Last Updated:2025/12/02

Skewes' number was originally conceived as a staggeringly large upper bound for the least natural number x at which π(x) surpasses li(x), although later work dramatically lowered those estimates.

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Skewes' number was originally conceived as a staggeringly large upper bound for the least natural number x at which π(x) surpasses li(x), although later work dramatically lowered those estimates.

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スキューズの上界は、素数計数関数π(x)が対数積分関数li(x)を上回る最小の自然数xに対する極めて大きな上界として当初考案されましたが、その後の研究でその上界は大幅に引き下げられました。

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