Last Updated:2025/11/21

Chebyshev's theorem was a breakthrough result that showed the prime counting function π(x) is of the same order of magnitude as x and provided the first effective bounds toward the prime number theorem.

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Chebyshev's theorem was a breakthrough result that showed the prime counting function π(x) is of the same order of magnitude as x and provided the first effective bounds toward the prime number theorem.

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素数計数関数が x と同じオーダーであるという定理は画期的な成果で、π(x) が x と同じオーダーで増加することを示し、素数定理に向けた最初の有効な評価を与えました。

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