  In this paper we give a new characterization of the dual polar graphs,
extending the work of Brouwer and Wilbrink on regular near polygons. Also as a
consequence of our characterization we confirm a conjecture of the authors on
non-bipartite distance-regular graphs with smallest eigenvalue at most $-k/2$,
where $k$ is the valency of the distance-regular graph, in case of $c_2 \geq3$
and $a_1 =1$.
