  We show that the strong asymptotic class of Weil-Petersson (WP) geodesics
with narrow end invariant and bounded annular coefficients is determined by the
forward ending lamination. This generalizes the Recurrent Ending Lamination
Theorem of Brock-Masur-Minsky. As an application we provide a symbolic
condition for divergence of WP geodesic rays in the moduli space.
