{"id":25390,"date":"2020-07-20T05:22:11","date_gmt":"2020-07-20T04:22:11","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=25390"},"modified":"2020-07-20T05:22:11","modified_gmt":"2020-07-20T04:22:11","slug":"%c2%a1que-personaje","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/20\/%c2%a1que-personaje\/","title":{"rendered":"\u00a1Qu\u00e9 personaje!"},"content":{"rendered":"<div lang=\"es-ES\" data-md=\"32\">\n<div id=\"media_result_group\" data-hveid=\"CA0QAg\">\n<div>\n<div data-hveid=\"CAUQAA\">\n<div>\n<div data-h=\"130\" data-nr=\"1\">\n<div data-attrid=\"image\" data-docid=\"uGfxY9mCw-NSZM\" data-lpage=\"\/search?q=Aquellos+fil%C3%B3sofos+naturales&amp;rlz=1C1PRFI_enES885ES885&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=uGfxY9mCw-NSZM%252CfADBG_77ghrA-M%252C_&amp;vet=1&amp;usg=AI4_-kQo2bdCNFL2w9TyUuuFFD_UEXRhyw#imgrc=uGfxY9mCw-NSZM\" data-ved=\"2ahUKEwi_r_Tj9NrqAhXQAGMBHflgDQUQzkwoADAAegQIBRAC\"><a href=\"https:\/\/www.google.com\/search?q=Aquellos+fil%C3%B3sofos+naturales&amp;rlz=1C1PRFI_enES885ES885&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=uGfxY9mCw-NSZM%252CfADBG_77ghrA-M%252C_&amp;vet=1&amp;usg=AI4_-kQo2bdCNFL2w9TyUuuFFD_UEXRhyw&amp;sa=X&amp;ved=2ahUKEwi_r_Tj9NrqAhXQAGMBHflgDQUQ9QEwAHoECAUQAw#imgrc=uGfxY9mCw-NSZM\" data-ved=\"2ahUKEwi_r_Tj9NrqAhXQAGMBHflgDQUQ9QEwAHoECAUQAw\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_12\" title=\"https:\/\/www.fundacionaquae.org\/los-filosofos-de-la-naturaleza-2\/\" src=\"data:image\/jpeg;base64,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alt=\"Resultado de imagen de Aquellos fil\u00f3sofos naturales\" width=\"147\" height=\"160\" data-atf=\"1\" \/><\/a><\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div lang=\"es-ES\" data-md=\"61\">\n<blockquote>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">&#8220;Los denominados \u00ab<strong>fil\u00f3sofos<\/strong>\u00a0de la naturaleza\u00bb dieron los primeros pasos hacia una manera cient\u00edfica de pensar, desencadenando todas las ciencias\u00a0<strong>naturales<\/strong>\u00a0posteriores. Tales de Mileto (624 a. C.) es uno de ellos.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/9\/93\/Nuremberg_chronicles_f_60v_1.png\" alt=\"\" \/><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">Matem\u00e1tico, ge\u00f3metra, f\u00edsico y legislador, fue uno de los siete sabios de Grecia.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">\n<div id=\"media_result_group\" data-hveid=\"CA0QAg\">\n<div><\/div>\n<\/div>\n<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\"><img decoding=\"async\" 