\begin{table}%t6
\caption{\label{tabprob}Probability to have missed a binary system$^{{a}}$.}     
%\centering
$$
\begin{tabular}{@{}l@{}@{}c@{}@{}c@{}@{}c@{}}  
\hline  \hline 
& $P$~=~5 days  &$ P$~=~14 days  & $P$~=~28 days \\ 
\begin{tabular}{c}
\\
\hline
HD~46~056\\
HD~46~150\\ 
HD~46~202\\
HD~46~223\\
HD~46~485\\
HD~46~966\\
HD~48~279\\  
\end{tabular}
&
\begin{tabular}{c c c}
$q=1$&$q=5$&$q=10$\\
\hline
3.9E-3 & 5.0E-2 & 19.4E-2 \\ 
3.6E-3 & 4.6E-2 & 18.1E-2 \\
4.7E-4 & 6.0E-3 & 2.2E-2\\
6.4E-4 & 8.1E-3 & 2.9E-2\\
5.1E-3 & 6.7E-2 & 26.6E-2 \\
3.4E-4 & 4.3E-3 & 1.6E-2\\
2.3E-4 & 2.9E-3 & 1.0E-2\\
\end{tabular}
&
\begin{tabular}{c c c}
$q=1$&$q=5$&$q=10$\\
\hline
7.8E-3 & 10.3E-2 & 44.9E-2 \\ 
7.1E-3 & 9.5E-2  & 45.5E-2\\
9.4E-4 & 1.2E-2  &  4.3E-2 \\
 1.3E-3 & 1.6E-2 & 6.0E-2 \\
 1.0E-2 & 13.8E-2& 71.5E-1  \\
6.8E-4 & 8.6E-3  & 3.1E-2 \\
4.5E-4 & 5.7E-3  & 2.0E-2 \\
\end{tabular}
&
\begin{tabular}{c c c}
$q=1$&$q=5$&$q=10$\\
\hline
1.2E-2 & 16.9E-2 & \dots\\
1.1E-2 & 15.7E-2 & 34.7E-2\\
1.5E-3 & 1.9E-2 & 7.0E-2 \\
2.0E-3 & 2.6E-2 & 9.7E-2 \\
1.6E-2 & 23.1E-2 & \dots \\
1.1E-3 & 1.4E-2 & 5.0E-2 \\  
7.1E-4 & 9.0E-3 & 3.3E-2 \\  
\end{tabular}\\
\hline
\end{tabular} 
%\noalign{\smallskip}
%\centerline
 {\begin{tabular}{@{}l@{}@{}c@{}@{}c@{}}    
\hline 
& $P$~=~60 days & $P$~=~300 days\\ 
\begin{tabular}{c}
\\
\hline
HD~46~056\\
HD~46~150\\ 
HD~46~202\\
HD~46~223\\
HD~46~485\\
HD~46~966\\
HD~48~279\\  
\end{tabular}
&
\begin{tabular}{c c c}
$q=1$&$q=5$&$q=10$\\
\hline
2.1E-2 & 30.4E-2 & \dots\\
1.9E-2 & 28.8E-2 & 78.2E-2\\
2.5E-3 & 3.2E-2 & 12.1E-2\\ 
3.4E-3 & 4.4E-2 & 17.2E-2\\
2.7E-2 & 43.3E-2 & \dots \\
1.8E-3 & 2.3E-2 & 8.5E-2 \\
1.2E-3 & 1.5E-2 & 5.5E-2 \\  
\end{tabular}
&
\begin{tabular}{c c c}
$q=1$&$q=5$&$q=10$\\
\hline
6.1E-2 & \dots & \dots\\
5.7E-2 & 53.3E-2 & \dots\\
7.3E-3 & 9.8E-2 & 51.5E-2\\ 
9.9E-3 & 13.7E-2 & 19.6E-2\\
8.2E-3 & \dots & \dots\\
5.3E-3 & 6.9E-2 & 29.0E-2\\
3.5E-3 & 4.5E-2 & 17.1E-2\\  
\end{tabular}\\
\hline
\end{tabular} }
$$
\begin{flushleft}
$^{a}$ Table \ref{tabprob} reports the probabilities that a binary system could have been missed for different values of the orbital period~{\it P} and of the mass ratio {\it $q$}$~=~M_1/M_2$.
\end{flushleft}
\end{table}