Table 5.

Probabilities of the Kolmogorov–Smirnov tests for the magnitude distributions in the |$\delta$| bins.*

|$z\sim 2$||$z\sim 3$||$z\sim 4$|–5
|$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm mid}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$|
0.5000.3290.2470.087|$(2.465\times 10^{-9})$|0.514
|$z\sim 2$||$z\sim 3$||$z\sim 4$|–5
|$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm mid}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$|
0.5000.3290.2470.087|$(2.465\times 10^{-9})$|0.514
*

The value in the parenthesis is a p-value smaller than the significance level of 5%.

The p-value of the KS test for distributions in a narrow magnitude range of |$m=23$|–23.5.

Table 5.

Probabilities of the Kolmogorov–Smirnov tests for the magnitude distributions in the |$\delta$| bins.*

|$z\sim 2$||$z\sim 3$||$z\sim 4$|–5
|$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm mid}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$|
0.5000.3290.2470.087|$(2.465\times 10^{-9})$|0.514
|$z\sim 2$||$z\sim 3$||$z\sim 4$|–5
|$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm mid}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm high})$||$(\delta _{\rm low}, \delta _{\rm mid})$||$(\delta _{\rm low}, \delta _{\rm mid})$|
0.5000.3290.2470.087|$(2.465\times 10^{-9})$|0.514
*

The value in the parenthesis is a p-value smaller than the significance level of 5%.

The p-value of the KS test for distributions in a narrow magnitude range of |$m=23$|–23.5.

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