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well-foundedness
property of binary endorelations
wellfoundedness
well-founded property
wellfounded property
property of wellfoundedness
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instance of
mathematical property
of
binary relation
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defining formula
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∀
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⊆
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S
≠
∅
⟹
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m
∈
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¬
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{\displaystyle (\forall S\subseteq X)\;S\neq \emptyset \implies (\exists m\in S)\lnot (\exists s\in S)\;s{\mathcal {R}}m}
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