  A Hopf manifold is a compact complex manifold of which the universal covering
is C^n\{0}. In this note we show that any Hopf manifold admits a locally
conformally Kaehler structure (shortly lcK structure), by constructing a
complex analytic family around a Hopf manifold of diagonal type, which admits a
lcK potential, and applying a well known fact (due to Ornea and Verbitsky) that
the property of lcK potential is preserved under a complex analytic family over
a sufficiently small parameter space.
