\begin{table}%T5
\caption{\label{ccfs} Cross-correlation analysis results. $CCF_{\rm
max}$ is the maximum $CCF$ value, and $k_{\rm  max}$ the lag at which
this maximum appears (i.e. the "delay"). Both results were estimated
using a model fitting procedure (see text for details).}
%\centering
\par
\begin{tabular}{lccc}
\hline\hline\noalign{\smallskip}
Observation & $CCF_{\rm  max}$ & $k_{\rm  max}$ & Probability  \\
     &  & (s) &  \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Orb84$_{\rm tm}$/PartA & 0.80 & $\rm -433^{+164}_{-162}$ & $P_{\rm kmax<0}=99.7$\% \\
Orb84$_{\rm tm}$/PartB & 0.69 & $\rm +103^{+104}_{-94}$ & $-$ \\
Orb84/PartA & 0.90 & $\rm -234^{+125}_{-129}$ & $P_{\rm kmax<0}=96.8$\% \\
Orb84/PartB & 0.52 & $\rm +68^{+120}_{-119}$ & $-$ \\
Orb165/PartA & 0.66 & $\rm -98^{+166}_{-191}$ & $-$ \\
Orb165/PartB & 0.91 & $\rm -675^{+251}_{-228}$ & $P_{\rm kmax<0}=99.5$\% \\
Orb171-1/PartA & 1.00 & $\rm -11^{+178}_{-203}$ & $-$ \\
Orb171-1/PartC & 0.89 & $\rm 263^{+149}_{-139}$ & $P_{\rm kmax>0}=98.1$\% \\
Orb171-2/PartA & 0.90 & $\rm -331^{+200}_{-199}$ & $P_{\rm kmax<0}=96.2$\% \\
Orb259/PartA & 0.90 & $\rm 336^{+141}_{-147}$ & $P_{\rm kmax>0}=99.1$\% \\
Orb259/PartB & 0.96 & $\rm -156^{+88}_{-156}$ & $-$ \\
Orb440-1/PartB & 0.92 & $\rm -9^{+130}_{-126}$  & $-$ \\
\hline
\end{tabular}
\end{table}