Last Updated:2025/11/26

The completeness axiom guarantees that every nonempty set of real numbers that is bounded above has a least upper bound in the real numbers.

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The completeness axiom guarantees that every nonempty set of real numbers that is bounded above has a least upper bound in the real numbers.

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完備性公理は、有界上側を持つ任意の非空の実数集合に対して、その最小上界(上限)が実数の中に存在することを保証する。

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