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Table 4.

Definition of six pipeline parameters, their mock UNIT1i values (true values), and their inferred values obtained through SBI.

Parameters Definitions UNIT1i value Fitted value Stat error Sys error
Ωm Matter density as a fraction of critical density 0.309 0.330 0.048 + 0.031 Mathematical equation: $ ^{+0.031}_{-0.048} $ 0.067 + 0.042 Mathematical equation: $ ^{+0.042}_{-0.067} $
σ8 Amplitude of density fluctuations on a scale of 8 Mpc/h 0.815 0.784 0.030 + 0.030 Mathematical equation: $ ^{+0.030}_{-0.030} $ 0.053 + 0.073 Mathematical equation: $ ^{+0.073}_{-0.053} $
H0 Hubble constant 67.74 68.2 1.9 + 1.4 Mathematical equation: $ ^{+1.4}_{-1.9} $ 0.921 + 2.193 Mathematical equation: $ ^{+2.193}_{-0.921} $
Alm Mass-luminosity slope 1.620 1.730 0.29 + 0.29 Mathematical equation: $ ^{+0.29}_{-0.29} $ 0.213 + 0.219 Mathematical equation: $ ^{+0.219}_{-0.213} $
Blm Mass-luminosity normalization −0.499 −0.608 0.1 + 0.089 Mathematical equation: $ ^{+0.089}_{-0.1} $ 0.072 + 0.071 Mathematical equation: $ ^{+0.071}_{-0.072} $
σlm Mass-luminosity scatter 0.809 0.705 0.071 + 0.071 Mathematical equation: $ ^{+0.071}_{-0.071} $ 0.135 + 0.130 Mathematical equation: $ ^{+0.130}_{-0.135} $

Notes. The inferred values were obtained from a run using flat priors for each parameter and a uniform proposal distribution for training the model, performed on a fiducial area of 1000 deg2. Separate columns show the statistical and systematic uncertainties contributing to the total error budget. The systematic uncertainties were obtained by adding in quadrature the contributions from the halo mass function, cosmic variance, and mass–temperature normalization, as detailed in Sect. 5.3. The UNIT1i values for Alm, Blm, and σlm were fit from the mock.

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