180703876 | -1$\sim$25 | 49 | (1.1${}^{+0.04}_{-0.04}$)$\times$10-2 | -0.88${}^{+0.03}_{-0.03}$ | 459${}^{+53}_{-46}$ | 3096/6198/6211 | 857${}^{+102}_{-88}$ | (1.8${}^{+0.3}_{-0.2}$)$\times$1052 | (1.2${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.82${}^{+0.04}_{-0.04}$ | 410${}^{+41}_{-44}$ | -2.07${}^{+0.13}_{-0.12}$ | 3091/6191/6207 | 410${}^{+41}_{-44}$ | (2.4${}^{+0.4}_{-0.3}$)$\times$1052 | -7.2
180720598 | -1$\sim$60 | 172 | (6.3${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.13${}^{+0.01}_{-0.01}$ | 895${}^{+33}_{-31}$ | 4588/9183/9195 | 1288${}^{+50}_{-46}$ | (3.2${}^{+0.1}_{-0.1}$)$\times$1053 | (6.5${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.11${}^{+0.01}_{-0.01}$ | 682${}^{+20}_{-21}$ | -2.35${}^{+0.04}_{-0.04}$ | 4503/9013/9030 | 682${}^{+20}_{-21}$ | (3.6${}^{+0.1}_{-0.1}$)$\times$1053 | -169.7
180728728 | -1.6$\sim$20 | 266 | (6.1${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.71${}^{+0.01}_{-0.01}$ | 339${}^{+17}_{-16}$ | 2409/4825/4836 | 109${}^{+7}_{-7}$ | (0.2${}^{+0.01}_{-0.01}$)$\times$1052 | (6.1${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.71${}^{+0.01}_{-0.01}$ | 97${}^{+2}_{-2}$ | -5.00${}^{+0.04}_{-0.01}$ | 2409/4827/4842 | 97${}^{+2}_{-2}$ | (0.2${}^{+0.01}_{-0.01}$)$\times$1052 | 2.0
181010247 | -1$\sim$5 | 5 | (0.3${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.13${}^{+0.34}_{-0.34}$ | 365${}^{+710}_{-240}$ | 1525/3055/3067 | 758${}^{+1506}_{-581}$ | (0.2${}^{+0.4}_{-0.1}$)$\times$1052 | (3.0${}^{+0.4}_{-0.4}$)$\times$10-3 | -1.13${}^{+0.19}_{-0.19}$ | 315${}^{+1}_{-1}$ | -5.00${}^{+0.21}_{-0.03}$ | 1525/3057/3073 | 315${}^{+1}_{-1}$ | (0.2${}^{+0.04}_{-0.03}$)$\times$1052 | 2.0
181020792 | -1$\sim$20 | 79 | (2.2${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.77${}^{+0.03}_{-0.03}$ | 386${}^{+28}_{-26}$ | 2271/4549/4560 | 1867${}^{+142}_{-134}$ | (1.8${}^{+0.2}_{-0.2}$)$\times$1053 | (2.3${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.73${}^{+0.04}_{-0.03}$ | 430${}^{+31}_{-34}$ | -2.40${}^{+0.21}_{-0.21}$ | 2268/4544/4560 | 430${}^{+31}_{-34}$ | (2.0${}^{+0.2}_{-0.2}$)$\times$1053 | -4.2
190530430 | -1$\sim$30 | 373 | (1.2${}^{+0.01}_{-0.01}$)$\times$10-1 | -1.06${}^{+0.01}_{-0.01}$ | 1092${}^{+17}_{-17}$ | 4508/9022/9034 | 3286${}^{+51}_{-51}$ | (2.1${}^{+0.03}_{-0.03}$)$\times$1054 | (1.22${}^{+0.01}_{-0.01}$)$\times$10-1 | -1.06${}^{+0.01}_{-0.01}$ | 1024${}^{+13}_{-13}$ | -4.10${}^{+0.31}_{-0.32}$ | 4505/9018/9033 | 1024${}^{+13}_{-13}$ | (2.1${}^{+0.02}_{-0.02}$)$\times$1054 | -4.7
190829830 | -1$\sim$60 | 65 | (3.0${}^{+0.1}_{-0.1}$)$\times$10-3 | -2.23${}^{+0.05}_{-0.05}$ | 634${}^{+588}_{-318}$ | 2833/5672/5683 | 157${}^{+150}_{-86}$ | (0.4${}^{+0.1}_{-0.1}$)$\times$1051 | (1.0${}^{+0.01}_{-0.01}$)$\times$10-2 | -1.03${}^{+0.03}_{-0.02}$ | 14${}^{+1}_{-1}$ | -2.38${}^{+0.03}_{-0.03}$ | 2602/5211/5226 | 14${}^{+1}_{-1}$ | (0.3${}^{+0.1}_{-0.1}$)$\times$1051 | -460.5
200524211 | -1$\sim$40 | 36 | (1.0${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.95${}^{+0.07}_{-0.06}$ | 300${}^{+62}_{-52}$ | 2852/5710/5721 | 711${}^{+153}_{-129}$ | (3.8${}^{+0.9}_{-0.8}$)$\times$1052 | (1.8${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.61${}^{+0.13}_{-0.13}$ | 158${}^{+24}_{-23}$ | -1.83${}^{+0.06}_{-0.06}$ | 2842/5692/5707 | 158${}^{+24}_{-23}$ | (6.0${}^{+2.1}_{-1.6}$)$\times$1052 | -17.8
200613229 | -1$\sim$45 | 150 | (3.6${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.15${}^{+0.02}_{-0.02}$ | 147${}^{+6}_{-6}$ | 2836/5678/5690 | 277${}^{+13}_{-13}$ | (7.5${}^{+0.4}_{-0.3}$)$\times$1052 | (4.3${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.06${}^{+0.02}_{-0.02}$ | 106${}^{+3}_{-3}$ | -2.65${}^{+0.08}_{-0.09}$ | 2612/5232/5247 | 106${}^{+3}_{-3}$ | (8.2${}^{+0.6}_{-0.5}$)$\times$1052 | -446.6
200826187 | -1$\sim$2 | 52 | (1.0${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.77${}^{+0.04}_{-0.04}$ | 97${}^{+6}_{-6}$ | 2826/5657/5671 | 210${}^{+14}_{-14}$ | (0.4${}^{+0.04}_{-0.04}$)$\times$1052 | (1.7${}^{+0.3}_{-0.3}$)$\times$10-1 | -0.52${}^{+0.08}_{-0.08}$ | 95${}^{+5}_{-5}$ | -2.39${}^{+0.08}_{-0.08}$ | 2805/5617/5635 | 95${}^{+5}_{-5}$ | (0.5${}^{+0.1}_{-0.1}$)$\times$1052 | -40.0
200829582 | -5$\sim$30 | 171 | (9.5${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.76${}^{+0.01}_{-0.01}$ | 369${}^{+8}_{-8}$ | 3310/6627/6638 | 1030${}^{+25}_{-22}$ | (4.6${}^{+0.1}_{-0.1}$)$\times$1053 | (1.00${}^{+0.01}_{-0.01}$)$\times$10-1 | -0.71${}^{+0.01}_{-0.02}$ | 414${}^{+9}_{-8}$ | -2.56${}^{+0.06}_{-0.06}$ | 3266/6540/6555 | 414${}^{+9}_{-8}$ | (5.3${}^{+0.2}_{-0.2}$)$\times$1053 | -86.9
201020241 | -10$\sim$10 | 16 | (0.3${}^{+0.2}_{-0.1}$)$\times$10-2 | -1.79${}^{+0.29}_{-0.28}$ | 154${}^{+315}_{-103}$ | 2257/4520/4531 | 125${}^{+312}_{-187}$ | (1.6${}^{+2.7}_{-0.9}$)$\times$1052 | (3.5${}^{+2.0}_{-2.1}$)$\times$10-2 | -0.75${}^{+0.22}_{-0.23}$ | 27${}^{+4}_{-4}$ | -2.37${}^{+0.18}_{-0.19}$ | 2254/4516/4531 | 27${}^{+4}_{-4}$ | (1.1${}^{+1.3}_{-0.8}$)$\times$1052 | -4.2
201020732 | -1$\sim$20 | 99 | (6.0${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.89${}^{+0.02}_{-0.02}$ | 182${}^{+8}_{-8}$ | 3484/6973/6986 | 366${}^{+16}_{-16}$ | (3.7${}^{+0.2}_{-0.2}$)$\times$1052 | (7.3${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.77${}^{+0.03}_{-0.03}$ | 165${}^{+7}_{-7}$ | -2.23${}^{+0.07}_{-0.06}$ | 3467/6941/6958 | 165${}^{+7}_{-7}$ | (5.2${}^{+0.5}_{-0.4}$)$\times$1052 | -32.1
201221963 | 0.0$\sim$0.2 | 29 | (7.9${}^{+3.3}_{-2.4}$)$\times$10-1 | 0.42${}^{+0.23}_{-0.23}$ | 48${}^{+8}_{-7}$ | 137/280/290 | 235${}^{+45}_{-39}$ | (0.1${}^{+0.1}_{-0.0}$)$\times$1052 | (1.6${}^{+1.1}_{-1.2}$)$\times$10-0 | 0.81${}^{+0.40}_{-0.41}$ | 100${}^{+13}_{-12}$ | -2.92${}^{+0.47}_{-0.47}$ | 135/278/292 | 100${}^{+13}_{-12}$ | (0.1${}^{+0.1}_{-0.1}$)$\times$1052 | -1.7
210204270 | -1$\sim$270 | 58 | (0.7${}^{+0.04}_{-0.04}$)$\times$10-2 | -1.51${}^{+0.03}_{-0.03}$ | 358${}^{+62}_{-54}$ | 3562/7130/7142 | 330${}^{+60}_{-53}$ | (1.1${}^{+0.1}_{-0.1}$)$\times$1053 | (0.7${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.46${}^{+0.05}_{-0.04}$ | 144${}^{+20}_{-21}$ | -2.26${}^{+0.19}_{-0.19}$ | 3562/7132/7147 | 144${}^{+20}_{-21}$ | (1.3${}^{+0.2}_{-0.2}$)$\times$1053 | 1.4
210610628 | 0$\sim$5 | 11 | (0.5${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.39${}^{+0.16}_{-0.17}$ | 551${}^{+871}_{-324}$ | 1589/3183/3195 | 1525${}^{+2443}_{-994}$ | (0.9${}^{+0.7}_{-0.4}$)$\times$1052 | (0.6${}^{+0.2}_{-0.1}$)$\times$10-2 | -1.27${}^{+0.20}_{-0.14}$ | 179${}^{+51}_{-77}$ | -3.67${}^{+1.47}_{-0.77}$ | 1410/2829/2844 | 179${}^{+51}_{-77}$ | (0.7${}^{+0.3}_{-0.3}$)$\times$1052 | -354.3
210610827 | -1$\sim$100 | 110 | (3.0${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.66${}^{+0.02}_{-0.02}$ | 218${}^{+8}_{-8}$ | 3151/6309/6320 | 622${}^{+26}_{-26}$ | (2.0${}^{+0.1}_{-0.1}$)$\times$1053 | (3.2${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.62${}^{+0.03}_{-0.03}$ | 269${}^{+10}_{-9}$ | -2.58${}^{+0.16}_{-0.16}$ | 3146/6300/6315 | 269${}^{+10}_{-9}$ | (2.4${}^{+0.2}_{-0.2}$)$\times$1053 | -9.4
210619999 | -1$\sim$70 | 358 | (8.4${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.08${}^{+0.01}_{-0.01}$ | 366${}^{+7}_{-7}$ | 6270/12547/12560 | 990${}^{+23}_{-23}$ | (1.1${}^{+0.02}_{-0.02}$)$\times$1054 | (11.7${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.89${}^{+0.01}_{-0.01}$ | 198${}^{+4}_{-4}$ | -1.97${}^{+0.01}_{-0.01}$ | 5953/11913/11931 | 198${}^{+4}_{-4}$ | (1.4${}^{+0.04}_{-0.04}$)$\times$1054 | -633.7
210722871 | -1$\sim$50 | 14 | (0.6${}^{+0.3}_{-0.2}$)$\times$10-2 | -0.87${}^{+0.22}_{-0.22}$ | 111${}^{+52}_{-36}$ | 2684/5373/5385 | 268${}^{+137}_{-101}$ | (0.9${}^{+0.7}_{-0.4}$)$\times$1052 | (0.6${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.86${}^{+0.12}_{-0.11}$ | 125${}^{+1}_{-1}$ | -5.00${}^{+0.02}_{-0.01}$ | 2684/5375/5391 | 125${}^{+1}_{-1}$ | (0.8${}^{+0.2}_{-0.2}$)$\times$1052 | 2.1
211023546 | -1$\sim$150 | 193 | (1.5${}^{+0.03}_{-0.03}$)$\times$10-2 | -1.80${}^{+0.01}_{-0.01}$ | 637${}^{+69}_{-63}$ | 3413/6832/6844 | 177${}^{+21}_{-19}$ | (5.0${}^{+0.2}_{-0.2}$)$\times$1052 | (1.5${}^{+0.03}_{-0.03}$)$\times$10-2 | -1.80${}^{+0.01}_{-0.01}$ | 129${}^{+7}_{-7}$ | -5.00${}^{+0.12}_{-0.02}$ | 3413/6834/6850 | 129${}^{+7}_{-7}$ | (5.0${}^{+0.2}_{-0.2}$)$\times$1052 | 2.1
220101215 | -1$\sim$180 | 57 | (9.0${}^{+0.4}_{-0.4}$)$\times$10-3 | -0.98${}^{+0.04}_{-0.03}$ | 308${}^{+32}_{-30}$ | 3403/6812/6824 | 1764${}^{+197}_{-180}$ | (5.7${}^{+0.7}_{-0.6}$)$\times$1053 | (1.0${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.93${}^{+0.04}_{-0.04}$ | 266${}^{+25}_{-24}$ | -2.14${}^{+0.14}_{-0.15}$ | 3399/6807/6822 | 266${}^{+25}_{-24}$ | (6.5${}^{+0.8}_{-0.7}$)$\times$1053 | -5.5
220107615 | -1$\sim$40 | 56 | (1.4${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.76${}^{+0.04}_{-0.04}$ | 210${}^{+19}_{-16}$ | 2538/5082/5094 | 584${}^{+56}_{-49}$ | (4.0${}^{+0.5}_{-0.4}$)$\times$1052 | (1.4${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.76${}^{+0.04}_{-0.04}$ | 259${}^{+14}_{-16}$ | -5.00${}^{+0.02}_{-0.01}$ | 2538/5084/5100 | 259${}^{+14}_{-16}$ | (4.0${}^{+0.3}_{-0.4}$)$\times$1052 | 2.1
220527387 | -1$\sim$20 | 195 | (1.0${}^{+0.02}_{-0.02}$)$\times$10-1 | -0.85${}^{+0.02}_{-0.01}$ | 160${}^{+4}_{-4}$ | 2414/4833/4845 | 344${}^{+11}_{-9}$ | (6.1${}^{+0.2}_{-0.2}$)$\times$1052 | (1.2${}^{+0.04}_{-0.04}$)$\times$10-1 | -0.76${}^{+0.02}_{-0.02}$ | 162${}^{+4}_{-4}$ | -2.54${}^{+0.06}_{-0.06}$ | 2373/4754/4769 | 162${}^{+4}_{-4}$ | (7.6${}^{+0.4}_{-0.4}$)$\times$1052 | -79.6

