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Table 2

Posterior and best-fit results for the ELG HOD.

Method sHOD1 eHOD
As [0.002,0.02] 0.0170.005+0.006(0.015)$0.017_{ - 0.005}^{ + 0.006}(0.015)$ 0.0170.005+0.006(0.015)$0.017_{ - 0.005}^{ + 0.006}(0.015)$
Mmin [11.5,12.5] 12.190.12+0.10(12.28)$12.19_{ - 0.12}^{ + 0.10}(12.28)$ 12.110.19+0.17(12.21)$12.11_{ - 0.19}^{ + 0.17}(12.21)$
σ [0.1,1.2] 0.520.23+0.23(0.41)$0.52_{ - 0.23}^{ + 0.23}(0.41)$ 0.420.23+0.22(0.28)$0.42_{ - 0.23}^{ + 0.22}(0.28)$
Acent [−0.5,0.5] 0.010.22+0.19(0.08)$ - 0.01_{ - 0.22}^{ + 0.19}( - 0.08)$
Bcent [−0.5,0.5] 0.090.19+0.11(0.04)$ - 0.09_{ - 0.19}^{ + 0.11}( - 0.04)$
Asat [−0.5,0.5] 0.040.18+0.19(0.02)$ - 0.04_{ - 0.18}^{ + 0.19}(0.02)$
Bcent [−0.5,0.5] 0.040.12+0.20(0.08)$ - 0.04_{ - 0.12}^{ + 0.20}( - 0.08)$

Ac [0.01] 0.0340.011+0.012(0.047)$0.034_{ - 0.011}^{ + 0.012}(0.047)$ 0.0280.012+0.017(0.038)$0.028_{ - 0.012}^{ + 0.017}(0.038)$
fsat% 10.4 13.3
χr2$\chi _r^2$ 1.13(1.22) 1.40

Notes. We show here the 16, 50, and 84 percentiles of the posterior distribution. The first column presents the prior ranges for each parameter. The two other columns show the 16, 50, and 84 percentiles of the posterior distributions, with the best-fit values in parenthesis defined as the minimum of the χ2 of the MCMC chains for both sHOD and eHOD models. The initial value of Ac is fixed to 0.01, meaning that As is allowed to vary in the range [0.2,20]Ac. Other columns present the rescaled values of Ac and As in order to match the ELGs number density. For the sHOD1, we show in parentheses the reduced chi-square including ΔΣ.

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