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Inaccessible cardinal

  • Are Large Cardinal Axioms Restrictive?

    Are Large Cardinal Axioms Restrictive?

  • Set-Theoretical Background 1.1 Ordinals and Cardinals

    Set-Theoretical Background 1.1 Ordinals and Cardinals

  • Florida State University Libraries

    Florida State University Libraries

  • SET THEORY for CATEGORY THEORY 3 the Category Is Well-Powered, Meaning That Each Object Has Only a Set of Iso- Morphism Classes of Subobjects

    SET THEORY for CATEGORY THEORY 3 the Category Is Well-Powered, Meaning That Each Object Has Only a Set of Iso- Morphism Classes of Subobjects

  • How Set Theory Impinges on Logic

    How Set Theory Impinges on Logic

  • Arxiv:2009.07164V1 [Math.LO] 15 Sep 2020 Ai—U Nta Eeyb Etoigfaue Htuiul Char Uniquely That Isomorphism

    Arxiv:2009.07164V1 [Math.LO] 15 Sep 2020 Ai—U Nta Eeyb Etoigfaue Htuiul Char Uniquely That Isomorphism

  • Arxiv:Math/0009240V1

    Arxiv:Math/0009240V1

  • TOPICS in SET THEORY: Example Sheet

    TOPICS in SET THEORY: Example Sheet

  • Incompatible Ω-Complete Theories∗

    Incompatible Ω-Complete Theories∗

  • AN Ω-LOGIC PRIMER Introduction One Family of Results in Modern Set

    AN Ω-LOGIC PRIMER Introduction One Family of Results in Modern Set

  • Constructing Cardinals from Below

    Constructing Cardinals from Below

  • Large Cardinals and the Iterative Conception of Set

    Large Cardinals and the Iterative Conception of Set

  • Higher-Order Tarski Grothendieck As a Foundation for Formal Proof Chad E

    Higher-Order Tarski Grothendieck As a Foundation for Formal Proof Chad E

  • Does Mathematics Need New Axioms?

    Does Mathematics Need New Axioms?

  • Math655 Lecture Notes: Part 1.0 Inaccessible Cardinals

    Math655 Lecture Notes: Part 1.0 Inaccessible Cardinals

  • Childs Axiomatizes a Set Theory, XST, That Diff

    Childs Axiomatizes a Set Theory, XST, That Diff

  • On Grothendieck Universes Compositio Mathematica, Tome 21, No 1 (1969), P

    On Grothendieck Universes Compositio Mathematica, Tome 21, No 1 (1969), P

  • Infinite Goldie Dimensions

    Infinite Goldie Dimensions

Top View
  • What Are Strong Axioms of Infinity and Why Are They Useful in Mathematics?
  • Logic/Set Theory II - Ordinals and Cardinals
  • Incompleteness Theorems, Large Cardinals, and Automata Over Finite Words Olivier Finkel
  • INTRODUCTION to LARGE CARDINALS the Aim of This Talk Is
  • Some Intuition Behind Large Cardinal Axioms, Their Characterization, and Related Results
  • Levy and Set Theory
  • A Coloring Theorem for Inaccessible Cardinals a Dissertation Presented
  • Gitik Used a Cardinal
  • Notes on Set Theory
  • Large Cardinals in Mathematics and Infinite Combinatorics
  • Are We Closer to a Solution of the Continuum Problem? Carlos Augusto
  • ZFC Set Theory and the Category of Sets Foundations for the Working Mathematician
  • Feferman's Forays Into the Foundations of Category Theory
  • Inner Models for Large Cardinals
  • Oberlin1279129907.Pdf (220.53
  • DOUBLE WEAKNESS 3 Weak Diamond at Strongly Inaccessibles and We Settle the Question of Weakly Inaccessibles by Covering the Last Open Case Concerning These Cardinals
  • Sets, Classes and Categories  
  • Grothendieck Universes and the Super-Complete Models of Shepherdson Compositio Mathematica, Tome 17 (1965-1966), P


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