My paper “Three characterization of strict coherence for infinite-valued events” has been published online on the Review of Symbolic Logic. If you are interest, please follow this link
T. Flaminio, L. Godo, R. O. Rodriguez
In this paper we introduce and study finite Gödel algebras with operators (GAOs for short) and their dual frames. Taking into account that the category of finite Gödel algebras with homomorphisms is dually equivalent to the category of finite forests with order-preserving open maps, the dual relational frames of GAOs are forest frames: finite forests endowed with two binary (crisp) relations satisfying suitable properties. Our main result is a Jónsson-Tarski like representation theorem for these structures. In particular we show that every finite Gödel algebra with operators determines a unique forest frame whose set of subforests, endowed with suitably defined algebraic and modal operators, is a GAO isomorphic to the original one.
Keywords:Finite Gödel algebras; modal operators; finite forests; representation theorem.
In: Iemhoff R., Moortgat M., de Queiroz R. (eds). Logic, Language, Information, and Computation, WoLLIC 2019. LNCS 11541: 223–235, Springer, 2019.
My contribute paper titled “Logics for strict coherence and Carnap-regular probability functions” has been recently accepted to be presented at the 17th International Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems – IPMU 2018. that will take place in Cádiz, Spain.
Logic, Algebra and Truth Degrees (LATD) 2018
28 – 31 August, Bern, Switzerland
First Announcement and Call for Papers
The sixth edition of the conference “Logic, Algebra and Truth Degrees”
(LATD) will take place 28-31 August 2018 in Bern, Switzerland.