\begin{table}%t4
%\centering
\par
\caption{Fitting of power law and exponential models to distributions of the grand minima  and maxima occurrence: For the differential distribution the value of~$\chi^2$ is shown together  with the corresponding confidence level (in parentheses) for 4~degrees of freedom.}\label{Tab:RES}
\begin{tabular}{l|ll|cc}
\hline\hline
&\multicolumn{2}{c|}{Differential distribution}& \multicolumn{2}{c}{Cumulative distribution}\\
 Series & Power law & Exponential & Power law & Exponential\\
 \hline
A) SN-L & $\gamma=1.61\pm 0.1$ & $\tau=330\pm 50$ yr & $\Gamma=0.95\pm 0.02$ & $T=435\pm 15$ yr\\
min WTD &$\chi^2=0.35$ (0.99) & $\chi^2=2.2$ (0.7) & & \\
B) SN-L & $\gamma=1.36\pm 0.1$ & $\tau=430\pm 30$ yr & $\Gamma=0.77\pm 0.05$ & $T=355\pm 20$ yr\\
 max WTD &$\chi^2=0.26$ (0.992) & $\chi^2=1.8$ (0.79) & & \\
C) SN-S & $\gamma=1.82\pm 0.06$ & $\tau=250\pm 40$ yr & $\Gamma=0.95\pm 0.04$ & $T=290\pm 25$ yr\\
 max WTD &$\chi^2=0.22$ (0.994) & $\chi^2=6.5$ (0.16) & & \\
D) SN-L & $\gamma=1.25\pm 0.18$ & $\tau=51\pm 5$ yr & $\Gamma=1.22\pm 0.12$ & $T=55\pm 2$ yr\\
max duration &$\chi^2=1.06$ (0.9) & $\chi^2=0.58$ (0.97) & & \\
{\bf E)} SN-S & $\gamma=1.5\pm 0.6$ & $\tau=50\pm 10$ yr & $\Gamma=1.44\pm 0.14$ & $T=59\pm 6$ yr\\
 max duration &$\chi^2=7.0$ (0.14) & $\chi^2=3.3$ (0.51) & & \\
\hline
\end{tabular}
\end{table}