Let M be a compact minimal hypersurface of sphere S^n+1(1) and Mn1, n2=S^n1(√n1/n)×S^n2(√n2/n) belong to S^n+1(1) be a Clifford minima hypersurface. If Spec^p (M)=spec^p(Mn1,n2) and Spec^q (M)=spec^q(Mn1,n2), 0≤p〈q≤n,p+q≠2, 2(n-2)(n-3)+9(n-1)+9(p^2+1^2-np-nq)≠0, then M isometric to Mn1,...