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Table 4

Priors and posterior distributions (median and 68% credibility intervals) for each fit parameter of the final joint model obtained for the TOI-2141 system using juliet.


Parameter Prior Posterior Units
ρ 𝒩(1473, 100) 152195+96$\[1521_{-95}^{+96}\]$ kg m−3

Pc 𝒰(4.8, 6.0) 5.46240.0027+0.0026$\[5.4624_{-0.0027}^{+0.0026}\]$ d
t0,c 𝒰(1976.0, 1982.0) 1979.190.56+0.58$\[1979.19_{-0.56}^{+0.58}\]$ BJD–2 457 000
Kc 𝒰(0, 20) 2.400.33+0.33$\[2.40_{-0.33}^{+0.33}\]$ m s−1

Pb 𝒩(18.26, 0.1) 18.2616082e05+1.9e05$\[18.261608_{-2 e-05}^{+1.9 e-05}\]$ d
t0,b 𝒩(1992.5, 1.0) 1992.5020.0013+0.0014$\[1992.502_{-0.0013}^{+0.0014}\]$ d
r1,b 𝒰(0, 1) 0.7670.014+0.013$\[0.767_{-0.014}^{+0.013}\]$ . . .
r2,b 𝒰(0, 1) 0.030370.00034+0.00035$\[0.03037_{-0.00034}^{+0.00035}\]$ . . .
Kb 𝒰(0, 20) 5.250.35+0.35$\[5.25_{-0.35}^{+0.35}\]$ m s−1

Pd 𝒰(50, 70) 60.450.25+0.24$\[60.45_{-0.25}^{+0.24}\]$ d
t0,d 𝒰(1900.0, 1960.0) 1940.55.2+5.2$\[1940.5_{-5.2}^{+5.2}\]$ d
Kd 𝒰(0, 20) 2.610.34+0.34$\[2.61_{-0.34}^{+0.34}\]$ m s−1

γHARPS–N 𝒰(−19900.0, −19800.0) 19829.970.25+0.26$\[-19829.97_{-0.25}^{+0.26}\]$ m s−1
σHARPS–N 𝒥(0.1, 20) 1.700.30+0.23$\[1.70_{-0.30}^{+0.23}\]$ m s−1
γSOPHIE 𝒰(−19900.0, −19800.0) 19860.580.60+0.62$\[-19860.58_{-0.60}^{+0.62}\]$ m s−1
σSOPHIE 𝒥(0.1, 20) 5.250.60+0.62$\[5.25_{-0.60}^{+0.62}\]$ m s−1
q1,TESS 𝒰(0, 1) 0.300.13+0.18$\[0.30_{-0.13}^{+0.18}\]$ . . .
q2,TESS 𝒰(0, 1) 0.370.25+0.34$\[0.37_{-0.25}^{+0.34}\]$ . . .
q1,CHEOPS 𝒰(0, 1) 0.320.06+0.08$\[0.32_{-0.06}^{+0.08}\]$ . . .
q2,CHEOPS 𝒰(0, 1) 0.760.24+0.17$\[0.76_{-0.24}^{+0.17}\]$ . . .
σTESS 𝒥(0.1, 1000) 1.341.11+6.52$\[1.34_{-1.11}^{+6.52}\]$ ppm
σCHEOPS 𝒥(0.1, 1000) 230.856.40+6.65$\[230.85_{-6.40}^{+6.65}\]$ ppm

Notes. The prior labels of 𝒩, 𝒰, and 𝒥 represent normal, uniform, and Jeffrey’s distributions, respectively.

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