activity
20112022
most citedHierarchies in independence logic

21 citations · 41 across the 16 of their papers we have counts for

collaborators
Showing math.LOShow all

13 papers · 1 filter

math.LO2022

Strongly First Order, Domain Independent Dependencies: the Union-Closed Case

Pietro Galliani

Team Semantics generalizes Tarski's Semantics by defining satisfaction with respect to sets of assignments rather than with respect to single assignments. Because of this, it is po…

math.LO2021

Doubly Strongly First Order Dependencies

Pietro Galliani

Team Semantics is a generalization of Tarskian Semantics that can be used to add to First Order Logic atoms and connectives expressing dependencies between the possible values of v…

math.LO2019★ 4 cited

Characterizing Strongly First Order Dependencies: The Non-Jumping Relativizable Case

Pietro Galliani

Team Semantics generalizes Tarski's Semantics for First Order Logic by allowing formulas to be satisfied or not satisfied by sets of assignments rather than by single assignments.…

math.LO2018★ 6 cited

Safe Dependency Atoms and Possibility Operators in Team Semantics

Pietro Galliani

I consider the question of which dependencies are safe for a Team Semantics-based logic FO(D), in the sense that they do not increase its expressive power over sentences when added…

math.LO2018

Characterizing downwards closed, strongly first order, relativizable dependencies

Pietro Galliani

In Team Semantics, a dependency notion is strongly first order if every sentence of the logic obtained by adding the corresponding atoms to First Order Logic is equivalent to some…

math.LO2014★ 3 cited

On Strongly First-Order Dependencies

Pietro Galliani

We prove that the expressive power of first-order logic with team semantics plus contradictory negation does not rise beyond that of first-order logic (with respect to sentences),…