proposition: Lemma uniform_compose@{} mu {Eg : Uniform g mu} mu' {Ef : Uniform f mu'} : Uniform (Compose g f) (Compose mu' mu).
proof: Proof. intros e u v xi. unfold Compose. apply (uniform g _),(uniform f _),xi. Qed.
imports: HoTT.Classes.interfaces.abstract_algebra HoTT.Classes.interfaces.rationals HoTT.Classes.interfaces.orders HoTT.Classes.implementations.peano_naturals HoTT.Classes.implementations.natpair_integers HoTT.Classes.theory.groups HoTT.Classes.theory.integers HoTT.Classes.theory.dec_fields HoTT.Classes.orders.dec_fields HoTT.Classes.orders.sum HoTT.Classes.theory.rationals HoTT.Classes.orders.lattices HoTT.Classes.implementations.assume_rationals HoTT.Classes.tactics.ring_quote HoTT.Classes.tactics.ring_tac