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handle: 2117/19659
Fuzzy transitivity is a key property for many fuzzy relational structures, such as fuzzy preorders and equivalences. Theoretical models for practical problems which are based on fuzzy relations make use of continuous scales, mostly the unit interval [0, 1]. Practical implementation of these models though, involves their discretization into finite scales, which generally results in some loss of transitivity. In this paper we study if there are any transitivity preserving discretization strategies. Also, we evaluate the loss of transitivity in some commonly used discretization approaches.
Peer Reviewed
L-relation, T-transitivity, fuzzy relation, indistinguishability operator, Fuzzy relation, Indistinguishability operator, Fuzzy equivalence, Other algebras related to logic, Fuzzy logic, Àrees temàtiques de la UPC::Matemàtiques i estadística::Lògica matemàtica, fuzzy equivalence, Lògica difusa, Fuzzy preorder, \(\mathbf L\)-relation, \( T\)-transitivity, fuzzy preorder, Theory of fuzzy sets, etc.
L-relation, T-transitivity, fuzzy relation, indistinguishability operator, Fuzzy relation, Indistinguishability operator, Fuzzy equivalence, Other algebras related to logic, Fuzzy logic, Àrees temàtiques de la UPC::Matemàtiques i estadística::Lògica matemàtica, fuzzy equivalence, Lògica difusa, Fuzzy preorder, \(\mathbf L\)-relation, \( T\)-transitivity, fuzzy preorder, Theory of fuzzy sets, etc.
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