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- W43064580 abstract "This chapter presents a universality condition for varieties of 0, 1-lattices. A category is called universal if it contains a full subcategory isomorphic to the category of graphs, that is, if there is a full embedding functor , injective both on objects and morphisms such that for an arbitrary -morphism f: F(A) → F(B), A,B∈G, there is a -morphism g: A → B with F (g) = f. The interest of universal categories comes from their representing power. There is no general criteria of universality for varieties of algebras. The chapter also presents an easy sufficient condition of universality for subvarieties of ." @default.
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- W43064580 date "1986-01-01" @default.
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- W43064580 title "A UNIVERSALITY CONDITION FOR VARIETIES OF 0,1-LATTICES" @default.
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- W43064580 doi "https://doi.org/10.1016/b978-0-444-87759-8.50015-8" @default.
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