There exists a set $\Sigma$ of the second category (in the sense of Baire) in the space of almost complex structures compatible with $\omega$ such that Fukaya categories $F(V,\omega,J_{1},\Omega_{1})$ and $F(V,\omega,J_{2},\Omega_{2})$ are equivalent as long as $J_{1},J_{2}\in\Sigma$, and $(J_{1},\Omega_{1})$ is homotopic to $(J_{2},\Omega_{2})$.