  Here, the model of non-equilibrium model with two states ($-1,+1$) and a
noise $q$ on simple square lattices proposed for M.J. Oliveira (1992) following
the conjecture of up-down symmetry of Grinstein and colleagues (1985) is
studied and generalized. This model is well-known, today, as Majority-Vote
Model. They showed, through Monte Carlo simulations, that their obtained
results fall into the universality class of the equilibrium Ising model on a
square lattice. In this work, we generalize the Majority-Vote Model for a
version with three states, now including the zero state, ($-1,0,+1$) in two
dimensions. Using Monte Carlo simulations, we showed that our model falls into
the universality class of the spin-1 ($-1,0,+1$) and spin-1/2 Ising model and
also agree with Majority-Vote Model proposed for M.J. Oliveira (1992) . The
exponents ratio obtained for our model was $\gamma/\nu =1.77(3)$,
$\beta/\nu=0.121(5)$, and $1/\nu =1.03(5)$. The critical noise obtained and the
fourth-order cumulant were $q_{c}=0.106(5)$ and $U^{*}=0.62(3)$.
