Inspired by the work done by Baaz et al. (Ann Pure Appl Log 147(1\u20132): 23\u201347, 2007; Lecture Notes in Computer Science, vol 4790/2007, pp 77\u201391, 2007) for first-order G\uf6del logics, we investigate Nilpotent Minimum logic NM. We study decidability and reciprocal inclusion of various sets of first-order tautologies of some subalgebras of the standard Nilpotent Minimum algebra, establishing also a connection between the validity in an NM-chain of certain first-order formulas and its order type. Furthermore, we analyze axiomatizability, undecidability and the monadic fragments
In this article, a syntactical proof of decidability ofmonadic first-order logic (and of its complet...
In this paper we carry out an algebraic investigation of the weak nilpotent minimum logic (WNM) and ...
In this paper we carry out an algebraic investigation of the Weak Nilpotent Minimum logic (WNM) and ...
In this paper we investigate extensions of Gödel and Nilpotent Minimum logics by adding rational tru...
In this paper we investigate the extensions of Godel and Nilpotent Minimum logics by adding rational...
We study the computational complexity of some axiomatic exten-sions of the monoidal t-Norm based log...
In 1950, B.A. Trakhtenbrot showed that the set of first-order tautologies associated to finite model...
In this paper we deal with generic expansions of first-order predicate logics of some left-continuou...
Abstract. In 1950, B.A. Trakhtenbrot showed that the set of first-order tautologies associated to fi...
In this paper we define computationally well-behaved versions of classical first-order logic and pro...
We investigate satisfiability in the monadic fragment of first-order Gädel logics. These are a famil...
Aiming to pinpoint the reasons behind the decidability of some complex extensions of modal logic, we...
We establish a categorical duality for the finitely generated Lindenbaum-Tarski algebras of proposit...
supported by an INdAM-COFUND Outgoing Fellowship Based on a joint work with Stefano Aguzzoli and Sim...
AbstractThe language FT⩽ of ordering constraints over feature trees has been introduced as an extens...
In this article, a syntactical proof of decidability ofmonadic first-order logic (and of its complet...
In this paper we carry out an algebraic investigation of the weak nilpotent minimum logic (WNM) and ...
In this paper we carry out an algebraic investigation of the Weak Nilpotent Minimum logic (WNM) and ...
In this paper we investigate extensions of Gödel and Nilpotent Minimum logics by adding rational tru...
In this paper we investigate the extensions of Godel and Nilpotent Minimum logics by adding rational...
We study the computational complexity of some axiomatic exten-sions of the monoidal t-Norm based log...
In 1950, B.A. Trakhtenbrot showed that the set of first-order tautologies associated to finite model...
In this paper we deal with generic expansions of first-order predicate logics of some left-continuou...
Abstract. In 1950, B.A. Trakhtenbrot showed that the set of first-order tautologies associated to fi...
In this paper we define computationally well-behaved versions of classical first-order logic and pro...
We investigate satisfiability in the monadic fragment of first-order Gädel logics. These are a famil...
Aiming to pinpoint the reasons behind the decidability of some complex extensions of modal logic, we...
We establish a categorical duality for the finitely generated Lindenbaum-Tarski algebras of proposit...
supported by an INdAM-COFUND Outgoing Fellowship Based on a joint work with Stefano Aguzzoli and Sim...
AbstractThe language FT⩽ of ordering constraints over feature trees has been introduced as an extens...
In this article, a syntactical proof of decidability ofmonadic first-order logic (and of its complet...
In this paper we carry out an algebraic investigation of the weak nilpotent minimum logic (WNM) and ...
In this paper we carry out an algebraic investigation of the Weak Nilpotent Minimum logic (WNM) and ...