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- W2067443969 abstract "A metatheorem is developed that allows theorems containing references to crisp substructures to be reformulated to refer to fuzzy substructures. Theorems concerning fuzzy substructures in semigroups, rings, and lattices are derived in concise fashion from analogous theorems that concern crisp substructures. The modularity of the lattice of fuzzy normal subgroups of a group is concisely derived from the modularity of its lattice of crisp normal subgroups. The fundamental tool used is a function that represents the algebra of fuzzy subsets of a set as a subdirect product of copies of the algebra of crisp subsets." @default.
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- W2067443969 title "A metatheorem for deriving fuzzy theorems from crisp versions" @default.
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