This paper deals with the relation between fuzzy implications and Galois connections, trying to raise the awareness that the fuzzy implications are indispensable to generalise Formal Concept Analysis. The concrete goal of the paper is to make evident that Galois connections, which are at the heart of some of the generalizations of Formal Concept Analysis, can be interpreted as fuzzy incidents. Thus knowledge processing, discovery, exploration and visualization as well as data mining are new research areas for fuzzy implications as they are areas where Formal Concept Analysis has a niche.F.J. Valverde-Albacete—was partially supported by EU FP7 project LiMoSINe, (contract 288024). C. Peláez-Moreno—was partially supported by the Spanish Govern...
There exist several proposals for extending formal concept analysis (FCA) to fuzzy settings. They fo...
We continue the study of (isotone) Galois connections, also called adjunctions, in the framework of ...
Formal concept analysis (FCA) is built on a special type of Galois connections called polarities. We...
This paper deals with the relation between fuzzy implications and Galois connections, trying to rais...
International audienceFuzzy formal concept analysis is concerned with formal contexts expressing sca...
Fuzzy formal concept analysis is concerned with formal contexts expressing scalar-valued fuzzy relat...
Galois connections appear in several areas of mathematics and computer science, and their applicatio...
Abstract. After recalling the different interpretations usually assigned to the term Galois connecti...
In information retrieval, the uncertain implication RQ has been different logical status. In this ...
We study the semantics of fuzzy if-then rules called fuzzy attribute implications parameterized by s...
Every relation between posets gives rise to an adjunction, known as a Galois connection, between the...
A fruitful analogy between possibility theory and formal concept analysis has recently contributed t...
Abstract: Vagueness and high dimensional space data are usual features of current data. The paper is...
International audienceA fruitful analogy between possibility theory and formal concept analysis has ...
Abstract. Galois connection in crisp binary relations has proved to be useful for several applicatio...
There exist several proposals for extending formal concept analysis (FCA) to fuzzy settings. They fo...
We continue the study of (isotone) Galois connections, also called adjunctions, in the framework of ...
Formal concept analysis (FCA) is built on a special type of Galois connections called polarities. We...
This paper deals with the relation between fuzzy implications and Galois connections, trying to rais...
International audienceFuzzy formal concept analysis is concerned with formal contexts expressing sca...
Fuzzy formal concept analysis is concerned with formal contexts expressing scalar-valued fuzzy relat...
Galois connections appear in several areas of mathematics and computer science, and their applicatio...
Abstract. After recalling the different interpretations usually assigned to the term Galois connecti...
In information retrieval, the uncertain implication RQ has been different logical status. In this ...
We study the semantics of fuzzy if-then rules called fuzzy attribute implications parameterized by s...
Every relation between posets gives rise to an adjunction, known as a Galois connection, between the...
A fruitful analogy between possibility theory and formal concept analysis has recently contributed t...
Abstract: Vagueness and high dimensional space data are usual features of current data. The paper is...
International audienceA fruitful analogy between possibility theory and formal concept analysis has ...
Abstract. Galois connection in crisp binary relations has proved to be useful for several applicatio...
There exist several proposals for extending formal concept analysis (FCA) to fuzzy settings. They fo...
We continue the study of (isotone) Galois connections, also called adjunctions, in the framework of ...
Formal concept analysis (FCA) is built on a special type of Galois connections called polarities. We...