T-norm-based logics with an independent involutive negation
From MaRDI portal
Publication:869112
DOI10.1016/j.fss.2006.06.016zbMath1114.03015OpenAlexW1993433997MaRDI QIDQ869112
Tommaso Flaminio, Enrico Marchioni
Publication date: 26 February 2007
Published in: Fuzzy Sets and Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.fss.2006.06.016
Related Items
Possibilistic conditioning framed in fuzzy logics ⋮ Paraconsistency properties in degree-preserving fuzzy logics ⋮ Proof theory for locally finite many-valued logics: semi-projective logics ⋮ FFNSL: Feed-forward neural-symbolic learner ⋮ Simple characterization of strict residuated lattices with an involutive negation ⋮ First-order satisfiability in Gödel logics: an NP-complete fragment ⋮ Algebraic structures related to nilpotent minimum algebras and rough sets1 ⋮ Fuzzy sets and formal logics ⋮ Fuzzy logics with an additional involutive negation ⋮ On the representation of fuzzy rules ⋮ Algebras of Fuzzy Sets in Logics Based on Continuous Triangular Norms ⋮ Distinguished algebraic semantics for t-norm based fuzzy logics: methods and algebraic equivalencies ⋮ Commutative integral bounded residuated lattices with an added involution
Cites Work
- Adding truth-constants to logics of continuous t-norms: axiomatization and completeness results
- Metamathematics of fuzzy logic
- Monoidal t-norm based logic: Towards a logic for left-continuous t-norms
- A proof of standard completeness for Esteva and Godo's logic MTL
- On the standard and rational completeness of some axiomatic extensions of the monoidal t-norm logic
- Kripke semantics, undecidability and standard completeness for Esteva and Godo's logic MTL\(\forall\)
- Standard completeness theorem for \(\Pi\)MTL
- On triangular norm-based propositional fuzzy logics
- Residuated fuzzy logics with an involutive negation
- Fuzzy logics with an additional involutive negation
- Weakly implicative (fuzzy) logics. I: Basic properties
- The \(L\Pi\) and \(L\Pi\frac 12\) logics: Two complete fuzzy systems joining Łukasiewicz and product logics
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item