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- Vopxc4x9bnkas_principle abstract "In mathematics, Vopěnka's principle is a large cardinal axiom. The intuition behind the axiom is that the set-theoretical universe is so large that in every proper class, some members are similar to others, with this similarity formalized through elementary embeddings.Vopěnka's principle was first introduced by Petr Vopěnka and independently considered by Keisler, and was written up by Solovay, Reinhardt & Kanamori (1978).According to Pudlák (2013, p. 204), Vopěnka's principle was originally intended as a joke: Vopěnka was apparently unenthusiastic about large cardinals and introduced his principle as a bogus large cardinal property, planning to show later that it was not consistent. However before publishing his inconsistency proof he found a flaw in it.".
- Vopxc4x9bnkas_principle wikiPageExternalLink 009023.html.
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- Vopxc4x9bnkas_principle wikiPageOutDegree "20".
- Vopxc4x9bnkas_principle wikiPageRevisionID "677728249".
- Vopxc4x9bnkas_principle wikiPageWikiLink Accessible_category.
- Vopxc4x9bnkas_principle wikiPageWikiLink Binary_relation.
- Vopxc4x9bnkas_principle wikiPageWikiLink Category:Large_cardinals.
- Vopxc4x9bnkas_principle wikiPageWikiLink Category:Mathematical_principles.
- Vopxc4x9bnkas_principle wikiPageWikiLink Category_(mathematics).
- Vopxc4x9bnkas_principle wikiPageWikiLink Class_(set_theory).
- Vopxc4x9bnkas_principle wikiPageWikiLink Directed_graph.
- Vopxc4x9bnkas_principle wikiPageWikiLink Elementary_equivalence.
- Vopxc4x9bnkas_principle wikiPageWikiLink Extendible_cardinal.
- Vopxc4x9bnkas_principle wikiPageWikiLink Huge_cardinal.
- Vopxc4x9bnkas_principle wikiPageWikiLink Inaccessible_cardinal.
- Vopxc4x9bnkas_principle wikiPageWikiLink Large_cardinal.
- Vopxc4x9bnkas_principle wikiPageWikiLink Mathematics.
- Vopxc4x9bnkas_principle wikiPageWikiLink Ordinal_number.
- Vopxc4x9bnkas_principle wikiPageWikiLink Petr_Vopěnka.
- Vopxc4x9bnkas_principle wikiPageWikiLink Signature_(logic).
- Vopxc4x9bnkas_principle wikiPageWikiLink Ultrafilter.
- Vopxc4x9bnkas_principle wikiPageWikiLinkText "Vopěnka's principle".
- Vopxc4x9bnkas_principle wikiPageUsesTemplate Template:Citation.
- Vopxc4x9bnkas_principle wikiPageUsesTemplate Template:Harvtxt.
- Vopxc4x9bnkas_principle wikiPageUsesTemplate Template:Settheory-stub.
- Vopxc4x9bnkas_principle subject Category:Large_cardinals.
- Vopxc4x9bnkas_principle subject Category:Mathematical_principles.
- Vopxc4x9bnkas_principle hypernym Axiom.
- Vopxc4x9bnkas_principle type Concept.
- Vopxc4x9bnkas_principle type Diacritic.
- Vopxc4x9bnkas_principle type Redirect.
- Vopxc4x9bnkas_principle comment "In mathematics, Vopěnka's principle is a large cardinal axiom. The intuition behind the axiom is that the set-theoretical universe is so large that in every proper class, some members are similar to others, with this similarity formalized through elementary embeddings.Vopěnka's principle was first introduced by Petr Vopěnka and independently considered by Keisler, and was written up by Solovay, Reinhardt & Kanamori (1978).According to Pudlák (2013, p.".
- Vopxc4x9bnkas_principle label "Vopěnka's principle".
- Vopxc4x9bnkas_principle sameAs Q7941745.
- Vopxc4x9bnkas_principle sameAs m.0bbm4y.
- Vopxc4x9bnkas_principle sameAs Q7941745.
- Vopxc4x9bnkas_principle wasDerivedFrom Vopxc4x9bnkas_principle?oldid=677728249.
- Vopxc4x9bnkas_principle isPrimaryTopicOf Vopxc4x9bnkas_principle.