Priestley Style Duality for Distributive Meet-semilattices

Studia Logica 98 (1-2):83-122 (2011)
We generalize Priestley duality for distributive lattices to a duality for distributive meet-semilattices. On the one hand, our generalized Priestley spaces are easier to work with than Celani’s DS-spaces, and are similar to Hansoul’s Priestley structures. On the other hand, our generalized Priestley morphisms are similar to Celani’s meet-relations and are more general than Hansoul’s morphisms. As a result, our duality extends Hansoul’s duality and is an improvement of Celani’s duality
Keywords Distributive meet-semilattices  distributive lattices  duality theory
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DOI 10.1007/s11225-011-9323-5
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