Table 3: (1-s Peak) Spectral Fit Results

| Time from $T_{0}$ | COMP | Band |  | Difference
---|---|---|---|---|---
ID | $t_{\rm start}\sim t_{\rm stop}$ | $S$ | $K$ | $\alpha$ | $E_{\rm c}$ | likeli/AIC/BIC | $L_{\rm p,iso}$ | $K$ | $\alpha$ | $E_{\rm p}$ | $\beta$ | likeli/AIC/BIC | $L_{\rm p,iso}$ |  $\Delta$AIC
| (s) |  | (ph.s-1.cm-2keV-1) |  | (keV) |  | (erg.s-1) | (ph.s-1.cm-2keV-1) |  | (keV) |  |  | (erg.s-1) |
080916406 | 2$\sim$3 | 14 | (3.7${}^{+1.0}_{-0.8}$)$\times$10-2 | -0.27${}^{+0.20}_{-0.21}$ | 120${}^{+30}_{-24}$ | 701/1408/1420 | (0.2${}^{+0.1}_{-0.1}$)$\times$1052 | (3.7${}^{+0.9}_{-0.9}$)$\times$10-2 | -0.27${}^{+0.20}_{-0.19}$ | 207${}^{+25}_{-26}$ | -5.00${}^{+0.28}_{-0.04}$ | 701/1410/1425 | (0.2${}^{+0.1}_{-0.1}$)$\times$1052 | 2.1
081121858 | 17$\sim$18 | 10 | (3.2${}^{+1.8}_{-1.1}$)$\times$10-2 | -0.69${}^{+0.34}_{-0.32}$ | 145${}^{+88}_{-58}$ | 507/1019/1030 | (4.1${}^{+4.7}_{-2.2}$)$\times$1052 | (3.9${}^{+1.8}_{-1.5}$)$\times$10-2 | -0.58${}^{+0.34}_{-0.29}$ | 165${}^{+35}_{-36}$ | -2.31${}^{+0.37}_{-0.50}$ | 506/1020/1035 | (5.3${}^{+4.0}_{-2.8}$)$\times$1052 | 0.6
081221681 | 21$\sim$22 | 72 | (4.5${}^{+0.5}_{-0.5}$)$\times$10-1 | -0.14${}^{+0.07}_{-0.07}$ | 58${}^{+3}_{-3}$ | 749/1505/1516 | (1.0${}^{+0.2}_{-0.1}$)$\times$1053 | (5.2${}^{+0.7}_{-0.7}$)$\times$10-1 | -0.06${}^{+0.08}_{-0.08}$ | 103${}^{+3}_{-3}$ | -3.51${}^{+0.29}_{-0.29}$ | 746/1500/1516 | (1.1${}^{+0.2}_{-0.2}$)$\times$1053 | -4.2
081222204 | 3$\sim$4 | 34 | (5.7${}^{+0.7}_{-0.6}$)$\times$10-2 | -0.86${}^{+0.08}_{-0.08}$ | 163${}^{+25}_{-22}$ | 965/1936/1948 | (1.0${}^{+0.2}_{-0.2}$)$\times$1053 | (5.7${}^{+0.6}_{-0.6}$)$\times$10-2 | -0.86${}^{+0.07}_{-0.07}$ | 185${}^{+15}_{-15}$ | -5.00${}^{+0.01}_{-0.01}$ | 965/1938/1954 | (1.0${}^{+0.2}_{-0.2}$)$\times$1053 | 2.1
090102122 | 14$\sim$15 | 34 | (5.5${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.16${}^{+0.08}_{-0.08}$ | 214${}^{+21}_{-18}$ | 891/1788/1801 | (5.6${}^{+1.2}_{-1.1}$)$\times$1052 | (5.5${}^{+0.3}_{-0.4}$)$\times$10-2 | -0.15${}^{+0.08}_{-0.09}$ | 394${}^{+23}_{-21}$ | -4.52${}^{+2.05}_{-0.04}$ | 891/1790/1807 | (6.1${}^{+1.6}_{-0.8}$)$\times$1052 | 2.0
090323002 | 66$\sim$67 | 21 | (6.2${}^{+0.7}_{-0.6}$)$\times$10-2 | -0.27${}^{+0.11}_{-0.11}$ | 193${}^{+29}_{-26}$ | 1415/2837/2849 | (3.5${}^{+1.3}_{-0.9}$)$\times$1053 | (6.3${}^{+0.6}_{-0.6}$)$\times$10-2 | -0.26${}^{+0.11}_{-0.11}$ | 333${}^{+28}_{-30}$ | -4.13${}^{+1.88}_{-0.35}$ | 1415/2839/2855 | (3.9${}^{+1.2}_{-0.7}$)$\times$1053 | 2.0
090328401 | 24$\sim$25 | 44 | (5.6${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.84${}^{+0.05}_{-0.04}$ | 382${}^{+43}_{-42}$ | 911/1829/1841 | (1.0${}^{+0.2}_{-0.1}$)$\times$1052 | (5.6${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.84${}^{+0.05}_{-0.04}$ | 441${}^{+33}_{-37}$ | -4.03${}^{+1.82}_{-0.47}$ | 911/1831/1847 | (1.1${}^{+0.3}_{-0.2}$)$\times$1052 | 2.0
090424592 | 4$\sim$5 | 133 | (5.0${}^{+0.2}_{-0.1}$)$\times$10-1 | -0.65${}^{+0.02}_{-0.02}$ | 148${}^{+5}_{-5}$ | 1676/3358/3370 | (1.5${}^{+0.1}_{-0.1}$)$\times$1052 | (5.4${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.60${}^{+0.03}_{-0.03}$ | 186${}^{+5}_{-5}$ | -3.00${}^{+0.19}_{-0.19}$ | 1670/3347/3364 | (1.7${}^{+0.1}_{-0.1}$)$\times$1052 | -10.1
090510016 | 0$\sim$1 | 33 | (2.4${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.84${}^{+0.03}_{-0.03}$ | 3949${}^{+413}_{-372}$ | 1297/2601/2613 | (7.3${}^{+0.8}_{-0.7}$)$\times$1052 | (2.4${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.83${}^{+0.03}_{-0.03}$ | 4299${}^{+454}_{-428}$ | -2.76${}^{+0.40}_{-0.41}$ | 1296/2599/2616 | (7.2${}^{+0.7}_{-0.7}$)$\times$1052 | -1.3
090529564 | 9$\sim$10 | 52 | (1.1${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.78${}^{+0.06}_{-0.05}$ | 165${}^{+17}_{-16}$ | 1287/2581/2593 | (1.7${}^{+0.3}_{-0.2}$)$\times$1053 | (1.4${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.61${}^{+0.09}_{-0.09}$ | 158${}^{+14}_{-15}$ | -2.29${}^{+0.15}_{-0.15}$ | 1285/2578/2595 | (2.2${}^{+0.5}_{-0.4}$)$\times$1053 | -2.8
090618353 | 63$\sim$64 | 103 | (1.8${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.03${}^{+0.03}_{-0.03}$ | 576${}^{+46}_{-43}$ | 653/1311/1321 | (2.0${}^{+0.2}_{-0.2}$)$\times$1052 | (1.8${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.02${}^{+0.03}_{-0.02}$ | 552${}^{+31}_{-31}$ | -3.61${}^{+0.77}_{-0.71}$ | 652/1313/1326 | (2.1${}^{+0.2}_{-0.1}$)$\times$1052 | 1.6
090902462 | 9$\sim$10 | 135 | (1.7${}^{+0.02}_{-0.02}$)$\times$10-1 | -1.21${}^{+0.01}_{-0.01}$ | 2640${}^{+154}_{-148}$ | 2117/4239/4252 | (8.5${}^{+0.3}_{-0.3}$)$\times$1053 | (1.7${}^{+0.02}_{-0.02}$)$\times$10-1 | -1.21${}^{+0.01}_{-0.01}$ | 2087${}^{+103}_{-107}$ | -5.00${}^{+0.14}_{-0.02}$ | 2117/4241/4258 | (8.5${}^{+0.2}_{-0.2}$)$\times$1053 | 2.0
090926181 | 4$\sim$5 | 143 | (3.4${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.65${}^{+0.02}_{-0.02}$ | 278${}^{+10}_{-9}$ | 1679/3365/3377 | (6.6${}^{+0.3}_{-0.3}$)$\times$1053 | (4.3${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.48${}^{+0.03}_{-0.03}$ | 276${}^{+10}_{-10}$ | -2.17${}^{+0.04}_{-0.04}$ | 1603/3213/3230 | (8.0${}^{+0.6}_{-0.5}$)$\times$1053 | -151.1
090926914 | 19$\sim$20 | 14 | (4.8${}^{+2.5}_{-1.6}$)$\times$10-2 | -0.42${}^{+0.27}_{-0.26}$ | 77${}^{+24}_{-19}$ | 974/1954/1966 | (0.4${}^{+0.4}_{-0.2}$)$\times$1052 | (4.8${}^{+1.8}_{-1.9}$)$\times$10-2 | -0.42${}^{+0.24}_{-0.25}$ | 120${}^{+14}_{-14}$ | -3.38${}^{+1.06}_{-0.97}$ | 974/1956/1972 | (0.5${}^{+0.4}_{-0.2}$)$\times$1052 | 1.6
091003191 | 18$\sim$19 | 64 | (1.0${}^{+0.04}_{-0.04}$)$\times$10-1 | -0.73${}^{+0.04}_{-0.04}$ | 366${}^{+31}_{-29}$ | 876/1758/1769 | (3.2${}^{+0.4}_{-0.3}$)$\times$1052 | (1.0${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.69${}^{+0.05}_{-0.05}$ | 426${}^{+34}_{-35}$ | -2.60${}^{+0.28}_{-0.29}$ | 874/1756/1771 | (3.7${}^{+0.6}_{-0.5}$)$\times$1052 | -2.1
091020900 | 3$\sim$4 | 16 | (1.7${}^{+0.4}_{-0.3}$)$\times$10-2 | -1.21${}^{+0.15}_{-0.15}$ | 425${}^{+337}_{-188}$ | 742/1490/1502 | (2.0${}^{+1.4}_{-0.8}$)$\times$1052 | (2.7${}^{+1.2}_{-1.4}$)$\times$10-2 | -0.93${}^{+0.26}_{-0.29}$ | 160${}^{+73}_{-62}$ | -1.90${}^{+0.15}_{-0.19}$ | 740/1489/1504 | (2.4${}^{+2.2}_{-1.5}$)$\times$1052 | -1.3
091127976 | 0$\sim$1 | 124 | (2.3${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.26${}^{+0.03}_{-0.03}$ | 142${}^{+9}_{-8}$ | 1197/2400/2412 | (0.56${}^{+0.04}_{-0.04}$)$\times$1052 | (1.1${}^{+0.2}_{-0.2}$)$\times$10-0 | -0.55${}^{+0.10}_{-0.10}$ | 56${}^{+3}_{-3}$ | -2.23${}^{+0.03}_{-0.03}$ | 1132/2272/2289 | (0.7${}^{+0.2}_{-0.2}$)$\times$1052 | -127.2
091208410 | 0$\sim$1 | 19 | (2.9${}^{+0.8}_{-0.7}$)$\times$10-2 | -1.05${}^{+0.15}_{-0.15}$ | 171${}^{+70}_{-50}$ | 743/1491/1503 | (0.5${}^{+0.3}_{-0.2}$)$\times$1052 | (3.6${}^{+1.3}_{-1.5}$)$\times$10-2 | -0.94${}^{+0.20}_{-0.22}$ | 131${}^{+41}_{-35}$ | -2.19${}^{+0.29}_{-0.36}$ | 741/1491/1506 | (0.7${}^{+0.6}_{-0.4}$)$\times$1052 | -0.5
