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Classiflcation of C(M)£µ Zp for certain pairs (M;µ) 133 induction, we can flnally flnd U0 2 U0(Mp(C(X))) and v 2 U(C(X)) such that U = U0 diag(1p¡1;v) According to 21, fx 2 Mjµk(x) = xg = Mµ, k = 2;¢¢¢ ;p ¡ 1 Now set M0 = MnMµLet M=µ (resp M0=µ)) denote the orbit space of µ and let P be the canonical projective map of M (or M0) onto M=µ (or M0=µ)Let Oµ(x) = fx;µ(x. ^ ~ b \2 #Ý @ ?. ‡ER š \‚PM € € ?Apple R _partition_mapP€?.

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