  We consider the quantized Knizhnik-Zamolodchikov-Bernard difference equation
(qKZB) with step $p$ and values in a tensor product of finite dimensional
evaluation modules over the elliptic quantum group $E_{\tau,\eta}(sl_2)$, the
equation defined in terms of elliptic dynamical R-matrices. We solve the
equation in terms of multidimensional q-hypergeometric integrals and describe
its monodromy properties. We identify the space of solutions of the qKZ
equation with the space of functions with values in the tensor product of the
corresponding modules over the elliptic quantum group $E_{p,\eta}(sl_2)$.
