In Homology of $C_{n+1}$-spaces, $n\geq 0$, F.R. Cohen, Lecture Notes in Mathematics, Vol. 533, page 210 (the preface part before contents):
Line 2: ... is used to compute the precise algebra structure of $H^*(F(\mathbb{R}^{n+1},p)/\Sigma_p;\mathbb{Z}_p)$;
Is there any theorem in later chapters stating the precise algebra structure? I get lost and have not found the theorem.
Thanks.