  We are concerned with travelling wave solutions arising in a reaction
diffusion equation with bistable and nonlocal nonlinearity, for which the
comparison principle does not hold. Stability of the equilibrium $u\equiv 1$ is
not assumed. We construct a travelling wave solution connecting 0 to an unknown
steady state, which is "above and away", from the intermediate equilibrium. For
focusing kernels we prove that, as expected, the wave connects 0 to 1. Our
results also apply readily to the nonlocal ignition case.
