Title of article
Levy and set theory
Author/Authors
Kanamori، نويسنده , , Akihiro، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2006
Pages
20
From page
233
To page
252
Abstract
Azriel Levy (1934–) did fundamental work in set theory when it was transmuting into a modern, sophisticated field of mathematics, a formative period of over a decade straddling Cohen’s 1963 founding of forcing. The terms “Levy collapse”, “Levy hierarchy”, and “Levy absoluteness” will live on in set theory, and his technique of relative constructibility and connections established between forcing and definability will continue to be basic to the subject. What follows is a detailed account and analysis of Levy’s work and contributions to set theory.
Keywords
Reflection principles , Urelements , Ackermann’s set theory , forcing , Measurable cardinals , Indescribable cardinals. , Levy collapse , Levy hierarchy , Levy absoluteness , Relative constructibility , Fraenkel–Mostowski method
Journal title
Annals of Pure and Applied Logic
Serial Year
2006
Journal title
Annals of Pure and Applied Logic
Record number
1443772
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