  In order to analyse results for structure functions, $S_n(r)$, we propose
plotting the ratio $|S_n(r)/S_3(r)|$ against the separation $r$. This method
differs from the extended self-similarity (ESS) technique, which plots $S_n(r)$
against $S_3(r)$, where $S_3(r) \sim r$. Using this method in conjunction with
pseudospectral evaluation of structure functions, for the particular case of
$S_2(r)$ we obtain the new result that the exponent $\zeta_2$ decreases as the
Taylor-Reynolds number increases, with $\zeta_2 \to 0.67 \pm 0.02$ as
$R_\lambda \to \infty$. This supports the idea of finite-viscosity corrections
to the K41 prediction for $S_2$, and is the opposite of the result obtained by
ESS.
