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20102026
most citedHierarchies in independence logic

21 citations · 116 across the 38 of their papers we have counts for

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10 papers · 1 filter

math.LO2026

Intuitionistic Implication in Elementary Team Logics

Fredrik Engström, Juha Kontinen

The logic FOT is a team-based logic whose expressive power coincides with first-order logic at the level of both sentences and open formulas. In contrast to dependence and independ…

math.LO2026

Inquisitive first-order logic is neither compact nor recursively axiomatizable

Ivano Ciardelli, Juha Kontinen

Inquisitive first-order logic is an extension of classical first-order logic with formulas regimenting first-order questions, such as "whether all objects are P", "which objects ar…

math.LO2026

On the Expressive Power of Inquisitive Team Logic and Inquisitive First-Order Logic

Juha Kontinen, Ivano Ciardelli

Inquisitive team logic is a variant of inquisitive logic interpreted in team semantics, which has been argued to provide a natural setting for the regimentation of dependence claim…

math.LO2019

Complete logics for elementary team properties

Juha Kontinen, Fan Yang

In this paper, we introduce a logic based on team semantics, called FOT, whose expressive power is elementary, i.e., coincides with first-order logic both on the level of sentences…

math.LO2014

Hierarchies in independence and inclusion logic with strict semantics

Miika Hannula, Juha Kontinen

We study the expressive power of fragments of inclusion and independence logic defined by restricting the number k of universal quantifiers in formulas. Assuming the so-called stri…

math.LO2013★ 1 cited

A finite axiomatization of conditional independence and inclusion dependencies

Miika Hannula, Juha Kontinen

We present a complete finite axiomatization of the unrestricted implication problem for inclusion and conditional independence atoms in the context of dependence logic. For databas…