100206563 | 0$\sim$1 | 8 | (0.8${}^{+0.2}_{-0.1}$)$\times$10-2 | -0.40${}^{+0.28}_{-0.28}$ | 357${}^{+213}_{-135}$ | 1090/2186/2198 | (0.1${}^{+0.1}_{-0.03}$)$\times$1052 | (0.8${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.40${}^{+0.26}_{-0.26}$ | 575${}^{+163}_{-171}$ | -5.00${}^{+0.10}_{-0.02}$ | 1090/2188/2204 | (0.1${}^{+0.03}_{-0.02}$)$\times$1052 | 2.0
100414097 | 23$\sim$24 | 48 | (7.3${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.69${}^{+0.04}_{-0.04}$ | 395${}^{+39}_{-35}$ | 1222/2451/2463 | (7.5${}^{+1.2}_{-1.0}$)$\times$1052 | (7.6${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.67${}^{+0.05}_{-0.05}$ | 481${}^{+47}_{-47}$ | -2.68${}^{+0.44}_{-0.43}$ | 1221/2451/2467 | (8.5${}^{+1.7}_{-1.3}$)$\times$1052 | -0.1
100615083 | 10$\sim$11 | 26 | (3.4${}^{+0.9}_{-0.7}$)$\times$10-2 | -1.11${}^{+0.13}_{-0.12}$ | 139${}^{+43}_{-34}$ | 848/1702/1714 | (1.0${}^{+0.4}_{-0.3}$)$\times$1052 | (7.1${}^{+4.3}_{-4.5}$)$\times$10-2 | -0.76${}^{+0.29}_{-0.30}$ | 78${}^{+20}_{-19}$ | -2.11${}^{+0.15}_{-0.15}$ | 845/1698/1714 | (1.4${}^{+1.5}_{-1.0}$)$\times$1052 | -3.6
100728095 | 82$\sim$83 | 28 | (4.4${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.48${}^{+0.08}_{-0.08}$ | 307${}^{+46}_{-40}$ | 834/1674/1686 | (5.8${}^{+1.5}_{-1.4}$)$\times$1052 | (4.7${}^{+0.4}_{-0.5}$)$\times$10-2 | -0.41${}^{+0.10}_{-0.10}$ | 416${}^{+51}_{-50}$ | -2.52${}^{+0.33}_{-0.36}$ | 833/1674/1689 | (6.7${}^{+1.7}_{-1.5}$)$\times$1052 | -0.8
100728439 | 2$\sim$3 | 17 | (3.1${}^{+1.2}_{-0.9}$)$\times$10-2 | -0.94${}^{+0.18}_{-0.19}$ | 116${}^{+51}_{-34}$ | 1423/2852/2864 | (2.0${}^{+1.2}_{-0.8}$)$\times$1052 | (4.8${}^{+3.0}_{-3.1}$)$\times$10-2 | -0.73${}^{+0.31}_{-0.32}$ | 92${}^{+27}_{-25}$ | -2.10${}^{+0.23}_{-0.24}$ | 1421/2851/2867 | (2.8${}^{+3.2}_{-2.0}$)$\times$1052 | -1.0
100816026 | 0.5$\sim$1.5 | 40 | (1.6${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.34${}^{+0.07}_{-0.07}$ | 92${}^{+8}_{-7}$ | 1195/2397/2409 | (0.7${}^{+0.1}_{-0.1}$)$\times$1052 | (2.0${}^{+0.3}_{-0.3}$)$\times$10-1 | -0.22${}^{+0.09}_{-0.09}$ | 138${}^{+7}_{-7}$ | -2.62${}^{+0.19}_{-0.19}$ | 1190/2389/2405 | (0.9${}^{+0.2}_{-0.2}$)$\times$1052 | -7.9
100906576 | 10$\sim$11 | 39 | (7.2${}^{+1.0}_{-0.9}$)$\times$10-2 | -0.86${}^{+0.09}_{-0.08}$ | 190${}^{+36}_{-30}$ | 587/1180/1190 | (4.7${}^{+1.2}_{-0.9}$)$\times$1052 | (7.2${}^{+0.9}_{-0.9}$)$\times$10-2 | -0.86${}^{+0.08}_{-0.08}$ | 217${}^{+22}_{-23}$ | -4.98${}^{+2.81}_{-0.46}$ | 587/1182/1196 | (5.3${}^{+1.8}_{-1.0}$)$\times$1052 | 2.1
101213451 | 1$\sim$2 | 9 | (1.7${}^{+0.5}_{-0.4}$)$\times$10-2 | -0.72${}^{+0.25}_{-0.25}$ | 234${}^{+122}_{-80}$ | 942/1889/1901 | (0.05${}^{+0.05}_{-0.02}$)$\times$1052 | (1.7${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.72${}^{+0.23}_{-0.25}$ | 300${}^{+75}_{-75}$ | -4.99${}^{+1.93}_{0.28}$ | 942/1891/1907 | (0.05${}^{+0.03}_{-0.02}$)$\times$1052 | 2.1
110213220 | 18$\sim$19 | 37 | (1.0${}^{+0.3}_{-0.2}$)$\times$10-1 | -0.96${}^{+0.12}_{-0.11}$ | 81${}^{+14}_{-12}$ | 847/1699/1711 | (1.8${}^{+0.6}_{-0.5}$)$\times$1052 | (1.3${}^{+0.4}_{-0.4}$)$\times$10-1 | -0.84${}^{+0.15}_{-0.16}$ | 76${}^{+8}_{-8}$ | -2.79${}^{+0.36}_{-0.37}$ | 845/1698/1714 | (1.9${}^{+1.0}_{-0.7}$)$\times$1052 | -0.9
110721200 | 2$\sim$3 | 74 | (1.1${}^{+0.04}_{-0.04}$)$\times$10-1 | -0.90${}^{+0.03}_{-0.03}$ | 389${}^{+34}_{-30}$ | 1201/2407/2420 | (8.5${}^{+0.9}_{-0.8}$)$\times$1053 | (14.7${}^{+1.0}_{-1.1}$)$\times$10-2 | -0.69${}^{+0.05}_{-0.05}$ | 258${}^{+20}_{-20}$ | -2.01${}^{+0.05}_{-0.05}$ | 1172/2351/2368 | (1.2${}^{+0.2}_{-0.1}$)$\times$1054 | -56.3
110731465 | 1$\sim$2 | 37 | (8.4${}^{+1.2}_{-1.0}$)$\times$10-2 | -0.87${}^{+0.09}_{-0.09}$ | 154${}^{+25}_{-22}$ | 912/1831/1843 | (1.5${}^{+0.3}_{-0.3}$)$\times$1053 | (1.6${}^{+0.5}_{-0.5}$)$\times$10-1 | -0.50${}^{+0.18}_{-0.18}$ | 116${}^{+15}_{-15}$ | -2.23${}^{+0.13}_{-0.13}$ | 908/1824/1840 | (1.8${}^{+0.9}_{-0.7}$)$\times$1053 | -6.7
120119170 | 14$\sim$15 | 42 | (5.9${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.90${}^{+0.05}_{-0.05}$ | 291${}^{+40}_{-35}$ | 954/1914/1926 | (6.2${}^{+1.1}_{-0.9}$)$\times$1052 | (6.3${}^{+0.6}_{-0.6}$)$\times$10-2 | -0.86${}^{+0.06}_{-0.07}$ | 292${}^{+36}_{-33}$ | -2.58${}^{+0.43}_{-0.43}$ | 953/1915/1931 | (7.3${}^{+2.0}_{-1.3}$)$\times$1052 | 1.0
120326056 | 1$\sim$2 | 20 | (4.5${}^{+1.6}_{-1.2}$)$\times$10-2 | -1.04${}^{+0.16}_{-0.15}$ | 72${}^{+18}_{-14}$ | 1036/2078/2091 | (1.3${}^{+0.7}_{-0.4}$)$\times$1052 | (4.5${}^{+1.3}_{-1.3}$)$\times$10-2 | -1.04${}^{+0.15}_{-0.15}$ | 70${}^{+6}_{-6}$ | -5.00${}^{+1.03}_{-0.15}$ | 1036/2080/2097 | (1.3${}^{+0.6}_{-0.4}$)$\times$1052 | 2.0
120624933 | 11$\sim$12 | 43 | (5.1${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.77${}^{+0.05}_{-0.05}$ | 592${}^{+88}_{-78}$ | 1190/2386/2399 | (2.5${}^{+0.5}_{-0.4}$)$\times$1053 | (5.6${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.69${}^{+0.06}_{-0.06}$ | 567${}^{+84}_{-86}$ | -2.11${}^{+0.16}_{-0.15}$ | 1184/2376/2393 | (2.6${}^{+0.5}_{-0.5}$)$\times$1053 | -9.9
120711115 | 95$\sim$96 | 46 | (5.8${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.98${}^{+0.03}_{-0.03}$ | 2441${}^{+289}_{-270}$ | 920/1846/1858 | (2.5${}^{+0.3}_{-0.2}$)$\times$1053 | (6.0${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.92${}^{+0.03}_{-0.03}$ | 1800${}^{+243}_{-229}$ | -2.30${}^{+0.14}_{-0.15}$ | 907/1822/1837 | (2.3${}^{+0.3}_{-0.3}$)$\times$1053 | -24.3
120716712 | 0$\sim$1 | 23 | (4.5${}^{+0.8}_{-0.7}$)$\times$10-2 | -0.83${}^{+0.11}_{-0.11}$ | 143${}^{+29}_{-24}$ | 764/1534/1546 | (5.3${}^{+1.6}_{-1.2}$)$\times$1052 | (1.2${}^{+0.7}_{-0.8}$)$\times$10-1 | -0.30${}^{+0.31}_{-0.31}$ | 99${}^{+20}_{-21}$ | -2.11${}^{+0.14}_{-0.14}$ | 759/1526/1543 | (7.2${}^{+7.2}_{-4.8}$)$\times$1052 | -7.8
121128212 | 8$\sim$9 | 47 | (1.8${}^{+0.3}_{-0.3}$)$\times$10-1 | -0.50${}^{+0.10}_{-0.10}$ | 80${}^{+9}_{-8}$ | 703/1411/1423 | (6.8${}^{+1.8}_{-1.4}$)$\times$1052 | (1.8${}^{+0.3}_{-0.2}$)$\times$10-1 | -0.49${}^{+0.10}_{-0.09}$ | 119${}^{+5}_{-6}$ | -5.00${}^{+0.65}_{-0.09}$ | 703/1413/1428 | (6.8${}^{+1.4}_{-1.3}$)$\times$1052 | 2.1
130427324 | 10$\sim$11 | 424 | (1.5${}^{+0.01}_{-0.01}$)$\times$100 | -0.63${}^{+0.01}_{-0.01}$ | 610${}^{+7}_{-7}$ | 3098/6201/6214 | (1.1${}^{+0.02}_{-0.02}$)$\times$1053 | (1.6${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.57${}^{+0.01}_{-0.01}$ | 731${}^{+9}_{-8}$ | -2.97${}^{+0.04}_{-0.04}$ | 2914/5836/5852 | (1.1${}^{+0.02}_{-0.02}$)$\times$1053 | -365.4
130518580 | 25$\sim$26 | 94 | (1.3${}^{+0.03}_{-0.03}$)$\times$10-1 | -0.76${}^{+0.02}_{-0.02}$ | 515${}^{+36}_{-33}$ | 1172/2351/2363 | (7.6${}^{+0.7}_{-0.7}$)$\times$1053 | (1.5${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.69${}^{+0.03}_{-0.03}$ | 505${}^{+36}_{-36}$ | -2.16${}^{+0.08}_{-0.08}$ | 1147/2303/2319 | (8.2${}^{+0.7}_{-0.7}$)$\times$1053 | -48.0
130610133 | 8$\sim$9 | 9 | (0.9${}^{+0.4}_{-0.3}$)$\times$10-2 | -1.26${}^{+0.24}_{-0.25}$ | 344${}^{+463}_{-193}$ | 665/1335/1347 | (1.6${}^{+1.5}_{-0.8}$)$\times$1052 | (1.3${}^{+0.8}_{-0.5}$)$\times$10-2 | -1.04${}^{+0.38}_{-0.24}$ | 139${}^{+42}_{-58}$ | -5.00${}^{+0.99}_{-0.13}$ | 581/1171/1186 | (1.0${}^{+0.9}_{-0.6}$)$\times$1052 | -164.3
