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- Q5155306 subject Q7452041.
- Q5155306 abstract "In the mathematical area of order theory, the compact or finite elements of a partially ordered set are those elements that cannot be subsumed by a supremum of any non-empty directed set that does not already contain members above the compact element.Note that there are other notions of compactness in mathematics; also, the term "finite" in its normal set theoretic meaning does not coincide with the order-theoretic notion of a "finite element".".
- Q5155306 wikiPageWikiLink Q1069998.
- Q5155306 wikiPageWikiLink Q1079166.
- Q5155306 wikiPageWikiLink Q1196892.
- Q5155306 wikiPageWikiLink Q12482.
- Q5155306 wikiPageWikiLink Q12916.
- Q5155306 wikiPageWikiLink Q1513048.
- Q5155306 wikiPageWikiLink Q1636734.
- Q5155306 wikiPageWikiLink Q1656686.
- Q5155306 wikiPageWikiLink Q16774861.
- Q5155306 wikiPageWikiLink Q17502105.
- Q5155306 wikiPageWikiLink Q177646.
- Q5155306 wikiPageWikiLink Q179899.
- Q5155306 wikiPageWikiLink Q205170.
- Q5155306 wikiPageWikiLink Q21198.
- Q5155306 wikiPageWikiLink Q213363.
- Q5155306 wikiPageWikiLink Q226183.
- Q5155306 wikiPageWikiLink Q2362924.
- Q5155306 wikiPageWikiLink Q272404.
- Q5155306 wikiPageWikiLink Q3082805.
- Q5155306 wikiPageWikiLink Q381892.
- Q5155306 wikiPageWikiLink Q395.
- Q5155306 wikiPageWikiLink Q474715.
- Q5155306 wikiPageWikiLink Q5156540.
- Q5155306 wikiPageWikiLink Q7452041.
- Q5155306 wikiPageWikiLink Q834585.
- Q5155306 wikiPageWikiLink Q8349849.
- Q5155306 comment "In the mathematical area of order theory, the compact or finite elements of a partially ordered set are those elements that cannot be subsumed by a supremum of any non-empty directed set that does not already contain members above the compact element.Note that there are other notions of compactness in mathematics; also, the term "finite" in its normal set theoretic meaning does not coincide with the order-theoretic notion of a "finite element".".
- Q5155306 label "Compact element".