\begin{table}%t2
%\centering
\par
\caption{\label{tab:model_results}Observed and modeled intensities for all the features in our dataset (see Table~\ref{tab:lines}).}
\begin{tabular}{rcccc}
\hline \hline\noalign{\smallskip}
& $J_K$  &  $\nu$ &   $T_{\rm mb, obs}$   &   $T_{\rm mb, mod}$ \\
& & (GHz)  &             (K)                     &     (K)                            \\
\hline\noalign{\smallskip}   
1 & $3_{1,2}{-}3_{1,3}$                &  481.8  &  $<$$0.2^{\star}$              & $1\times 10^{-2}$      \\
2 & $2_{0,2}{-}1_{1,1}$               &  490.6  & 0.4                                &  0.4                               \\
3 & $1_{1,0}{-}1_{0,1}$               &   509.2  &  0.2                              &  0.2                               \\
4 & $2_{2,0}{-}3_{0,3}$                &    537.8 &  $<$$0.1^{\star}$            &   2$\times 10^{-4}$     \\
5 & $2_{1,1}{-}2_{0,2}$                &    599.9 &   0.5                            &  0.5                                 \\
\hline\noalign{\smallskip}
6 &  $1_{1,0}{-}1_{1,1}$               &  80.6      &  0.1                             & 4$\times 10^{-2}$       \\
7 & $3_{1,2}{-}2_{2,1}$               &   225.9   &   0.4                            & 0.4                                 \\
8 & $2_{1,1}{-}2_{1,2}$               &   241.6   &   5.5$^{\star\star}$    & 1.7$^{\star\star}$        \\
9 & $1_{0,1}{-}0_ {0,0}$              &   464.9   &    $<$$0.7^{\star}$          & 0.6                                  \\
10 & $1_{1,1}{-}0_{0,0}$             &   893.6   &    0.7$^{\star\star\star}$   & 0.7              \\
\hline
\end{tabular}
\tablefoot{$^{\star}$ = upper limit ($3 \times \sigma_{\rm rms}$); 
$^{\star\star}$ = integrated area (K~km~s$^{-1}$); $^{\star\star\star}$~=~line-to-continuum ratio.}
\end{table}