130925173 | 83$\sim$84 | 33 | (2.1${}^{+0.3}_{-0.3}$)$\times$10-2 | -1.61${}^{+0.07}_{-0.08}$ | 298${}^{+120}_{-83}$ | 810/1626/1638 | (0.05${}^{+0.01}_{-0.01}$)$\times$1052 | (2.6${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.50${}^{+0.01}_{0.01}$ | 97${}^{+11}_{-11}$ | -5.00${}^{+0.37}_{-0.05}$ | 732/1472/1488 | (0.04${}^{+0.01}_{-0.01}$)$\times$1052 | -154.0
131011741 | 3$\sim$4 | 11 | (1.3${}^{+0.3}_{-0.2}$)$\times$10-2 | -0.86${}^{+0.16}_{-0.16}$ | 403${}^{+232}_{-148}$ | 817/1640/1652 | (2.5${}^{+2.0}_{-1.1}$)$\times$1052 | (1.3${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.86${}^{+0.15}_{-0.16}$ | 462${}^{+149}_{-148}$ | -4.99${}^{+1.91}_{-0.27}$ | 817/1642/1658 | (2.5${}^{+1.2}_{-0.9}$)$\times$1052 | 2.0
131105087 | 108$\sim$109 | 26 | (2.2${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.22${}^{+0.06}_{-0.06}$ | 688${}^{+231}_{-183}$ | 787/1580/1592 | (3.7${}^{+1.1}_{-0.7}$)$\times$1052 | (2.2${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.21${}^{+0.06}_{-0.07}$ | 507${}^{+164}_{-126}$ | -2.39${}^{+0.44}_{-0.84}$ | 787/1581/1598 | (4.1${}^{+1.1}_{-0.9}$)$\times$1052 | 1.6
131108862 | 0$\sim$1 | 46 | (6.8${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.75${}^{+0.05}_{-0.05}$ | 389${}^{+44}_{-41}$ | 1054/2114/2126 | (2.6${}^{+0.5}_{-0.4}$)$\times$1053 | (8.4${}^{+0.7}_{-0.7}$)$\times$10-2 | -0.59${}^{+0.07}_{-0.07}$ | 332${}^{+36}_{-34}$ | -1.93${}^{+0.07}_{-0.07}$ | 1034/2075/2092 | (3.2${}^{+0.5}_{-0.5}$)$\times$1053 | -38.4
131231198 | 22.5$\sim$23.5 | 159 | (2.8${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.89${}^{+0.02}_{-0.02}$ | 325${}^{+13}_{-13}$ | 1325/2657/2669 | (2.9${}^{+0.1}_{-0.1}$)$\times$1052 | (2.9${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.85${}^{+0.02}_{-0.02}$ | 329${}^{+13}_{-12}$ | -2.67${}^{+0.14}_{-0.14}$ | 1317/2642/2659 | (3.4${}^{+0.2}_{-0.2}$)$\times$1052 | -14.3
140206275 | 14$\sim$15 | 85 | (1.5${}^{+0.04}_{-0.04}$)$\times$10-1 | -0.74${}^{+0.02}_{-0.03}$ | 319${}^{+18}_{-16}$ | 1299/2605/2617 | (6.1${}^{+0.5}_{-0.5}$)$\times$1053 | (1.8${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.63${}^{+0.04}_{-0.04}$ | 314${}^{+19}_{-19}$ | -2.22${}^{+0.08}_{-0.08}$ | 1280/2569/2585 | (7.0${}^{+0.7}_{-0.6}$)$\times$1053 | -36.1
140213807 | 6$\sim$7 | 87 | (2.1${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.97${}^{+0.04}_{-0.04}$ | 87${}^{+6}_{-5}$ | 959/1923/1936 | (2.6${}^{+0.3}_{-0.2}$)$\times$1052 | (2.7${}^{+0.3}_{-0.3}$)$\times$10-1 | -0.87${}^{+0.05}_{-0.05}$ | 82${}^{+3}_{-3}$ | -2.92${}^{+0.16}_{-0.16}$ | 955/1917/1934 | (2.8${}^{+0.4}_{-0.4}$)$\times$1052 | -5.9
140506880 | 0$\sim$1 | 23 | (9.4${}^{+2.2}_{-1.8}$)$\times$10-2 | -0.71${}^{+0.15}_{-0.15}$ | 122${}^{+27}_{-22}$ | 673/1353/1365 | (0.7${}^{+0.3}_{-0.2}$)$\times$1052 | (1.8${}^{+0.6}_{-0.6}$)$\times$10-1 | -0.32${}^{+0.23}_{-0.22}$ | 118${}^{+12}_{-12}$ | -2.33${}^{+0.16}_{-0.16}$ | 669/1345/1361 | (1.0${}^{+0.5}_{-0.4}$)$\times$1052 | -7.6
140508128 | 5$\sim$6 | 103 | (1.9${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.78${}^{+0.03}_{-0.03}$ | 341${}^{+22}_{-21}$ | 505/1016/1026 | (7.5${}^{+0.7}_{-0.6}$)$\times$1052 | (2.1${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.73${}^{+0.04}_{-0.03}$ | 376${}^{+20}_{-19}$ | -2.57${}^{+0.12}_{-0.12}$ | 493/994/1008 | (8.7${}^{+0.8}_{-0.7}$)$\times$1052 | -22.0
140606133 | 0.5$\sim$1.5 | 29 | (3.2${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.24${}^{+0.05}_{-0.05}$ | 1029${}^{+416}_{-300}$ | 1172/2350/2363 | (0.2${}^{+0.06}_{-0.04}$)$\times$1052 | (3.2${}^{+0.2}_{-0.3}$)$\times$10-2 | -1.24${}^{+0.05}_{-0.06}$ | 728${}^{+279}_{-239}$ | -2.06${}^{+0.24}_{-0.33}$ | 1172/2351/2368 | (0.3${}^{+0.1}_{-0.1}$)$\times$1052 | 0.9
140620219 | 7$\sim$8 | 16 | (2.7${}^{+0.9}_{-0.7}$)$\times$10-2 | -1.10${}^{+0.17}_{-0.17}$ | 133${}^{+50}_{-36}$ | 563/1132/1144 | (1.9${}^{+1.0}_{-0.6}$)$\times$1052 | (2.6${}^{+0.7}_{-0.7}$)$\times$10-2 | -1.11${}^{+0.16}_{-0.17}$ | 120${}^{+19}_{-18}$ | -5.00${}^{+0.04}_{-0.01}$ | 563/1134/1150 | (1.9${}^{+0.8}_{-0.6}$)$\times$1052 | 2.1
140703026 | 10$\sim$11 | 13 | (1.4${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.88${}^{+0.17}_{-0.16}$ | 313${}^{+167}_{-110}$ | 847/1700/1712 | (7.0${}^{+4.5}_{-2.8}$)$\times$1052 | (1.8${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.75${}^{+0.18}_{-0.19}$ | 265${}^{+71}_{-65}$ | -2.30${}^{+0.35}_{-0.47}$ | 846/1701/1717 | (8.0${}^{+3.8}_{-3.1}$)$\times$1052 | 1.0
140808038 | 0.5$\sim$1.5 | 28 | (1.1${}^{+0.3}_{-0.2}$)$\times$10-1 | -0.35${}^{+0.13}_{-0.13}$ | 75${}^{+10}_{-9}$ | 682/1370/1382 | (1.1${}^{+0.4}_{-0.2}$)$\times$1053 | (1.2${}^{+0.3}_{-0.3}$)$\times$10-1 | -0.32${}^{+0.15}_{-0.14}$ | 121${}^{+8}_{-9}$ | -3.44${}^{+1.03}_{-0.91}$ | 682/1372/1387 | (1.2${}^{+0.5}_{-0.4}$)$\times$1053 | 1.5
140907672 | 9$\sim$10 | 10 | (4.3${}^{+2.4}_{-1.6}$)$\times$10-2 | -0.46${}^{+0.28}_{-0.28}$ | 70${}^{+23}_{-17}$ | 878/1761/1774 | (0.3${}^{+0.3}_{-0.1}$)$\times$1052 | (4.9${}^{+2.3}_{-2.4}$)$\times$10-2 | -0.39${}^{+0.28}_{-0.29}$ | 103${}^{+14}_{-13}$ | -3.19${}^{+0.94}_{-0.99}$ | 877/1763/1780 | (0.4${}^{+0.4}_{-0.2}$)$\times$1052 | 1.8
141028455 | 13$\sim$14 | 44 | (5.9${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.79${}^{+0.04}_{-0.04}$ | 381${}^{+44}_{-38}$ | 874/1754/1766 | (1.9${}^{+0.3}_{-0.3}$)$\times$1053 | (6.6${}^{+0.5}_{-0.5}$)$\times$10-2 | -0.71${}^{+0.06}_{-0.06}$ | 376${}^{+41}_{-40}$ | -2.27${}^{+0.18}_{-0.18}$ | 870/1748/1764 | (2.2${}^{+0.4}_{-0.3}$)$\times$1053 | -6.3
141220252 | 0$\sim$1 | 40 | (9.0${}^{+1.0}_{-0.8}$)$\times$10-2 | -0.51${}^{+0.08}_{-0.08}$ | 136${}^{+14}_{-13}$ | 984/1975/1987 | (2.3${}^{+0.4}_{-0.4}$)$\times$1052 | (9.0${}^{+0.9}_{-0.8}$)$\times$10-2 | -0.50${}^{+0.08}_{-0.08}$ | 203${}^{+11}_{-11}$ | -5.00${}^{+0.08}_{-0.01}$ | 984/1977/1993 | (2.2${}^{+0.3}_{-0.3}$)$\times$1052 | 2.1
141221338 | 0$\sim$1 | 14 | (1.6${}^{+0.4}_{-0.3}$)$\times$10-2 | -1.08${}^{+0.16}_{-0.16}$ | 304${}^{+178}_{-114}$ | 618/1242/1253 | (1.1${}^{+0.7}_{-0.4}$)$\times$1052 | (1.6${}^{+0.3}_{-0.3}$)$\times$10-2 | -1.08${}^{+0.14}_{-0.15}$ | 279${}^{+81}_{-78}$ | -3.58${}^{+1.39}_{-0.90}$ | 618/1244/1259 | (1.2${}^{+0.5}_{-0.4}$)$\times$1052 | 2.0
141225959 | 1$\sim$2 | 8 | (1.2${}^{+0.8}_{-0.5}$)$\times$10-2 | -0.39${}^{+0.45}_{-0.48}$ | 173${}^{+174}_{-83}$ | 573/1152/1163 | (0.2${}^{+0.5}_{-0.1}$)$\times$1052 | (1.2${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.37${}^{+0.24}_{-0.22}$ | 273${}^{+1}_{-1}$ | -4.74${}^{+1.66}_{-0.04}$ | 573/1154/1169 | (0.2${}^{+0.0}_{-0.0}$)$\times$1052 | 2.0
150301818 | 2$\sim$3 | 11 | (1.6${}^{+0.5}_{-0.4}$)$\times$10-2 | -1.00${}^{+0.19}_{-0.18}$ | 210${}^{+119}_{-78}$ | 902/1810/1822 | (0.9${}^{+0.5}_{-0.3}$)$\times$1052 | (1.6${}^{+0.4}_{-0.4}$)$\times$10-2 | -1.00${}^{+0.17}_{-0.17}$ | 209${}^{+52}_{-54}$ | -5.00${}^{+2.67}_{0.44}$ | 902/1812/1829 | (0.9${}^{+0.5}_{-0.3}$)$\times$1052 | 2.0
150314205 | 1$\sim$2 | 124 | (3.0${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.37${}^{+0.02}_{-0.02}$ | 245${}^{+9}_{-9}$ | 974/1954/1966 | (41.3${}^{+3.0}_{-2.8}$)$\times$1052 | (3.3${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.30${}^{+0.03}_{-0.03}$ | 357${}^{+12}_{-12}$ | -2.70${}^{+0.12}_{-0.13}$ | 963/1934/1949 | (4.7${}^{+0.4}_{-0.3}$)$\times$1053 | -20.5
