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

Authors

40

  1. SS
    Saharon Shelah

    Hebrew University of Jerusalem, Israel

    5 publications · 112 citations

    5

    h-index

  2. CT
    C. T. Chong

    National University of Singapore, Singapore

    1 publications · 13 citations

    1

    h-index

  3. AW
    Arnold W. Miller

    University of Wisconsin–Madison, United States

    1 publications · 20 citations

    1

    h-index

  4. DS
    David Schrittesser

    University of Copenhagen, Denmark

    1 publications · 12 citations

    1

    h-index

  5. JD
    Joel David Hamkins

    City University of New York, United States

    1 publications · 11 citations

    1

    h-index

1–5 of 40

Venues

  1. Journal of Symbolic Logic

    11 publications · 191 citations

    10

    h-index

  2. Bulletin of Symbolic Logic

    3 publications · 99 citations

    3

    h-index

  3. arXiv (Cornell University)

    Repository · 3 publications · 45 citations

    3

    h-index

  4. Transactions of the American Mathematical Society

    TRAN · 3 publications · 65 citations

    3

    h-index

  5. Israel Journal of Mathematics

    2 publications · 47 citations

    2

    h-index

1–5