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Table 2

Priors and best-fit values of the free and derived parameters related to the joint RV+light curve modelling.

Parameter Priors Best-fit value(a)
GP + 1 sinusoid Two GPs + 2 sinusoids
(base model) (adopted model)
Free parameters
h1 (m s−1) 𝒰(0,300) 13832+56$138_{ - 32}^{ + 56}$ 18158+68$181_{ - 58}^{ + 68}$
λ1 (days) 𝒰(0,1000) 3210+12$32_{ - 10}^{ + 12}$ 400207+334$400_{ - 207}^{ + 334}$
w1 𝒰(0,1) 0.330.11+0.17$0.33_{ - 0.11}^{ + 0.17}$ 0.460.14+0.16$0.46_{ - 0.14}^{ + 0.16}$
θ1 (days) 𝒰(0,5) 3.01 ± 0.02 3.0000.004+0.003$3.000_{ - 0.004}^{ + 0.003}$
h2 (m s−1) 𝒰(0,300) 367+10$36_{ - 7}^{ + 10}$
λ2 (days) 𝒰(0,1000) 63+16$6_{ - 3}^{ + 16}$
w2 𝒰(0,1) 0.390.13+0.18$0.39_{ - 0.13}^{ + 0.18}$
θ2 (days) 𝒰(0,5) 3.060.28+0.25$3.06_{ - 0.28}^{ + 0.25}$
Kb (m s−1) 𝒰(0,100) 32.95.9+5.8$32.9_{ - 5.9}^{ + 5.8}$ 34.25.3+4.9$34.2_{ - 5.3}^{ + 4.9}$
orbital period, Pb (days) 𝒰(8.31,8.32) 8.3249104 ± 0.0000040 8.3249102 ± 0.0000037
time of inferior conjunction, Tconj,b (BJD-2 450 000) 𝒰(9290.2,9290.3) 9290.2151 ± 0.00030 9290.2151 ± 0.00027
Klong period (m s−1) 𝒰(0,100) 42.612.2+11.2$42.6_{ - 12.2}^{ + 11.2}$
period, Plong period (d) 𝒰(10,100) 74.89.1+13.4$74.8_{ - 9.1}^{ + 13.4}$
TRV=0, long period (BJD-2 450 000) 𝒰(9860,9970) 9906.43.0+3.4$9906.4_{ - 3.0}^{ + 3.4}$
acceleration, γ˙(m s1 day1)$\dot \gamma \left( {{\rm{m}}\,{{\rm{s}}^{ - 1}}{\rm{ da}}{{\rm{y}}^{ - 1}}} \right)$ 𝒰(−1, 1) 0.220.53+0.68$ - 0.22_{ - 0.53}^{ + 0.68}$ 0.11 ±± 0.47
Rb/R 𝒰(0.0, 0.3) 0.0860.006+0.008$0.086_{ - 0.006}^{ + 0.008}$ 0.0790.005+0.008$0.079_{ - 0.005}^{ + 0.008}$
ib (degrees) 𝒰(80,90) 86.96 ± 0.06 86.96 ± 0.05
limb dark. parametrization, q1,TESS 𝒰(0,1) 0.570.21+0.25$0.57_{ - 0.21}^{ + 0.25}$ 0.550.20+0.23$0.55_{ - 0.20}^{ + 0.23}$
limb dark. parametrization, q2,TESS 𝒰(0,1) 0.450.28+0.33$0.45_{ - 0.28}^{ + 0.33}$ 0.460.29+0.32$0.46_{ - 0.29}^{ + 0.32}$
ρ (ρ) 𝒢(1.08, 0.04) 1.08 ± 0.04 1.08 ± 0.03
σjit RV,HARPS (m s−1) 𝒰(0,50) 25 ± 4 10.56.7+10.4$10.5_{ - 6.7}^{ + 10.4}$
γRV,HARPS (m s−1) 𝒰(−200, 200) 5358+51$53_{ - 58}^{ + 51}$ 4494+83$44_{ - 94}^{ + 83}$
σjitTESS (ppm) 𝒰(0,0.1) 0.00030 ± 0.00003 0.00030 ± 0.00003
γTESS (ppm) 𝒰(−0.01, 0.01) −0.00005 ± 0.00001 −0.00005 ± 0.00001
Derived parameters
eccentricity eb 0 (fixed) 0 (fixed)
periastron argument, ω⋆,b (rad) π/2 (fixed) π/2 (fixed)
limb dark. coeff., u1,TESS 0.660.41+0.42$0.66_{ - 0.41}^{ + 0.42}$ 0.65 ± 0.40
limb dark. coeff., u2,TESS 0.070.45+0.44$0.07_{ - 0.45}^{ + 0.44}$ 0.060.42+0.45$0.06_{ - 0.42}^{ + 0.45}$
semi-major axis, ab (au) 0.083 ± 0.001 0.083 ± 0.001
impact parameter, b 0.91 ± 0.03 0.91 ± 0.02
transit duration (days) 0.09040.0076+0.0072$0.0904_{ - 0.0076}^{ + 0.0072}$ 0.09050.0068+0.0075$0.0905_{ - 0.0068}^{ + 0.0075}$
radius, rb (R) 9.740.67+0.96$9.74_{ - 0.67}^{ + 0.96}$ 9.710.60+0.93$9.71_{ - 0.60}^{ + 0.93}$
mass, mb (M) 112 ± 20 11618+17$116_{ - 18}^{ + 17}$
bulk density, ρb (g cm−3) 0.640.19+0.22$0.64_{ - 0.19}^{ + 0.22}$ 0.680.18+0.20$0.68_{ - 0.18}^{ + 0.20}$
equilibrium temperature (b) ,Teq,b (K) 1022±13
Bayesian evidence, ln 𝒵 34450.3 34456.3

Notes. (a)The best-fit values, with the lower and upper uncertainties given as the 50th, 16th, and 84th percentiles of the posterior distributions, respectively. (b)Assuming zero albedo.

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