Theorems · Definition · category theory

HomotopicalAlgebra.ReedyStructure.op

{C : Type u_1} →
  [inst : CategoryTheory.Category.{v_1, u_1} C] →
    {W₁ W₂ : CategoryTheory.MorphismProperty C} →
      [inst_1 : W₁.IsMultiplicative] →
        [inst_2 : W₂.IsMultiplicative] →
          {α : Type u_2} →
            [inst_3 : LinearOrder α] →
              [inst_4 : OrderBot α] →
                [inst_5 : SuccOrder α] →
                  [inst_6 : WellFoundedLT α] →
                    HomotopicalAlgebra.ReedyStructure W₁ W₂ α → HomotopicalAlgebra.ReedyStructure W₂.op W₁.op α

The opposite of a Reedy structure.

Defined in

Mathlib.AlgebraicTopology.Reedy.Basic

Cited by

2 results in Mathlib

Foundations

Depth 21 from the axioms · uses propext, Quot.sound

Assumes

CategoryTheory.CategoryCategoryTheory.MorphismProperty.IsMultiplicativeCategoryTheory.MorphismProperty.IsMultiplicativeLinearOrderOrderBotSuccOrderWellFoundedLT