxnvoF+28Mkj0ik5xBLhQGMThEcqSvZVjuNWm8PBlAczaT\/7YrMeBK2gqqkenJCmB9Or+08UUBF1+cAKl0mbZUC0FeCR6BI7979fxPRbBeIwFtLVJnIVbMYJxEciBzoItv4ZuYk\/QQIBprTIHtdm4yAPUx4zqah0alaMBiDBBEL2JPosVmMDsfgNpTX6+iqpc1nDExBWkAJA+p3CyDIwWOYK8Qq33joiEo0B\/gDmZAOTYjRgBoJYfSTGg3+0qGn9flooPIEA892yf0wR+GZ0b\/rlFVN7mmCwg\/ic9oByeft8mJ1h+iV93unZvNMKxDWqylTdwCMg8DPxgkwdh0LwYDJfEzkDPq5F0yZzOe886CvT6o9WqadOixpiby3aAFEmCCWaAFJEwcC0kXK\/QyKiCuVqlgbMAEG5FmCcE34bJEAkk51qdl0xKYUKMLkCI9Xdvv\/btpT4u3Roo9Ysy2KWW0TcqAMQRyWkY7Zj8R0GJ8Q7dlqm2vbt2pqQiimwRgJtm04ghwZP1nGuh+Edt5ezpAxJW8wI+s3cdsED8tc+p0l3IO2AdGuo1FFUFSXuCv6SBzQrrEYmkD766sBGBoMh468K7nehQtamqo96IymLrSvqIEnDH2ie+sZuOs7vplZKO4wLQykHzFtkgw3pZcj6RgSMGddk1zv8AbPTRk25sDFHLVH\/lo4VwT2BLIfug0Frov7REdVNT0z3aCOf5hFuIMMuO5761T9ZorSNZqirTVSxJIwoEz8\/lrj3iHw5t1qNV227WnSNNKqoFZgoK5W5ZW6VMCZzHbTnwP0iuGJrtNNQrlJlEJAZC+SPNAN10MFMySQpAbDpFetuGqVQjUkeVV6giKY4sQ\/VJli7AAyIuGdIm29WntnrVKSrQVLlbzBTLqoY0nPlLJf1XQSMnlRjVfxL1zd1F2tOi5Aqs61ENN0MU1Q\/xGeGKw8n6ZnuOWXUdpUphGNS8hbKgIJSihRheqqIBAJQFvqvJGBOgoLuablnVmkVKamnE3mowKuY9INrZEmeRacafdMroji5Bcw9QMr5drm+wBfUvqDX8GC04woTqu23TtSSmnoW2myksy2ODcxU9iLoMiY+devD+7pPXC+sQ1UXEMy1KVMWKVN5CsqlUJAOLpjkBvVoqOAP9iP7ak15UiBHHaNetAaNGjQJfENJTki4WmR\/aZYQDxyPv2OT6h0Km7FxRpipMXWA9u4DWgmZi0TMgd9bXqdUSFkyM\/r\/X5wQfnsUO42juQxE9lAxA5MARGe6gkc+40GT3mzIYLTOCZUBWAJKiyBTqALwJNgBgiPenutnWifNhvSWDLUqMpAIwVFwmQBIBEkDnWq3FAxLOhAmBKOPUYgzA4GR6cx9RxrxTuYEBUUREqFb\/ADBrWTB5i7txoMtU2Fa9gaiuCLoFNUdSMqIYrkTJB551Bvumbh07jFrB7VSY4Y+YJBFvtyONalw6wgc8QAPNp5A5N1Tg44DKdRU9lfg2uTAgAKDJlu4DyJ4aRIxOgyG16QLp8pGuPpPkkgW5YJ\/FI9xEkkqeNVn6UQjVbUVRgBaSmcACYYgEkqhHMseYOtZv6C+Yb6SzLKuFgIoJMhYMSOGyVBEHEr3VabTYRi0H6QQwEklRcQWukS34o\/DAan9kG3Q7eo03i5YugkejA5I+kqZ+T9zv9Zb9nW1FOg4A\/EMhQA3pBkEYbmCR3BAwBp71LcGmkiJJAlpIHyQMnjgaC5rGftMpsNu1UwyCFCZDSZlg0xx+GPVHJwNaOl1VGEzCzBZvQAfieRJCyMTInSvxP\/6jYbhRTYfw3dCQCJpm6kwnuSgYQDGJg6DD+LqlZN\/ta21pl3baqVKiRcCykkwV+mw+ogfwxkZOtGigUS+66owvWZp1DTtDCREGQ2R\/TGsF01NzSoNNNba9L+IoMVW260yrMy+paaFjOSpaSIyYm2e62yNSD0qiraoFJqV5qLVJ89rlF091aBhIGg1O86ls7Hinu90KIBqMxYIvMFriATwYPwdZrxR1VawTbeVT2MlWcqoZ1R1JAdUybrabWzj0Exq34f6rtKNL9384+X+8XVXtdRUUQyE4MEOiSR7EZGvtPf0C\/l1twlbzXqNUWtTU2Orp5d1QUVNlo5iDYBIGNBd8K9Jp7emzPu2rbWwP5TUvLFSMC4GWZMKFUnPtGDWo0a1R13FKmTUdytOj5jSaJS0tkkqisIDfDHAOo951IbgktuKHkrTLtSDsHZg30OQMACy6JkX\/ABbb8OeIW21Sqa1Tau9RlRapqxYoUsgtWnmiARFsCQZjGg1Gx6Q9BFNV1qV3gDgdwBTBtiBKy0ZAmJAIr1fEFQ+ZS8umgpvbVIdWyxjgmWMyDkGQc4g53b+KSWDmpSqVQKjNFfywxFRyaazRYTimVyJ5ubVWv1VrlqDc0iz06jKRTNoLwWSoJlHlENzLkzPJAC30Sht9qalFaoUvUdWYjJC1GWlTFsQc5ifx9jGtDstzbuRSf8VS9lVGQq9RCnvIVmLPcIEg5kHWT3XiEOjqBWcWCrIUoKV7F6wqTHpYkgOhPpAEcyy8D1XrdQVWoilTpK9aybmWoRYLnIuaVqzaSYtQ4MaDpiIAABgDA170aNAaNGjQL+pbdmIIkiPpED9SSPjjjnVb\/htWDBprPuDUJ9pJhZjvaT\/q50aDNVPD1X6mqF2GFlpgHketSP0jUH\/A9ye9IZ74P5FVmPv+ka1mjQZdei7j0xYAO1z8e2DAb7CMdteT0CsxF1nuTJz2hjIJx3g8R861WjQYje+D6tSR\/DXOCKhEdwf\/AGiTmIyP6ar1\/AtZuHVfqAioUFpiAwSlJAgCA4kAdsa3+jQKfDfS2oUyjkElp9JJHAA5E4AAz7DV+vtlcqTPpMj9Qf8AQan0aBd\/wWjINnERk9gQJz6jBOTJ1YpbFFRkA9LTIJJmRB59+\/3OrOjQYbo3hSpTpAMisAVKUiLFLDC1KxyWYATaMCIxOrlTww7CoahZqlXFSqAvmMDPopD6aSAEgGZ7mTM63RoMhR8OxDfu9IugIoUY\/hUQ0epiR63xmOOBHOoT4TVk8o0g6sQ1Wow8t67TIWQZpUhjAkkekDBna6NBih4IpkktTkFrnKiw1Im2kgn+FSEiTNzZnkz6r+DaEENRDZBe1eVH00aWRaMLc5ImM8+nZ6NBjKnhGk5Zqm3U3FZRDAHl4SmnAjku5ieM9pKHhCnMvRpm5rqgj62AIWmMfw6KQMxLQJ73a\/RoEJ6M0ZhiWDOSsBmUiwWj\/wCNBgLybR99Hh7pPlvUqEEXxFw9RklnZvZmNpIHFo7gw+0aA0aNGgNGjRoP\/9k=\" alt=\"Igualdad