Axiom Of Constructibility

The Axiom of Constructibility is the set-theoretic axiom asserting that every set is constructible, meaning that the universe of sets is identical to the class $ L $ of sets that can be built up inductively from definable operations over ordinals, thereby providing a canonical inner model in which the Axiom of Choice and the Generalized Continuum Hypothesis hold.

26

Publications

1.4K

Citations

25

Authors

25

Institutions

Publications per year

2017–2026

1

Authors

25

  1. PC
    Paul C. Eklof

    University of California, Irvine, United States

    3 publications · 143 citations

    3

    h-index

  2. LL
    Luc Lauwers

    KU Leuven, Belgium

    2 publications · 23 citations

    2

    h-index

  3. FR
    Frederick Rowbottom

    University of Bristol, United Kingdom

    1 publications · 69 citations

    1

    h-index

  4. PW
    Philip Welch

    University of Bristol, United Kingdom

    1 publications · 64 citations

    1

    h-index

  5. JW
    J. W. Addison

    University of California, Berkeley, United States

    1 publications · 180 citations

    1

    h-index

1–5 of 25

Venues

  1. Journal of Symbolic Logic

    3 publications · 134 citations

    3

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  2. Bulletin of Symbolic Logic

    2 publications · 73 citations

    2

    h-index

  3. Fundamenta Mathematicae

    2 publications · 211 citations

    2

    h-index

  4. Choice Reviews Online

    CRO · 2 publications · 103 citations

    2

    h-index

  5. Mathematical logic quarterly

    MLQ · 2 publications · 121 citations

    2

    h-index

1–5