Category:Definitions/Well-Orderings
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This category contains definitions related to Well-Orderings.
Related results can be found in Category:Well-Orderings.
The ordering $\preceq$ is a well-ordering on $S$ if and only if every non-empty subset of $S$ has a smallest element under $\preceq$:
- $\forall T \subseteq S, T \ne \O: \exists a \in T: \forall x \in T: a \preceq x$
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This category has only the following subcategory.
W
Pages in category "Definitions/Well-Orderings"
The following 14 pages are in this category, out of 14 total.
