  We consider oriented percolation on Z^d times Z_+ whose bond-occupation
probability is pD(...), where p is the percolation parameter and D is a
probability distribution on Z^d. Suppose that D(x) decays as |x|^{-d-\alpha}
for some \alpha>0. We prove that the two-point function obeys an infrared bound
which implies that various critical exponents take on their respective
mean-field values above the upper-critical dimension 2\min{\alpha,2}. We also
show that, for every k, the Fourier transform of the normalized two-point
function at time n, with a proper spatial scaling, has a convergent subsequence
to exp(-c|k|^{\min{\alpha,2}}) for some c>0.