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yJ1KjujePaulWsanPN5\/o1aLlHwZ83BvstS0QK9YaQa9+3W4+97UDxTF5kyruTExt4nwG\/pXZMs4q+JPHjjKSSYZj0W2pPJd5PhJ8q5\/d4oTc+JGjCI8u8vrAb3rXdoZxGEc22HeVWI31ADlT0JWKwK2zkLKNFKtMGIn+hNYkuTtnuYko47Xg6V2cxgXhjXSIEXT\/wAmA+gFcw+J8Qlj4keRP962vEXaxwlbTDKzkgjmAbkgHoYO1c+vXiNZhQpJiAd+U84\/Gmww5SZCeV4uWTvejpHYGywLzMQpgbiSYn2Na18HbuGSJ6wSPw2Ncy4NxNcOAFuwbq52IaBGXuqS\/euP46RsKccH4ubhgXw7EnQNtlBYk\/DI0G0FtZGp5LkwNybRiXrZNXLsecQ7O4dWzNmNthGWRoZnNmIzH3pLw3FNhsQbKTcsEZo5pPMHmCeXr1qviXaLvtZa6BkYh2u2yQ7CQVU2ygRQQe8xOo9TRw7jVoBsygAEZmtst1T5lSx0EErGxPKSDjxZIStByepjLG12OMV2wNp0QW1IJ751MCRoNRLxJjWIHWnT9p8Gq5mvrr0BJ9oms7wbBW72ILsCUAmNRrJGTUAqARt4jwnY\/Y7TjvIjDYSAYHTWqv1Tg6ZGGDlHlZLBYi1eti5bbMrCQcvL12oTifEPhFERDcvXM3w7chZyxJJOyiVnzoixgEsrltKFQTCjYSZMdNaVYuyXxViS1v8Ad3rcr83fKPKty0tMvhmq33aarph+3a7KeOLxDCqb37q6sEsgkZCdARpLAac+tMeC8YTE2hdRSoJYZTMgqYIOv6EUrx2Ltm3fxDAreV2tA52IK5FAGsSOe3KaW\/s4uN8G62aVN0leQJyKGIHn+FJGcm3xHliUY3IZ9t8IGt\/GAllAXx30g+0eVfdmO1CJbDXJ+Iz3c45TCwY5DQ+s1sOG4QOJZRGkTrqDvXNe1tgW8bdyKAsq0ciSFJ28ZqOSLj7ymJxn7DT3rK4q4GdZVXt3Znc2ycqEcwMzE+OWtEm0gga0nw\/F1dQyg94BhJ5H0q\/7cN8p96pjU0rqyOSUW\/gbjoYNfZBQC48dK9fiYHITVryV0RqPyHsmXXrWcxV\/7Rf\/AP1WToOT3hz8Qn\/t\/lq3ivFbrWylqFZiFzad0febxIGw6xVGFdEUIikKogennueZ8SalKWR6opFRSuxjbvEGa9dyTtNBHEgRpXxxXh7RTJ5a6O9nyHre8D7CvjcHQUv+21BuIL6+ld\/UXgFw+Qs3PKqbt2KT4\/tLZtmGbXoBJ+lLb\/bKyHUa5CpJaDIMqIjpBOtK5ZH4O9vyaB8QOdc5zLWhTj9m4YXM\/UqpgeZ5etYz7R4fWmjKfwDXyeXMX8O0EI7zEt4gsZH0ihcRjLhQMCBJKkjfl7f91Rwux8VyXJIGp113gVp7eDtAZSgytofDo08iKlOcYPe2boRbToBsWWu2LVtVPdiXnTbvTO53060NhlFm8GuL3AdBoT0Deh1ps4fCswUZ0caqTs8fMP8AN0qODxVvKzZkJA1XVSvvvU1kkvclaC4WqY\/w10MAVMgjQjYg0SBpWZ7OY7M7qshYDAdDMHynT2rRre0r0ITuNtHm5IcZUXrc02qPw83diQdCOUc6q+Kd\/OquJYw27TFfmIInp1NR9Xn4x4+WU9Nh5yvwiPC8XcsF2Rfi2NAbc9\/93pmUxoR8scwKjxLjVi5hLqq3zLIU8paQpCiAAVZDHIDrSnCdoLNu3athXZsoBAXWfvakgHWTpNHYHgQu2zdcK9xiSxBZVToABCkgRr3pM6jaoZIxjFWzZhyOUmpI+4fhRjEBGILALAsu4DvdEySZhQzfwgwD6DFfBObJcQoTo4YEHyhtaJxNs23cg6q2oOxBG8dCZ0qPFcW1wi7cYklQDm3hFgQfvAAb6nrVIR+PI2Tat+PA27O8Ft38amFc50uK\/eHdK5ULAjrqIiOfhR+A4ecNjr1xWUqiOrTu+oYQAI5amn\/Zi7fscPR7FjW4CXaGL5iTBykCViAGmKXYbhz2r6u5VhcUkgEEBlurIPQ7ehO9c5NaM0tpsI7HcCtXrQxF9fi3LjMe9qB3iJjYkxPrTfiHY223etRbOmw0MGRIG+u3SszguKvhGuWbcPaVs1sahlV4YDxAzVoOGdrQYziB1ggDzJECseT6kZ2a4uGSNR3+BDhcHewDn4xc22hQykkCNFkcoAAnppyFSu9pbmcLhS1xpMrlP6962PGmt4jDvbI+YQCOvLwrmPBOO3LFxie8QuTvEyADoPQzXRSyXLtoeK4pRqkdDwPEb6W\/iYtkToiiT6n8hS+1xH4+KtLbBJVzdfotvIUMnqSR4zHjWTxXFr19gsFrjHKiDx8P66CtdwOzbwVpkLBrz\/4jCdW\/hB\/hWYHXU86MYcfdI6cqVLyLOPrcvu9kXCZDhC22xj89a0fYzh7qi2bq21yja3oCBG\/iSdTz1rM8RvS+cd09Qaf9lONS+W5vEZhzEjfodver+nyLafZm9RBtJro3wuhGVdIMjy009NDXNe24Bvn4eoUd4jXSda6W2GW6kNBke3l0rAPwpcPduq2Zix0J\/hP4mZqk4OdRIY5qFvyUcGd0RQ4hWLZD1AkkH8fKmZxHQVZcvI1sYZnHxbZzDQ8iwAnYyAV08aB47iXQpatjMzAAwAWASM2TMQo5y0\/jVcMqjQuVXKy+5iobLmGbKrc\/lOk6jqCPMVfhLDP3\/uqZJPhuB1OorB38detXg17W4FfI06ZGYkqQsBgCAQdIrUcA48t\/BXWQhXHdZM0kFmRSY\/hIiD4mrc3RLjsZ8LsNezZgLahgum5GVSYnfcmTrEUpwt28oui4FkXCLYE\/IGYd+ecZdZ66UXj+IMstMIxJOUbGdCY6qF9hWN4x2pZWi1czMdCI5nrO1LV9DOjR4ziHw1LOUB5Akx5nn7Uo4Bxx7t5kz5xlzSAIUqQI0A0M6c9OdA2eHXj8Q3bil7ilW1OVZgrJmWIIBiI7qmav4babD22GcszGWY6CRtGugA50FK\/IGtD\/AIlxIW0LEgnkOZNYy\/xS5JZ2YjeANI6knl9aLvAXiCZdhzBMeRkgGqsZw5oLMnj8+p+pprT7EoHsWi\/eYePWqGSczFoXUCeekH86vGOCHK3pMAj+vnQK4gGUbXePeitnBPZf\/GurIylQYB3M8vc0tj9Sav4O4t30gEAh19Z03oX4lGtgNPh7QGigazpVfFLihQvM6URbMMtDcYjK0jUa1485KWQ9XHFxhTGOFxNu47WH3Uwp6iNvMVnOP4H96qIM1wgzG8cpOw5+1L+JXDmbUhiQwIOvgfCnvAEKpnclneCZOsct995rTiwcWpJ\/onmzJR6GPCcALKREsR3jM69B4CjlY8xXlt6s05GfKa1peTzpStkL98KNSddPes\/2