\begin{table}%t3
\caption{\label{tab:powerlaw}Results of fitting spectra of \int\ GRBs with a  power law model.}
%\centerline
 {\small
 \begin{tabular}{lccccccc}
\hline\hline\noalign{\smallskip}
\# & \textbf{Name} & \textbf{Peak flux} & \textbf{Fluence} & \textbf{Photon index} & $\mathbf{\chi^{2}_{\rm red}}$ & \textbf{d.o.f.} & \textbf{$T_{90}$} \\
& & (15--150~keV) & (20--200~keV) &  \multicolumn{3}{c}{(power law model)} & \\
& & [$10^{-8}$~erg/cm$^2$~s] & [$10^{-8}$~erg/cm$^2$]& & & & [s]\\
\hline\hline\noalign{\smallskip}
2  &  021219 &    $>$28.7 &   $>$94.6 & $1.69^{\rm -0.08}_{+0.09}$ &  1.46 &  46 &    5.0 \\[3pt]
4  &  030227 &   	 7.0 &   74.9 & $1.75^{\rm -0.10}_{+0.11}$ &  1.0 &  46 &	15.0 \\[3pt]
5  &  030320 &   	68.0 & 1131.9 & $1.28^{\rm -0.07}_{+0.07}$ &  1.8 &  24 &	48.0 \\[3pt]
6  &  030501 &   	18.4 &  282.1 & $1.83^{\rm -0.07}_{+0.08}$ &  1.5 &  46 &	25.0 \\[3pt]
7  &  030529 &   	 1.1 &    5.2 & $3.50^{\rm -0.43}_{+0.51}$ &  1.0 &   9 &	16.0 \\[3pt]
8  &  031203 &   	12.8 &  134.8 & $1.50^{\rm -0.09}_{+0.09}$ &  1.3 &  46 &	19.0 \\[3pt]
9  &  040106 &   	 6.2 &  105.9 & $1.58^{\rm -0.14}_{+0.15}$ &  1.1 &  46 &	48.0 \\[3pt]
10 &  040223 &  	 2.1 &  147.7 & $2.11^{\rm -0.16}_{+0.17}$ &  0.8 &  46 &  198.0 \\[3pt]
11 &  040323 &         17.15 &  190.4 & $1.07^{\rm -0.06}_{+0.07}$ &  1.7 &  46 &	14.0 \\[3pt]
12 &  040403 &  	 3.3 &   28.5 & $1.84^{\rm -0.15}_{+0.16}$ &  1.0 &  46 &	15.0 \\[3pt]
13 &  040422 &  	20.7 &   44.2 & $2.01^{\rm -0.08}_{+0.09}$ &  1.7 &  46 &	 4.0 \\[3pt]
14 &  040624 &  	 4.5 &   48.1 & $2.02^{\rm -0.18}_{+0.20}$ &  0.8 &  46 &	27.0 \\[3pt]
15 &  040730 &  	 3.0 &   57.8 & $1.44^{\rm -0.15}_{+0.16}$ &  0.8 &  39 &	42.0 \\[3pt]
16 &  040812 &  	4.55 &   14.0 & $2.20^{\rm -0.21}_{+0.22}$ &  0.9 &  28 &	 8.0 \\[3pt]
17 &  040827 &  	6.35 &  101.0 & $1.58^{\rm -0.19}_{+0.21}$ &  1.1 &  15 &	32.0 \\[3pt]
18 &  040903 &  	 2.3 &    9.6 & $2.90^{\rm -0.39}_{+0.46}$ &  0.5 &  23 &	 7.0 \\[3pt]
19 &  041015 &  	 2.3 &   51.2 & $1.13^{\rm -0.18}_{+0.18}$ &  1.0 &  35 &	30.0 \\[3pt]
20 &  041218 &  	22.7 &  491.9 & $1.57^{\rm -0.05}_{+0.05}$ &  1.3 &  46 &	38.5 \\[3pt]
21 &  041219 &       $>$130 &$>$2100 &  $1.89^{ 0.01}_{+0.01}$ &  1.1 &  46 &  239.0 (460)$^8$\\ 
