
The authors provide a duality for finite Hilbert algebras by means of finite ordered sets endowed with a distinguished family of subsets. They also study the case in which the finite Hilbert algebras are join-semilattices or meet-semilattices.
Meet-semilattices, H-spaces, Ordered sets, Semilattices, Brouwerian semilattices, Other algebras related to logic, Lattices and duality, Hilbert algebras, meet-semilattices, Theoretical Computer Science, join-semilattices, ordered sets, Heyting algebras (lattice-theoretic aspects), Discrete Mathematics and Combinatorics, Irreducible elements, Join-semilattices
Meet-semilattices, H-spaces, Ordered sets, Semilattices, Brouwerian semilattices, Other algebras related to logic, Lattices and duality, Hilbert algebras, meet-semilattices, Theoretical Computer Science, join-semilattices, ordered sets, Heyting algebras (lattice-theoretic aspects), Discrete Mathematics and Combinatorics, Irreducible elements, Join-semilattices
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| influence This indicator reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically). | Top 10% | |
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