o libertad? - PDF Free Download\" \/><\/p><\/blockquote>\n<p>Karl Popper en una caricatura de Tullio Pericoli<\/p>\n<p>En este punto Popper discrepa intencionadamente del programa positivista, que establec\u00eda una distinci\u00f3n entre proposiciones contrastables (positivas), tales como: &#8220;<em>Hoy llueve&#8221;,<\/em>\u00a0y aquellas que, seg\u00fan los positivistas, no son m\u00e1s que abusos del lenguaje y carecen de sentido, por ejemplo:\u00a0<em>Dios existe<\/em>. Para Popper, este \u00faltimo tipo de proposiciones s\u00ed tiene sentido y resulta leg\u00edtimo discutir sobre ellas, pero han de ser distinguidas y separadas de la ciencia. Su criterio de demarcaci\u00f3n le trajo sin querer un conflicto con Ludwing Wittgenstein, el cual tambi\u00e9n sosten\u00eda que era preciso distinguir entre proposiciones con sentido y las que no lo tienen. El criterio de distinci\u00f3n, para Wittgenstein, era el del &#8220;significado&#8221;: solamente las proposiciones cient\u00edficas ten\u00edan significado, mientras que las que no lo ten\u00edan eran pura metaf\u00edsica.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"2015 noviembre 21 : Blog de Emilio Silvera V.\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p>Era tarea de la filosof\u00eda desenmascarar los sinsentidos de muchas proposiciones autodenominadas cient\u00edficas a trav\u00e9s de la aclaraci\u00f3n del significado de las proposiciones. A Popper se le encuadr\u00f3 en dicha escuela cuando formul\u00f3 su idea de la demarcaci\u00f3n, pero \u00e9l mismo se encarg\u00f3 de aclarar que no estaba de acuerdo con dicho planteamiento, y que su tesis no era ning\u00fan criterio de significaci\u00f3n\u00a0 (Popper siempre huy\u00f3 de cualquier intento por aclarar significados antes de plantear teor\u00edas). Es m\u00e1s, Popper plante\u00f3 que muchas proposiciones que para Wittgestein ten\u00edan significado no pod\u00edan calificarse como ciencia como, por ejemplo, el <a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>coan\u00e1lisis o el marxismo, ya que ante cualquier cr\u00edtica se defend\u00edan con hip\u00f3tesis\u00a0<em>ad hoc<\/em>\u00a0que imped\u00edan cualquier refutaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"P O R P E P VIDA Y OBRA. - ppt descargar\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">No son pocos los fil\u00f3sofos que, con sus ideas, con su manera de ver el mundo, nos ayudaron a comprender, y, Karl Popper, fue uno de ellos-<\/p>\n<ul style=\"text-align: justify;\">\n<li>El problema principal: LOS L\u00cdMITES Entre la ciencia y la metaf\u00edsica Usando un criterio de \u00bfC\u00f3mo distinguir de los demarcaci\u00f3n para que es ciencia de lo separar la ciencia de la que no lo es? especulaci\u00f3n y la metaf\u00edsica Para Popper una proposici\u00f3n es cient\u00edfica si puede ser refutable-<\/li>\n<li>Popper plante\u00f3 que muchas proposiciones que para los pensadores de su \u00e9poca ten\u00edan significado, no pod\u00edan calificarse como ciencia como, por ejemplo, el <a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>coan\u00e1lisis o el marxismo y,obviamente, la religi\u00f3n, ya que ante cualquier cr\u00edtica se defend\u00edan con hip\u00f3tesis ad hoc que imped\u00edan cualquier refutaci\u00f3n.