  The majority-vote model with noise was studied on the eleven Archimedean
lattices by the Monte-Carlo method and the finite-size scaling. The critical
noises and the critical exponents were obtained with unprecedented precision.
Contrary to some previous reports, we confirmed that the majority-vote model on
the Archimedean lattices belongs to the two-dimensional Ising universality
class. It was shown that very precise determination of the critical noise is
required to obtain proper values of the critical exponents.
