\begin{table}%T11
%\centering
\par
   \caption{
     Wilson-Devinney binary model solution for \hd\ for fixed mean geometry 
     from Table~\ref{tab-WD1}. \emph{q} = 0.20 and $T_{\rm eff,A}=25~500$~K.
     The resulting mean temperature is 
     $\langle T_{\rm eff,B}\rangle =12~410\pm860$~K.
    }
    \label{tab-WD2}
    \begin{tabular}{@{}l r r r r }
       \hline
       \hline
       \noalign{\smallskip}
                      & $y$      & $b$      & $v$      & $u$ \\ \hline
$T_{\rm eff,B}$ (K)   & 12~310  & 12~540  & 12~330  & 12~470 \\
         	      & $\pm$910 & $\pm$870 & $\pm$860 & $\pm$810\\
${\mathcal L}_{\rm A}$&11.931    &11.590    &10.882    & 10.077  \\
         	      &$\pm$0.046&$\pm$0.043&$\pm$0.041&$\pm$0.044\\
$L_{\rm B}/L_{\rm A}$ & 0.0180   & 0.0175   & 0.0152   &  0.0079 \\
${\mathcal L}_{\rm A}(\phi_{0.25})$& 0.9808 & 0.9821   & 0.9843 & 0.9912\\
$L_{\rm B}/L_{\rm A}(\phi_{0.25})$ & 0.0196 &0.0182    & 0.0160 & 0.0089\\
$\sigma$ (mag)        & 0.0054   &0.0046    & 0.0050   & 0.0056  \\
       \noalign{\smallskip}
       \hline
    \end{tabular}
\end{table}