\begin{table}%t13
\caption{\label{planeff1}Rigid Venus nutation coefficient from the indirect planetary contribution in longitude.}
\par
%\centering
\par
\begin{tabular}{crrrrr}
\hline \hline \noalign{\smallskip}
  Planetary effects & Period & Amplitude&Amplitude&SK& SK   \\
  &&sin&cos&sin&cos\\
  & yr &0.01 mas&0.01 mas& 0.01 mas&0.01 mas\\
\hline
 2V-2E& 0.80 &31.5&--9.6&--9.6&0.0 \\
2V-3M&0.60&19.3&4.0&/&/ \\
3V-3E& 0.53& --2.0&13.4&0.5&--0.2 \\
V-J&0.64& 15.1&--26.2&/&/\\
V-E&1.60&--2.6&--15.3&6.6&0.0\\
& 4.11&--13.3&--38.4&/&/\\
2V+2M+2J&0.22& 6.2&12.7&/&/\\
& 9.31&--274.5&421.0&/&/\\
& 0.20&--1.5&--2.3&/&/ \\
&0.70&--21.0&--6.5&/&/  \\
2V-2Me& 0.19&8.5&--7.1&/&/ \\
2V+J+M&0.25&4.6&--2.9&/&/\\
\hline
\end{tabular}
\tablefoot {Comparison with the respective value in tables of Souchay \& Kinoshita (1995) when we have the Earth as a indirect planetary \mbox{contribution}.}
\end{table}