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- W2892250328 abstract "To prove that a fuzzy dependency follows from a set of fuzzy dependences can be a very demandingtask. As far as we know, an algorithm or an application that generally and automatically solves the problem, doesnot exist. The main goal of this paper is to offer such an algorithm. In order to achieve our goal we considerfuzzy dependences as fuzzy formulas. In particular, we fix fuzzy logic operators: conjunction, disjunction andimplication, and allow only these operators to appear within fuzzy formulas. Ultimately, we prove that a fuzzydependency follows from a set of fuzzy dependences if and only if the corresponding fuzzy formula is a logicalconsequence of the corresponding set of fuzzy formulas. To prove an implication of the last type, one usually usesthe resolution principle, i.e., the steps that can be fully automated. Our methodology assumes the use of soundnessand completeness of fuzzy dependences inference rules as well as the extensive use of active fuzzy multivalueddependences fulfillment" @default.
- W2892250328 created "2018-09-27" @default.
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- W2892250328 date "2018-01-01" @default.
- W2892250328 modified "2023-09-26" @default.
- W2892250328 title "From Fuzzy Dependences to Fuzzy Formulas and Vice Versa, for Kleene-Dienes Fuzzy Implication Operator" @default.
- W2892250328 hasPublicationYear "2018" @default.
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