Last Updated:2025/11/28

In any Heyting algebra, the pseudo-complement of an element with respect to the least element (the algebra's zero) is the greatest element whose meet with that element equals the least element.

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In any Heyting algebra, the pseudo-complement of an element with respect to the least element (the algebra's zero) is the greatest element whose meet with that element equals the least element.

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任意のヘイティング代数において、与えられた元に対する最小元(代数の零元)に関する相対擬補元は、その与えられた元との交わり(meet)が最小元になるような最大の元である。

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