  The scaled factorial moments in second-order quark-hadron phase transition
are reexamined within the Ginzburg-Landau description, with the spatial
fluctuations of phase angle of the complex field $\phi$ taken into account
rigorously. Scaling behaviors between $F_q$ and $F_2$ are shown, and the
exponent $\nu$ is found very close to the one without spatial fluctuations.
