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- Axiom_of_union abstract "In axiomatic set theory and the branches of logic, mathematics, and computer science that use it, the axiom of union is one of the axioms of Zermelo–Fraenkel set theory, stating that, for any set x there is a set y whose elements are precisely the elements of the elements of x. Together with the axiom of pairing this implies that for any two sets, there is a set that contains exactly the elements of both.".
- Axiom_of_union wikiPageID "52553".
- Axiom_of_union wikiPageLength "3256".
- Axiom_of_union wikiPageOutDegree "25".
- Axiom_of_union wikiPageRevisionID "666562135".
- Axiom_of_union wikiPageWikiLink Axiom.
- Axiom_of_union wikiPageWikiLink Axiom_of_extensionality.
- Axiom_of_union wikiPageWikiLink Axiom_of_pairing.
- Axiom_of_union wikiPageWikiLink Axiom_schema_of_specification.
- Axiom_of_union wikiPageWikiLink Axiomatic_set_theory.
- Axiom_of_union wikiPageWikiLink Axiomatic_system.
- Axiom_of_union wikiPageWikiLink Axiomatization.
- Axiom_of_union wikiPageWikiLink Category:Axioms_of_set_theory.
- Axiom_of_union wikiPageWikiLink Computer_science.
- Axiom_of_union wikiPageWikiLink Empty_set.
- Axiom_of_union wikiPageWikiLink Existential_quantification.
- Axiom_of_union wikiPageWikiLink Formal_language.
- Axiom_of_union wikiPageWikiLink Given_any.
- Axiom_of_union wikiPageWikiLink If_and_only_if.
- Axiom_of_union wikiPageWikiLink Intersection_(set_theory).
- Axiom_of_union wikiPageWikiLink Kenneth_Kunen.
- Axiom_of_union wikiPageWikiLink Logic.
- Axiom_of_union wikiPageWikiLink Logical_conjunction.
- Axiom_of_union wikiPageWikiLink Mathematics.
- Axiom_of_union wikiPageWikiLink Paul_Halmos.
- Axiom_of_union wikiPageWikiLink Set_(mathematics).
- Axiom_of_union wikiPageWikiLink Set_theory.
- Axiom_of_union wikiPageWikiLink Thomas_Jech.
- Axiom_of_union wikiPageWikiLink Union_(set_theory).
- Axiom_of_union wikiPageWikiLink Universal_quantification.
- Axiom_of_union wikiPageWikiLink Universal_set.
- Axiom_of_union wikiPageWikiLink Zermelo–Fraenkel_set_theory.
- Axiom_of_union wikiPageWikiLinkText "Axiom of the union".
- Axiom_of_union wikiPageWikiLinkText "Axiom of union".
- Axiom_of_union wikiPageWikiLinkText "Union".
- Axiom_of_union wikiPageWikiLinkText "axiom of union".
- Axiom_of_union wikiPageWikiLinkText "union set".
- Axiom_of_union wikiPageWikiLinkText "union".
- Axiom_of_union hasPhotoCollection Axiom_of_union.
- Axiom_of_union id "4394".
- Axiom_of_union title "Axiom of Union".
- Axiom_of_union wikiPageUsesTemplate Template:No_footnotes.
- Axiom_of_union wikiPageUsesTemplate Template:Planetmath_reference.
- Axiom_of_union wikiPageUsesTemplate Template:Set_theory.
- Axiom_of_union subject Category:Axioms_of_set_theory.
- Axiom_of_union hypernym Axioms.
- Axiom_of_union type Article.
- Axiom_of_union type Article.
- Axiom_of_union comment "In axiomatic set theory and the branches of logic, mathematics, and computer science that use it, the axiom of union is one of the axioms of Zermelo–Fraenkel set theory, stating that, for any set x there is a set y whose elements are precisely the elements of the elements of x. Together with the axiom of pairing this implies that for any two sets, there is a set that contains exactly the elements of both.".
- Axiom_of_union label "Axiom of union".
- Axiom_of_union sameAs Axioma_de_unión.
- Axiom_of_union sameAs اصل_موضوع_اجتماع.
- Axiom_of_union sameAs Axiome_de_la_réunion.
- Axiom_of_union sameAs אקסיומת_האיחוד.
- Axiom_of_union sameAs Assioma_dellunione.
- Axiom_of_union sameAs 和集合の公理.
- Axiom_of_union sameAs Assioma_da_la_reüniú.
- Axiom_of_union sameAs Aksjomat_sumy.
- Axiom_of_union sameAs Axioma_da_união.
- Axiom_of_union sameAs m.0dtgx.
- Axiom_of_union sameAs Аксиома_объединения.
- Axiom_of_union sameAs Unionaxiomet.
- Axiom_of_union sameAs xd0x90xd0xbaxd1x81xd1x96xd0xbexd0xbcxd0xb0_xd0xbexd0xb1xd1x94xd0xb4xd0xbdxd0xb0xd0xbdxd0xbdxd1x8f.
- Axiom_of_union sameAs Q1987722.
- Axiom_of_union sameAs Q1987722.
- Axiom_of_union sameAs 并集公理.
- Axiom_of_union wasDerivedFrom Axiom_of_union?oldid=666562135.
- Axiom_of_union isPrimaryTopicOf Axiom_of_union.