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Theorems · Inductive type · order theory

BiheytingAlgebra

Type u_4 → Type u_4

A bi-Heyting algebra is a Heyting algebra that is also a co-Heyting algebra.

Defined in
Mathlib.Order.Heyting.Basic
Cited by
25 results in Mathlib
Foundations
Depth 0 from the axioms · uses no axioms
Mathlib docsSourceLoogleLeanSearch

Around this declaration

Dashed lines are statement dependencies; solid lines are citations in proofs.

BiheytingHom · cited by 20BiheytingHomBiheytingHom.comp · cited by 7BiheytingHom.compBiheytingHom.ext · cited by 5BiheytingHom.extBiheytingHom.id · cited by 4BiheytingHom.idBiheytingHom.toLatticeHom · cited by 4BiheytingHom.toLatticeHomBiheytingHomClass · cited by 2BiheytingHomClassBiheytingAlgebra.toSDiff · cited by 2BiheytingAlgebra.toSDiffBiheytingHom.copy · cited by 2BiheytingHom.copyBiheytingAlgebra.toHNot · cited by 1BiheytingAlgebra.toHNotBiheytingHom.comp_apply · cited by 1BiheytingHom.comp_applyBiheytingHom.mk.inj · cited by 1mk.injBiheytingHom.mk.noConfusion · cited by 1mk.noConfusionBiheytingAlgebra.casesOn · cited by 0BiheytingAlgebra.casesOnBiheytingAlgebra.copy · cited by 0BiheytingAlgebra.copyBiheytingAlgebra.ctorIdx · cited by 0BiheytingAlgebra.ctorIdxBiheytingAlgebraCITED BYCITES

Cites0

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Cited by54

Results whose statement or proof uses this declaration.