22 &  050129 &  	 2.4 &   41.0 & $1.7^{\rm -0.25}_{+0.27}$ &  0.7 &  27 &   30.0 \\[3pt]
23 &  050223 &  	 4.0 &   81.5 & $1.64^{\rm -0.22}_{+0.24}$ &  1.0 &  46 &	30.0 \\[3pt]
24 &  050502 &  	12.3 &$>$108.6& $1.51^{\rm -0.05}_{+0.06}$ &  1.6 &  46 &$>$11.0 \\[3pt]
25 &  050504 &  	 3.8 &  116.0 & $1.20^{\rm -0.09}_{+0.09}$ &  1.5 &  46 &	44.0 \\[3pt]
26 &  050520 &  	 8.9 &  159.9 & $1.64^{\rm -0.06}_{+0.07}$ &  1.1 &  46 &	52.5 \\[3pt]
27 &  050522 &  	 1.5 &    6.9 & $2.65^{\rm -0.48}_{+0.59}$ &  1.0 &  21 &	10.8 \\[3pt]
28 &  050525 &    $>$314.8 &$>$1300.0 & $1.93^{\rm -0.05}_{+0.00}$ &  1.9 &  39 &  9.0 \\[3pt]
29 &  050626 &  	 2.7 &   66.5 & $2.04^{\rm -0.14}_{+0.15}$ &  0.6 &  39 &	56.0 \\[3pt]
30 &  050714 &  	 2.9 &   42.7 & $2.03^{\rm -0.19}_{+0.21}$ &  1.0 &  43 &	34.0 \\[3pt]
31 &  050918 &  	15.3 &  480.0 & $1.77^{\rm -0.09}_{+0.10}$ &  0.9 &  39 &  280.0 \\[3pt]
32 &  050922 &  	 1.1 &    5.9 & $1.85^{\rm -0.58}_{+0.69}$ &  0.7 &  11 &	10.0 \\[3pt]
33 & 051105B &  	 3.6 &   20.4 & $1.84^{\rm -0.23}_{+0.26}$ &  1.0 &  46 &	14.0 \\[3pt]
34 & 051211B &  	 7.0 &  179.0 & $1.54^{\rm -0.09}_{+0.10}$ &  1.0 &  39 &	47.0 \\[3pt]
35 &  060114 &  	 1.6 &   98.9 & $0.95^{\rm -0.18}_{+0.19}$ &  1.1 &  21 &	80.0 \\[3pt]
36 &  060130 &  	 1.9 &   22.5 & $1.59^{\rm -0.31}_{+0.34}$ &  1.4 &  22 &	19.0 \\[3pt]
37 &  060204 &  	 1.8 &   46.8 & $1.35^{\rm -0.23}_{+0.24}$ &  1.0 &  25 &	52.0 \\[3pt]
38 & 060428C &  	30.1 &  201.0 & $1.55^{\rm -0.04}_{+0.05}$ &  1.9 &  46 &	10.4 \\[3pt]
39 &  060901 &  	69.2 &  564.6 & $1.43^{\rm -0.06}_{+0.06}$ &  1.1 &  46 &	16.0 \\[3pt]
40 & 060912B &  	 1.3 &   69.4 & $1.65^{\rm -0.28}_{+0.30}$ &  1.2 &  25 &  140.0 \\[3pt]
41 &  060930 &  	 4.9 &   26.3 & $1.51^{\rm -0.27}_{+0.30}$ &  1.2 &  33 &	 9.0 \\[3pt]
42 &  061025 &  	 9.7 &   97.5 & $1.34^{\rm -0.07}_{+0.08}$ &  1.6 &  46 &	11.0 \\[3pt]
43 &  061122 &         146.2 &  459.2 & $1.71^{\rm -0.04}_{+0.05}$ &  1.6 &  39 &	11.9 \\[3pt]
44 &  070309 &  	 2.6 &   35.7 & $1.36^{\rm -0.30}_{+0.31}$ &  1.3 &  16 &	22.0 \\[3pt]
45 &  070311 &           8.5 &  137.9 & $1.34^{\rm -0.12}_{+0.13}$ &  1.0 &  46 &	32.0 \\[3pt]
\hline
\end{tabular}}
\medskip
$^8$  If we include the precursors, see text.
\end{table}