\begin{table}%t5
\par
\caption{\label{t:tddd}Figures of merit (absolute values) for all reference, initial, and extrapolated fields. 
}
\par
%%\centering

\par
\begin{tabular}{cccccccccc}
\hline \hline
\noalign{\smallskip}
Field  & {HFT apex} &  {CFL apex }   & {$\langle~\Phi~\rangle / \pi$}  & 
{$\tilde n$} & {$1-E_{\rm M}$} & {$\sigma_J \times 10^{2} $} & {$E_{\rm mag}$} & 
{$H_{\rm mag}$} & {$\langle~|f_i|~\rangle \times 10^{5}$} \\
\hline
\multicolumn{10}{c}{High\_HFT}\\
Reference    &  0.1458 &  1.143 & --2.146 &  2.519 &  1.0000 &  0.5062 &  10.095 &  3.253 &  4.679 \\ 
MF Schmidt   &  0.1430 &  1.191 & --2.192 &  2.617 &  0.9561 &  1.5481 &  10.117 &  3.105 &  6.044 \\
\hline
\multicolumn{10}{c}{Low\_HFT}\\
Reference    &  0.0635 &  1.137 & --2.128 &  2.435 &  1.0000 &  0.3789 &  10.087 &  3.197 &  4.303 \\
MF Schmidt   &  0.0639 &  1.130 & --2.121 &  2.340 &  0.9645 &  0.7333 &  10.050 &  3.055 &  6.899 \\
MF Pot Seehafer&0.0624 &  1.295 & --2.176 &  2.008 &  0.9355 &  4.1202 &  10.319 &  3.241 & 16.18 \\
MF Lin Seehafer&0.0622 &  1.341 & --2.192 &  1.537 &  0.9296 &  4.5231 &  10.315 &  3.416 & 14.47 \\
MF TD\_ex    &  0.0629 &  1.183 & --2.183 &  2.494 &  0.9284 & 1.1770 &  10.237 &  2.954 & 11.98 \\
\hline
\multicolumn{10}{c}{Low\_HFT initial field}\\
    Schmidt  &  \dots &  \dots & \dots&  1.928 &  0.7246 & \dots &   7.958 &  0        & 277.9 \\
Pot Seehafer &  \dots &  \dots & \dots&  2.512 &  0.6278 & \dots &   8.143 &  0        &  1.247 \\
Lin Seehafer &  \dots &  \dots & \dots&  4.130 &  0.6665 & \dots &   8.267 &  2.880    &  1.225 \\
\hline
\multicolumn{10}{c}{No\_HFT}\\
Reference    &  \dots &  1.131 & --2.111 &  2.350 &  1.0000 &  0.2951 & 10.047  &  3.105 &  4.254 \\
MF Schmidt   &  \dots &  1.101 & --2.097 &  2.195 &  0.9670 &  1.1756 &  9.972  &  2.955 & 10.28 \\
\hline
\multicolumn{10}{c}{BP}\\
Reference    &  \dots &  1.389 &  --1.806 & --0.6210 & 1.0000 &  0.0538 &  7.489  &  3.610 &  7.162 \\
MF Schmidt   &  \dots &  1.385 &  --1.814 & --0.6242 & 0.9460 &  0.8003 &  7.487  &  3.509 & 10.05 \\
\hline
\multicolumn{10}{c}{Unstable}\\
Reference ini&  0.1705 &  1.008 & --2.853 &  2.916 &  1.0000 &  3.4610 &   3.286 & 24.21 &  3.841 \\
Reference fin&  \dots &  \dots & \dots&  2.410 &  1.0000 & 22.116 &   2.205 & 23.69 &16.86 \\
MF Schmidt max
             &  0.0984 &  0.4095&--4.115 &  1.992 &  0.7693 & 13.140 &   2.540 & 25.35 &94.96 \\
MF Schmidt min
             &  \dots &  \dots & \dots& \dots &  0.6266 & 27.396 &   1.843 & 23.08 &115.9\\
\hline
\end{tabular}
\tablefoot {In addition to the definitions given in Sect.~\ref{s:results}, the following naming conventions are used: ``MF'': nonlinear magnetofrictional extrapolation; 
``Pot'' and ``Lin'': potential and linear extrapolation, respectively;
``Schmidt'' and ``Seehafer'': two methods used to compute the initial field for MF; 
for the Unstable case discussed in Sect.~\ref{s:unstable}: 
``Reference ini'': reference field after the initial relaxation; 
``Reference fin'': reference field at the end of the MHD~simulation;
``MF Schmidt max'' and ``MF Schmidt min'': MF  corresponding to the maximum and minimum  energy of the reconstructed fields, respectively.
Missing values represent ill-defined quantities for the respective equilibria.
}
\vspace*{4mm}
\end{table}