Zermelo-Fraenkel Set Theory

GPTKB entity

Statements (65)
Predicate Object
gptkbp:instanceOf Set Theory
gptkbp:composedOf Axioms
gptkbp:developedBy gptkb:Ernst_Zermelo
gptkb:Abraham_Fraenkel
https://www.w3.org/2000/01/rdf-schema#label Zermelo-Fraenkel Set Theory
gptkbp:includes Axiom of Union
Axiom of Infinity
Axiom of Power Set
Axiom_of_Extensionality
Axiom_of_Pairing
Axiom_of_Regularity
Axiom_of_Replacement
gptkbp:introduced 1908
gptkbp:isA Mathematical Concept
Mathematical Logic
Mathematical Structure
Abstract Algebra
Formal System
Mathematical Theory
Theoretical Framework
Formal Logic
Abstract Concept
Logical Frameworks
Logical Framework
Axiomatic Framework
Logical Structure
Mathematical Axioms
Axiomatic Set Theory
Mathematical Framework
Theory of Sets
Mathematical Frameworks
Foundational Mathematics
Foundational Theory
Abstract Mathematical Theory
Formal Mathematical Theory
Logical Axioms
Logical Concept
Logical Universe
Mathematical Logic Concept
Mathematical Logic Framework
Set Theory Axioms
Set Theory Concept
Set Theory Framework
Set Theory Frameworks
Set Theory Model
Set Theory Universe
Set-theoretic Axioms
Set-theoretic Framework
Set-theoretic Model
Mathematical_Philosophy
Axiomatic_System
Logical_Foundations
Mathematical_Foundation
Mathematical_Foundations_Theory
Mathematical_Structure_Theory
Mathematical_Universe
Philosophical_Foundation
Set-theoretic_Universe
ZF
ZF_Set_Theory
Zermelo-Fraenkel_Axioms
gptkbp:isRelatedTo Cantor's_Set_Theory
Set-theoretic_Foundations
gptkbp:isUsedIn Logic
Mathematics