\begin{table}%t12
%\centering
\par
\caption{Spearman-rank correlations. ($r_{\rm s}$, $P_{\rm rs}$): 
$r_{\rm s}$ Spearkman coefficient, and $P_{\rm rs}$ probability.
$r_{\rm s}>0$ and  $r_{\rm s}<0$ means a correlation and an anti-correlation, respectively. 
Significant correlations ($\geq$99$\%$)  are marked in bold face. \label{tab:corr}}
\small
\begin{tabular}{ccccccc}
\hline
\hline
                                    &   $\Gamma_{\rm 2-5}$& $L$(2--10)           & $\Gamma_{\rm 0.3-2}$& $L$(0.3--2)     &   $z$  &{\it FWHM} \\
\noalign {\smallskip}  
 $L$(2--10)                        &        (--0.31, 83.6)          &    --                    &           --                         &        --       &    -      &    --\\
\noalign {\smallskip}  
$\Gamma_{\rm 0.3-2}$& {\bf (0.85, $>$99.99)}    & (--0.35, 87.8)    &           --                           &      --        &    - &    - \\
\noalign {\smallskip}  
$L$(0.3--2)                          &   (0.10, 33.8)               &   {\bf  (0.86, $>$99.99)}   &    (0.12, 39.5)    &       --       &  --  &  --  \\
\noalign {\smallskip}  
$z$                                     &   (--0.45, 95.8)           &  (0.42, 94.0)     &  (--0.24, 71.0)                  &    (0.39, 91.6)   & --& --\\
\noalign {\smallskip}  
{\it FWHM}                            & {\bf  (--0.66, 99.9)}            & {\bf  (0.66, 99.9)}  &   {\bf (--0.59, 99.5)}       & (0.39, 91.6)       &   (0.25, 72.0) & --\\
\noalign {\smallskip}  
 $R_{\rm L}$                  &   (0.21, 63.2)        &   (0.29, 79.6)        &  (0.15, 48.4)                       &  (0.38, 91.2)       &  (0.03, 10.5) & (0.07, 24.2)\\
\noalign {\smallskip}  
$M_{\rm V}$                 &   (0.28, 77.4)            &   (--0.54, 98.9)       &  (0.19, 58.5)       &   (--0.53, 98.7)    &  (--0.36, 89.0)  & (--0.24, 71.0)\\
\noalign {\smallskip}  
$M_{\rm BH}$              &  {\bf (--0.65, 99.8)}      &  {\bf (0.61, 99.7)}      &   {\bf (--0.57, 99.4)}       &  (0.30, 81.8)     &(0.29, 79.1)  & {\bf (0.72, 99.98)}\\
\noalign {\smallskip}  
$\dot{m}$            &   {\bf (0.75, $>$99.99)}    &  (--0.41, 93.4)        &   {\bf (0.71, 99.97)}        &  (--0.05, 17.7)   &(--0.09, 29.0)   & {\bf (--0.76, $>$99.99)}\\
\hline
\end{tabular}
\end{table}