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Theorems · Theorem · order theory

BoundedOrderHom.symm_dual_id

∀ {α : Type u_2} [inst : Preorder α] [inst_1 : BoundedOrder α],
  BoundedOrderHom.dual.symm (BoundedOrderHom.id αᵒᵈ) = BoundedOrderHom.id α
Defined in
Mathlib.Order.Hom.Bounded
Cited by
0 results in Mathlib
Foundations
Depth 21 from the axioms · uses propext, Quot.sound
Assumes
PreorderBoundedOrder
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Around this declaration

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DFunLike.coe · cited by 62936DFunLike.coeEquiv · cited by 8337EquivPreorder · cited by 7952PreorderEquiv.symm · cited by 3681Equiv.symmOrderDual · cited by 927OrderDualBoundedOrder · cited by 270BoundedOrderBoundedOrderHom · cited by 54BoundedOrderHomBoundedOrderHom.id · cited by 8BoundedOrderHom.idBoundedOrderHom.dual · cited by 7BoundedOrderHom.dualBoundedOrderHom.symm_dual_idCITED BYCITES

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