fact: Definition O_inverts_functor_coeq {B' A' : Type} {f' g' : B' -> A'} (h : B -> B') (k : A -> A') (p : k o f == f' o h) (q : k o g == g' o h) `{O_inverts k} `{O_inverts h} : O_inverts (functor_coeq h k p q).
imports: HoTT.Basics HoTT.Types Equiv.BiInv Extensions HProp HFiber NullHomotopy Limits.Pullback PathAny Colimits.Pushout