Ajima Nanzan

Japanese: 安島南山 - あじまなんざん
Ajima Nanzan

...A mathematician of the mid-Edo period. His pen name was Hakuki and his pen name was Nanzan. He was a samurai of the Shinjo Domain (Yamagata Prefecture) stationed in Edo. He was born in Edo. He studied mathematics, astronomy, and calendar science under Yamaji Nunaju. He served as Yamaji's assistant in making calendars. Yasushima's research was original, and he greatly advanced the mathematics of Seki Takakazu and Takebe Katahiro. He perfected the formula for binomial expansion with the exponent 1/ n , and was the first to show the method of double integration to calculate the volume of the intersecting part of an intersecting cylinder. He left behind many outstanding achievements, including research on logarithms and Malfatti's theorem (known as the triangular tricycle method, a method of inscribing three mutually circumscribing circles into a triangle and calculating the radius of the circle from the values ​​of the three sides). ...

*Some of the terminology that refers to "Anshima Minamiyama" is listed below.

Source | Heibonsha World Encyclopedia 2nd Edition | Information

Japanese:

…江戸中期の数学者。字は伯規,号は南山という。新庄藩(山形県)江戸詰めの藩士。江戸に生まれる。山路主住に数学,天文,暦学を学ぶ。山路の作暦の助手を務めた。安島の研究は独創的で,関孝和や建部賢弘の数学をさらに大きく発展させた。指数1/nの二項展開の公式を完成させ,また,円柱と円柱の相貫体の相貫部の体積を求めるのに初めて二重積分の方法を示した。対数の研究,マルファッティG.Malfattiの定理(三斜三円術といい,互いに外接する3円を三角形に内接させて,3辺の値から円の半径を求める方法)など,多くの優れた業績を残した。…

※「安島南山」について言及している用語解説の一部を掲載しています。

出典|株式会社平凡社世界大百科事典 第2版について | 情報

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