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- Axiom_of_constructibility abstract "The axiom of constructibility is a possible axiom for set theory in mathematics that asserts that every set is constructible. The axiom is usually written as V = L, where V and L denote the von Neumann universe and the constructible universe, respectively. The axiom, first investigated by Kurt Gödel, is inconsistent with the proposition that zero sharp exists and stronger large cardinal axioms (see List of large cardinal properties). Generalizations of this axiom are explored in inner model theory.".
- Axiom_of_constructibility wikiPageExternalLink devlin_6_01.html.
- Axiom_of_constructibility wikiPageID "696472".
- Axiom_of_constructibility wikiPageLength "3085".
- Axiom_of_constructibility wikiPageOutDegree "30".
- Axiom_of_constructibility wikiPageRevisionID "698114136".
- Axiom_of_constructibility wikiPageWikiLink Analytical_hierarchy.
- Axiom_of_constructibility wikiPageWikiLink Axiom.
- Axiom_of_constructibility wikiPageWikiLink Axiom_of_choice.
- Axiom_of_constructibility wikiPageWikiLink Cabal_(set_theory).
- Axiom_of_constructibility wikiPageWikiLink Category:Axioms_of_set_theory.
- Axiom_of_constructibility wikiPageWikiLink Category:Constructible_universe.
- Axiom_of_constructibility wikiPageWikiLink Constructible_universe.
- Axiom_of_constructibility wikiPageWikiLink Continuum_hypothesis.
- Axiom_of_constructibility wikiPageWikiLink Equiconsistency.
- Axiom_of_constructibility wikiPageWikiLink Erdős_cardinal.
- Axiom_of_constructibility wikiPageWikiLink Inner_model_theory.
- Axiom_of_constructibility wikiPageWikiLink Kurt_Gödel.
- Axiom_of_constructibility wikiPageWikiLink Large_cardinal.
- Axiom_of_constructibility wikiPageWikiLink List_of_large_cardinal_properties.
- Axiom_of_constructibility wikiPageWikiLink Mathematical_Association_of_America.
- Axiom_of_constructibility wikiPageWikiLink Measurable_cardinal.
- Axiom_of_constructibility wikiPageWikiLink Non-measurable_set.
- Axiom_of_constructibility wikiPageWikiLink Philosophy_of_mathematics.
- Axiom_of_constructibility wikiPageWikiLink Saharon_Shelah.
- Axiom_of_constructibility wikiPageWikiLink Set_theory.
- Axiom_of_constructibility wikiPageWikiLink Springer_Science+Business_Media.
- Axiom_of_constructibility wikiPageWikiLink Statements_true_in_L.
- Axiom_of_constructibility wikiPageWikiLink Suslins_problem.
- Axiom_of_constructibility wikiPageWikiLink Von_Neumann_universe.
- Axiom_of_constructibility wikiPageWikiLink Zermelo–Fraenkel_set_theory.
- Axiom_of_constructibility wikiPageWikiLink Zero_sharp.
- Axiom_of_constructibility wikiPageWikiLinkText "''V = L''".
- Axiom_of_constructibility wikiPageWikiLinkText "Axiom of Constructibility (V=L)".
- Axiom_of_constructibility wikiPageWikiLinkText "Axiom of constructibility".
- Axiom_of_constructibility wikiPageWikiLinkText "V = L".
- Axiom_of_constructibility wikiPageWikiLinkText "V=L".
- Axiom_of_constructibility wikiPageWikiLinkText "axiom of constructibility".
- Axiom_of_constructibility wikiPageWikiLinkText "constructible".
- Axiom_of_constructibility wikiPageUsesTemplate Template:Cite_book.
- Axiom_of_constructibility subject Category:Axioms_of_set_theory.
- Axiom_of_constructibility subject Category:Constructible_universe.
- Axiom_of_constructibility hypernym Axiom.
- Axiom_of_constructibility comment "The axiom of constructibility is a possible axiom for set theory in mathematics that asserts that every set is constructible. The axiom is usually written as V = L, where V and L denote the von Neumann universe and the constructible universe, respectively. The axiom, first investigated by Kurt Gödel, is inconsistent with the proposition that zero sharp exists and stronger large cardinal axioms (see List of large cardinal properties).".
- Axiom_of_constructibility label "Axiom of constructibility".
- Axiom_of_constructibility sameAs Q1151112.
- Axiom_of_constructibility sameAs Axiom_konstruovatelnosti.
- Axiom_of_constructibility sameAs Konstruierbarkeitsaxiom.
- Axiom_of_constructibility sameAs Axiome_de_constructibilité.
- Axiom_of_constructibility sameAs אקסיומת_הבנייה.
- Axiom_of_constructibility sameAs 구성_가능성_공리.
- Axiom_of_constructibility sameAs Axioma_van_construeerbaarheid.
- Axiom_of_constructibility sameAs Axioma_de_construtibilidade.
- Axiom_of_constructibility sameAs m.033k8w.
- Axiom_of_constructibility sameAs Q1151112.
- Axiom_of_constructibility wasDerivedFrom Axiom_of_constructibility?oldid=698114136.
- Axiom_of_constructibility isPrimaryTopicOf Axiom_of_constructibility.