Type \(\langle 1, 1 \rangle\) fuzzy quantifiers determined by fuzzy measures on residuated lattices. III: Extension, conservativity and extensionality
From MaRDI portal
Publication:1677646
DOI10.1016/j.fss.2014.10.024zbMath1374.03013OpenAlexW2060006730MaRDI QIDQ1677646
Antonín Dvořák, Michal Holčapek
Publication date: 13 November 2017
Published in: Fuzzy Sets and Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.fss.2014.10.024
Related Items (3)
Fuzzy quantifiers defined over fuzzy domains ⋮ The theory of intermediate quantifiers in fuzzy natural logic revisited and the model of ``many ⋮ Unnamed Item
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A formal theory of generalized intermediate syllogisms
- Fuzzy measures and integrals defined on algebras of fuzzy subsets over complete residuated lattices
- Fuzzy quantifiers. A computational theory
- Monadic \(\mathbf L\)-fuzzy quantifiers of the type \(\langle 1^n,1\rangle \)
- \(\mathbf L\)-fuzzy quantifiers of type \(\langle 1\rangle \) determined by fuzzy measures
- Definition and classification of semi-fuzzy quantifiers for the evaluation of fuzzy quantified sentences.
- Fuzzy cardinality based evaluation of quantified sentences
- Voting-model based evaluation of fuzzy quantified sentences: A general framework
- Linguistic quantifiers based on Choquet integrals
- Fuzzy quantification: a state of the art
- Type \(\langle 1,1\rangle\) fuzzy quantifiers determined by fuzzy measures on residuated lattices. I: Basic definitions and examples
- Type \(\langle 1,1\rangle\) fuzzy quantifiers determined by fuzzy measures defined on residuated lattices. II: Permutation and isomorphism invariances
- Analysis of generalized square of opposition with intermediate quantifiers
- Linguistic quantifiers modeled by Sugeno integrals
- Questions about quantifiers
- Generalized quantifiers and natural language
This page was built for publication: Type \(\langle 1, 1 \rangle\) fuzzy quantifiers determined by fuzzy measures on residuated lattices. III: Extension, conservativity and extensionality