150403913 | 11$\sim$12 | 77 | (8.8${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.87${}^{+0.03}_{-0.03}$ | 875${}^{+93}_{-82}$ | 838/1681/1693 | (4.8${}^{+0.6}_{-0.5}$)$\times$1053 | (9.6${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.80${}^{+0.03}_{-0.03}$ | 749${}^{+61}_{-62}$ | -2.30${}^{+0.10}_{-0.11}$ | 820/1648/1663 | (4.6${}^{+0.5}_{-0.4}$)$\times$1053 | -33.4
150514774 | 0$\sim$1 | 44 | (1.5${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.65${}^{+0.09}_{-0.09}$ | 77${}^{+8}_{-8}$ | 908/1822/1835 | (0.5${}^{+0.1}_{-0.1}$)$\times$1052 | (2.2${}^{+0.5}_{-0.5}$)$\times$10-1 | -0.46${}^{+0.12}_{-0.13}$ | 90${}^{+6}_{-6}$ | -2.68${}^{+0.18}_{-0.19}$ | 903/1813/1830 | (0.6${}^{+0.2}_{-0.2}$)$\times$1052 | -9.0
150821406 | 15$\sim$16 | 32 | (3.0${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.05${}^{+0.06}_{-0.06}$ | 578${}^{+157}_{-122}$ | 675/1355/1367 | (0.7${}^{+0.2}_{-0.2}$)$\times$1052 | (3.0${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.05${}^{+0.06}_{-0.06}$ | 541${}^{+110}_{-98}$ | -3.03${}^{+0.84}_{-1.29}$ | 674/1357/1372 | (0.8${}^{+0.2}_{-0.2}$)$\times$1052 | 1.8
151027166 | 0.1$\sim$1.1 | 29 | (3.8${}^{+0.5}_{-0.4}$)$\times$10-2 | -1.00${}^{+0.08}_{-0.08}$ | 266${}^{+63}_{-54}$ | 962/1931/1943 | (0.5${}^{+0.2}_{-0.1}$)$\times$1052 | (5.2${}^{+0.9}_{-0.9}$)$\times$10-2 | -0.81${}^{+0.11}_{-0.11}$ | 182${}^{+26}_{-26}$ | -2.06${}^{+0.12}_{-0.13}$ | 958/1924/1940 | (0.8${}^{+0.2}_{-0.2}$)$\times$1052 | -6.6
160509374 | 16$\sim$17 | 137 | (2.2${}^{+0.05}_{-0.04}$)$\times$10-1 | -0.92${}^{+0.02}_{-0.02}$ | 416${}^{+20}_{-19}$ | 1457/2919/2932 | (1.3${}^{+0.1}_{-0.1}$)$\times$1053 | (2.5${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.84${}^{+0.03}_{-0.02}$ | 350${}^{+19}_{-19}$ | -2.21${}^{+0.07}_{-0.06}$ | 1424/2856/2873 | (1.6${}^{+0.1}_{-0.1}$)$\times$1053 | -63.0
160625945 | 189$\sim$190 | 285 | (1.8${}^{+0.06}_{-0.06}$)$\times$101 | -0.79${}^{+0.01}_{-0.01}$ | 1103${}^{+31}_{-30}$ | 1893/3792/3805 | (1.5${}^{+0.1}_{-0.1}$)$\times$1054 | (5.2${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.67${}^{+0.01}_{-0.01}$ | 852${}^{+29}_{-27}$ | -2.30${}^{+0.04}_{-0.04}$ | 1657/3322/3338 | (1.3${}^{+0.06}_{-0.05}$)$\times$1054 | -470.9
160629930 | 14$\sim$15 | 18 | (2.9${}^{+0.5}_{-0.5}$)$\times$10-2 | -0.68${}^{+0.13}_{-0.12}$ | 173${}^{+41}_{-34}$ | 846/1699/1711 | (8.9${}^{+4.0}_{-2.4}$)$\times$1052 | (2.9${}^{+0.4}_{-0.5}$)$\times$10-2 | -0.68${}^{+0.10}_{-0.13}$ | 228${}^{+34}_{-27}$ | -4.80${}^{+2.52}_{0.32}$ | 846/1701/1717 | (9.8${}^{+3.5}_{-2.5}$)$\times$1052 | 2.0
160804065 | 9$\sim$10 | 10 | (1.4${}^{+0.8}_{-0.5}$)$\times$10-2 | -1.13${}^{+0.26}_{-0.26}$ | 158${}^{+127}_{-72}$ | 858/1721/1734 | (0.1${}^{+0.1}_{-0.1}$)$\times$1052 | (1.4${}^{+0.3}_{-0.3}$)$\times$10-2 | -1.13${}^{+0.17}_{-0.17}$ | 137${}^{+1}_{-1}$ | -3.26${}^{+1.02}_{-1.13}$ | 858/1723/1740 | (0.1${}^{+0.06}_{-0.03}$)$\times$1052 | 2.0
161014522 | 7$\sim$8 | 17 | (3.5${}^{+0.7}_{-0.6}$)$\times$10-2 | -0.55${}^{+0.15}_{-0.15}$ | 150${}^{+36}_{-29}$ | 904/1814/1827 | (6.5${}^{+3.1}_{-2.1}$)$\times$1052 | (3.5${}^{+0.7}_{-0.7}$)$\times$10-2 | -0.55${}^{+0.15}_{-0.15}$ | 218${}^{+25}_{-27}$ | -5.00${}^{+0.35}_{-0.05}$ | 904/1816/1833 | (6.3${}^{+1.9}_{-1.6}$)$\times$1052 | 2.1
161017745 | 4$\sim$5 | 11 | (1.2${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.23${}^{+0.14}_{-0.14}$ | 792${}^{+710}_{-361}$ | 370/746/756 | (3.3${}^{+2.1}_{-1.2}$)$\times$1052 | (1.2${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.23${}^{+0.14}_{-0.14}$ | 602${}^{+257}_{-282}$ | -5.00${}^{+0.03}_{-0.01}$ | 370/748/761 | (3.4${}^{+1.2}_{-1.5}$)$\times$1052 | 2.1
161117066 | 116$\sim$117 | 28 | (1.1${}^{+0.5}_{-0.3}$)$\times$10-1 | -0.75${}^{+0.19}_{-0.19}$ | 53${}^{+12}_{-10}$ | 556/1118/1130 | (1.2${}^{+0.7}_{-0.5}$)$\times$1052 | (1.1${}^{+0.4}_{-0.4}$)$\times$10-1 | -0.75${}^{+0.18}_{-0.19}$ | 66${}^{+5}_{-5}$ | -4.32${}^{+1.88}_{-0.22}$ | 556/1120/1135 | (1.3${}^{+1.0}_{-0.6}$)$\times$1052 | 1.8
161129300 | 27$\sim$28 | 13 | (2.4${}^{+0.7}_{-0.5}$)$\times$10-2 | -0.63${}^{+0.19}_{-0.19}$ | 160${}^{+56}_{-42}$ | 815/1636/1649 | (0.1${}^{+0.1}_{-0.0}$)$\times$1052 | (2.4${}^{+0.6}_{-0.6}$)$\times$10-2 | -0.63${}^{+0.19}_{-0.18}$ | 218${}^{+37}_{-37}$ | -5.00${}^{+0.17}_{0.02}$ | 815/1638/1655 | (0.12${}^{+0.04}_{-0.04}$)$\times$1052 | 2.1
170214649 | 62$\sim$63 | 43 | (4.9${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.88${}^{+0.04}_{-0.05}$ | 760${}^{+138}_{-114}$ | 1201/2408/2420 | (3.7${}^{+0.7}_{-0.6}$)$\times$1053 | (5.7${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.75${}^{+0.06}_{-0.06}$ | 521${}^{+79}_{-78}$ | -1.84${}^{+0.07}_{-0.07}$ | 1176/2360/2377 | (3.8${}^{+0.6}_{-0.6}$)$\times$1053 | -47.4
170405777 | 30$\sim$31 | 35 | (5.5${}^{+0.4}_{-0.3}$)$\times$10-2 | -0.75${}^{+0.06}_{-0.06}$ | 323${}^{+44}_{-38}$ | 1056/2118/2131 | (4.1${}^{+0.8}_{-0.6}$)$\times$1053 | (5.8${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.73${}^{+0.06}_{-0.06}$ | 372${}^{+37}_{-37}$ | -2.59${}^{+0.39}_{-0.42}$ | 1056/2119/2136 | (4.4${}^{+0.8}_{-0.6}$)$\times$1053 | 0.9
170607971 | 2$\sim$3 | 33 | (3.7${}^{+0.5}_{-0.4}$)$\times$10-2 | -1.40${}^{+0.08}_{-0.08}$ | 369${}^{+147}_{-106}$ | 637/1280/1292 | (0.2${}^{+0.1}_{-0.1}$)$\times$1052 | (6.1${}^{+1.7}_{-1.7}$)$\times$10-2 | -1.13${}^{+0.15}_{-0.15}$ | 117${}^{+25}_{-24}$ | -2.09${}^{+0.11}_{-0.11}$ | 635/1278/1293 | (0.3${}^{+0.1}_{-0.1}$)$\times$1052 | -2.8
170705115 | 9$\sim$10 | 46 | (9.1${}^{+0.8}_{-0.7}$)$\times$10-2 | -0.87${}^{+0.06}_{-0.06}$ | 195${}^{+24}_{-21}$ | 680/1366/1377 | (9.0${}^{+1.5}_{-1.2}$)$\times$1052 | (9.6${}^{+1.0}_{-1.0}$)$\times$10-2 | -0.84${}^{+0.07}_{-0.07}$ | 207${}^{+18}_{-19}$ | -2.82${}^{+0.45}_{-0.46}$ | 679/1367/1382 | (1.0${}^{+0.2}_{-0.2}$)$\times$1053 | 1.0
171010792 | 68$\sim$69 | 175 | (4.0${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.14${}^{+0.02}_{-0.02}$ | 222${}^{+10}_{-10}$ | 922/1849/1861 | (0.5${}^{+0.0}_{-0.0}$)$\times$1052 | (4.1${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.13${}^{+0.02}_{-0.02}$ | 186${}^{+6}_{-6}$ | -3.38${}^{+0.50}_{-0.48}$ | 921/1850/1865 | (0.56${}^{+0.05}_{-0.03}$)$\times$1052 | 0.1
180703876 | 4$\sim$5 | 34 | (3.5${}^{+0.2}_{-0.2}$)$\times$10-2 | -0.83${}^{+0.05}_{-0.05}$ | 592${}^{+121}_{-103}$ | 916/1838/1851 | (0.9${}^{+0.3}_{-0.2}$)$\times$1052 | (3.9${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.73${}^{+0.08}_{-0.08}$ | 508${}^{+110}_{-101}$ | -2.14${}^{+0.21}_{-0.22}$ | 914/1835/1852 | (1.0${}^{+0.3}_{-0.3}$)$\times$1052 | -3.0
180720598 | 16$\sim$17 | 188 | (3.2${}^{+0.04}_{-0.04}$)$\times$10-1 | -0.95${}^{+0.01}_{-0.01}$ | 1098${}^{+63}_{-60}$ | 2040/4085/4098 | (1.2${}^{+0.1}_{-0.1}$)$\times$1053 | (3.6${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.84${}^{+0.01}_{-0.01}$ | 732${}^{+30}_{-27}$ | -2.15${}^{+0.03}_{-0.03}$ | 1846/3701/3718 | (1.2${}^{+0.1}_{-0.1}$)$\times$1053 | -384.3
