Browsing by Subject "Second-order logic"

Sort by: Order: Results:

  • Durand, Arnaud; Ebbing, Johannes; Kontinen, Juha; Vollmer, Heribert (Wadern : Schloss Dagstuhl - Leibniz-Zentrum fuer Informatik GmbH, 2011)
    We study the extension of dependence logic D by a majority quantifier M over finite structures. We show that the resulting logic is equi-expressive with the extension of second-order logic by second-order majority quantifiers ...
  • Lück, Martin (Wadern : Schloss Dagstuhl - Leibniz-Zentrum fuer Informatik GmbH, 2018)
    We study the logic FO(∼), the extension of first-order logic with team semantics by unrestricted Boolean negation. It was recently shown to be axiomatizable, but otherwise has not yet received much attention in questions ...