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- Prime_(order_theory) abstract "In mathematics, an element p of a partial order (P, ≤) is a meet prime element when p is the principal element of a principal prime ideal. Equivalently, if P is a lattice, p ≠ top, and for all a, b in P, a∧b ≤ p implies a ≤ p or b ≤ p.".
- Prime_(order_theory) wikiPageExternalLink books?id=NZN8aum26LgC&pg=PA50.
- Prime_(order_theory) wikiPageID "757531".
- Prime_(order_theory) wikiPageLength "764".
- Prime_(order_theory) wikiPageOutDegree "7".
- Prime_(order_theory) wikiPageRevisionID "694324919".
- Prime_(order_theory) wikiPageWikiLink Category:Order_theory.
- Prime_(order_theory) wikiPageWikiLink Ideal_(order_theory).
- Prime_(order_theory) wikiPageWikiLink Join_and_meet.
- Prime_(order_theory) wikiPageWikiLink Lattice_(order).
- Prime_(order_theory) wikiPageWikiLink Mathematics.
- Prime_(order_theory) wikiPageWikiLink Partially_ordered_set.
- Prime_(order_theory) wikiPageWikiLink Principal_ideal.
- Prime_(order_theory) wikiPageWikiLinkText "Prime (order theory)".
- Prime_(order_theory) wikiPageUsesTemplate Template:Algebra-stub.
- Prime_(order_theory) wikiPageUsesTemplate Template:Citation.
- Prime_(order_theory) subject Category:Order_theory.
- Prime_(order_theory) hypernym Element.
- Prime_(order_theory) type MilitaryUnit.
- Prime_(order_theory) type Field.
- Prime_(order_theory) comment "In mathematics, an element p of a partial order (P, ≤) is a meet prime element when p is the principal element of a principal prime ideal. Equivalently, if P is a lattice, p ≠ top, and for all a, b in P, a∧b ≤ p implies a ≤ p or b ≤ p.".
- Prime_(order_theory) label "Prime (order theory)".
- Prime_(order_theory) sameAs Q7243229.
- Prime_(order_theory) sameAs m.038sqs.
- Prime_(order_theory) sameAs Q7243229.
- Prime_(order_theory) wasDerivedFrom Prime_(order_theory)?oldid=694324919.
- Prime_(order_theory) isPrimaryTopicOf Prime_(order_theory).