Diferencia entre revisiones de «Tecnicismo»

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m Revertidos los cambios de 85.192.77.198 (disc.) a la última edición de Leonpolanco
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=== Presente ===
 
En la actualidad se puede ver claramente un crecimiento exponencial de este sistema filosófico, por ejemplo podemos ver un alto crecimiento en movimientos transhumanistas que promueven proposiciones como prolongar la vida humana –incluso alcanzar la inmortalidad– y adquirir capacidades sobrehumanas mediante la fusión del hombre con la máquina, corriente que también da pie a movimientos como el [[singularitarianismo]]. Varios personajes famosos actuales promueven una visión tecnicista del mundo, tales como por ejemplo el tecnólogo [[Raymond Kurzweil]], el físico [[Michio Kaku]] y el científico informático [[Marvin Minsky]].
guguEn la actualidad se puede<img 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SYkHAXOgPwv4p2Yki7jYc0DVuKGZz8o+qZoDzJvqVRG4qnMkORn3h6LqPAWRRCV981tEPYpiTmEFpsR+abphPVODpHvPTWzf2RFphFI6WSVzQbN+0LjXfT4BOVHaBziWFl/+ZGQHjxc37QXUuLup4jGxokzEkFxLT0LtPs6aKnn4ifnBAbbYi2nTfdUHvD3Gs0TRHN9bEBpJGTmH9Q95hRfS4/RTgZGyNP8A1GvB+XP0Xz4ax+YuDiHHmCQU4yulJ0eb8re8T0uEMbfi/DzJRmtFNEDcuYwNmbzN7EG6KPZy+nihkjiLg0SF31hGbXl8lg3EdLV0pjilleXOiErgDazTsCtL9lkTqZpinaWl4zEuNyM2rb+eiDX0Ae0eC1NU92wzwnfcl2p80ZUU1jlOx2INxfohj2qyZaSw+3NEHeui0j5xxBhdPIerz+am02H3jJ2tv6hVtZOWyv2Nnu/Mq34UilqJ2NJ7jXBxH2b8rjmsNDTCqxlPEHSSBjQPtbk9AOap8b9ohcctMzLy7Rw73/a3YfFCXEVU+SokzOvlc5otoAAbaDlsoXYGwPIm3yuqLrEy97c7i4l32idT1uVNw+TtqcxuJ7SLYj3svK3koOGkvZlcfd/vZPYbIIZw++mx8b9VEXuB15lBa7SVmjvxDk7zRTR1gfbTUcj4ILfG2KpEl8rXD3uVjt89ER0deCSQ3Ud146HkR4c1RfRzG1xpqrfD6m+3LdCNdWGwF9XECwU7FsTbS04az/iPsAOd0BUcWaNMw9VyAGYPO4BxebkX9dV6oolmq7POv23D5lORy32O6G6usOeQHk93+YqRJiBbC5zPeOjSeV9yoI/F2KOkeKSD3j75GwHRVfENMKajs33rb+Km4BRhoLzqXG7nHcnrddxHgk1WA1lmM+878gAqBTB8DbWRiVz8oabP1HLn4XRBS4eH9yEEQtFi7bN+Fn4ep5qdQcOx0cfZsu+SS2Yu20/D0CtqohjQ12+w8fgtYlBtTQAZhpe5b425INxSiMb7dVpdSyz3/A+o/wBEFcXMs5pSkUn0N1iehsUVezLAPpFdGXC7I/rHA8y33R6/km44hntbR7A74hHfsahs6pfl92wB5XN9CpAxxXhxqsYEJ0jDWOkP4IxmLPjqnOLcZNPiZJOSCeKJ0T/stIbYZvA7FWFO10OJh7nBwe10zr/cvYt+FkNe2SuFqaGze7C03G/eufTZUaXgeMh+WIjK5ou2xux32sl+o5HmEn2iRdrTufyHYHfZwksfLQlZL7Na6okMjGuv2EfatvvZpGg8r3CNfaPizfo0MkZv25zP1tYxMOlv6nXQYfWm8j/63fmUZYbVHD6MSWHbTXtf7LDoD4IPoITJKxv3nD89VYcU1/azHL7rbNA8lFVBcSb8zr6qbDTnISb7gqEwahFlCzNARlGxsevx5oF01EGlruRGt9Dr+ilNpo7ujk0udDyty1SuxLoBbkLHra1wVMoMszA4btsD1uEQmbDC6AsNnFurT4eCq4K58dnX3HZyDqR7rvRX1RHlIcy4622