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  <author_name>jurupapa</author_name>
  <author_url>https://blog.hatena.ne.jp/jurupapa/</author_url>
  <blog_title>Maxima で綴る数学の旅</blog_title>
  <blog_url>https://maxima.hatenablog.jp/</blog_url>
  <categories>
    <anon>数学</anon>
  </categories>
  <description>オイラーの連分数と級数の関係公式を使えば、誰でも簡単に美しい連分数を作ることができます。例えば、\(\frac{\pi^2}{12}\)の連分数展開： (%i??) [powerdisp,simp]:[true,false]$ (%i2) %pi^2/12=1/(1+1^2/(3+2^2/(5+3^2/(7+4^2/(9+5^2/z))))); $$ \tag{${\it \%o}_{2}$}\frac{\pi^2}{12}=\frac{1}{1+\frac{1^4}{3+\frac{2^4}{5+\frac{3^4}{7+\frac{4^4}{9+\frac{5^4}{z}}}}}} $$ …</description>
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  <provider_name>Hatena Blog</provider_name>
  <provider_url>https://hatena.blog</provider_url>
  <published>2021-04-12 08:33:56</published>
  <title>-数学- 美しい連分数を作る</title>
  <type>rich</type>
  <url>https://maxima.hatenablog.jp/entry/2021/04/12/083356</url>
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