Cohen famously showed that as an operad the homology of the collection of ordered configuration spaces Conf(βn,β)Conf(π π,β) is generated by
Hβ(Conf(βn,2))=Hβ(Snβ1)=β€β¨(ββ β),[β,β]β©,π»β(Conf(π π,2))=π»β(ππβ1)=πβ¨(ββ β),[β,β]β©,
and the formal symbols (ββ β),[β,β](ββ β),[β,β] are subject precisely to the relations defining nπ-Poisson algebras. We discuss a generalization of this to the ordered configuration spaces of an arbitrary framed manifold. The result is a spectral sequence computing Hβ(Conf(M,β))π»β(Conf(π,β)). This spectral sequence looks surprisingly similar to the Goodwillie spectral sequence which for a simply connected space Xπ converges to Οβ(X)πβ(π).