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20062025
most citedAlgorithmic correspondence and completeness in modal logic. I. The core algorithm SQEMA

93 citations · 212 across the 18 of their papers we have counts for

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Showing 2016Show all

8 papers · 1 filter

math.LO2016

Probabilistic Epistemic Updates on Algebras

Willem Conradie, Sabine Frittella, Alessandra Palmigiano +2

The present paper contributes to the development of the mathematical theory of epistemic updates using the tools of duality theory. Here we focus on Probabilistic Dynamic Epistemic…

math.LO2016

Algebraic modal correspondence: Sahlqvist and beyond

Willem Conradie, Alessandra Palmigiano, Sumit Sourabh

The present paper proposes a new introductory treatment of the very well known Sahlqvist correspondence theory for classical modal logic. The first motivation for the present treat…

math.LO2016

Algebraic semantics for hybrid logics

Willem Conradie, Claudette Robinson

We introduce hybrid algebras as algebraic semantics for hybrid languages with nominals and, possibly, the satisfaction operator. We establish a duality between hybrid algebras and…

math.LO2016

Algorithmic correspondence and canonicity for non-distributive logics

Willem Conradie, Alessandra Palmigiano

We extend the theory of unified correspondence to a very broad class of logics with algebraic semantics given by varieties of normal lattice expansions (LEs), also known as `lattic…

math.LO2016

Categories: How I Learned to Stop Worrying and Love Two Sorts

Willem Conradie, Sabine Frittella, Michele Piazzai +3

RS-frames were introduced by Gehrke as relational semantics for substructural logics. They are two-sorted structures, based on RS-polarities with additional relations used to inter…

math.LO2016★ 12 cited

Constructive canonicity for lattice-based fixed point logics

Willem Conradie, Andrew Craig, Alessandra Palmigiano +1

We prove the algorithmic canonicity of two classes of -inequalities in a constructive meta-theory of normal lattice expansions. This result simultaneously generalizes Conradie a…

math.LO2016★ 18 cited

Constructive Canonicity of Inductive Inequalities

Willem Conradie, Alessandra Palmigiano

We prove the canonicity of inductive inequalities in a constructive meta-theory, for classes of logics algebraically captured by varieties of normal and regular lattice expansions.…

math.LO2016★ 22 cited

Sahlqvist via Translation

Willem Conradie, Alessandra Palmigiano, Zhiguang Zhao

In recent years, unified correspondence has been developed as a generalized Sahlqvist theory which applies uniformly to all signatures of normal and regular (distributive) lattice…