Is Homeo(M) locally path-connected for a general topological manifold?

Question

I am wondering if there exists a closed topological manifold for which Homeo$(M)$ is not locally path-connected. If $M$ admits a smooth structure, then one can prove that Homeo$(M)$ is in fact locally path-connected, but what about non-smooth topological manifolds. For instance, is the homeomorphism group of $E_8$ locally path-connected?