\begin{table}%t2
%\centering
\par
\caption{\label{table2} Positions of main activity peaks recorded in
                          2000. The instants of the maxima are determined
                          with an error of 15~min. Our observations
                          corresponding to the forecast of Asher \&
                          McNaught (\cite{asmc1}) are presented in bold
                          (see Sect.~\ref{comp_2000}).}
\begin{tabular}[t]{cccccr}              \hline\hline
\multicolumn{1}{c}{duration}            &
\multicolumn{3}{c}{time [UT]}           &
\multicolumn{1}{c}{$L_{\odot}$}          &
\multicolumn{1}{c}{30-min}           \\
\multicolumn{1}{c}{}                    &
\multicolumn{1}{c}{day}                 &
\multicolumn{1}{c}{hour}                &
\multicolumn{1}{c}{min}                 &
\multicolumn{1}{c}{J2000.0}             &
\multicolumn{1}{c}{shower rate}         \\  \hline 
$T <0.4 $~s   &  17 & 4 & 15 & $235^{\circ}\!\!.11$ & 29.16 \\
              &  17 & 8 & 15 & $235^{\circ}\!\!.27$ &  146.13 \\
              & \bf{18} &\bf{3} & \bf{45} & $236^{\circ}\!\!.09$
              & \bf{61.67} \\
              & \bf{18} &\bf{7} & \bf{45} & $236^{\circ}\!\!.26$
              & \bf{120.69} \\
              &  18 &10 & 45 & $236^{\circ}\!\!.39$ &  30.98 \\ \hline
$T \geq 0.4$~s&  17 & 2 & 45 & $235^{\circ}\!\!.04$ &  14.46 \\
              &  17 & 8 & 15 & $235^{\circ}\!\!.27$ &  78.50 \\
              &  18 & 1 & 45 & $236^{\circ}\!\!.01$ &  31.94 \\
              & \bf{18} &\bf{4} &\bf{15}  & $236^{\circ}\!\!.11$
              & \bf{55.65} \\
              &  18 & 5 & 15 & $236^{\circ}\!\!.16$ &  37.36 \\
              & \bf{18} & \bf{7} & \bf{15} & $236^{\circ}\!\!.24$
              & \bf{133.58} \\
              & \bf{18} & \bf{7} & \bf{45} & $236^{\circ}\!\!.26$
              & \bf{115.51} \\ \hline
$T\geq 1.0$~s &  17 & 6 & 45 & $235^{\circ}\!\!.21$ &  11.33 \\
              &  17 & 7 & 45 & $235^{\circ}\!\!.25$ &  23.78 \\
              &  18 & 1 & 45 & $236^{\circ}\!\!.01$ &  26.66 \\
              & \bf{18} & \bf{3} & \bf{15} & $236^{\circ}\!\!.07$
              & \bf{51.12} \\
              & \bf{18} &\bf{3} &\bf{45} & $236^{\circ}\!\!.09$
              & \bf{49.19} \\
              & \bf{18} &\bf{4} &\bf{15} & $236^{\circ}\!\!.11$
              & \bf{50.85} \\
              &  18 & 5 & 15 & $236^{\circ}\!\!.16$ &  36.23 \\
              & \bf{18} & \bf{6} & \bf{45} & $236^{\circ}\!\!.22$
              & \bf{92.81} \\
              & \bf{18} &\bf{7} & \bf{15} & $236^{\circ}\!\!.24$
              & \bf{92.98} \\ \hline
$T\geq 10.0$~s&  18 & 1 & 45 & $236^{\circ}\!\!.01$ &   9.02 \\
              & \bf{18} & \bf{3} & \bf{15} & $236^{\circ}\!\!.07$
              & \bf{21.55} \\
              &  18 & 5 & 15 & $236^{\circ}\!\!.16$ &  16.31 \\
              & \bf{18} &\bf{6} &\bf{15} & $236^{\circ}\!\!.20$
              & \bf{33.38} \\
              & \bf{18} &\bf{6} &\bf{45} & $236^{\circ}\!\!.22$
              & \bf{30.68} \\
              & \bf{18} &\bf{7} &\bf{15} & $236^{\circ}\!\!.24$
              & \bf{31.13} \\ \hline 
\end{tabular}
\end{table}