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Maps between p-completions of the Clark-Ewing spaces X(W,p,n)

Let Zp denote the ring of p—adic integers. Let W C GL(n,Zp) be a finite group such that p does not divide the order of W. The group W acts on K((Zp)n,2). Let X(W,p,n)p be the p—completion of the space K((Zp)n,2) x EW. We classified homotopy classes of maps between spaces X(W,p,n)p.