  We demonstrate by explicit calculation that the first two terms in the CIV-DV
prepotential for the two-cut case satisfy the generalized WDVV equations, just
as in all other known examples of hyperelliptic Seiberg-Witten models. The WDVV
equations are non-trivial in this situation, provided the set of moduli is
extended as compared to the Dijkgraaf-Vafa suggestion and includes also moduli,
associated with the positions of the cuts (not only with their lengths).
Expression for the extra modulus dictated by WDVV equation, however, appears
different from a naive expectation implied by the Whitham theory. Moreover, for
every value of the "quantum-deformation parameter" 1/g_3, we actually find an
entire one-parameter family of solutions to the WDVV equations, of which the
conventional prepotential is just a single point.
