\begin{table}%T6
\par
\caption{\label{tab6}Empirical $p$-values in band~1A. The first column gives the
  model number, and the second column the rank of the corresponding
  model determined from the $\beta$-value in band~1A. Empirical
  $p$-values based on a bootstrap with~$B=1000$ and smoothing parameter
  $\gamma = 0.85$ are given in the third
  and fourth column: the third column
  shows the empirical $p$-values calculated under the null hypothesis
  in Eq.~(\ref{hyp0b2}), and the fourth column shows the empirical
  $p$-values under the null hypothesis in Eq.~(\ref{hyp0b3}). The last
  column gives the bias as determined from Eq.~(\ref{biaseq}).}
%\centering
\par
\begin{tabular}{llccr}\hline \hline
Model   & Rank ($\beta$) & $p$-value           &
                            \multicolumn{1}{c}{$p$-value}             &
                            \multicolumn{1}{c}{Bias} \\
                            &                & $(\gamma=0.85)$
&   \multicolumn{1}{c}{$(\gamma=0.85)$} &
 \multicolumn{1}{c}{under $H_{0}$} \\
      &                &$H_{0}:E(V_{t})=1$
&$H_{0}:E(V_{t})=\mu$  & \multicolumn{1}{c}{($\%$)}
\\  \hline
51      &1               &  0 & 0.011 & 1.361            \\
26      &2     &  0 & 0.004& 1.880     \\
52      &3               &  0 & 0.000& 1.072        \\
27      &4               &  0 & 0.001& 1.590        \\
76      &5               &  0 & 0.002& 0.819        \\
28      &6    &  0 & 0.000& 1.199        \\
53      &7               &  0 & 0.000& 0.708        \\
77      &8               &  0 & 0.000& 0.571        \\
29      &9     &  0 & 0.000& 0.850       \\
56      &10              &  0 & 0.000& 0.725        \\
54      &11              &  0 & 0.000& 0.399         \\
30      &12    &  0 & 0.000& 0.484        \\
101     &13    &  0 & 0.000& 0.311          \\
1       &14   &  0 & 0.002& 2.379        \\
2       &15              &  0 & 0.001& 2.054      \\
31      &16              &  0 & 0.000& 1.209         \\
3       &17              &  0 & 0.000& 1.658       \\
4       &18              &  0 & 0.000&  1.306      \\
5       &19     &  0 & 0.000&  0.921         \\
78  &20    &  0 & 0.000 &  0.227
\\
\hline
\end{tabular}
\end{table}