fact: Definition equiv_functor_forall_covariant_compose `{P : A -> Type} `{Q : B -> Type} `{R : C -> Type} (f0 : A <~> B) (f1 : forall a, P a <~> Q (f0 a)) (g0 : B <~> C) (g1 : forall b, Q b <~> R (g0 b)) (h : forall a, P a) : equiv_functor_forall_covariant g0 g1 (equiv_functor_forall_covariant f0 f1 h) == equiv_functor_forall_covariant (g0 oE f0) (fun a => g1 (f0 a) oE f1 a) h.
imports: Basics.Overture Basics.Equivalences Basics.PathGroupoids Basics.Tactics Basics.Trunc Basics.Contractible Basics.Trunc (istrunc_forall)