<\/li>\n<li>En el sistema de Popper se combina la racionalidad con la extrema importancia que la cr\u00edtica tiene en el desarrollo de nuestro conocimiento. Por eso, tal sistema fue bautizado como racionalismo cr\u00edtico.<\/li>\n<\/ul>\n<ul style=\"text-align: justify;\">\n<li>FALSABILIDAD O FALSACI\u00d3N.<\/li>\n<\/ul>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5361129792115308306\" src=\"http:\/\/4.bp.blogspot.com\/_QMpLj4pV4zA\/SmaPJDXL9xI\/AAAAAAAAAFY\/ZCnfDByEHN8\/s400\/Kant_Hume_Hobbes.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Popper estaba de acuerdo con Hume respecto de que justificar nuestro conocimiento en forma inductiva conduce al irracionalismo. Pero, negaba que los cient\u00edficos normalmente utilicen inferencias inductivas. A su vez, estaba de acuerdo con Kant acerca de que la experiencia y la observaci\u00f3n presuponen ideas\u00a0<em>a priori<\/em>. Pero, negaba que esas ideas\u00a0<em>a priori<\/em>\u00a0sean necesariamente verdaderas. Finalmente, estaba de acuerdo con Wittgenstein y los positivistas en que no podemos recurrir a principios v\u00e1lidos\u00a0<em>a priori<\/em>\u00a0para justificar la ciencia emp\u00edrica. Pero, consideraba que la metaf\u00edsica no ten\u00eda porqu\u00e9 carecer de sentido y que la verificabilidad es incapaz de distinguir a la ciencia de la metaf\u00edsica puesto que no puede dar cuentas de la cientificidad de las leyes cient\u00edficas, las cuales no pueden ser verificadas a trav\u00e9s de argumentos inductivos derivados de la experiencia.<\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed, Popper cort\u00f3 el nudo gordiano al sugerir que las teor\u00edas cient\u00edficas, en \u00faltima instancia, no pueden ser justificadas. Tambi\u00e9n al afirmar que el conocimiento cient\u00edfico es racional, no porque lo hayamos justificado, sino porque podemos criticarlo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcSuoZ-OMyYSTtL2_8fTWSOwlcLN-ey5GlwQrOQqnA5KoJ-0vXCorQ\" alt=\"Resultado de imagen de Pensamientos de Karl Popper\" name=\"kwpCOIywvNPgUM:\" data-src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcSuoZ-OMyYSTtL2_8fTWSOwlcLN-ey5GlwQrOQqnA5KoJ-0vXCorQ\" data-sz=\"f\" \/><\/p>\n<p style=\"text-align: justify;\">Para Popper, cualquier intento por justificar nuestro conocimiento debe aceptar alg\u00fan enunciado como verdadero sin justificaci\u00f3n alguna, a fin de evitar el regreso infinito.<\/p>\n<p style=\"text-align: justify;\">Wittgenstein y los positivistas hab\u00edan apelado a la experiencia para justificar nuestro conocimiento. Al contrario, Popper afirm\u00f3 que \u2018el principal problema de la filosof\u00eda es el an\u00e1lisis cr\u00edtico del recurso a la autoridad de la \u2018experiencia\u2019 \u2013precisamente la \u2018experiencia\u2019 que todo partidario del positivismo ingenuamente da por sentada\u2019.