180728728 | 11.4$\sim$12.4 | 249 | (4.0${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.57${}^{+0.01}_{-0.01}$ | 335${}^{+18}_{-17}$ | 918/1842/1853 | (0.8${}^{+0.1}_{-0.1}$)$\times$1051 | (4.1${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.57${}^{+0.02}_{-0.01}$ | 143${}^{+4}_{-4}$ | -3.52${}^{+0.61}_{-0.62}$ | 918/1844/1859 | (0.8${}^{+0.1}_{-0.1}$)$\times$1051 | 2.0
181010247 | 0$\sim$1 | 9 | (0.8${}^{+0.3}_{-0.2}$)$\times$10-2 | -1.16${}^{+0.21}_{-0.21}$ | 379${}^{+396}_{-195}$ | 620/1246/1257 | (0.6${}^{+0.5}_{-0.3}$)$\times$1052 | (0.9${}^{+0.3}_{-0.3}$)$\times$10-2 | -1.15${}^{+0.23}_{-0.20}$ | 293${}^{+163}_{-139}$ | -2.17${}^{+0.26}_{-1.10}$ | 620/1248/1263 | (0.7${}^{+0.5}_{-0.3}$)$\times$1052 | 2.0
181020792 | 7$\sim$8 | 44 | (5.9${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.59${}^{+0.05}_{-0.06}$ | 361${}^{+42}_{-38}$ | 738/1483/1494 | (4.0${}^{+0.7}_{-0.6}$)$\times$1053 | (6.0${}^{+0.3}_{-0.3}$)$\times$10-2 | -0.59${}^{+0.06}_{-0.05}$ | 504${}^{+43}_{-40}$ | -3.19${}^{+1.02}_{-1.21}$ | 738/1484/1500 | (4.3${}^{+0.8}_{-0.6}$)$\times$1053 | 1.8
190114873 | 4$\sim$5 | 287 | (8.3${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.51${}^{+0.01}_{-0.01}$ | 403${}^{+6}_{-6}$ | 2624/5253/5266 | (6.5${}^{+0.2}_{-0.2}$)$\times$1052 | (8.3${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.51${}^{+0.01}_{-0.01}$ | 600${}^{+7}_{-7}$ | -4.12${}^{+0.38}_{-0.37}$ | 2622/5251/5269 | (6.7${}^{+0.2}_{-0.1}$)$\times$1052 | -2.0
190530430 | 18$\sim$19 | 199 | (4.1${}^{+0.04}_{-0.04}$)$\times$10-1 | -0.78${}^{+0.01}_{-0.01}$ | 659${}^{+18}_{-18}$ | 1314/2634/2646 | (2.3${}^{+0.1}_{-0.1}$)$\times$1054 | (4.1${}^{+0.04}_{-0.04}$)$\times$10-1 | -0.78${}^{+0.01}_{-0.01}$ | 803${}^{+16}_{-17}$ | -5.00${}^{+0.14}_{0.02}$ | 1314/2636/2651 | (2.3${}^{+0.1}_{-0.1}$)$\times$1054 | 1.4
200524211 | 6$\sim$7 | 33 | (3.5${}^{+0.4}_{-0.3}$)$\times$10-2 | -1.01${}^{+0.08}_{-0.07}$ | 418${}^{+115}_{-93}$ | 982/1970/1981 | (2.2${}^{+0.8}_{-0.5}$)$\times$1052 | (6.2${}^{+1.4}_{-1.5}$)$\times$10-2 | -0.68${}^{+0.15}_{-0.15}$ | 184${}^{+36}_{-34}$ | -1.83${}^{+0.08}_{-0.08}$ | 977/1963/1978 | (3.2${}^{+1.1}_{-1.0}$)$\times$1052 | -7.1
200613229 | 12$\sim$13 | 76 | (1.7${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.69${}^{+0.04}_{-0.04}$ | 138${}^{+9}_{-9}$ | 618/1241/1253 | (3.4${}^{+0.3}_{-0.4}$)$\times$1052 | (1.7${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.69${}^{+0.04}_{-0.04}$ | 180${}^{+7}_{-7}$ | -5.00${}^{+0.01}_{-0.01}$ | 618/1244/1259 | (3.4${}^{+0.3}_{-0.3}$)$\times$1052 | 2.4
200826187 | 0$\sim$1 | 73 | (3.0${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.68${}^{+0.04}_{-0.04}$ | 96${}^{+5}_{-4}$ | 1848/3702/3715 | (1.1${}^{+0.1}_{-0.1}$)$\times$1052 | (5.9${}^{+0.8}_{-0.8}$)$\times$10-1 | -0.33${}^{+0.07}_{-0.07}$ | 96${}^{+4}_{-4}$ | -2.42${}^{+0.06}_{-0.06}$ | 1805/3617/3635 | (1.5${}^{+0.3}_{-0.3}$)$\times$1052 | -84.7
200829582 | 20$\sim$21 | 177 | (7.2${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.61${}^{+0.02}_{-0.02}$ | 352${}^{+10}_{-9}$ | 1337/2680/2691 | (5.7${}^{+0.3}_{-0.3}$)$\times$1053 | (8.3${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.48${}^{+0.02}_{-0.02}$ | 401${}^{+10}_{-10}$ | -2.48${}^{+0.04}_{-0.04}$ | 1204/2416/2431 | (6.5${}^{+0.3}_{-0.3}$)$\times$1053 | -264.1
201020732 | 9$\sim$10 | 79 | (2.3${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.60${}^{+0.03}_{-0.03}$ | 182${}^{+9}_{-9}$ | 1460/2927/2939 | (2.4${}^{+0.2}_{-0.2}$)$\times$1052 | (2.5${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.54${}^{+0.04}_{-0.04}$ | 233${}^{+11}_{-10}$ | -2.72${}^{+0.19}_{-0.21}$ | 1456/2920/2936 | (2.8${}^{+0.3}_{-0.3}$)$\times$1052 | -7.1
201216963 | 25$\sim$26 | 116 | (1.6${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.06${}^{+0.02}_{-0.02}$ | 500${}^{+42}_{-37}$ | 790/1587/1598 | (8.4${}^{+0.8}_{-0.7}$)$\times$1052 | (1.7${}^{+0.1}_{-0.1}$)$\times$10-1 | -1.01${}^{+0.03}_{-0.03}$ | 400${}^{+32}_{-30}$ | -2.42${}^{+0.14}_{-0.14}$ | 783/1574/1589 | (9.6${}^{+0.9}_{-0.8}$)$\times$1052 | -12.8
210204270 | 202$\sim$203 | 58 | (7.2${}^{+0.5}_{-0.5}$)$\times$10-2 | -1.34${}^{+0.04}_{-0.04}$ | 342${}^{+57}_{-49}$ | 767/1540/1551 | (1.4${}^{+0.2}_{-0.2}$)$\times$1052 | (7.3${}^{+0.5}_{-0.5}$)$\times$10-2 | -1.33${}^{+0.04}_{-0.04}$ | 220${}^{+26}_{-24}$ | -2.74${}^{+0.53}_{-0.61}$ | 766/1541/1556 | (1.6${}^{+0.4}_{-0.2}$)$\times$1052 | 0.9
210610628 | 1$\sim$2 | 9 | (1.3${}^{+0.7}_{-0.4}$)$\times$10-2 | -1.03${}^{+0.26}_{-0.27}$ | 184${}^{+148}_{-80}$ | 758/1522/1534 | (5.0${}^{+4.5}_{-2.6}$)$\times$1052 | (1.3${}^{+0.5}_{-0.5}$)$\times$10-2 | -1.03${}^{+0.26}_{-0.26}$ | 179${}^{+58}_{-56}$ | -4.71${}^{+2.51}_{-0.24}$ | 758/1524/1540 | (4.8${}^{+1.4}_{-1.5}$)$\times$1052 | 2.0
210610827 | 30$\sim$31 | 58 | (1.1${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.44${}^{+0.05}_{-0.05}$ | 313${}^{+26}_{-25}$ | 748/1503/1514 | (7.2${}^{+1.1}_{-1.0}$)$\times$1052 | (1.2${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.38${}^{+0.06}_{-0.06}$ | 446${}^{+32}_{-32}$ | -2.77${}^{+0.28}_{-0.29}$ | 747/1502/1517 | (8.3${}^{+1.3}_{-1.2}$)$\times$1052 | -1.1
210619999 | 1$\sim$2 | 282 | (77.8${}^{+0.8}_{-0.8}$)$\times$10-2 | -0.70${}^{+0.01}_{-0.01}$ | 425${}^{+9}_{-10}$ | 2402/4810/4823 | (2.1${}^{+0.1}_{-0.1}$)$\times$1054 | (9.4${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.55${}^{+0.02}_{-0.02}$ | 400${}^{+11}_{-11}$ | -2.25${}^{+0.03}_{-0.03}$ | 2195/4397/4415 | (2.3${}^{+0.1}_{-0.1}$)$\times$1054 | -412.9
210722871 | 2$\sim$3 | 8 | (1.8${}^{+1.3}_{-0.8}$)$\times$10-2 | -1.03${}^{+0.30}_{-0.32}$ | 111${}^{+83}_{-47}$ | 627/1261/1272 | (0.3${}^{+0.3}_{-0.1}$)$\times$1052 | (0.6${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.86${}^{+0.11}_{-0.12}$ | 125${}^{+1}_{-1}$ | -5.00${}^{+0.02}_{-0.01}$ | 2684/5375/5391 | (0.8${}^{+0.2}_{-0.1}$)$\times$1051 | 4114.4
211023546 | 85$\sim$86 | 74 | (4.8${}^{+0.5}_{-0.5}$)$\times$10-2 | -1.95${}^{+0.06}_{-0.06}$ | 283${}^{+88}_{-66}$ | 591/1189/1200 | (2.1${}^{+0.4}_{-0.3}$)$\times$1051 | (5.8${}^{+4.6}_{-4.6}$)$\times$10-1 | -1.00${}^{+0.29}_{-0.29}$ | 21${}^{+2}_{-2}$ | -2.26${}^{+0.04}_{-0.03}$ | 595/1197/1213 | (0.2${}^{+0.4}_{-0.1}$)$\times$1052 | 8.3
220101215 | 88$\sim$89 | 27 | (9.2${}^{+1.5}_{-1.3}$)$\times$10-2 | -0.28${}^{+0.12}_{-0.11}$ | 102${}^{+13}_{-12}$ | 703/1413/1424 | (3.2${}^{+1.0}_{-0.7}$)$\times$1053 | (9.2${}^{+1.4}_{-1.4}$)$\times$10-2 | -0.28${}^{+0.12}_{-0.11}$ | 176${}^{+12}_{-11}$ | -5.00${}^{+0.30}_{-0.04}$ | 703/1415/1430 | (3.2${}^{+0.7}_{-0.7}$)$\times$1053 | 2.1
220107615 | 10$\sim$11 | 40 | (5.4${}^{+0.4}_{-0.3}$)$\times$10-2 | -0.66${}^{+0.06}_{-0.06}$ | 315${}^{+41}_{-36}$ | 693/1391/1403 | (3.5${}^{+0.8}_{-0.5}$)$\times$1052 | (5.5${}^{+0.4}_{-0.5}$)$\times$10-2 | -0.65${}^{+0.06}_{-0.07}$ | 411${}^{+48}_{-39}$ | -2.88${}^{+0.71}_{-1.00}$ | 692/1393/1408 | (4.0${}^{+1.3}_{-0.7}$)$\times$1052 | 1.6
220527387 | 7$\sim$8 | 139 | (6.0${}^{+0.3}_{-0.3}$)$\times$10-1 | -0.46${}^{+0.03}_{-0.03}$ | 109${}^{+4}_{-4}$ | 879/1765/1776 | (3.7${}^{+0.3}_{-0.2}$)$\times$1052 | (7.2${}^{+0.5}_{-0.5}$)$\times$10-1 | -0.36${}^{+0.04}_{-0.04}$ | 153${}^{+4}_{-4}$ | -2.96${}^{+0.13}_{-0.12}$ | 862/1732/1747 | (4.2${}^{+0.4}_{-0.4}$)$\times$1052 | -33.0

