Category:Hausdorff's Maximal Principle
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This category contains pages concerning Hausdorff's Maximal Principle:
Let $\struct {\PP, \preceq}$ be a non-empty partially ordered set.
Then there exists a maximal chain in $\PP$.
Subcategories
This category has the following 3 subcategories, out of 3 total.
Pages in category "Hausdorff's Maximal Principle"
The following 16 pages are in this category, out of 16 total.
H
- Hausdorff Maximal Principle
- Hausdorff Maximality Principle
- Hausdorff Maximality Theorem
- Hausdorff's Maximal Principle
- Hausdorff's Maximal Principle implies Axiom of Choice
- Hausdorff's Maximal Principle implies Kuratowski's Lemma
- Hausdorff's Maximal Principle implies Zermelo's Well-Ordering Theorem
- Hausdorff's Maximal Principle implies Zorn's Lemma
- Hausdorff's Maximal Principle is equivalent to Axiom of Choice
- Hausdorff's Maximal Principle/Also known as
- Hausdorff's Maximal Principle/Also see
- Hausdorff's Maximal Principle/Formulation 1
- Hausdorff's Maximal Principle/Formulation 2