fact: Definition isequiv_mapino_isconnected {Y X : Type} `{IsConnected O Y, IsConnected O X} (f : Y -> X) `{MapIn O _ _ f} : IsEquiv f := OO_isequiv_mapino_isconnected O O f.
imports: HoTT.Basics HoTT.Types HFiber Limits.Pullback Factorization Truncations.Core Modality Accessible Localization Descent Separated