Table 6: Results concerning the burst duration, the Scalo ratio ${\it SFR}/\langle {\it SFR}\rangle $, and the burst fraction ($f_{\rm B}$) when using the H $\delta _{\rm A}$ data.

id
${\it SFR}/\langle {\it SFR}\rangle $ ( $\tau_{\rm B}$) [( $\tau_{\rm B}^-$), ( $\tau_{\rm B}^+$)] $f_{\rm B}^{\rm }$ [ $f_{\rm B}^{\rm ~-}$, $f_{\rm B}^{\rm ~+}$] $f_{\rm B}^{\rm eff}$ [ $f_{\rm B}^{\rm eff~-}$, $f_{\rm B}^{\rm eff~+}$]
  [68%] $\times$0.1 Gyear [68%] (%) [68%] (%) [68%]
UDSF07 6 [3, 24]   -   4 [3, 17] 5 [3, 25]
UDSF16   -   0.8 [0.3, 3.0] 3 [2, 5] 4 [3, 7]
UDSF17 2 [1, 5] 4 [1.5, 6]   -     -  
UDSF18 2 [1, 5] 1 [0.5, 3] 4 [3, 13] 5 [3, 17]
UDSF19   -   1.6 [0.4, 4.0] 2 [1, 23] 3 [2, 10]
UDSF31   -     -     -     -  
UDSR08 6 [3, 27] 0.4 [0.2, 1.3] 3 [2, 16] 5 [3, 26]
UDSR10   -     -     -     -  
UDSR14 4 [2, 13] 0.3 [0.1, 0.8] 4 [2, 9] 5 [3, 14]
UDSR20   -   5 [1, 8]   -     -  
UDSR23 3 [1, 10] 0.8 [0.3, 1.6] 6 [4, 9] 7 [5, 19]
CFRS02   -     -     -     -  
CFRS06 2 [1, 4] 2. [1, 4] 2 [1, 9] 7 [5, 19]
CFRS08   -     -     -     -  
CFRS10 10 [5, 36] 1 [0.2, 2.0] 13 [7, 30] 14 [7, 47]
CFRS11 3 [2, 15]   -   3 [2, 5] 4 [3, 9]
CFRS14 3 [2, 6] 3 [1, 6]   -     -  


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