Last Updated:2025/11/20

In set theory, a binary relation on A is defined as a subset of the Cartesian product A×A, and analyzing its reflexivity and transitivity can reveal ordering properties.

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In set theory, a binary relation on A is defined as a subset of the Cartesian product A×A, and analyzing its reflexivity and transitivity can reveal ordering properties.

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集合論において、集合A上の二項関係は直積A×Aの部分集合として定義され、その反射性や推移性を解析することで順序の性質が明らかになります。

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