Note. — Same as Table 2 but for the 1-s peak spectrum.

Table 4: Time-integrated Spectral Fit Results for those GRBs required an
Additional Model

|  |  |  | Standard Model | Additional Model |  |  |  |
---|---|---|---|---|---|---|---|---|---
| Time from $T_{0}$ |  | Model | Band or COMP | Blackbody | Thermal Flux | Total Flux | Information criteria | Difference
ID | $T_{\rm start}\sim T_{\rm stop}$ | $S$ | Parameter | $K$ | $\alpha$ |  $E_{\rm p}$ or $E_{\rm c}$ | $\beta$ | $K$ | k$T$ | $F_{\rm BB}$ | $F_{\rm tot}$ | Likeli/AIC/BIC |  $\Delta$BIC
Time-intergrated spectral analysis
090618353 | -1$\sim$110 | 196 | CPL+BB | (3.1${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.45${}^{+0.02}_{-0.02}$ | 729${}^{+77}_{-72}$ |  $\cdots$ | (1.5${}^{+0.1}_{-0.1}$)$\times$10-4 | 21${}^{+1}_{-1}$ | (2.9${}^{+0.4}_{-0.4}$)$\times$10-7 | (2.6${}^{+0.2}_{-0.2}$)$\times$10-6 | 2501/5013/5030 | -348.6
090902462 | -1$\sim$20 | 271 | CPL+BB | (8.1${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.15${}^{+0.01}_{-0.01}$ | 1228${}^{+54}_{-55}$ |  $\cdots$ | (0.7${}^{+0.1}_{-0.1}$)$\times$10-6 | 158${}^{+3}_{-3}$ | (4.8${}^{+0.5}_{-0.5}$)$\times$10-6 | (1.6${}^{+0.1}_{-0.1}$)$\times$10-5 | 5068/10147/10168 | -925.0
110721200 | -1$\sim$20 | 92 | Band+BB | (1.8${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.20${}^{+0.03}_{-0.03}$ | 1392${}^{+313}_{-302}$ | -2.10${}^{+0.11}_{-0.11}$ | (9.6${}^{+2.4}_{-2.4}$)$\times$10-6 | 33${}^{+3}_{-3}$ | (1.2${}^{+0.6}_{-0.4}$)$\times$10-7 | (3.9${}^{+0.6}_{-0.5}$)$\times$10-6 | 3117/6245/6270 | -7.9
131231198 | 0.06$\sim$40 | 355 | CPL+BB | (5.7${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.40${}^{+0.01}_{-0.01}$ | 566${}^{+32}_{-30}$ |  $\cdots$ | (1.2${}^{+0.1}_{-0.1}$)$\times$10-4 | 23${}^{+0}_{-0}$ | (3.1${}^{+0.4}_{-0.3}$)$\times$10-7 | (4.1${}^{+0.2}_{-0.2}$)$\times$10-6 | 4558/9125/9146 | -331.2
150314205 | -1$\sim$15 | 210 | Band+BB | (9.2${}^{+0.4}_{-0.3}$)$\times$10-2 | -0.72${}^{+0.02}_{-0.02}$ | 414${}^{+15}_{-16}$ | -3.20${}^{+0.35}_{-0.34}$ | (2.8${}^{+0.8}_{-0.8}$)$\times$10-5 | 29${}^{+3}_{-3}$ | (2.0${}^{+1.1}_{-0.8}$)$\times$10-7 | (6.7${}^{+0.6}_{-0.5}$)$\times$10-6 | 2344/4701/4724 | -14.5
150403913 | -1$\sim$30 | 118 | Band+BB | (2.1${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.04${}^{+0.02}_{-0.02}$ | 851${}^{+62}_{-61}$ | -2.74${}^{+0.22}_{-0.21}$ | (2.8${}^{+0.5}_{-0.4}$)$\times$10-5 | 26${}^{+1}_{-1}$ | (1.3${}^{+0.3}_{-0.3}$)$\times$10-7 | (2.9${}^{+0.2}_{-0.2}$)$\times$10-6 | 2592/5196/5219 | -115.6
160509374 | -1$\sim$40 | 226 | Band+BB | (4.3${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.07${}^{+0.01}_{-0.01}$ | 670${}^{+32}_{-33}$ | -2.40${}^{+0.08}_{-0.08}$ | (4.8${}^{+0.5}_{-0.4}$)$\times$10-5 | 26${}^{+1}_{-1}$ | (2.3${}^{+0.4}_{-0.3}$)$\times$10-7 | (5.3${}^{+0.3}_{-0.2}$)$\times$10-6 | 4522/9055/9080 | -208.7
160625945 | -1$\sim$225 | 220 | Band+BB | (2.2${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.91${}^{+0.03}_{-0.02}$ | 843${}^{+77}_{-79}$ | -2.32${}^{+0.09}_{-0.08}$ | (5.8${}^{+0.8}_{-0.8}$)$\times$10-6 | 40${}^{+2}_{-2}$ | (1.6${}^{+0.4}_{-0.3}$)$\times$10-7 | (3.8${}^{+0.4}_{-0.3}$)$\times$10-6 | 4726/9465/9489 | -30.2
181020792 | -1$\sim$20 | 79 | CPL+BB | (1.7${}^{+0.1}_{-0.1}$)$\times$10-2 | -0.89${}^{+0.05}_{-0.05}$ | 593${}^{+111}_{-92}$ |  $\cdots$ | (5.1${}^{+1.8}_{-1.7}$)$\times$10-6 | 38${}^{+4}_{-5}$ | (1.0${}^{+0.8}_{-0.5}$)$\times$10-7 | (1.9${}^{+0.4}_{-0.3}$)$\times$10-6 | 2264/4537/4556 | -3.9
190114873 | -1$\sim$116 | 239 | CPL+BB | (2.9${}^{+0.1}_{-0.1}$)$\times$10-2 | -1.34${}^{+0.01}_{-0.01}$ | 1733${}^{+217}_{-190}$ |  $\cdots$ | (0.4${}^{+0.1}_{-0.1}$)$\times$10-6 | 126${}^{+5}_{-4}$ | (1.2${}^{+0.2}_{-0.2}$)$\times$10-6 | (5.3${}^{+0.4}_{-0.4}$)$\times$10-6 | 6049/12109/12131 | -587.5
210619999 | -1$\sim$70 | 358 | Band+BB | (6.3${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.17${}^{+0.01}_{-0.01}$ | 471${}^{+25}_{-27}$ | -2.39${}^{+0.08}_{-0.08}$ | (1.1${}^{+0.1}_{-0.1}$)$\times$10-4 | 23${}^{+1}_{-1}$ | (3.0${}^{+0.5}_{-0.4}$)$\times$10-7 | (5.8${}^{+0.3}_{-0.3}$)$\times$10-6 | 5932/11876/11902 | -28.6
1-s peak spectral analysis
090424592 | 4$\sim$5 | 133 | CPL+BB | (4.7${}^{+0.3}_{-0.2}$)$\times$10-1 | -0.55${}^{+0.07}_{-0.06}$ | 145${}^{+8}_{-9}$ |  $\cdots$ | (2.4${}^{+1.5}_{-1.1}$)$\times$10-3 | 12${}^{+1}_{-2}$ | (0.5${}^{+0.5}_{-0.3}$)$\times$10-6 | (1.2${}^{+0.1}_{-0.1}$)$\times$10-5 | 1665/3339/3360 | -10.0
090618353 | 63$\sim$64 | 103 | CPL+BB | (1.5${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.98${}^{+0.04}_{-0.04}$ | 652${}^{+66}_{-62}$ |  $\cdots$ | (4.2${}^{+1.4}_{-1.5}$)$\times$10-4 | 22${}^{+2}_{-2}$ | (0.9${}^{+0.5}_{-0.4}$)$\times$10-6 | (1.7${}^{+0.2}_{-0.2}$)$\times$10-5 | 633/1275/1292 | -29.0
090902462 | 9$\sim$10 | 135 | CPL+BB | (9.3${}^{+0.3}_{-0.3}$)$\times$10-2 | -1.69${}^{+0.02}_{-0.02}$ | 7201${}^{+2756}_{-1901}$ |  $\cdots$ | (1.5${}^{+0.1}_{-0.1}$)$\times$10-6 | 188${}^{+4}_{-4}$ | (1.9${}^{+0.3}_{-0.2}$)$\times$10-5 | (3.2${}^{+0.3}_{-0.2}$)$\times$10-5 | 1628/3266/3286 | -965.3
131108862 | 0$\sim$1 | 46 | CPL+BB | (3.1${}^{+0.3}_{-0.2}$)$\times$10-2 | -1.17${}^{+0.05}_{-0.05}$ | 2917${}^{+1273}_{-894}$ |  $\cdots$ | (1.9${}^{+0.4}_{-0.4}$)$\times$10-5 | 48${}^{+4}_{-4}$ | (1.0${}^{+0.5}_{-0.3}$)$\times$10-6 | (7.5${}^{+1.2}_{-1.2}$)$\times$10-6 | 1042/2094/2115 | -11.2
150314205 | 1$\sim$2 | 124 | Band+BB | (2.5${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.30${}^{+0.06}_{-0.06}$ | 429${}^{+21}_{-20}$ | -3.12${}^{+0.26}_{-0.26}$ | (1.8${}^{+0.7}_{-0.7}$)$\times$10-4 | 27${}^{+3}_{-3}$ | (1.0${}^{+0.7}_{-0.5}$)$\times$10-6 | (2.1${}^{+0.3}_{-0.2}$)$\times$10-5 | 948/1909/1932 | -17.5
150403913 | 11$\sim$12 | 77 | Band+BB | (7.9${}^{+0.4}_{-0.4}$)$\times$10-2 | -0.80${}^{+0.04}_{-0.04}$ | 963${}^{+104}_{-101}$ | -2.45${}^{+0.14}_{-0.15}$ | (7.8${}^{+3.1}_{-3.1}$)$\times$10-5 | 27${}^{+3}_{-3}$ | (0.4${}^{+0.3}_{-0.2}$)$\times$10-6 | (1.5${}^{+0.2}_{-0.2}$)$\times$10-5 | 808/1629/1652 | -11.7
160625945 | 189$\sim$190 | 285 | Band+BB | (3.6${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.83${}^{+0.02}_{-0.02}$ | 1465${}^{+92}_{-88}$ | -2.65${}^{+0.08}_{-0.08}$ | (9.2${}^{+1.1}_{-1.1}$)$\times$10-5 | 50${}^{+2}_{-2}$ | (5.8${}^{+1.5}_{-1.3}$)$\times$10-6 | (1.1${}^{+0.1}_{-0.1}$)$\times$10-4 | 1594/3201/3225 | -112.4
170214649 | 62$\sim$63 | 43 | CPL+BB | (2.9${}^{+0.2}_{-0.2}$)$\times$10-2 | -1.17${}^{+0.05}_{-0.04}$ | 4802${}^{+1643}_{-1215}$ |  $\cdots$ | (9.0${}^{+3.2}_{-3.1}$)$\times$10-6 | 55${}^{+7}_{-7}$ | (0.8${}^{+0.7}_{-0.4}$)$\times$10-6 | (7.8${}^{+1.1}_{-1.0}$)$\times$10-6 | 1181/2372/2393 | -27.1
180720598 | 16$\sim$17 | 188 | Band+BB | (3.2${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.89${}^{+0.02}_{-0.02}$ | 914${}^{+66}_{-66}$ | -2.22${}^{+0.04}_{-0.04}$ | (6.1${}^{+2.6}_{-2.5}$)$\times$10-5 | 36${}^{+5}_{-5}$ | (1.0${}^{+1.0}_{-0.6}$)$\times$10-6 | (6.3${}^{+0.5}_{-0.5}$)$\times$10-5 | 1837/3686/3711 | -6.5
190114873 | 4$\sim$5 | 287 | CPL+BB | (6.3${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.72${}^{+0.02}_{-0.02}$ | 485${}^{+23}_{-23}$ |  $\cdots$ | (1.3${}^{+0.2}_{-0.2}$)$\times$10-5 | 115${}^{+4}_{-4}$ | (2.3${}^{+0.5}_{-0.4}$)$\times$10-5 | (9.2${}^{+0.7}_{-0.7}$)$\times$10-5 | 2525/5059/5081 | -185.4
190530430 | 18$\sim$19 | 199 | CPL+BB | (3.6${}^{+0.1}_{-0.1}$)$\times$10-1 | -0.69${}^{+0.02}_{-0.02}$ | 640${}^{+20}_{-21}$ |  $\cdots$ | (6.9${}^{+1.6}_{-1.5}$)$\times$10-4 | 21${}^{+1}_{-1}$ | (1.5${}^{+0.5}_{-0.4}$)$\times$10-6 | (6.0${}^{+0.3}_{-0.3}$)$\times$10-5 | 1272/2555/2574 | -72.1
201020732 | 9$\sim$10 | 79 | CPL+BB | (1.6${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.76${}^{+0.07}_{-0.07}$ | 249${}^{+35}_{-32}$ |  $\cdots$ | (6.0${}^{+2.2}_{-2.1}$)$\times$10-5 | 33${}^{+3}_{-4}$ | (0.7${}^{+0.5}_{-0.3}$)$\times$10-6 | (7.9${}^{+1.8}_{-1.5}$)$\times$10-6 | 1456/2921/2942 | 2.8
210619999 | 1$\sim$2 | 282 | Band+BB | (6.4${}^{+0.2}_{-0.2}$)$\times$10-1 | -0.62${}^{+0.02}_{-0.02}$ | 584${}^{+21}_{-22}$ | -2.51${}^{+0.05}_{-0.05}$ | (7.6${}^{+1.0}_{-1.0}$)$\times$10-4 | 27${}^{+1}_{-1}$ | (4.3${}^{+1.0}_{-0.9}$)$\times$10-6 | (8.2${}^{+0.4}_{-0.4}$)$\times$10-5 | 2087/4186/4212 | -202.9
220527387 | 7$\sim$8 | 139 | CPL+BB | (3.3${}^{+0.6}_{-0.5}$)$\times$10-1 | -0.69${}^{+0.09}_{-0.09}$ | 157${}^{+21}_{-18}$ |  $\cdots$ | (3.6${}^{+0.9}_{-0.9}$)$\times$10-4 | 25${}^{+2}_{-2}$ | (1.5${}^{+0.8}_{-0.6}$)$\times$10-6 | (1.0${}^{+0.2}_{-0.2}$)$\times$10-5 | 868/1747/1766 | -10.5

Note. — (1) GRB name. (2) The selected source interval $T_{\rm start}\sim
T_{\rm stop}$ (in units of s). (3) The corresponding significance $S$. (4) The
used hybrid model. (5)-(8) The best-fit parameters for the Band or COMP model:
normalization $K$ (in units of ph.s-1.cm-2keV-1), low-energy power-law index
$\alpha$, peak energy $E_{\rm p}$ (or cut-off energy $E_{\rm c}$) of the $\nu
F_{\nu}$ spectrum (in units of keV), and high-energy power-law index $\beta$.
(9)-(10) The best-fit parameters for the additional model: normalization $K$
(in units of ph.s-1.cm-2keV-1), and blackbody temperature k$T$ (in units of
keV); the thermal ($\nu F_{\nu}$) energy flux $F_{\rm BB}$ (in units of erg
cm-2 s-1) and the total ($\nu F_{\nu}$) energy flux $F_{\rm tot}$ (in units of
erg cm-2 s-1); the likelihood and the statistical information criteria (AIC
and BIC); and the difference of BIC between Band+BB (or CPL+BB) and Band-alone
(or CPL-alone): BIC=$BIC_{\rm Band+BB}$-$BIC_{\rm Band}$ or $BIC_{\rm
CPL+BB}$-$BIC_{\rm CPL}$.

