  In quant-ph/0406139, we have introduced in a very general setting the new
class of quantum states, density source-operator states, satisfying any
classical CHSH-form inequality, and shown that any separable state belongs to
this class. In the present paper, we prove that the Werner nonseparable state
also belongs to the class of density source-operator states. Moreover, for any
dimension d>2, the Werner state is in such a subclass of this class where each
density source-operator state satisfies also the perfect correlation form of
the original Bell inequality regardless of whether or not the Bell perfect
correlation restriction is fulfilled. The latter earlier unknown property of
the Werner state can be verified experimentally.
