∀ {C : Type u_1} [inst : CategoryTheory.Category.{v_1, u_1} C] [inst_1 : CategoryTheory.HasShift C ℤ] (X : C) (m n : ℤ)
  (hmn : autoParam (m + n = 0) CategoryTheory.Pretriangulated.shift_opShiftFunctorEquivalence_counitIso_inv_app._auto_1)
  {Z : Cᵒᵖ}
  (h :
    (CategoryTheory.shiftFunctor Cᵒᵖ m).obj
        ((CategoryTheory.Pretriangulated.opShiftFunctorEquivalence C n).functor.obj
          ((CategoryTheory.Pretriangulated.opShiftFunctorEquivalence C n).inverse.obj (Opposite.op X))) ⟶
      Z),
  CategoryTheory.CategoryStruct.comp
      ((CategoryTheory.shiftFunctor Cᵒᵖ m).map
        ((CategoryTheory.Pretriangulated.opShiftFunctorEquivalence C n).counitIso.inv.app (Opposite.op X)))
      h =
    CategoryTheory.CategoryStruct.comp
      ((CategoryTheory.Pretriangulated.opShiftFunctorEquivalence C n).counitIso.inv.app
        ((CategoryTheory.shiftFunctor Cᵒᵖ m).obj (Opposite.op X)))
      (CategoryTheory.CategoryStruct.comp
        ((CategoryTheory.shiftFunctor Cᵒᵖ n).map
          ((CategoryTheory.shiftFunctor C n).map
              ((CategoryTheory.Pretriangulated.shiftFunctorOpIso C m n hmn).hom.app (Opposite.op X)).unop).op)
        (CategoryTheory.CategoryStruct.comp
          ((CategoryTheory.shiftFunctor Cᵒᵖ n).map
            ((CategoryTheory.Pretriangulated.shiftFunctorOpIso C m n hmn).inv.app
              (Opposite.op ((CategoryTheory.shiftFunctor C n).obj X))))
          (CategoryTheory.CategoryStruct.comp
            ((CategoryTheory.shiftFunctorComm Cᵒᵖ n m).inv.app (Opposite.op ((CategoryTheory.shiftFunctor C n).obj X)))
            h)))