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mathematics, Esakia duality is a theorem establishing a correspondence between Heyting algebras and certain ordered topological spaces called Esakia spaces;
Esakia_duality
primarily by virtue of the Esakia duality—the dual equivalence between the category of Heyting algebras and the category of Esakia spaces. For a partially
Esakia_space
lattices Dualizing complex Dualizing sheaf Eckmann–Hilton duality Esakia duality Fenchel's duality theorem Grothendieck local duality Hodge dual Isbell
List_of_dualities
Algebraic structure
Stone duality to interior algebras based on the Jónsson–Tarski representation was investigated by Leo Esakia and is also known as the Esakia duality for
Interior_algebra
pairwise Stone spaces. This duality, which is originally also due to Marshall H. Stone, generalizes the well-known Stone duality between Stone spaces and
Duality theory for distributive lattices
Duality_theory_for_distributive_lattices
Algebraic structure used in logic
the category of Heyting algebras is dually equivalent to the category of Esakia spaces. This is called Esakia duality. "Pseudo-Boolean algebra". Encyclopedia
Heyting_algebra
An object whose endomorphisms are isomorphic to another structure
include Stone's representation of Boolean algebras as fields of sets, Esakia's representation of Heyting algebras as Heyting algebras of sets, and the
Representation_(mathematics)
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