PwVJjFJbMQe68Xt+IaiyUXuF2daR2gbd3+qYwnNXVZlP/AAo9G9Lqplqz9FDWaF5DPK51VlQVYgiJZoyMZGgfbkPvO+CgODijBprppy5Llljpag6666+q5NBBW1wdLJYDVzwfMEhRJqhz+ziBtfU+Sr8XJiqZQQQC97hf+o3Vxw7C0yGV+oa0Bo5A9fEqKIY2dnGAN7bfqVZNc3IHi17C2ugVHNUXBUnBQJocrtA1xB+BVgT2zhKHO71hyPyT9NAZZBI8WHJLgomBxLfIK2gh9FqJVPjMQEgIG7fyP+qzzjQbHxWhcQSe6fEj5ID4sIyjxKlIRUvP0SGXmy3psbrafZ7h/Z4Y9xsC7NLryOW9nfBZVw7QNnjZG6+XNr5DU/ILZMDpnjDH396UPePBrtGj/CArCgTBaaR8TXGzpHdqywPutdZ4A8NHIC9qF/pbLm//APPEOlrArQaWr7CZ5se66Jx/obdmW/XKVn/tWlviMgHuta0N6ZSMwt/iQgl9hFFmdWSHQCJsYPK73G/yCreN6hoihY06D6S//wAwwfILR/Z/g8dHhveIDix0856EtORpPgLadVhuKYiZj+FjHAfF2Y/MqBvALNc+U7MYT8ToP1VY91ySeZU5rstOf/kd8m/6qA0aopyEajwRjw7LYOBAIcbn/TohOLR23mi3A4+fgglYDVXe9h0Ny3XoNB8k1BM6mnId7hNj5nYhIEX1jg0d4HMDsdf/AEuxOpzNLi0Et0cCNbcnNKIIKip25tOzhv8AEKnrKlgbZ2rbm9tx4qupsX7tjq3r08CoOKVd2mx32ShuhkLnhgOge51zyaOfzRpHhkZYx0rssTdhzI8PPqgbh2RjXF8pswWv49G+v5I0xzEG5ARtYEeXlyQTf94qcaCn0Gg8hsuQE7Fzc+781ygkcSV73yyNlBDmvflJ6Bx0V7h9YeyZplFvU9UN8QVBmmlI3D3jKfBx1CmYZUEsjHT5WUVfS1znPbFGNSLuJ2A6qbwJWdoaiMkus645bi2nxCpKeewnffutblHmVN9mgDJNfemzEeTUg0WnogBoFJmjs1etZY9U1itUGRknlqtoEceqwTlLvd18vJBfEl8g05olrafRzibudqf2+CGeIXXiFuoWaCPgyFzw4M98iw5d53dv8LrfoqURwtZyYwN9BZYh7I7uqWg67FbVxHWiGnc6xJPdAHUrUShCbBYuxmzaPlDst9Xaal/ksGmaavELG5u5rT5RgNJ/8fmtsq6/sqeaWV2Zxi7Nt7Zi597WtyABP93WP8MF0UFXWC2bSGMnfPITct8QLFFgg9pvGxextBTHLE0fXZRbM/7n9I+aFosMDYC6wuYM/wDidYfkveE8Dknq4mgXJfc3Nr21dr1RXi1AYXywkaMZlsbE2a8uGo30soM+xcZXNjvoxoHxOrlEpx3gn6hpe4uO7iSnIoctgdzz8OaKdihub7ImwlhACqmRAnTYDyRFhMYtZw5bpEMVndmaRzb62ULEpCNfDUeCtcaiyhjtDYj0Krashx1Nv18EA9o0kcjqCma2Q+B8Uur+6N2kkeXMKC55sgteGcNM0hJ/4bO87pfkPNXH+wamrmN2mOIGw6BqdoKoxUrGtAabZjYaknmfFRZcdncMpeQPigLI+HaAAAu1AsdeY3XLOnYjJc7rlAUYzJTGSQmPvZ37G2uYqmwx4u4DSxJTuJWE0v8A9j/8xVbTTZXv8WqKu6aIuhDALmWT5bKVS1zYsTp2NtljIj8O8LFP0s7Iadst+8GWb4E6koNoJC6cPub5s1/G91YPohxFz46qnxt+d7WDUN7zrdfsj9Ur6U+VrCzYtueuybliMUZJNydSStIHsVfYENHmhDGCOz8b2+avq3EhqbabadUO4s/unpdZo0f2LMBnLugt8iUb+1CUCKHMbM7TM7p3QSL9Qdvihr2I0GZr5hsCR8SABf4X9U97fcQ7Knga0950jj42DSL/ADV4dZv7QuLBUENiHZxMbkYwdT7zieZtpfxUXh09pSRRi9mzSPI5F2UBv6IPPeuTew2RbwbitohT2u58obvY5XauN+WoCA94aoQ2op542A9kHucL291pzEdR0VNxFiQljdJ9t4ke7xudERYFIyKphiJDHSnIGi18tiHXv7otoAeiG6ugDaSpHONzmDyzkfkqM/hw557zreZ/RT6GiJOtidr218kimnJcG8kW4VQag/FQR4sMc1l7KXSRXCnucbkDUJiEW/v8lRExWK8ThzG3wQzI8k3RjXN+rPkgUvtcX1Bsgj1kRvmVbJH3rDY/qrabQKFG0uka38V/hugJJqnK0ADYW9EO1lY4lWGLTACwVTSwOkdYIhPbPXIvZw+LDXkuWVQuIIm9pJru9/8AmKoJ7NcAOn5omxXK6V7T999/8RQtXss93nopFWWKVh7FjOoUfAY7yhR693ueDQrfhiEau+So1LhesBgyndpIv4bhMcU4iAywVHw3WZJHMBPeGa3iN/km+J6jMQ0FXiKB9bvfVQaqWwIIOqsYy1j7gajcclS4zKS4lx1P96LKvoH2M1DGYbnP/UftubIM9vlZ2rqW1iC17xbobABFXCFDJT4VA0gZn5jZov7xzAOv9q2qzT2rSvE8LHEHLGdBqAXOuQfitX0gKgH1Z06+aRhc5Y8OGhBBB6EHRSNBGB1CZjj7ug1uorQMPzuqYpmnM8uEo7pve97utqAbGwG2t91ZY3iDW0lXmsTI9lgPxyXcqDhvFnwROY2MPdJHeGXUOi1tJl5klV2LzOdBJe9xkN+pa7dVD2G0AGpFiToEWUEJ+VlT0kmZjHj7QBHxGqv6HRvPRIPWQam+ih1EWVw5j5KTM+wJuNeXNRo7kC/PktIRWvGW3VZ/izC15A639UfTR6oS4ji799Bf+7qClbJ1SqT/AIoPgfyTDWeKegZZ4vfQc1R7iT726q84SwsuOYhVZgu650udOpRNhs7mtytNuWvJARjDj4LlWgy/f+a5RQ5i0RM8hGozv/zFDs9SNeepRHjEMsT5y64GZ9j5uNkLU2UPbmFxmFx1F9QsKcxAat/pH5K8wMtbFqdVArYInE2LhbYaFLpYG2s14v0cCPmFRdNnyPY7xsbaaHS11ZYnZre8BmJv5BD1VfKPl/op+ISFzGu8B+xREaEiznHbkqJ0vazNHV7W+pAUmumtGGi93a/BVbXlpBG4Nx5jUJFbNjmKTiKOmLyyIm72jc67X3WY8T1JfO/w28hsjsYzHNS/S3kXYACwmxc/oBz6rNK+qL3ued3Em3S6VHMPdTkTO75plmgUp0Bc0OiDnZWguPLXw5BAQ8JzhxEZsXtBDBt3Sb7nfVXPETA2inJANrMNhoHuIsM3M7rPWl4Ie0lrm6g7EKz4m4hlqWxMd3WRsHdGgL/tPI6lWC54PqM0BF9WG1vA6gotewMjBe4C/wA1nXBdTlnyE2Dxb4jUfqjDHKWXtGAsL2uF22zG3hlbqT8VRKfawde45c7+AVjSMzN1tfe3RQqbCZmBrpHdnfaIWvbkXdD4K2pQ0A21IF7qoqqreyE+JgD3iL2NvBFGIO1JQ7jkd2Hfa6gGw42FtB4CyabJ9Zr0Xgcdwbpp3vJAQ4e1vvHUhW1HS9o+4Ngh/DJDfzV/EbWDdCroI24aLD916qwSv8fVcoFcSYQ2TOHSSWznQFttz+FUEXC8IcDmk3HNv8Vy5ZjSbUcMxFxOaT1b/FOwcLxb55PVv8V4uQPS8MRWa7NJexG7fA/dXf7AjyWzyWv1b/FerkFc/haI6l8vqz+KjO4Uh+9J6t/iuXIH4+GIre/J6s/im38Kw/fk9W/xXLkCzwrDb35fVn8VLoeHI2tc0SShp3F2WPn3Vy5B0nDURBu+TY82/wAU3UcLQlou6TQDm3+K8XIGaPhqJkjHtfICHAjVvX+la7R09maOd8v2XLlqIqK+hDjcvffzH7JiDDG2Pef6j9l4uQdNg7CNXP8AUfsquuwKN27n9N2/xXq5ALnhWLXvy+rP4pocLRXHfk9WfxXLlBK/3cjFrPk9W/xV/hWBRk6uedOrf4rlyC/GBRdXeo/ZcuXIP//Z" alt="Resultat d&amp;#39;imatges per a &amp;quot;geronimo&amp;quot;"/><img 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" alt="Resultat d&amp;#39;imatges per a &amp;quot;geronimo&amp;quot;"/><img 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" alt="Resultat d&amp;#39;imatges per a &amp;quot;geronimo&amp;quot;"/> ver claramente un crecimiento exponencial en el pene
de este sistema filosófico, por ejemplo podemos ver un alto crecimiento en movimientos transhumanistas que promueven proposiciones como prolongar la vida humana –incluso alcanzar la inmortalidad– y adquirir capacidades sobrehumanas mediante la fusión del hombre con la máquina, corriente que también da pie a movimientos como el [[singularitarianismo]]. Varios personajes famosos actuales promueven una visión tecnicista del mundo, tales como por ejemplo el tecnólogo [[Raymond Kurzweil]], el físico [[Michio Kaku]] y el científico informático [[Marvin Minsky]].
 
 
=== Futuro ===