  We extend the well known criteria of reflexivity of Banach lattices due to
Lozanovsky and Lotz to the class of finitely generated Banach $C(K)$- modules.
Namely we prove that a finitely generated Banach $C(K)$-module is reflexive if
and only if it does not contain any subspace isomorphic to either $l^1$ or
$c_0$.