m4lmXKoYAHUkECPM6VDtBcu27gzibZEqPLfbciJrXcAwa2bJxF1UaQCi9BzYlhBJ5dKyZEpTUmbsD4RdeTmS3+8D01FazCcWNvBpJIJL6kMQSW2MTE8prziOHFxrouWlUtDBYWVzorCCNAe8Nuc0nXEZbaANGUyJg6xoY2kT7imyxU0lRTDl4ybAcdjQQxMydD5g7efeP+2uifszdL2HyOitkY\/MoI6jf9aVzbFMzNcZyGLHOYAGswxgaD5prffsbxAi9bnvSrDyIj8QarxSiJObbY8uWr4ttDETyk7dB0\/Cl3C7KwQ5h27oVjr3diCd+R08q6DZth01jUCh+J9mEu2m6kelSli8o5Za0zDnAA3RcMBiptPpIzqSVJ6Eg6HoYpXxa26rdVtQVMHnqIKz94bETtqKIw3Erllil2HRdJnvjLtqfmjx18aO43bFxJBHeBIPIiB3vaoyyaNHp8MeSa7TKf2f48sjWmPyiRPNSdQfIxHnWe7YcJbD3zcAGS4ZkTAJ38tdfevuE49cNibZMi2VKnrkaIY+oBjkK6Lj8MmKsm2x0YaHT0IqbfCd+GXkuRzzAW2tZntktI1dZBg8o6VH\/wAg2aSZmoYfDPZvPYuSrL3kInUc46jYx50eMWQYIR\/EqJ96aVXvYfpclaAMRxQt8inbx5CSfajeBYqHVjrOnXoY+n1q1MTYUgmxbU9VgHXQ\/LvvzqeFxlnDgtamWmA26L\/CPr6RRVLonlxyit9G04Lx+5YxC4ZwWRzFs81PIHqPwo3tveVWs6d8lj\/pA1+pFYrs5xA3MVZuue4r90RvmBWfLvVq+1rh8VaXMBCanpnYCfQA1TE3VMx5ocZXXgp4VhQz3LzaE5dRyC20Pp3y8ATM0ZwO9h3uXrKR8TKGYfeZVI+U84EDoJpamIYN8JEI+IoZQSCYOZTJjSBlJ6Bh4V7we2lm98dxqhNlmER3C6geRB\/41ojUVog7aOb8S4yb5zOLYy7AZsyg5pUDwjLr1HWqOxN0JigGMC4ly3zOvzAEDcSo9YortvgFsXrioZQvnU+Dz3Sf9PvWc4NbJvWQNzdtgSY+ZhHlrFaEriRb2daHELWXKXuNy\/d2bmo\/\/oFH1rH8VcBi1nCnMD898hiD\/LbHcB8WzVsseFW\/dtqQcrmPCRmj0zR6ClnElBUz4VCn8lGJeCcVzW2ZgvxF+eecn5hrz567+dTa01+4Mx8Y5Dpp1rN8VU2ruZeftH51peFYkZGuTowkeomn4pbQt\/I4uZbS92NNvOs\/fvsVz7ztr7V9xDH5ljadvXShsLd\/cgHdS3PodPyo0BsWcRxLHQxHiJPpVd1QUV10eASPHoRVfELsbEeYBAOmsSTzqvCXQqDQSZnfWnWkL5C8Y4IUgnNCsT0MzNIvtNzp9DTvhLpcvd6ICjKNY0IHroaF+J513XYG\/g1z3ALiAmCflnbNG1Sxdn4qNBhgDPrypRjrNy6xVRMddKmbWJVcty2xB2cRt4mvLWCVJrs9R5YX2JMQCSNcx2PntHvpW1wOFHw0BIUhVB3kQBNZzFdm8UqG+oUEDNAY5soEkjSCRGwM0pwvFMRyvuo\/zE\/ia3KDa0zHlyRbpo6QLBkDMIjeSKMssF7q+55f1rn+H4tcIKvfuMToDmJyzz01rZ9luMJcwqtdINwM6MdvlY5SfErlPrU8mOaVtgxuN6Q4t4UXIJhtfvARPgKC7Q8Evse5JSNY1g+UijrmNYCVRiJ+6B+cVI8eKgEqV6BiJ9pqJdP8mSS2FOWNt5Gs+PjSzinB3uHNZRm5uFGszuPPoK3VvHtcJYW8w2kD8T\/WlnEuKJa+dgTHy2yCxPIE7D61Xk3pIkkoO+RzmypnIZ1lTO8nT8fwph2T4p9lxNu7MKSA\/wDlP9Dr6UDiNWzFu8TJ5an1qm6Ik6Hn5TWjhIP1sbP0dh3Dag6QGX6yKYcPxYYFQZjT6T+dcW\/Z92ye29vD3dUc5VO5Un5fMTXSftr2r6lk7p0ZgPYkb6a\/Wo9PYZRtGH7e8NuIXcLGsn\/LGv8AX0qONxNu7hrYQyQijQwQQsQfbnXSO0mB+NbOUTIP4VyX\/wCmcdYJPwsygn5TmkcpG+1Snj1o1enypPYvxmAhAykspHMaryO24q\/gHHbmGIU95Adif\/U8j9KYWlYfcbXdcpkeMRRV3gN0DO1gxvIXXzga1K7VSRvcYp+1oaYoWcfbDI0XF1VtmU+I6Has7eRg2RwFdd9OX8Q6r+EijsFw4g51lGGxgQfA+FNb\/DRiVTMSrqCQRGjAwRruDroeRqa9v9gPXRlcUhkExHOFM0JbRWuTcMjSOYn+bTy3p8eGFX+HdIUzCmO43iCT3T\/Kdek06s9mrIAlc56hiPzqiYJyi6szuDxE3kCSxkRGwy6zOwAitLxbiFtnLvIYghZJgxOmn6FF8F4Qlm4WTPBEEMVOVRrIgT5z4Vm+1apduISZVV7+wLtm8uaKgO21NCFvszZ8ke2hjgOIZwt8Qchz3GB0kmLwHNgO80bBbNsDc0TxNM+Gxvw9ivxl15WznLDkTlBP0rzh1zuSupjIMvyqpgtlA0CiSJOrEchpVN3hloAhCANnyllkHkwUwRuDpWnado8+7RzPiWONxwoJYAqf9oaZ6AZmr7AXFTE22IkLdtsQOYRwxA\/21pe0ci2075iT5kk\/nWFtXsrBh907da0Qtog+zoNvEsWe8x1Z2ZuqkkmR1AmPIUWcQDod\/wARWcx3GFW2jWyIMeOvP+9BYfj6nuXF7h6br5eFLwYeSL+0gBkjWKC4fj4t5M0EHToR08KhjcQDIzBlMwRSu3z\/AFtT8dUK5bHN7FHKAwMjwq3hNxSHJjdRvuTMQPCKTZiNJNEDHsIJ1ghuQ1Gknqcsilaa6OVE+0fdYLpzmOUkGPaKAwl3kduVeY+\/nYkbTPqTP68hUbdhonaqLom3suwl7JcVujfTY1fmXr9aEyjrzrz4w6iusK0ai3xIqQQI11qGO4\/AnTNyklj6KNqK7QYbB3NMLnWDJYs5JA3EOcsbdDpzoTA9mx3joYGYsxEKv8R1286jcO2Udl3FeOXb2CWHZlDAmdGEaFTH+ZT5VjsOrMTFa6zcs5Xt2wzLzdtA5OhyjpHPSdNNNUVrCkXWUEAjmeg\/OIqkKViy8DfBJaKhDYIBEFxBIP8AF19tao4XxFsJfuLm7rZlPMFkOjbc4I9aZ8K4baAL3QzAanvgHygHT3rN42yxQ38uVTcYL4H5tOcAGJ8KRU7DtbH6cdNzMTceQZhSF7s7gRy51SMUQCc5eJYEmZU6jTlyHoaSrcfR5Jj+m3tTDMmRoIjqJzZekHanhFIlNth1\/FsEc6xIyeQ3boSY+tJ8RiCQXYkKPcnoCPTWvsZxAMoUSQAdT1JGnkAtD8VUoLSEqTBJiNSIifHU1RJIUqOIed8sbR+tasuvKltJETG0eXvQ9oanwFfOYVucxR7YzjSTNX+znhP2jFKxByWocn+ae6PxPpXcdCeUxFYL9nCCzgEuKoLOWY+LM+UewAFbqxhhbtAnUxJPMncmsOSVyZ6EVUVZXd4gtlSHnJrBEmPDSsliP2gYddFdyRPIAfjQ\/HuPd14PhXLbrBmYn+Yn0FLD3BapHQMd+1WJyKCTpMf1obB\/tHS8BaxQKATluqSGQ\/xaf9VzpcpXbXqPeiMBwtrlwKJWeZgQI1+YgfWtDxQS2zNHNO\/ajq9zi9pVDfEtOIlm+IMx6nb11qVridqQwMSBD5eXLWIYetZDAW8Pgys4a4bhJy3G+GxJ\/kCEgbjQa+dNnw+LumbYuKDM\/EW2qDzLAa+9edKFv2r9\/wDWejHO62aHFcS1kXLXLvHOPbTT3n2FB2eJLYlmum87DRZ\/dqPpyA18KF4N2fdzN9wfBNBHidz6fWtPY4JYQd1VB01j9TRjhaA\/UXpIwvEP2gEhravb9CMvqwEtQ\/CeAXsSQ90sDcMBisSBqxUMNEUc43ZRzJHSBwu2AXkGJiNNaiLYFwtr+7VLY12zSzR5yg\/0irqSjJRiv2ZpJyfKTGXB+ELas\/DQacyTJY9STWJ7dXThil+3Cujjcd1lJ1VhzBH41u8LixlJYhY6kCPfasB+0nE4e8jIt62zKQRDTJHKRpNVjJWJJfBmO0vFEuoGtnuOoaCe9beYa20bgRIPQ1kF5+tF4Lhl+62SzbdzzA5DqeQHnUcTw17LFLsqw3Xn77Voi4xVWQak3YGhJ0nbx6\/9VYtptzVjsIhdP19a0XYjh1k3DfxZX4Kd0B9Va4dpH3gBOnUiubdWKoqzNG0IHeHp\/wB1JLnICn\/bSzb+IGtBfhknKVAAjlAHgKz9ghSDroRPlOtGPu2zn7eho3CL2QOFkEfd1Pr\/AGmgDb0IOnjzphiuPMDAPdgDKoGg8SZqu1kug\/DYhxuG5+Imh12G0CfBQDRtarDsp19uVQvq6GDPjO1fKwI1nTSm7FJYhR8wGh5dD0pdJ6fWmWbRh4D3pdTIWRtMXimBgWAP8zd4+eUQOdTwuHvYgqt5stkEd1RAJ2gBdXPv6U4+220WLt0CPujLPkBElteW3WqhxxJ\/cK0gaO0SNI7o6+JrHya6RetizjsLebIIt2slv1ALGOU5s0xtFC4bhdw3VuMNCAxk8iJiN5iOVaPg9vOZaBaTvMNwTqQpJ11MT19qPuXA7ychc7TEmOQ\/7oqdKjqTPU4fYdcvwrjgaZAzZDEfwan3qfEOzyYpFQ\/ulUQqooAWSZ0JmNeVX4ThrsYBcGdR3SPEjK1LO0nHFwqhMMS124rTd5oJEZRBBJ118KVXqhhN2ps2Ld7KqXAAirKbEgRqrAagDkdaQjINRdXTkwZfeRH1qjFYu5cbPcdmI01\/ptVTt0Eec1eMaS2SZK+qx3cpM7Az4e01VxpZCMY\/Q\/qDPpRWD4ZduZmtDPkEvEAgb6ZjLbHQA19bh7bI2hEkTv8Ay+QGsjyqtok00KvikH28f+6JwGFuX7q27S5m1gbCBuzSYCjmTVOHwTOYcqgnVjy8gup9K2XBeIWcMi2sPbW7ebMrXDb775jIVQCWyxAidY1FCUqWgxVvZsuy6\/CVcObq3PhXJJUFR3l+IAAdQAX0J3ia0faDjapaI2kRSpLWdJK3RcIE5iSymBqoDELrBjTQnTWs7x3hWKuaBkI8Syn1WK86Sk20ehGUaVmS4tj8066TShbLXAVQSzT6KNWY9ABzp7ieyd1QWuXbSKNyc556wAupjXeoJj1sjLhEYq6gM9wAs0GZC\/KomDGuw1MVphHjpCTyWLsThhaZWGuUjQjQlYPkeVMcbx13vK9q2FZlCMsBg7dYIgcvKKv4dw9Us3L9zlITMJNy4Qcqjrr+dVcJPw1a6V73yAb6bkeZJJMeVGUYy29kotx0gngOKFm9\/wDch0ZQ+SBOU3PmI102MET8xrT4rjDXoS0Dl5kKwnbTUDQc+ulYjGYopFtSTcfLmPSdl8vCnnC8MkBYXz2PqRBpJR8odTvs1uAW5yHuRR+W5zgAcywge1ZtcBbIg6eCz+ZJ+tRxwtWlOVFBA3Opn1qNTb0\/9DJpI0pxKLAN0HqFBOvp\/SqsXxjDjOzB2LRmEEDSBpmjoKy68ZzCJilvGL5mNjzB0PtXLA3K2wvJrSNXd48120xS1ZVQJDXAXgcyQCoGniawl04rFXIthDJgMtpLanzkT9anwbiQ7+HcjK+07SeXvB8x41rl\/cBFUEyqqoGslVCx\/wASdepqnCMHpE+TkecGycNslrtxGuP33bZVXRVgDViTsOck6AGsX2xvFyLmjKxLW2EkfDbUDXWBuJ2kjlXvariWdisgkmD005DwFDi3cGEh0\/dlmKHfVAvxBpsCHGvWrQXliyfgVoBFWtj2CgA7fLrt1yjYEnnVF8ZCQdYgaagyJB9qMwXA7lzKYnMoYKJJ73yrEasenQHpVXSJfhE7eMN9DbeMwOZTtJ2gx1pQ4NbPCdkCl61qJhWuqNQvekxy0UCepNKOM8CuWRJ3ZjCgEtDHuiI328qVZI3SOcW1bEaAgV7bYqwYHUa\/rwrW9keHBLdy9iLCPJCWxdWdQZuHI24+USeY0o93S4FsJat5JZgmUZVOpLfU+AB8NFeRWzlAy7kMoJ1DCRO4nl5Uuu4YoRuVI0P5edPONtbLKlvvFR3mGiz0UbADwpXefuFTygjwIMGnjI5rR7hMO1w5VAmDJJgADr0qj4C\/xj2\/vT\/stw17qMZARmCOeZCiSFEfzCTQf\/jB\/N\/xrlLbR1Jn2FTMdedOcAqAjNr\/ACg\/ieVZq2daYYYajypZR1YYys1f2hbhCAydgloE+\/LSmWAW1atm5cdbYJEFx3j4cj7dap4CgFlyAAYiRoY050g4qZUE6nqd6habopVDrjnagm09jDoAH0N0iIECcg+YHcST10rG2sMR8xk8iTNQPzCil\/I1RPiI3ZXcwW5MHyq\/h\/A\/iGC2VdZO520iqbDnXU6AxTa85XCypIMTI0+94V3JnJDPG8R+y2\/g4dVE6yJgeMT82xnwrJYm+1x2a4BnO7Dny1qb7A8+vPnSnEuc25oxR0mg9sMoEFFcHaDlb0NN+CXThzKIlpiBO7uRyBZj3RzIAGwoDh\/LzH4Vcv8Aien5iuctAX4NBc423dkW+f3R+hUL3aURymOUt6wSaytw6nzNBXz3gP1tSxgmPyY54jxRr0iTHt57aRUMJfEBQuY7ADUz4RSu6dR5itnxO4ysiqSqxsDA58hRnSRy2L72FvNLOO8ICqWUBAd8oLaMebHXWvv\/ABN0hc120g1kHMcvsIY+IqeGYlxP61q6+dG9aVSfQyQMvCbCuLjXLlxgQSRlQabALBIEaTmpqL9kHS08xyYkj3BH0rPFjB9af8HGi\/6fxoTbRyQ0w1lTDFbtsT991H\/xHjQ\/Ecfhxo1q1c07urFgZ3ZlI5ch15RQnaBznOp+VP8A1WkeD1fWlim9gk6NRgONLb+S0qRGiqBsZgtvEjnNRxHF3vjJeyssCZjYCB46AfjSQ7+\/500wgka0ZsMVZbY7N4RybjWQFA1i469NYDDX8aKu27aWxaQF1XY3CzHaN56UJZcyBJoDFHX2\/ChvywhdjAWSQFs2juflUt1OranajuM4RLwtJddwELZVAC90qoInWJC1Tw5ypJUkdxhpppFQxV1oHeP3eZpLdhQK\/YyzcuK6Xf3amXVxJMEQoIBXSBoRrJp+9pU\/wlVeRbQaj8dCfc9aGubjyH4Cvbx\/dD\/V+FMpN9izSQeW7qqo3OVRqM7aQzc8o1MzrrS+9dAYNq1wHRiICn+UA67mJ9AN6t4ZebL8zaIOZ8aFxTmG1NGK5MDdAHELty63fY+p10pJjMatvNbtAtcIgvOwPIdDRDsckyZzVDhFpfhk5RuOQporQrQHw3hGYZiQAPOf6Ufb7Mq76sconNG5gzp0mp2WMN5im1sxa007v5UZyaYEL8Zi0s2hZsjKgmdZ3kkT4kyayP2jzovHnX1P4mlVUgkkBqz\/2Q==\" alt=\"Mitolog\u00eda Griega: Origen, Animales, Dioses, S\u00edmbolos, Mitos Y M\u00e1s ...\" \/><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">Fue el primer pensador griego que rompi\u00f3 con la Mitolog\u00eda para utilizar la L\u00f3gica. Sus hip\u00f3tesis y Teor\u00edas eran naturalistas avaladas por la observaci\u00f3n. Cuentan que cay\u00f3 a un foso cuando de noche caminaba comtemplando las estrellas.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\"><img decoding=\"async\" src=\"https:\/\/www.fundacionaquae.org\/wp-content\/uploads\/2020\/03\/La-importancia-del-agua-en-nuestra-vida-2.jpg\" alt=\"La importancia del agua en nuestra vida | Fundaci\u00f3n Aquae\" \/><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Fue el primero en se\u00f1alar la importancia del agua para la Vida<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\"><img decoding=\"async\" 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\" alt=\"TALES DE MILETO: Biograf\u00eda, Teorema, Frases, Aportes, y mucho m\u00e1s\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRHclLDXBribB1cz84brbWADkeyS9xSjdEcyw&amp;usqp=CAU\" alt=\"Tales de Mileto - Wikipedia, la enciclopedia libre\" \/><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">Legisl\u00f3 en su ciudad natal y, sus pensamientos pasaron de boca en boca hasta mucho despu\u00e9s de su muerte. Hombre sensato y humilde fue apreciado por todos y sus ense\u00f1anzas han perdurado\u00a0 hasta nuestros d\u00edas.