  Taking resort to Haldane's spherical geometry we can visualize fractional
quantum Hall effect on the noncommutative manifold $M_4 \times Z_N$ with $N>2$
and odd. The discrete space leads to the deformation of symplectic structure of
the continuous manifold such that the symplectic area is given by $\triangle
p.\triangle q=2\pi m \hbar$ with $m$ an odd integer which is related to the
Berry phase and the filling factor is given by $\frac{1}{m}$. We here argue
that this is equivalent to the noncommutative field theory as prescribed by
Susskind and Polychronakos which is characterized by area preserving
diffeomorphism. The filling factor $\frac{1}{m}$ is determined from the change
in chiral anomaly and hence the Berry phase as envisaged by the star product.
