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
Variants
V=l
26
Knowability and Constructivism
Timothy Williamson · The Philosophical Quarterly · 1988 · 104 citations
A semantical study of constructible falsity
Richmond H. Thomason · Mathematical logic quarterly · 1969 · 101 citations
Set theory and the continuum problem
Choice Reviews Online · 1997 · 86 citations
1–5 of 26
25
3
h-index
2
h-index
1
h-index
1
h-index
1
h-index
1–5 of 25
25
Irvine University
Cerritos, United States
2 h-index
3 publications
177 citations
University of California, Irvine
Irvine, United States
2 h-index
3 publications
177 citations
KU Leuven
Leuven, Belgium
1 h-index
1 publications
13 citations
Lancaster University Ghana
Accra, Ghana
1 h-index
1 publications
13 citations
Stanford University
Stanford, United States
1 h-index
1 publications
14 citations
Institut national de recherche en sciences et technologies du numérique
Le Chesnay-Rocquencourt, France
1 h-index
1 publications
48 citations

Uppsala University
Uppsala, Sweden
1 h-index
1 publications
23 citations
Centre Inria de Saclay
Palaiseau, France
1 h-index
1 publications
48 citations
1–8 of 25
3 publications · 134 citations
3
h-index
2 publications · 73 citations
2
h-index
2 publications · 211 citations
2
h-index
CRO · 2 publications · 103 citations
2
h-index
MLQ · 2 publications · 121 citations
2
h-index
1–5