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Table 5

Prior functions, and fit and derived parameters of TOI-283 b.

Parameter Prior Circular model Eccentric model
Fit transit and orbital parameters
ρ* [g cm−3] 𝒩(1.84, 0.2) 1.83 ± 0.04 1.83 ± 0.03
Rp/R 𝒰(0.005, 0.035) 0.0252 ± 0.0003 0.02520.0005+0.0007$\[0.0252_{-0.0005}^{+0.0007}\]$
Tc − 2 457 000 [BJD] 𝒰(2548.685, 2549.485) 2549.08220.0008+0.0007$\[2549.0822_{-0.0008}^{+0.0007}\]$ 2549.0823 ± 0.0007
P [days] 𝒰(17.218, 18.018) 17.617450.00001+0.00002$\[17.61745_{-0.00001}^{+0.00002}\]$ 17.617450.00001+0.00002$\[17.61745_{-0.00001}^{+0.00002}\]$
b 𝒰(0, 1) 0.476 ± 0.016 0.4670.192+0.136$\[0.467_{-0.192}^{+0.136}\]$
ecos(ω)$\[\sqrt{e} ~\cos (\omega)\]$ 𝒰(−1, 1) 0 (fixed) 0.170.28+0.23$\[0.17_{-0.28}^{+0.23}\]$
esin(ω)$\[\sqrt{e} ~\sin (\omega)\]$ 𝒰(−1, 1) 0 (fixed) 0.000.28+0.24$\[0.00_{-0.28}^{+0.24}\]$
K [m s−1] 𝒰(0, 80) 1.860.56+0.58$\[1.86_{-0.56}^{+0.58}\]$ 1.89 ± 0.60
γ1 [m s−1] 𝒰(−12900, −12200) 12588.655.28+6.95$\[-12588.65_{-5.28}^{+6.95}\]$ 12589.414.92+6.43$\[-12589.41_{-4.92}^{+6.43}\]$
σ1 [m s−1] 𝒰(0, 20) 6.951.06+1.35$\[6.95_{-1.06}^{+1.35}\]$ 6.891.05+1.35$\[6.89_{-1.05}^{+1.35}\]$
γ2 [m s−1] 𝒰(−12900, −12200) 12590.841.28+1.71$\[-12590.84_{-1.28}^{+1.71}\]$ 12590.881.19+1.46$\[-12590.88_{-1.19}^{+1.46}\]$
σ2 [m s−1] 𝒰(0, 20) 3.260.31+0.35$\[3.26_{-0.31}^{+0.35}\]$ 3.280.32+0.37$\[3.28_{-0.32}^{+0.37}\]$
Derived orbital parameters
a/R* 31.12 ± 0.18 31.11 ± 0.19
e 0 (fixed) 0.110.07+0.11$\[0.11_{-0.07}^{+0.11}\]$
ω [deg] 90 (fixed) 0.681.8+81.9$\[0.6_{-81.8}^{+81.9}\]$
i [deg] 89.12 ± 0.03 89.140.26+0.35$\[89.14_{-0.26}^{+0.35}\]$
Derived planet parameters
Rp [R] 2.34 ± 0.09 2.33 ± 0.10
Mp [M] 6.54 ± 2.04 6.57 ± 2.12
ρp [g cm−3] 2.81 ± 0.93 2.84 ± 0.99
gp [m s−2] 11.7 ± 3.8 11.8 ± 3.9
a [au] 0.123 ± 0.004 0.123 ± 0.004
Fp⟩ [103 W m−2] 41.4 ± 3.4 41.4 ± 3.4
Sp [S] 30.4 ± 2.5 30.4 ± 2.5
Teq (ABond = 0.0) [K] 661 ± 9 661 ± 9
Long-term trend fit parameters
Tc trend − 2 457 000 [BJD] 𝒰(611.15, 3611.15) 1546.1238.0+102.2$\[1546.1_{-238.0}^{+102.2}\]$ 1568.6194.9+87.7$\[1568.6_{-194.9}^{+87.7}\]$
Ptrend [days] 𝒰(50, 2000) 1356.0178.9+497.8$\[1356.0_{-178.9}^{+497.8}\]$ 1315.8151.7+388.2$\[1315.8_{-151.7}^{+388.2}\]$
Ktrend [m s−1] 𝒰(0, 80) 9.391.64+2.27$\[9.39_{-1.64}^{+2.27}\]$ 9.371.57+2.02$\[9.37_{-1.57}^{+2.02}\]$
Fit LD coefficients
q1 TES S 𝒰(0, 1) 0.362 ± 0.002 0.363 ± 0.002
q2 TES S 𝒰(0, 1) 0.374 ± 0.003 0.375 ± 0.003
Derived LD coefficients
u1 TES S 0.450 ± 0.003 0.451 ± 0.003
u2 TES S 0.152 ± 0.004 0.151 ± 0.004

Notes. 𝒰, 𝒩 represent uniform and normal prior functions, respectively. The equilibrium temperature was computed as Teq =TR2a(1ABond )1/4$\[T_{\text {eq }}= T_{\star} \sqrt{\frac{R_{\star}}{2 a}}\left(1-A_{\text {Bond }}\right)^{1 / 4}\]$, where ABond is the Bond albedo.

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