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本地版与在线版是始终保持同步的The local and online versions are always in sync

Will be updated in the form of monthly in long turn将以月刊的形式长期更新

当前刊号:大西洋2023年7月刊(地图2.0专刊)
Current issue number:Atlantic-202307(Map 2.0's Special Issue)


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密钥命题

Password proposition

拿破仑被视为革命之子,为纪念拿破仑,结合拿破仑数学几何定理--拿破仑定理,设计了此密钥命题,它的答案即为本地图宝典电子书中那些加密页面的密码。

Napoleon was seen as the son of the revolution,In honor of Napoleon, this Password proposition was designed in conjunction with Napoleon's theorem of mathematical geometry - Napoleon's Theorem - and its answer is the password for those encrypted pages in this Map Bible eBook.


拿破仑定理:以一个三角形A的三条边为边,分别向外侧作三个等边三角形BCD,则这三个等边三角形的中心又能构成一个等边三角形E,称E这个等边三角形为拿破仑三角形。那么当以1789(法国大革命元年),1821(拿破仑逝世年),52(拿破仑逝世年龄)为三角形的各边,分别向外侧作等边三角形,则三个等边三角形的中心构成一个等边三角形(即拿破仑三角形)的边长值为?(结果取四舍五入后的四位整数)

Napoleon's theorem: If sue three sides of a triangle A as sides, form three equilateral triangles BCD , then the center of these three equilateral triangles can form an equilateral triangle E, and the equilateral triangle E is called Napoleon's triangle. Then when 1789 (the first year of the French Revolution), 1821 (the year of Napoleon's death), 52 (the age of Napoleon's death) as the sides of the triangle, make equilateral triangles to the outside respectively, then the center of the three equilateral triangles form an equilateral triangle (i.e. Napoleon's triangle) side length value is? (The result is rounded to four integers)


在大西洋月刊(地图Beta3版本专用刊)-宝典电子书中,在相同的此密钥命题页面曾公布过答案。从那以后的月刊-宝典电子书中答案被永久撤下。若需获取答案,请自行解题,或前往'主页'的'联系我们'页面,在那里我们将在不远的将来某一天公布答案以及解法。

The answers were published in the Atlantic Monthly (Beta3‘s eBook) on the same Password proposition page. Since then the answer has been permanently removed from the Atlantic monthly - map bible eBook. To get the answer, please solve the puzzle yourself, or go to the 'Contact Us' page on the 'Home' page, where we will publish the answer and the solution sometime in the near future.