We show that if N subset-or-equal-to M subset-or-equal-to L subset-or-
equal-to K is a Jones's tower of type II1 factors satisfying [M: N] <
infinity, N' and M = CI, N' and K a factor, then M' and K bears a natu
ral Hopf -algebra structure and there is an action of M' and K on L s
uch that the resulting crossed product is isomorphic to K.