Exponents far fromTcfor the relaxation in the kinetic Ising model

The Padé approximants for the linear and the nonlinear relaxation time of the order parameter in the square and simple cubic kinetic Ising model are reanalyzed. It is shown that as for the case of static phenomena for dynamical critical phenomena the temperature range where scaling ideas may be applied is dramatically extended when the conventional linear temperature variable (T-$T_c$)/$T_c$ is replaced by the nonlinear variable (T-$T_c$)/T.