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Paul Bernays

  • The Development of Mathematical Logic from Russell to Tarski: 1900–1935

    The Development of Mathematical Logic from Russell to Tarski: 1900–1935

  • Equivalents to the Axiom of Choice and Their Uses A

    Equivalents to the Axiom of Choice and Their Uses A

  • Forcing in Proof Theory∗

    Forcing in Proof Theory∗

  • Introduction: the 1930S Revolution

    Introduction: the 1930S Revolution

  • Gödel on Finitism, Constructivity and Hilbert's Program

    Gödel on Finitism, Constructivity and Hilbert's Program

  • Hunting the Story of Moses Schönfinkel

    Hunting the Story of Moses Schönfinkel

  • (Founded by Louis Bamberqer and Mrs

    (Founded by Louis Bamberqer and Mrs

  • The Propositional Logic of Principia Mathematica and Some of Its

    The Propositional Logic of Principia Mathematica and Some of Its

  • The Fall and Original Sin of Set Theory

    The Fall and Original Sin of Set Theory

  • Arxiv:Math/0102189V1

    Arxiv:Math/0102189V1

  • Paul Bernays

    Paul Bernays

  • Von Neumann's Methodology of Science

    Von Neumann's Methodology of Science

  • A System of Axiomatic Set Theory - Part Vii84

    A System of Axiomatic Set Theory - Part Vii84

  • Paul Bernays (1976)

    Paul Bernays (1976)

  • Evidence and the Hierarchy of Mathematical Theories

    Evidence and the Hierarchy of Mathematical Theories

  • Pro and Contra Hilbert: Zermelo's Set Theories∗ Volker Peckhaus 1

    Pro and Contra Hilbert: Zermelo's Set Theories∗ Volker Peckhaus 1

  • The Unity and Breadth of Mathematics—From Diophantus to Today

    The Unity and Breadth of Mathematics—From Diophantus to Today

  • 2014 09 Bernays 2 Presentation.Key

    2014 09 Bernays 2 Presentation.Key

Top View
  • Paul Bernays – a Short Biography (1976)
  • Pro and Contra Hilbert: Zermelo's Set Theories
  • A SYSTEM of AXIOMATIC SET THEORY—PART I Introduction. The
  • On a Symposium on the Foundations of Mathematics (1971) Paul Bernays
  • Logic's Lost Genius
  • The Theory of the Foundations of Mathematics - 1870 to 1940
  • Version 2020-10-02
  • Revisiting Hilbert's “Non-Ignorabimus”
  • Minimum Models of Second-Order Set Theories
  • The Structure of Models of Second-Order Set Theories
  • Herbrand's Fundamental Theorem-An Encyclopedia Article
  • John Von Neumann and Hilbert's School of Foundations of Mathematics∗
  • Gödel – Husserl – Platonism
  • The Prehistory of the Subsystems of Second-Order Arithmetic
  • Hilbert's Program Then And
  • The Axiom of Choice
  • Paul Bernays
  • The Prehistory of the Subsystems of Second-Order Arithmetic Arxiv


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