  We derive precise Ornstein-Zernike asymptotic formula for the decay of the
two-point function in the general context of finite range Ising type models on
Z^d. The proof relies in an essential way on the a-priori knowledge of the
strict exponential decay of the two-point function and, by the sharp
characterization of phase transition due to Aizenman, Barsky and Fernandez,
goes through in the whole of the high temperature region T > T_c. As a
byproduct we obtain that for every T > T_c, the inverse correlation length is
an analytic and strictly convex function of direction.
