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Theorems · Definition · order theory

BoundedLatticeHom.toInfTopHom

{α : Type u_6} →
  {β : Type u_7} →
    [inst : Lattice α] →
      [inst_1 : Lattice β] →
        [inst_2 : BoundedOrder α] → [inst_3 : BoundedOrder β] → BoundedLatticeHom α β → InfTopHom α β
Defined in
Mathlib.Order.Hom.BoundedLattice
Cited by
1 results in Mathlib
Foundations
Depth 7 from the axioms · uses no axioms
Assumes
LatticeLatticeBoundedOrderBoundedOrder
Mathlib docsSourceLoogleLeanSearch

Around this declaration

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

BoundedLatticeHom.coe_toInfTopHom · cited by 0BoundedLatticeHom.coe_toI…Lattice · cited by 916LatticeBoundedOrder · cited by 270BoundedOrderBoundedLatticeHom · cited by 185BoundedLatticeHomInfTopHom · cited by 60InfTopHomSupHom.toFun · cited by 43SupHom.toFunLatticeHom.toSupHom · cited by 31LatticeHom.toSupHomLatticeHom.map_inf' · cited by 4LatticeHom.map_inf'BoundedLatticeHom.toLatticeHom · cited by 4BoundedLatticeHom.toLatti…BoundedLatticeHom.map_top' · cited by 0BoundedLatticeHom.map_top'BoundedLatticeHom.toInfTopHomCITED BYCITES

Cites9

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Cited by1

Results whose statement or proof uses this declaration.