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Theorems · Theorem · category theory

BddDistLat.hom_ofHom

∀ {X Y : Type u} [inst : DistribLattice X] [inst_1 : BoundedOrder X] [inst_2 : DistribLattice Y]
  [inst_3 : BoundedOrder Y] (f : BoundedLatticeHom X Y), BddDistLat.Hom.hom (BddDistLat.ofHom f) = f
Defined in
Mathlib.Order.Category.BddDistLat
Cited by
0 results in Mathlib
Foundations
Depth 29 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
DistribLatticeBoundedOrderDistribLatticeBoundedOrder
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BoundedOrder · cited by 270BoundedOrderBoundedLatticeHom · cited by 185BoundedLatticeHomDistribLattice · cited by 150DistribLatticeDistLat.carrier · cited by 83DistLat.carrierBddDistLat.toDistLat · cited by 57BddDistLat.toDistLatBddDistLat.of · cited by 10BddDistLat.ofBddDistLat.ofHom · cited by 9BddDistLat.ofHomBddDistLat.Hom.hom · cited by 8Hom.homBddDistLat.hom_ofHomCITED BYCITES

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