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">&#8220;Es considerado el iniciador de la especulaci\u00f3n\u00a0<a title=\"Cient\u00edfico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cient%C3%ADfico\">cient\u00edfica<\/a>\u00a0y filos\u00f3fica griega y occidental,<sup id=\"cite_ref-:0_2-1\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Tales_de_Mileto#cite_note-:0-2\">2<\/a><\/sup>\u200b<sup id=\"cite_ref-6\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Tales_de_Mileto#cite_note-6\">6<\/a><\/sup>\u200b<sup id=\"cite_ref-7\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Tales_de_Mileto#cite_note-7\">7<\/a><\/sup>\u200b aunque su figura y aportaciones est\u00e1n rodeadas de grandes incertidumbres. Como la mayor\u00eda de\u00a0<a title=\"Filosof\u00eda presocr\u00e1tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Filosof%C3%ADa_presocr%C3%A1tica\">fil\u00f3sofos presocr\u00e1ticos<\/a>, Tales explic\u00f3 que el principio originario de la naturaleza y de la materia era una \u00fanica sustancia \u00faltima:\u00a0\u00a0el\u00a0<a title=\"Agua\" href=\"https:\/\/es.wikipedia.org\/wiki\/Agua\">agua<\/a>\u00a0esencial para la Vida<span style=\"font-size: 10.8333px;\">&#8220;<\/span><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUMAAACcCAMAAADS8jl7AAAAaVBMVEX\/\/\/\/d3d2JiYns7OwAAAD7+\/vHx8e9vb339\/ehoaHw8PDPz8\/V1dXk5OSampqBgYGqqqpsbGyUlJRxcXGwsLC3t7dlZWV5eXlVVVVPT09cXFwzMzMMDAw9PT0sLCwUFBRGRkYkJCQcHBz5yPboAAAK70lEQVR4nO2daWOqOhCGyQYhLGHfFMX+\/x95g9rakuhxgQSveb6c1tPWOITJO5PJ4DgWi8VisVgsFovFYrFYLBaLxWKxWPQCItMjeHOikreB6UG8MRRk3RZXyPQ43hkfCzg1PYy3xhUmzKwJXyHpGgyJ6VG8M25TIeRaEz4NCdPONT2I9wbArrB+8BVo3PlTWY1ia9MHcPt6akFSpDw2Mph3hAZ5E05fc2ufOLw0MqD3I+Td1FQkgDEQ\/0Y1MDGidwNlbTkN7KIMBieB49b6R\/R2JD2UQuMk934WkwzqHc\/bQYM2nS4lJ0d4oS50jujtcHkqrRlnR3gB1dPlxvJDJDQ1m74Ww3Aa6bn19KcsJ4i\/gZJtktRTqOok0zGgt4O6fT5dSmhQJcq4hHBPw5DeDBLUuZRcCCC8pgVRZ1XiBMArKbkgHOGNlFcgTdoPJ+79qSMUoXF5M71QxDan+AMrh3pqDupW\/zIRhdYlnqFhlU\/3PEnIrzrCC1FqVeKRkHeSdgkzflfuOshtLnGUKEMiLQ1x592poBMbONOklzQ19aoHkqwwmXVAb4ewlpQJJDcUoQrGP7p8JKhTSf2BDD5ok4B\/buDM+CA7PT+91xFe+FiXSP2NtD1HvM5\/ZpnlH5lLZGXHJacX3KMIlXyiSnRrWf2B+D5FqCKoPy1wjurGnd6yNHnCEV4oso8KnFnW+tKLQhG+FG8Q+EE7zsxrpQ07Ej6mCJV\/N\/+YQm0v55L7F45whuwLSD\/DJUZ5LjlC4lflLBq5\/ITtFcR7ab6Rf+cI74X4\/3uXiJJGrgUGUFaJz7\/D\/zxwpl4lLxuRz2etDw7z\/3Pg7FZVIFnLr+dxhBfK1QfOT08ZlDae9MtBF88\/a9aeSyy+drtD+7iAiGJZUwtFuEh0Rup1F7\/neP+1Hx5VsqzoZEf4Smh8m1CuuFsTzaEAAJzvyTKLxSLoQuBBT\/yTXLvP3aqWio1eDI1vU6zZJdLdDsLz7KH1eHgOOhnut3ibbzFOlb8TpY288ApFuORcWbNLDPaj3epjmBHjlHoNJxluoxhj191hxURE2SB9HhLyGRWhknS9KjGo0jjbbcdYQExDMU5xO2Y4cdz9zokaLGVdkN\/Jvmme0Pg2oVRCuxqYGzpOjcdNS5bi01zKcOF4215lw7KTkws0mV0RqijhWrftg37wgh6PdyeBOHMisZhctWFY9dJSIhyhng9HYuX2CgOX6xcZKrpLR3+YHq0AGjxscXeyId44UfvHhhEfpE9BIs513WNI4RIZHFfBkxVBi\/HeSLETi\/M8O1\/KKEtzEWaUnesEKXcQ7C6zDiWNvPCOobG2kTpAbllQ4EO6w6dLO+A2xf23q6Hj5SeUOPT7myVhbPI1ZcQhjI5f\/PxH0kF5ky3hhVbt6\/GpJylTjyanU+QINyHN8EkzIJimWeSUFfRTHiVpaj7QAW0lO8IgXSA0vk08VVWEUq\/\/OhoowgMQbuhoT9rh3QG3zMd4t8WbrwPeGF7VAR9kNxPyutI+Lia7Du9re95zafAxRBht6ONayPKC+MK7h7t96HTY6EQEfiMX8Ed+7QnJpj2KBZMVjCEU+NvmOD7EN311siHHp3zIaMtws3HM2pAmjS8pBlrUx4OLiX7JVvI\/3\/qt57ANHgdDkiQQ4dXReHAUvHS0YT