  The stationary critical properties of the isotropic majority vote model on
random lattices with quenched connectivity disorder are calculated by using
Monte Carlo simulations and finite size analysis. The critical exponents
$\gamma$ and $\beta$ are found to be different from those of the Ising and
majority vote on the square lattice model and the critical noise parameter is
found to be $q_{c}=0.117\pm0.005$.
