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Table 2.

Best-fit parameters from the model fit to P14 data.

Parameter Prior Results Results
𝒞ν1 × ν2 = 1 𝒞ν1 × ν2 Open
log ( M min ET / M h 1 ) $ \log(M_{{\rm{min}}}^{{\rm{ET}}}/{\mathrm{M}_\odot}\,h^{-1}) $ [10.7,12.8] 11 . 45 0.13 + 0.16 $ 11.45^{+0.16}_{-0.13} $ 11.12 ± 0.19
log ( M min LT / M h 1 ) $ \log(M_{{\rm{min}}}^{{\rm{LT}}}/{\mathrm{M}_\odot}\,h^{-1}) $ [10.5,12.8] 11 . 18 0.27 + 0.31 $ 11.18^{+0.31}_{-0.27} $ 11 . 56 0.17 + 0.21 $ 11.56^{+0.21}_{-0.17} $
α LT $ \alpha_{{\rm{LT}}} $ [0.2,3.5] 1 . 337 0.072 + 0.063 $ 1.337^{+0.063}_{-0.072} $ 1 . 436 0.067 + 0.075 $ 1.436^{+0.075}_{-0.067} $

SN217 [0,50] 6.72 ± 0.76 22 ± 4
SN353 [50,500] 273 ± 16 276 ± 20
SN545 [400,4000] 1296 ± 120 1247 ± 100
SN857 [200,8000] 1827 ± 300 1899 600 + 400 $ 1899^{+400}_{-600} $
f cal 353 $ f^{353}_{{\rm{cal}}} $ 1 ± 0.0156 0.999 ± 0.014 1.010 ± 0.015
f cal 545 $ f^{545}_{{\rm{cal}}} $ 1 ± 0.122 1.096 ± 0.032 1.094 ± 0.032
f cal 857 $ f^{857}_{{\rm{cal}}} $ 1 ± 0.128 1.289 ± 0.076 1.200 ± 0.072

𝒞217 × 353 [−1, 1] 0 . 648 0.075 + 0.068 $ 0.648^{+0.068}_{-0.075} $
𝒞217 × 545 [−1, 1] 0.469 ± 0.054
𝒞217 × 857 [−1, 1] 0.562 ± 0.070
𝒞353 × 545 [−1, 1] 0 . 946 0.031 + 0.035 $ 0.946^{+0.035}_{-0.031} $
𝒞353 × 857 [−1, 1] 0 . 937 0.042 + 0.056 $ 0.937^{+0.056}_{-0.042} $
𝒞545 × 857 [−1, 1] 0 . 934 0.039 + 0.046 $ 0.934^{+0.046}_{-0.039} $

Notes. First column; Model parameters sampled for the fit to P14 data. Second column; priors and ranges of variation imposed on the model parameters. We adopt uniform priors for all parameters (ranges are within square brackets), except for the calibration factors for the 353, 545 and 857 GHz frequency channels which are varied with a Gaussian priors centered on 1. Third and fourth columns; mean and standard deviation of the model parameters for the case in which the correlations for the shot noise are fixed to one and the case in which they are free to vary, respectively. In the former case, we obtain a χ2 = 81 with 80 points and 10 free parameters. The latter case has the same number of points, 16 free parameters and χ2 = 45.

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