Last Updated:2025/12/03

To approximate fractional powers, the mathematician used the binomial series centered at zero and verified its convergence for |x| < 1.

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To approximate fractional powers, the mathematician used the binomial series centered at zero and verified its convergence for |x| < 1.

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分数乗を近似するために、数学者は任意の複素数αに対する関数 f(x) = (1 + x)^α のマクローリン級数展開を用い、その収束が |x| < 1 で成り立つことを確認した。

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