  We study the spontaneous symmetry breaking of O(3) scalar field on a fuzzy
sphere $S_F^2$. We find that the fluctuations in the background of topological
configurations are finite. This is in contrast to the fluctuations around a
uniform configuration which diverge, due to Mermin-Wagner-Hohenberg-Coleman
theorem, leading to the decay of the condensate. Interesting implications of
enhanced topological stability of the configurations are pointed out.
