  We propose a correspondence between an Anyon Van der Waals fluid and a (2+1)
dimensional AdS black hole. Anyons are particles with intermediate statistics
that interpolates between a Fermi-Dirac statistics and a Bose-Einstein one. A
parameter $\alpha$ ($0<\alpha<1$) characterizes this intermediate statistics of
Anyons. The equation of state for the Anyon Van der Waals fluid shows that it
has a quasi Fermi-Dirac statistics for $\alpha > \alpha_c$, but a quasi
Bose-Einstein statistics for $\alpha< \alpha_c$. By defining a general form of
the metric for the (2+1) dimensional AdS black hole and considering the
temperature of the black hole to be equal with that of the Anyon Van der Waals
fluid, we construct the exact form of the metric for a (2+1) dimensional AdS
black hole. The thermodynamic properties of this black hole is consistent with
those of the Anyon Van der Waals fluid. For $\alpha< \alpha_c$, the solution
exhibits a quasi Bose-Einstein statistics. For $\alpha > \alpha_c$ and a range
of values of the cosmological constant, there is, however, no event horizon so
there is no black hole solution. Thus, for these values of cosmological
constants, the AdS Anyon Van der Waals black holes have only quasi
Bose-Einstein statistics.
