11:["$","div",null,{"className":"Post_post__BuG2d","style":{"display":"flex","flexDirection":"column","gap":"0.1rem","width":"100%","boxShadow":"0.2rem 0.2rem 0.4rem var(--shadow-color), inset 0.08rem 0.12rem 0.06rem var(--grow-color), inset -0.08rem -0.12rem 0.06rem var(--shade-color)","borderRadius":"none","padding":"1.4rem 8vw"},"children":[["$","div",null,{"className":"$undefined","style":{"display":"flex","gap":"0.4rem","flexWrap":"wrap"},"children":[false,[["$","a","C280",{"href":"/C280","style":{"border":"solid 1px var(--post-edge-color)","borderBottom":"none","borderRadius":"0.6rem 0.6rem 0 0","padding":"0.1rem 0.5rem"},"children":"無限"}],["$","a","D576",{"href":"/D576","style":{"border":"solid 1px var(--post-edge-color)","borderBottom":"none","borderRadius":"0.6rem 0.6rem 0 0","padding":"0.1rem 0.5rem"},"children":"自然数"}],["$","a","5076",{"href":"/5076","style":{"border":"solid 1px var(--post-edge-color)","borderBottom":"none","borderRadius":"0.6rem 0.6rem 0 0","padding":"0.1rem 0.5rem"},"children":"むげんこうかほう"}],["$","a","EB76",{"href":"/EB76","style":{"border":"solid 1px var(--post-edge-color)","borderBottom":"none","borderRadius":"0.6rem 0.6rem 0 0","padding":"0.1rem 0.5rem"},"children":"背理法"}]]]}],["$","article",null,{"className":"article","children":[["$","div",null,{"className":"$undefined","style":{"display":"flex","justifyContent":"space-between","flexWrap":"wrap"},"children":[["$","h2",null,{"style":{"margin":"0.6rem"},"children":["$","a",null,{"href":"/6606","children":"無限降下法"}]}],["$","div",null,{"className":"$undefined","style":{"display":"flex","justifyContent":"end","alignItems":"center","flex":"1","textAlign":"right","whiteSpace":"nowrap"},"children":["$","div",null,{"children":"2021/3/14 0:30:00"}]}]]}],["$","div",null,{"className":"article_body","dangerouslySetInnerHTML":{"__html":"

https://ja.m.wikipedia.org/wiki/無限降下法\n
自然数の性質と背理法を用いた証明方法\n

接触元　https://misskey.io/notes/8jbd7ad0v6\n

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