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Axiom schema

  • Automated ZFC Theorem Proving with E

    Automated ZFC Theorem Proving with E

  • Elements of Set Theory

    Elements of Set Theory

  • Equivalents to the Axiom of Choice and Their Uses A

    Equivalents to the Axiom of Choice and Their Uses A

  • The Axiom of Determinancy Implies Dependent Choices in L(R) Author(S): Alexander S

    The Axiom of Determinancy Implies Dependent Choices in L(R) Author(S): Alexander S

  • Constructibility in Physics

    Constructibility in Physics

  • On the Necessary Use of Abstract Set Theory

    On the Necessary Use of Abstract Set Theory

  • Chapter 1. Informal Introdution to the Axioms of ZF.∗

    Chapter 1. Informal Introdution to the Axioms of ZF.∗

  • Set-Theoretical Background 1.1 Ordinals and Cardinals

    Set-Theoretical Background 1.1 Ordinals and Cardinals

  • SET THEORY Andrea K. Dieterly a Thesis Submitted to the Graduate

    SET THEORY Andrea K. Dieterly a Thesis Submitted to the Graduate

  • Physics/9803004

    Physics/9803004

  • A Set Theory Formalization

    A Set Theory Formalization

  • Undergraduate Logic Sequence: the Notes

    Undergraduate Logic Sequence: the Notes

  • Axioms and Models for an Extended Set Theory

    Axioms and Models for an Extended Set Theory

  • The Axiom of Choice and Its Implications in Mathematics

    The Axiom of Choice and Its Implications in Mathematics

  • Basic Set Theory

    Basic Set Theory

  • Constructibility and Quantum Mechanics

    Constructibility and Quantum Mechanics

  • Set Theory and the Analyst

    Set Theory and the Analyst

  • 1 Axioms of Zermelo-Frankel Set Theory

    1 Axioms of Zermelo-Frankel Set Theory

Top View
  • NOTES on DETERMINACY Fix a Set a ⊆ R. Consider a Game G a Where
  • Minimum Models of Second-Order Set Theories
  • Set Theory Axioms
  • Alternative Set Theories
  • Formalization of the Axiom of Choice and Its Equivalent Theorems
  • Notes on Set Theory
  • Comparing Cardinalities in Zermelo's System
  • Class Forcing and Second-Order Arithmetic
  • Section 0.8. Cardinal Numbers
  • Completeness Or Incompleteness of Basic Mathematical Concepts Donald A
  • 363 Discrete Topology Is Classified As Not Locally Compact. but in All These
  • The Standard ZFC Axioms for Set Theory Provide an Operative
  • The Independence of the Axiom of Choice in Set Theory
  • Axiom Schemata of Strong Infinity in Axiomatic Set Theory
  • Axioms and Set Theory
  • On the Methodology of Informal Rigour: Set Theory, Semantics
  • Section 1.3. the Axioms
  • Notes on the Zermelo-Fraenkel Axioms for Set Theory


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