Prewellordering
Summary
In set theory, a prewellordering on a set is a preorder on (a transitive and reflexive relation on ) that is strongly connected (meaning that any two points are comparable) and well-founded in the sense that the induced relation defined by is a well-founded relation.
Further reading
- Wikipedia, page 2137523, revision 1273597295, Prewellordering. adopted
About this page
| Tag | WDNCGJAEWN |
|---|---|
| URI | m2://WDNCGJAEWN |
| Aliases | norm-descriptive-set-theory, prewellordering-property, reduction-property, regular-norm |
| Kind | concept |
| Writing | W1 stated |
| Same as | |
| Changed | 4 November 2026 |
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What this page needs for W2
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- edge not_instance_of in: at least one non-example (0 of 1)
- edge specializes both: the more general notions and the special cases (0 of 1)
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