∀ (lhs : Bool) (s : Lean.Grind.AC.Seq) (c₁ : Lean.Meta.Grind.AC.EqCnstr) (c₂ : Lean.Meta.Grind.AC.DiseqCnstr)
  (lhs_1 : Bool) (s_1 : Lean.Grind.AC.Seq) (c₁_1 : Lean.Meta.Grind.AC.EqCnstr) (c₂_1 : Lean.Meta.Grind.AC.DiseqCnstr),
  (Lean.Meta.Grind.AC.DiseqCnstrProof.simp_suffix lhs s c₁ c₂ =
      Lean.Meta.Grind.AC.DiseqCnstrProof.simp_suffix lhs_1 s_1 c₁_1 c₂_1) =
    (lhs = lhs_1 ∧ s = s_1 ∧ c₁ = c₁_1 ∧ c₂ = c₂_1)