Cohen Forcing
Cohen Forcing is a method in set theory that belongs to the class of forcing techniques, distinguished by its use of countable transitive models and partial orders to construct generic extensions that demonstrate the independence of the Continuum Hypothesis and the Axiom of Choice from the Zermelo-Fraenkel axioms.
34
Publications
710
Citations
40
Authors
30
Institutions
Publications per year
2017–2026
2
34
Stephen Fenner, Lance Fortnow, Stuart A. Kurtz et al. · 2002 · 52 citations
Jeremy Avigad · Bulletin of Symbolic Logic · 2004 · 33 citations
Properness Without Elementaricity
Saharon Shelah · Journal of Applied Analysis · 2004 · 33 citations
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Hebrew University of Jerusalem
Jerusalem, Israel
4 h-index
4 publications
79 citations
Rutgers, The State University of New Jersey
New Brunswick, United States
2 h-index
2 publications
36 citations
University of Vienna
Vienna, Austria
2 h-index
2 publications
51 citations
University of Chicago
Chicago, United States
2 h-index
4 publications
180 citations
University of California, Los Angeles
Los Angeles, United States
2 h-index
2 publications
41 citations
University of Wisconsin–Madison
Madison, United States
2 h-index
2 publications
33 citations
University of Michigan
Ann Arbor, United States
1 h-index
1 publications
15 citations
University of Pittsburgh
Pittsburgh, United States
1 h-index
2 publications
20 citations
1–8 of 30
11 publications · 191 citations
10
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3 publications · 99 citations
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Repository · 3 publications · 45 citations
3
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TRAN · 3 publications · 65 citations
3
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2 publications · 47 citations
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