7akBi1odumsuYKq\/g0G0imX0rAPxm3BH\/xCvfUrQMH73O+P4kbT0SroM2ReRuSsGokSUZAfdnzRZV+VZv+vm6Ui3i\/d8XES5xEfHk4Wxh+YbytxRIj7uXdbrShmSp5kFVy5QLw\/xx2D1Ltex3Rn+wG9bIEjM0NxIrtxvHPJQ\/8WFgtEDcK8v0xqWdiXWZJF0vvS4p8coK71N\/hx1N4YSDvz5pHOEIkK8Iqk87rGDhKkikKe1bX74qMmlp6FeWqdgsm6qalUy\/rA8CulOZg5OfqGRfqLxJE3WpziSdQ3MkHS+iN0NjA9q+37nr3olXsi4Tprc0SqL1umvjr3V4hQdfJxvqtCJXoz4qweqUuUcjnSvZ5x9D4NoDrD5zX2f40yhSn6WiZ35Ej9PQfOHalQ70rIGtlTe24aXxPNGeibtqXVaJZiDso7kdw964xUaQmFmZtvTNcRdcKByT1\/bMLVYYDZ8OArJIbzVCPyzLxBga2f11pe8UUBDYKYwX5g6VWV7Z\/FyVeSdPJcqMwFuKPdyJkio2\/pbkSfmqFupViMUB++szYgH6XyMw3nQx4LicXaPGYI7xgwD+5chcxrSDYSp3gRkf4fMpXf5EgMaoSqd8rHnWA4Cs7JFR\/LpGaK9WmQatQVyh50UkbaIobKZIkWghqhbFGRfiqd\/H05xIDI0eAEG8URZdufVdo\/A+kvQ6EiEPRkh\/T97UvZcIRKrIsiOfzyLtq4p+yve9UhyX9pKIIZ1mo1yj2P1CSzhVloPzvbGbbJsP8yg\/PA8h1emHi5orkAnswNL7NNHAuMN4t7LHcXN\/dDOpO0bwx4Nmc15HEf10iPeDFu68nulQihYNi3WV1LpdnvvY+f1tcZ3iPF7\/X9OQSWdEqNhRRMl0DZgD9lmwB5kF\/WDovpqM1OfFS+WCJQ0soNWudg199wtmwCx0fLx5JB4unL8O6k7pWjDmCORShiksUy4JwTA\/N7C4ULO0S+aB4dBMTofHPJwvTvrkk\/sMhfe2qmtj+XdIlsqJXFEWxPznCcIt3GH9LRFbh5sU7A+ivd3cWqyelRaVILghF+McRFhse+vg78PS3PzYMisRlDki8MCkZKJK7PbeB7d9goVyim9aKHh\/CEf41BgKMxfjcoAxs0v3ZhsUBY2HaAu\/FNK0HjPu7tbivf6+jWCJwRvVGsZQgmMouHrT4W5E0eXA42RBs+gAMLfD2W8\/dYI4qfHeWlSgCooWhcPa3ZNmgmAvIlx6J5YxnF7MUnxSJfwjD8zyMzxFGuR8c1GDmQHz\/6sdmSmI8wNx1iaxUdK0QKiP3FbdjMF7BBo8fmuw3MN0ejsd64nOyoNz34yHSx2xoYq8jnLXE3stVGSH3Sje9Ag9lssOAeYC2Q7\/B+BjTePuWEj9B3smG6DEbEgPbvzM2nURKTU1FaKzWLKgTQS2uaSnWFYZYsG2P15PkeGgxBiUWNhwetaHjdNpV4mwl9hHsFdlAlnTX\/z7Luq4gjrs7HpUA3XdsVnRtjhy3qx3EO+rE7UNDpPqfJjNP4MzKJpNdHvXqO9qKkpkf+WmgbnqGPrzEy1U1G3f2VwbNzBPHwF7Hy+2EQNfJneCEcLrmCKc\/OPc+o\/a9DsFrT35FUHFYW4R7Nxzh0kSN9u1f8kJKNPJVnZSnobFu3BdTQE\/wdIc1WjYql+fC2HDDeF9\/vXvxXB\/esPuVDfyBZXJ\/ON0w\/XXT5GGXGJWUVY3CB7BEfkiqAQwU4ZAHc4lRf+CNQkKwwKwjvBDU2l3iY63Jxw5NW0VM9eCjhxYl0R84P1JiH7ZjUxfJWgjyYEWnov95Wm12aHa3G3MP+wFK1qLFGoq9f0H1P01mWvdzlWJQ7G4ylz\/16KElMdAUN+zuM4KryNuGUG7qYx4DLtF7tl0Hg9y4IlRh4nRd9lw9oAiN12hBAdW\/44yeqBSgbr26FiUXDDxNBjycSwyMh8a3KfRf4AdziShelSJUQPV3WCOPtOsg5VNH7PSCDDxgq7rXJbIwhRFDa4e5nfa3BPdmH8ohz+A70OS63zFr7rybEYiA5QrryF1ZLBaLxWKxWCwWi8Vi+QD+A2eze+39sQwsAAAAAElFTkSuQmCC\" alt=\"EL TEOREMA DE TALES \u2013 GeoGebra\" \/><\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">&#8220;El\u00a0Primer Teorema de Tales\u00a0enuncia que si en un\u00a0<a href=\"https:\/\/www.universoformulas.com\/matematicas\/geometria\/triangulo\/\">tri\u00e1ngulo<\/a>\u00a0dado se traza un segmento paralelo a uno de sus tres lados, el nuevo tri\u00e1ngulo generado ser\u00e1 semejante al primero.&#8221;<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Thaleskreis.png\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/62\/Thaleskreis.png\/220px-Thaleskreis.png\" alt=\"\" width=\"220\" height=\"124\" data-file-width=\"267\" data-file-height=\"150\" \/><\/a><\/p>\n<div>Semic\u00edrculo que ilustra el segundo teorema de Tales.