  In this note we prove that the symplectic homology of a Liouville domain W
displaceable in the symplectic completion vanishes. Nevertheless if the Euler
characteristic of (W,\p W) is odd, the filtered symplectic homologies of W do
not vanish and give rise to leafwise intersection points on the symplectic
completion of W for a perturbation displacing $W$ from itself. In contrast to
the existing results we can find a leafwise intersection point for a given
period but its energy varies by period instead.
