\begin{table}%t5
%\centering
\par
         \caption{Results for a polytropic
           model (polytropic exponent $\Gamma=2$) at the mass-shedding limit with
	     $\bar{\mu}_{\rm c}=0.34$. For the meaning of the quantities, see Table~\ref{t2}.}\label{t5}
   \begin{tabular}{lllll}\hline\hline
     \multicolumn{2}{c}{}&\multicolumn{1}{c}{$m=10$}&
     \multicolumn{1}{c}{$m=16$}&\multicolumn{1}{c}{$m=22$}\\ \hline
$\bar{\mu}_{\rm c}$   &   0.34         &          &         &         \\
$r_{\rm p}/r_{\rm e}$ &   0.5845178    &  9.1e-05 & 9.7e-07 & 3.6e-08 \\
$\bar{\Omega}$        &   0.3770150    &  2.0e-04 & 7.0e-07 & 3.8e-09 \\
$\bar{M}$             &   0.1883522    &  8.7e-05 & 9.7e-08 & 1.1e-09 \\
$\bar{R}_{\rm circ}$  &   1.0920220    &  3.4e-05 & 3.0e-07 & 2.6e-08 \\
$\protect\bar{J}$             &   0.02023980   &  3.0e-05 & 1.4e-06 & 9.5e-09 \\
$Z_{\rm p}$           &   0.4035809    &  2.9e-04 & 6.0e-07 & 2.3e-09 \\[1mm] \hline 
$GRV2$&                                &  1.5e-05 & 8.7e-08 & 1.6e-09 \\ 
$GRV3$&                                &  5.5e-06 & 8.4e-08 & 1.3e-09 \\
$|1-M_{\rm in}/M_{\rm out}|$&          &  6.7e-05 & 2.7e-07 & 3.2e-09 \\
$|1-J_{\rm in}/J_{\rm out}|$&          &  2.8e-04 & 1.6e-06 & 1.8e-08 \\
          \hline
         \end{tabular}
\end{table}