<\/div>\n<div>\n<p>&#8220;Mientras que el segundo desentra\u00f1a una propiedad esencial de los circuncentros de todos los tri\u00e1ngulos rect\u00e1ngulos (&#8220;encontr\u00e1ndose estos en el punto medio de su hipotenusa&#8221;), que a su vez en la construcci\u00f3n geom\u00e9trica es ampliamente utilizado para imponer condiciones de construcci\u00f3n de \u00e1ngulos rectos.<\/p>\n<p>Si diversas rectas paralelas son intersectadas por dos transversales, los segmentos determinados por las paralelas y correspondientes entre transversales, son proporcionales.&#8221;<\/p>\n<\/div>\n<p><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Geometria_(Geometry).jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/1b\/Geometria_%28Geometry%29.jpg\/220px-Geometria_%28Geometry%29.jpg\" alt=\"\" width=\"220\" height=\"351\" data-file-width=\"679\" data-file-height=\"1082\" \/><\/a><\/p>\n<div>\n<p>Alegor\u00eda de la geometr\u00eda<\/p>\n<\/div>\n<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">Aunque la tradici\u00f3n insistentemente le atribuy\u00f3 a Tales el haber comenzado a usar el\u00a0<a title=\"Pensamiento\" href=\"https:\/\/es.wikipedia.org\/wiki\/Pensamiento\">pensamiento<\/a>\u00a0deductivo aplicado a la\u00a0<a title=\"Geometr\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Geometr%C3%ADa\">geometr\u00eda<\/a>, no hay absolutamente ning\u00fan documento que respalde tal cosa, y tampoco se le puede adjudicar el desarrollo de los dos teoremas geom\u00e9tricos\u00a0<a title=\"Teorema de Tales\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teorema_de_Tales\">que llevan su nombre<\/a>.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">De todas las maneras, nos cnviene recordar a todos estos personajes que, de alguna manera, han influido en nuestras vidas. El Presente es el que se construy\u00f3 en aquel pasado. El Futuro lo estamos haciendo en nuestro Presente.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CA0QAw\">emilio silvera<\/div>\n<\/blockquote>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F20%2F%25c2%25a1que-personaje%2F&amp;title=%C2%A1Qu%C3%A9+personaje%21' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F20%2F%25c2%25a1que-personaje%2F&amp;title=%C2%A1Qu%C3%A9+personaje%21' 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;Los denominados \u00abfil\u00f3sofos\u00a0de la naturaleza\u00bb dieron los primeros pasos hacia una manera cient\u00edfica de pensar, desencadenando todas las ciencias\u00a0naturales\u00a0posteriores. Tales de Mileto (624 a. C.) es uno de ellos. Matem\u00e1tico, ge\u00f3metra, f\u00edsico y legislador, fue uno de los siete sabios de Grecia. Fue el primer pensador griego que rompi\u00f3 con la Mitolog\u00eda para utilizar la [&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":[1,364],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25390"}],"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=25390"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25390\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=25390"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=25390"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=25390"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}