Generalized version of the compatibility theorem: two examples
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Carlo Bertoluzza
Antonella Bodini
In a previous work ([3]) we proved that the Nguyen's condition for $[f(\w A)]_\alpha$ to be equal to $~f(A_\alpha)~$ also holds for the most general class of the $L$-fuzzy subsets, where $~L~$ is an arbitrary lattice. Here we recall the main points of the proof ad present some examples related to non-linear lattices.
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Bertoluzza, Carlo; Bodini, Antonella. «Generalized version of the compatibility theorem: two examples». Mathware & soft computing, 1996, vol.VOL 3, núm. 1, http://raco.cat/index.php/Mathware/article/view/84663.
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- Carlo Bertoluzza, Norberto Corral Blanco, Antonia Salas, On a new class of distances between fuzzy numbers , Mathware & soft computing: 1995: Vol.: 2 Núm.: 2