<\/p>\n<p style=\"text-align: justify;\">Popper cre\u00eda que los enunciados observacionales jam\u00e1s pueden suponer la veracidad de una ley universal. Adem\u00e1s, Popper afirm\u00f3 que s\u00f3lo basta un contra-ejemplo para mostrar que una ley universal es\u00a0<em>falsa<\/em>. As\u00ed, concluy\u00f3 que es la falsabilidad lo que distingue a la ciencia de la metaf\u00edsica. Tambi\u00e9n postul\u00f3 que la asimetr\u00eda l\u00f3gica entre los enunciados universales y singulares \u2013las teor\u00edas cient\u00edficas pueden ser falsadas, mas no verificadas; los enunciados observacionales pueden ser verificados, aunque no falsados\u2013 significa que la distinci\u00f3n entre ciencias naturales y metaf\u00edsica no puede coincidir con la distinci\u00f3n entre enunciados con sentido y carentes de \u00e9l.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Microeconomia: 5. La Econom\u00eda\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Nuestro fil\u00f3sofo tambi\u00e9n neg\u00f3 que las teor\u00edas cient\u00edficas sean\u00a0<em>descubiertas<\/em>\u00a0a trav\u00e9s de un proceso inductivo. Popper pensaba que los cient\u00edficos no desarrollan sus teor\u00edas generalizando observaciones, sino que\u00a0<em>inventan<\/em>\u00a0dichas teor\u00edas a modo de soluciones hipot\u00e9ticas para los problemas con los que se enfrentan; y que deben recurrir a la experiencia y a las observaciones \u2013no para justificar\u2013 sino para\u00a0<em>testear<\/em>\u00a0sus hip\u00f3tesis. Por tanto, el crecimiento de la ciencia es tanto emp\u00edrico como racional. Es emp\u00edrico porque podemos\u00a0<em>testear<\/em>\u00a0nuestras hip\u00f3tesis frente a observaciones y a la experiencia. Es racional puesto que utilizamos las formas v\u00e1lidas de argumentos de la l\u00f3gica deductiva para criticar las hip\u00f3tesis que contradicen enunciados observacionales que pensamos son verdaderos, y porque nunca arribamos a la conclusi\u00f3n de haber demostrado que una teor\u00eda es verdadera cuando la misma ha sobrevivido a nuestros tests.<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que no podemos <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>r aqu\u00ed, en un corto espacio y limitado tiempo, los pensamientos de toda una vida y, nos limitamos a tomar datos de aqu\u00ed y de all\u00e1 para dejar un bosquejoque nos hable de qui\u00e9n fue el personaje y sus pensamientos.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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alt=\"Nacionalismo catal\u00e1n - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"El Gobierno regional de Catalu\u00f1a convoca un refer\u00e9ndum independentista el 1  de octubre - Infobae\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>El no cre\u00eda en los nacionalismos, dec\u00eda que era como regresar a la tribu.<\/strong><strong>\u00a1Cu\u00e1nta raz\u00f3n tienen esas palabras! Un buen ejemplo lo tenemos cerca en Catalu\u00f1a, donde el pueblo sufre sus consecuencias.<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong><br \/>\n<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Por todo el mundo, en muchas de sus regiones, podemos ver los efectos negativos que dicho nacionalismo<strong>,\u00a0<\/strong>por una u otra raz\u00f3n, la excusa no importa,\u00a0<strong>los &#8220;inteligentes humanos&#8221; se matan.\u00a0<\/strong>Y, de vez en cuando, ser\u00eda bueno que algunos se pararan a pensar en los hechos y actuar despu\u00e9s, emplear la l\u00f3gica es bueno y debemos demostrar que somos seres racionales. 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