Open Access

Table B.1

51 Peg b model parameters.

Parameter reddemcee dyn-long dyn-short Butler et al. 2006
P (d) 4.2307820.000013+0.000016$4.230782_{ - 0.000013}^{ + 0.000016}$ 4.2307810.000038+0.000038$4.230781_{ - 0.000038}^{ + 0.000038}$ 4.2307840.000014+0.000014$4.230784_{ - 0.000014}^{ + 0.000014}$ 4.2307850.000036+0.000036$4.230785_{ - 0.000036}^{ + 0.000036}$
K (m s−1) 55.690.23+0.18$55.69_{ - 0.23}^{ + 0.18}$ 55.660.54+0.54$55.66_{ - 0.54}^{ + 0.54}$ 55.710.11+0.20$55.71_{ - 0.11}^{ + 0.20}$ 55.940.69+0.69$55.94_{ - 0.69}^{ + 0.69}$
T0 (d) 1.550.38+0.16$1.55_{ - 0.38}^{ + 0.16}$ 0.241.35+1.27$0.24_{ - 1.35}^{ + 1.27}$ 1.560.17+0.23$1.56_{ - 0.17}^{ + 0.23}$ 1.510.61+0.61$1.51_{ - 0.61}^{ + 0.61}$
e 0.00850.0067+0.0108$0.0085_{ - 0.0067}^{ + 0.0108}$ 0.00590.0043+0.0076$0.0059_{ - 0.0043}^{ + 0.0076}$ 0.01020.0029+0.0032$0.0102_{ - 0.0029}^{ + 0.0032}$ 0.01300.0120+0.0120$0.0130_{ - 0.0120}^{ + 0.0120}$
ω (rad) 1.070.55+0.24$1.07_{ - 0.55}^{ + 0.24}$ 4.511.73+1.46$4.51_{ - 1.73}^{ + 1.46}$ 1.080.26+0.34$1.08_{ - 0.26}^{ + 0.34}$ 1.01

γ˙(ms1yr1)$\dot \gamma \left( {{\rm{m}}{{\rm{s}}^{ - 1}}{\rm{y}}{{\rm{r}}^{ - 1}}} \right)$ 1.620.05+0.09$ - 1.62_{ - 0.05}^{ + 0.09}$ 1.600.19+0.19$ - 1.60_{ - 0.19}^{ + 0.19}$ 1.600.07+0.07$ - 1.60_{ - 0.07}^{ + 0.07}$ 1.640.16+0.16$ - 1.64_{ - 0.16}^{ + 0.16}$
γ (m s− 1) 5.410.26+0.08$5.41_{ - 0.26}^{ + 0.08}$ 5.320.44+0.44$5.32_{ - 0.44}^{ + 0.44}$ 5.310.16+0.16$5.31_{ - 0.16}^{ + 0.16}$ -
σ (m s− 1) 0.640.59+0.01$0.64_{ - 0.59}^{ + 0.01}$ 1.0340.709+0.841$1.034_{ - 0.709}^{ + 0.841}$ 1.050.27+0.27$1.05_{ - 0.27}^{ + 0.27}$ -

Notes. From left to right: parameter estimates for EMPEROR with reddemcee , dynesty random-slice (dyn-rs), and the Butler et al. (2006) solution. T0 was substracted 2450000d for readability. In Butler 2006, ω had ill defined uncertainties, due the proximity of e to 0. The parameters displayed here are from the run with the median maximum-likelihood for each method.

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