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沃利斯公式_百度百科
沃利斯公式 (Wallis formula)是圆周率π的有理数极限表达式。数学分析中著名的沃利斯公式是第一个把无理数π 2 (实质上是超越数)表成容易计算的有理数列的极限的重要公式，在理论上很有意义。这个公式最早由沃利斯 (J Wallis)得到，并于1655年发表。
华莱士（Wallis）公式 - 知乎
华莱士公式证明 I_ {n}=\int_ {0}^ {π 2}sin^ {n}xdx=-\int_ {0}^ {π 2}sin^ {n-1}xdcosx I_ {n}= [-sin^ {n-1}xcosx]_ {0}^ {π 2}+ (n-1)\int_ {0}^ {π 2}sin^ {n-2}xcosx^ {2}xdx I_ {n}= (n-1)\int_ {0}^ {π 2}sin^ {n-2}x (1-si…
点火公式（Wallis公式）在考研数学中的应用，及Wallis推导
实际点火公式或是张宇老师在上课时的一句生动的表述，源自Wallis公式（华里士公式或沃利斯公式）先说结果正弦余弦推导就算了，放两个链接有兴趣可以看一看 Wallis公式_思维缜密的博客-CSDN博客_wallis公式Wallis …
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约翰·沃利斯_百度百科
约翰·沃利斯（John Wallis，1616年11月23日—1703年10月28日），英国数学家，生于英格兰肯特郡阿什福德，1632年进入剑桥大学伊曼纽尔学院，1640年获硕士学位。 1649年任牛津大学萨维尔几何教授，1660年参与创建英国皇家学会。
Wallis Earthing Lightning Protection
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