  Differences between lattice Monte Carlo data and perturbation theory (for
example the lack of asymptotic scaling) are usually associated with the `bad'
behaviour of the bare lattice coupling g_0 due to the effects of large (and
unknown) higher order terms in g_0. In this philosophy a new, renormalised
coupling g' is defined with the aim of making the higher order coefficients of
the perturbative series in g' as small as possible.
  In this paper an alternative scenario is discussed where lattice artifacts
are proposed as the cause of the disagreement between Monte Carlo data and the
g_0-perturbative series. We find that with the addition of a lattice artifact
term, the usual asymptotic scaling expression in g_0 is in excellent agreement
with Monte Carlo data. Lattice data studied includes the string tension, the
hadronic scale r_0, the discrete beta function, M_rho, f_pi and the 1P-1S
splitting in charmonium.
