fact: Definition modal_over_connected_isconst_lex (A : Type) `{IsConnected O A} (P : A -> Type) `{forall x, In O (P x)} : {Q : Type & In O Q * forall x, Q <~> P x}.
imports: HoTT.Basics HoTT.Types HFiber Limits.Pullback Factorization Truncations.Core Modality Accessible Localization Descent Separated