On compatibilities of \(\alpha \)-lock resolution method in linguistic truth-valued lattice-valued logic
DOI10.1007/s00500-011-0779-zzbMath1255.03026OpenAlexW1976475080MaRDI QIDQ1933772
Yang Xu, Xingxing He, Shuwei Chen, Jun Liu
Publication date: 25 January 2013
Published in: Soft Computing (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00500-011-0779-z
\(\alpha \)-linear resolution\(\alpha \)-linear semi-lock resolution\(\alpha \)-lock resolutioncompatibilitiesgeneralized deleting strategylinguistic truth-valued lattice-valued logic
Fuzzy logic; logic of vagueness (03B52) Reasoning under uncertainty in the context of artificial intelligence (68T37) Mechanization of proofs and logical operations (03B35)
Related Items (6)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Determination of \(\alpha \)-resolution in lattice-valued first-order logic \(\mathrm{LF}(X)\)
- Extracting the resolution algorithm from a completeness proof for the propositional calculus
- Filter-based resolution principle for lattice-valued propositional logic LP\((X)\)
- A fuzzy-set approach to treat determinacy and consistency of linguistic terms in multi-criteria decision making
- Linguistic truth-valued lattice-valued propositional logic system \(\ell P(X)\) based on linguistic truth-valued lattice implication algebra
- Linear semi-look resolution
- The concept of a linguistic variable and its application to approximate reasoning. I
- The concept of a linguistic variable and its application to approximate reasoning. II
- The concept of a linguistic variable and its application to approximate reasoning. III
- Resolution and model building in the infinite-valued calculus of Łukasiewicz
- Approximate reasoning based on linguistic truth value with \(\alpha\)-operator
- Proof strategies in linear logic
- Stratified resolution
- Lattice-valued logic. An alternative approach to treat fuzziness and incomparability
- Connection methods in linear logic and proof nets construction
- Resolution-based theorem proving for many-valued logics
- Computing with words in information/intelligent systems 1. Foundations
- On -satisfiability and its -lock resolution in a finite lattice-valued propositional logic
- Using resolution for deciding solvable classes and building finite models
- On the consistency of rule bases based on lattice-valued first-order logic LF(X)
- A Machine-Oriented Logic Based on the Resolution Principle
- \(\alpha\)-resolution principle based on lattice-valued propositional logic \(\text{LP} (X)\)
- \(\alpha\)-resolution principle based on first-order lattice-valued logic \(\text{LF}(X)\)
This page was built for publication: On compatibilities of \(\alpha \)-lock resolution method in linguistic truth-valued lattice-valued logic