Concept Multilattices with Truth-Stressing Hedges
Version
Published
Identifiers
10.1007/978-3-032-03364-2_27
Date Issued
2025-09-12
Author(s)
Editor(s)
Cellier, Peggy
Ganter, Bernhard
Missaoui, Rokia
Type
Conference Paper
Language
English
Abstract
In the context of Formal Concept Analysis (FCA) based on multilattices (M-FCA), the number of derived concepts is often unmanageably large, posing challenges for practical applications. This paper addresses this issue by introducing truth-stressing linguistic hedges into M-FCA as a parameterization mechanism for concept-forming operators. We start by defining a generalized pair of antitone operators using hedges such as "very" or "extremely" to refine fuzzy concepts. We establish several properties of these operators and demonstrate that the resulting concept multilattice is isomorphic to a complete multilattice defined via a derived Galois connection. Importantly, we prove that applying stronger hedges results in fewer formal concepts, thereby offering a systematic approach to concept lattice reduction in fuzzy environments.
Publisher DOI
Journal or Serie
Lecture Notes in Computer Science
Series/Report No.
15941
ISSN
1611-3349
Publisher URL
Organization
Conference
Conceptual Knowledge Structures: Second International Joint Conference: CONCEPTS 2025: Proceedings
Publisher
Springer
Submitter
Kwuida, Léonard
Citation apa
Nguepy Dongmo, G., Koguep Njionou, B. B., & Kwuida, L. (2025). Concept Multilattices with Truth-Stressing Hedges. In P. Cellier, B. Ganter, & R. Missaoui (Eds.), Lecture Notes in Computer Science (pp. 423–436). Springer. https://doi.org/10.24451/dspace/12275
File(s)![Thumbnail Image]()
Loading...
restricted
Name
978-3-032-03364-2_27_Hedges (1).pdf
License
Publisher
Version
published
Size
561.89 KB
Format
Adobe PDF
Checksum (MD5)
39df094d91daee2ac71070e904403e39
