  The low energy properties of the one-dimensional anyon gas with
$\delta$-function interaction are discussed in the context of its Bethe ansatz
solution. It is found that the anyonic statistical parameter and the dynamical
coupling constant induce Haldane exclusion statistics interpolating between
bosons and fermions. Moreover, the anyonic parameter may trigger statistics
beyond Fermi statistics for which the exclusion parameter $\alpha$ is greater
than one. The Tonks-Girardeau and the weak coupling limits are discussed in
detail. The results support the universal role of $\alpha$ in the dispersion
relations.
