  The exclusion statistics parameter of composite fermions is determined as an
odd number ($\alpha=3$, 5, ...). The statistics of composite fermion
excitations at $\nu= \frac{n}{2pn+1}$ is rederived as
$\alpha_{qe}^{CF}=1+\frac{2p}{2pn+1}$, $\alpha_{qh}^{CF}=1-\frac{2p}{2pn+1}$.
The duality $\frac{1}{\alpha_{qe}(n,2p)}=\alpha_{qh}(n+1,2p)$ is found. The
distribution function for $\alpha=3$ is obtained.