Table 5 Results of the Average and Deviation Values of the Parameter
Distribution
Sample size Gaussian fit result Source Global properties Observed-frame
duration [$T_{90}$] 153 $\rm log_{10}$(41.20)$\pm$0.49 s this paper Rest-frame
duration [$T_{90,z}$] 153 $\rm log_{10}$(15.16)$\pm$0.57 s this paper $k_{\rm
c}$ 103 0.95$\pm$0.11 this paper Bolometric (1-104 keV) fluence [$S^{\rm
Bolometric}_{\rm\gamma}$] 103 $\rm log_{10}$(2.99$\times$105)$\pm$0.67 erg
cm-2 this paper GBM (8 keV-40 MeV) fluence [$S^{\rm GBM}_{\rm\gamma}$] 103
$\rm log_{10}$(3.01$\times$105)$\pm$0.67 erg cm-2 this paper Time-integrated
spectra, peak energy [$E_{\rm p,z}$] 117 $\rm log_{10}$(533)$\pm$0.40 keV this
paper 1-s peak spectra, peak energy [$E_{\rm p,z}$] 102 $\rm
log_{10}$(619)$\pm$0.38 keV this paper Time-integrated spectra, isotropic
total energy [$E_{\gamma,\rm iso}$] 117 $\rm
log_{10}$(5.33$\times$1052)$\pm$0.85 erg this paper 1-s peak spectra,
isotropic peak luminosity [$L_{\rm p,iso}$] 102 $\rm
log_{10}$(3.54$\times$1052)$\pm$0.88 erg s-1 this paper Model-wise properties
Time-integrated Band-like spectra, peak energy [$E_{\rm p,z}$] 85 $\rm
log_{10}$(485)$\pm$0.38 keV this paper Time-integrated CPL-like spectra, peak
energy [$E_{\rm p,z}$] 24 $\cdots$ this paper 1-s peak Band-like spectra, peak
energy [$E_{\rm p,z}$] 39 $\rm log_{10}$(674)$\pm$0.40 keV this paper 1-s peak
CPL-like spectra, peak energy [$E_{\rm p,z}$] 47 $\rm log_{10}$(512)$\pm$0.32
keV this paper Time-integrated Band-like spectra, isotropic total energy
[$E_{\gamma,\rm iso}$] 85 $\rm log_{10}$(6.96$\times$1052)$\pm$0.69 erg this
paper Time-integrated CPL-like spectra, isotropic total energy [$E_{\gamma,\rm
iso}$] 24 $\rm log_{10}$(6.58$\times$1051)$\pm$0.68 erg this paper 1-s peak
Band-like spectra, isotropic peak luminosity [$L_{\rm p,iso}$] 39 $\rm
log_{10}$(7.28$\times$1052)$\pm$1.45 erg s-1 this paper 1-s peak CPL-like
spectra, isotropic peak luminosity [$L_{\rm p,iso}$] 47 $\rm
log_{10}$(2.11$\times$1052)$\pm$0.74 erg s-1 this paper Comparison with other
samples Peak energy [$E_{\rm p,z}$] 58 $\rm log_{10}$(896)$\pm$0.49 keV Amati
et al. (2008) Isotropic total energy [$E_{\gamma,\rm iso}$] 58 $\rm
log_{10}$(1.16$\times$1053)$\pm$0.88 erg Amati et al. (2008) Peak energy
[$E_{\rm p,z}$] 101 $\rm log_{10}$(139)$\pm$0.42 keV Yonetoku et al. (2010)
Isotropic peak luminosity [$L_{\rm p,iso}$] 101 $\rm
log_{10}$(3.86$\times$1052)$\pm$0.76 erg s-1 Yonetoku et al. (2010)

Table 6: Results of Linear Regression Analysis for the Spectral-energy Relations Sample | Preferred Spectral model | Number | Expression |  $E^{\rm piv}_{\gamma,\rm iso}$ or $L^{\rm piv}_{\rm p,iso}$ | $R$ | $p$
---|---|---|---|---|---|---
$E_{\rm p,z}$-$E_{\gamma,\rm iso}$ (Amati) Correlation |
Band-like lGRBs | Band | 61 | ${\it E_{\rm p,z}{\rm/(keV)}}=(229\pm 29)\left(\frac{E_{\gamma,\rm iso}{\rm/(erg)}}{E^{\rm piv}_{\gamma,\rm iso}}\right)^{(0.42\pm 0.05)}$ | 2$\times$1052erg | 0.71 |  $<$10-4
CPL-like lGRBs | CPL | 39 | ${\it E_{\rm p,z}{\rm/(keV)}}=(341\pm 65)\left(\frac{E_{\gamma,\rm iso}{\rm/(erg)}}{E^{\rm piv}_{\gamma,\rm iso}}\right)^{(0.25\pm 0.12)}$ | 2$\times$1052erg | 0.11 | 0.67
All Band-like bursts (sGRBs+lGRBs) | Band | 64 | ${\it E_{\rm p,z}{\rm/(keV)}}=(235\pm 36)\left(\frac{E_{\gamma,\rm iso}{\rm/(erg)}}{E^{\rm piv}_{\gamma,\rm iso}}\right)^{(0.41\pm 0.06)}$ | 2$\times$1052erg | -0.07 | 0.74
All CPL-like bursts (sGRBs+lGRBs) | CPL | 45 | ${\it E_{\rm p,z}{\rm/(keV)}}=(336\pm 83)\left(\frac{E_{\gamma,\rm iso}{\rm/(erg)}}{E^{\rm piv}_{\gamma,\rm iso}}\right)^{(0.00\pm 0.13)}$ | 2$\times$1052erg | 0.86 |  $<$10-4
$E_{\rm p,z}$-$L_{\rm p,iso}$ (Yonetoku) Correlation |
Band-like lGRBs | Band | 53 | ${\it E_{\rm p,z}{\rm/(keV)}}=(307\pm 34)\left(\frac{L_{\rm p,iso}{\rm/(erg.s^{-1})}}{L^{\rm piv}_{\rm p,iso}}\right)^{(0.34\pm 0.04)}$ | 2$\times$1052 erg s-1 | 0.83 |  $<$10-4
CPL-like lGRBs | CPL | 35 | ${\it E_{\rm p,z}{\rm/(keV)}}=(454\pm 55)\left(\frac{L_{\rm p,iso}{\rm/(erg.s^{-1})}}{L^{\rm piv}_{\rm p,iso}}\right)^{(0.40\pm 0.08)}$ | 2$\times$1052 erg s-1 | 0.69 |  $<$10-4
All Band-like bursts (sGRBs+lGRBs) | Band | 55 | ${\it E_{\rm p,z}{\rm/(keV)}}=(300\pm 34)\left(\frac{L_{\rm p,iso}{\rm/(erg.s^{-1})}}{L^{\rm piv}_{\rm p,iso}}\right)^{(0.36\pm 0.04)}$ | 2$\times$1052 erg s-1 | 0.84 | $<10^{-4}$
All CPL-like bursts (sGRBs+lGRBs) | CPL | 37 | ${\it E_{\rm p,z}{\rm/(keV)}}=(475\pm 83)\left(\frac{L_{\rm p,iso}{\rm/(erg.s^{-1})}}{L^{\rm piv}_{\rm p,iso}}\right)^{(0.40\pm 0.12)}$ | 2$\times$1052 erg s-1 | 0.63 | $<10^{-4}$

Figure 1: Global parameter distributions of (a) $T_{90}$ (cyan dotted dashed
line) and $T_{90,z}$ (grey shaded area), (b) $k_{\rm c}$, (c) $S^{\rm
bolometric}_{\gamma}$ (cyan dotted dashed line) and $S^{\rm GBM}_{\gamma}$
(grey shaded area), (d) $E_{\rm p,z}$ between time-intergrated spectra (cyan
dotted dashed line) and 1-s peak spectra (grey shaded area), (e)
$E_{\gamma,\rm iso}$ between time-intergrated spectra (cyan dotted dashed
line) and the same defined in Amati et al. (2008) (grey shaded area), and (f)
$L_{\gamma,\rm iso}$ between 1-s peak spectra (dotted dashed line) and
Yonetoku et al. (2010) (grey shaded area). The (cyan and grey) dashed lines
represent their best Gaussian fits.

Figure 2: Same as Figure 1 but for the model-wise parameter distributions
(Band versus CPL).

Figure 3: 109 GRBs with firm estimates of redshift and well-measured $E_{\rm
p}$, plotted in the $E_{\rm p,z}$-$E_{\gamma,\rm iso}$ plane. Data points with
magenta, cyan, and orange indicate the Band-like bursts, CPL-like bursts,
Band+BB-like bursts, and CPL+BB-like bursts, respectively. The solid line
(grey) is the best fit using the power-law model with $2\sigma$ (95%
confidence interval) error region (shadow area) for the Band-like lGRBs while
the red dashed line represents the best fit for the CPL-like lGRBs.

Figure 4: Same as Figure 3 but for the Yonetoku ($E_{\rm p,z}$-$L_{\rm
p,iso}$) correlation analysis using 92 GRBs with firm estimates of redshift
and well-measured $E_{\rm p}$ from the time-integrated spectral analysis and
the peak luminosity $L_{\rm p,iso}$ from the 1-s peak spectral analysis. The
symbols and colors are the same as Figure 3.

Figure 5: Three outliers (star data points) and 64 lGRBs (circular data
points) in the $E_{\rm p,z}$-$E_{\gamma,\rm iso}$ plane. The dash lines
represent the redshift evolution in the $E_{\rm p,z}$-$E_{\gamma,\rm iso}$
plane for the three outliers. Colors with grey black and red denote the low
(from 0.01 to 1), intermediate (from 1 to 3), and high redshift (from 3 to 10)
regions.

Figure 6: Upper panel: Parameter comparison ($E_{\rm p,z}$, $E_{\gamma,\rm
iso}$, and $L_{\rm p,iso}$) between our study and Poolakkil et al. (2021) by
using 2-dimensional plots. Different color represents different groups: blue
color (Band-like bursts) and green color (CPL-like bursts). Lower panel:
Different burst samples from the $E_{\rm p,z}$-$E_{\gamma,\rm iso}$ and
$E_{\rm p,z}$-$L_{\rm p,iso}$ planes are compared. The data points indicated
by hollow points represent the sample defined in Amati et al. (2008) and
Yonetoku et al. (2010). The solid green lines are the best fit using the
power-law model with $2\sigma$ (95% confidence interval) error region (shadow
area) to the sample defined in Amati et al. (2008) and Yonetoku et al. (2010),
respectively. The data points indicated by the other colors (the same as
Figure 3) represent the burst samples defined in this paper based on their
model-wise properties.

In this appendix, we provide additional figures and tables.

##  Appendix A1 Correlation coefficient by Markov chain Monte Carlo algorithm

The correlation coefficient is used to assess the reliability of the
correlation between the cosmological rest-frame peak energy ($E_{\rm p}$) and
either the isotropic-bolometric-equivalent emission energy ($E_{\gamma,\rm
iso}$) or the isotropic-bolometric-equivalent peak luminosity ($L_{\rm
p,iso}$) for our samples. By implementing the Python package PyMC3 (Salvatier
et al., 2016), we use a normal-LKJ correlation prior distribution and the
Markov chain Monte Carlo (MCMC) algorithm to obtain the covariance matrix of
the multivariate normal distribution, and the correlation coefficient between
the parameters is obtained as a result (Chib & Winkelmann, 2001) by iterating
105 times and burning the first 104 times of the MCMC samples. Our results are
summarized in Table A1, including the expected values ($\mu_{1}$) and standard
deviation ($\sigma_{1}$) of the normal distribution of the analyzed
parameters, and their correlation coefficients, as well as the related Highest
Density Interval (HDI) of the posterior distributions, ranging from 3% to 97%.
In Figure A1, using the Band-like lGRB sample as an example, we show an MCMC
iteration for the mean values and standard deviation of the $E_{\rm p}$ and
$E_{\gamma,\rm iso}$, and their correlation coefficient, including the value
of 105 iterations (right) and their distribution (left).

Figure A1: MCMC iteration for the mean values and standard deviation of the
$E_{\rm p}$ and $E_{\gamma,\rm iso}$, and their correlation coefficient for
our Band-like lGRB sample, including the value of 105 iterations (right) and
their distribution (left).

Table A1: Results of correlation coefficient of Markov chain Monte Carlo algorithm. Sample | $\mu_{1}$ | $\sigma_{1}$ | $\mu_{2}$ | $\sigma_{2}$ | Correlation Coefficient | hdi interval
---|---|---|---|---|---|---
|  $\rm log_{10}$($E_{\gamma,\rm iso}$ or $L_{\rm p,iso}$) |  $\rm log_{10}$($E_{\rm p,z}$) | ($E_{\gamma,\rm iso}$-$E_{\rm p,z}$) or ($L_{\rm p,iso}$-$E_{\rm p,z}$) | [3% to 97%]
$E_{\rm p,z}$-$E_{\gamma,\rm iso}$ (Amati) Correlation |  |
Band-like lGRBs | 52.80$\pm$0.08 | 0.70$\pm$0.06 | 2.65$\pm$0.05 | 0.41$\pm$0.03 | 0.73$\pm$0.05 | [0.62 to 0.83]
CPL-like lGRBs | 51.99$\pm$0.16 | 0.70$\pm$0.11 | 2.59$\pm$0.08 | 0.37$\pm$0.07 | 0.22$\pm$0.22 | [-0.22 to 0.63]
All Band-like bursts (sGRBs+lGRBs) | 52.78$\pm$0.08 | 0.73$\pm$0.06 | 2.67$\pm$0.05 | 0.44$\pm$0.03 | 0.68$\pm$0.06 | [0.55 to 0.78]
All CPL-like bursts (sGRBs+lGRBs) | 51.72$\pm$0.16 | 0.79$\pm$0.10 | 2.65$\pm$0.08 | 0.38$\pm$0.06 | -0.01$\pm$0.20 | [-0.40 to 0.37]
$E_{\rm p,z}$-$L_{\rm p,iso}$ (Yonetoku) Correlation |  |
Band-like lGRBs | 52.66$\pm$0.13 | 0.79$\pm$0.09 | 2.77$\pm$0.07 | 0.45$\pm$0.05 | 0.64$\pm$0.10 | [0.43 to 0.82]
CPL-like lGRBs | 52.15$\pm$0.12 | 0.83$\pm$0.08 | 2.70$\pm$0.05 | 0.31$\pm$0.03 | 0.70$\pm$0.08 | [0.54 to 0.83]
All Band-like bursts (sGRBs+lGRBs) | 52.64$\pm$0.12 | 0.77$\pm$0.09 | 2.78$\pm$0.08 | 0.48$\pm$0.06 | 0.61$\pm$0.10 | [0.41 to 0.80]
All CPL-like bursts (sGRBs+lGRBs) | 52.09$\pm$0.12 | 0.85$\pm$0.07 | 2.70$\pm$0.04 | 0.30$\pm$0.03 | 0.65$\pm$0.08 | [0.49 to 0.81]