Forking Independence

Forking Independence is a formal syntactic and semantic relation in model theory that specifies when a type over a set is independent of another set in terms of non-forking extensions, thereby generalizing linear independence in vector spaces and algebraic independence in fields within the framework of stable theories.

9

Publications

226

Citations

13

Authors

13

Institutions

Publications per year

2017–2026

2

Authors

13

  1. SV
    Sebastien Vasey

    Carnegie Mellon University, United States

    1 publications · 21 citations

    1

    h-index

  2. IG
    Isaac Goldbring

    University of Illinois Chicago, United States

    1 publications · 23 citations

    1

    h-index

  3. AD
    Alfred Dolich

    The Ohio State University, United States

    1 publications · 43 citations

    1

    h-index

  4. SN
    Samuel Nicholas Ramsey

    1 publications · 10 citations

    1

    h-index

  5. ML
    Michael Lieberman

    Harvard University, United States

    1 publications · 21 citations

    1

    h-index

1–5 of 13

Venues

  1. Journal of Symbolic Logic

    5 publications · 169 citations

    5

    h-index

  2. eScholarship (California Digital Library)

    Repository · 1 publications · 10 citations

    1

    h-index

  3. Advances in Mathematics

    1 publications · 21 citations

    1

    h-index

  4. Journal of the European Mathematical Society

    JEMS · 1 publications · 11 citations

    1

    h-index

  5. arXiv (Cornell University)

    Repository · 1 publications · 15 citations

    1

    h-index

1–5