fact: Definition ClassifyingSpace_ind (P : ClassifyingSpace G -> Type) `{forall b, IsTrunc 1 (P b)} (bbase' : P bbase) (bloop' : forall x, DPath P (bloop x) bbase' bbase') (bloop_pp' : forall x y, DPathSquare P (sq_G1 (bloop_pp x y)) (bloop' (x * y)) ((bloop' x) @Dp (bloop' y)) 1 1) (b : ClassifyingSpace G) : P b := match b with bbase => (fun _ _ => bbase') end bloop' bloop_pp'.
imports: Basics Types Pointed Cubical WildCat Algebra.AbGroups Homotopy.HSpace.Core TruncType Truncations.Core Truncations.Connectedness Homotopy.HomotopyGroup Homotopy.WhiteheadsPrinciple