  Let $X$ be a compact, geodesically complete, locally CAT(0) space such that
the universal cover admits a rank one axis. Assume $X$ is not homothetic to a
metric graph with integer edge lengths. Let $P_t$ be the number of parallel
classes of oriented closed geodesics of length $\le t$; then $\lim\limits_{t
\to \infty} P_t / \frac{e^{ht}}{ht} = 1$, where $h$ is the entropy of the
geodesic flow on the space $SX$ of parametrized unit-speed geodesics in $X$.
