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Table C.8

Comparison of posteriors from one-dimensional modelling of different activity indicators: CCF FWHM, S-index, Hα and Na I.

Parameter name Symbol Unit Prior Posterior
FWHMCCF S-index Hα Na I
Long-term function parameters
Period Pcyc d 𝒰log (200.2000) 584264+932${584_{ - 264}^{ + 932}}$ 49730+186${497_{ - 30}^{ + 186}}$ 563188+825${563_{ - 188}^{ + 825}}$ 50971+728${509_{ - 71}^{ + 728}}$
Indicator phase φcyc. 0 - 𝒰 (0, 1)w 0.8870.342+0.316${0.887_{ - 0.342}^{ + 0.316}}$ 0.2860.285+0.304${0.286_{ - 0.285}^{ + 0.304}}$ 0.0230.288+2.267${0.023_{ - 0.288}^{ + 2.267}}$ 0.9970.223+0.223${0.997_{ - 0.223}^{ + 0.233}}$
Indicator amplitude kcyc, 0 - 𝒰log (10−3,103) 1.861.29+1.69${1.86_{ - 1.29}^{ + 1.69}}$ (5.882.54+1.76)×102${\left( {5.88_{ - 2.54}^{ + 1.76}} \right) \times {{10}^{ - 2}}}$ (7.075.00+6.69)×102${\left( {7.07_{ - 5.00}^{ + 6.69}} \right) \times {{10}^{ - 2}}}$ (2.231.45+1.14)×103${\left( {2.23_{ - 1.45}^{ + 1.14}} \right) \times {{10}^{ - 3}}}$
Indicator second-order correction α0 - 𝒩(µlm, 200σlm) (1.361.37+1.30)×106${\left( {1.36_{ - 1.37}^{ + 1.30}} \right) \times {{10}^{ - 6}}}$ (4.523.55+3.38)×108${\left( {4.52_{ - 3.55}^{ + 3.38}} \right) \times {{10}^{ - 8}}}$ (8.624.48+4.28)×109${\left( {8.62_{ - 4.48}^{ + 4.28}} \right) \times {{10}^{ - 9}}}$ (1.560.93+0.89)×109${\left( {1.56_{ - 0.93}^{ + 0.89}} \right) \times {{10}^{ - 9}}}$
Indicator first-order correction β0 - 𝒩(µlm, 200σlm) (5.435.21+5.07)×103${\left( {5.43_{ - 5.21}^{ + 5.07}} \right) \times {{10}^{ - 3}}}$ (2.851.40+1.42)×104${\left( {2.85_{ - 1.40}^{ + 1.42}} \right) \times {{10}^{ - 4}}}$ (5.471.72+1.71)×105${\left( {5.47_{ - 1.72}^{ + 1.71}} \right) \times {{10}^{ - 5}}}$ (9.503.69+3.43)×106${\left( {9.50_{ - 3.69}^{ + 3.43}} \right) \times {{10}^{ - 6}}}$
Indicator zero-order correction γ0 - 𝒩(µlm, 200σlm) 3.064.68+4.85${3.06_{ - 4.68}^{ + 4.85}}$ (4.141.30+1.44)×101${\left( {4.14_{ - 1.30}^{ + 1.44}} \right) \times {{10}^{ - 1}}}$ (7.931.68+1.56)×102${\left( {7.93_{ - 1.68}^{ + 1.56}} \right) \times {{10}^{ - 2}}}$ (1.26 ± 0.32) × 10−2
Dataset parameters
Indicator jitter J0,0 - 𝒰log (10−3, 103) (2.692.41+24.04)×102$\left( {2.69_{ - 2.41}^{ + 24.04}} \right) \times {10^{ - 2}}$ (2.881.50+4.00)×103$\left( {2.88_{ - 1.50}^{ + 4.00}} \right) \times {10^{ - 3}}$ (9.270.61+0.68)×103$\left( {9.27_{ - 0.61}^{ + 0.68}} \right) \times {10^{ - 3}}$ (1.37 ± 0.21) × 10−3
Stellar-activity parameters
Timescale τ d 𝒰log (40.104) 13844+75${138_{ - 44}^{ + 75}}$ 527288+1507${527_{ - 288}^{ + 1507}}$ 11634+55${116_{ - 34}^{ + 55}}$ 12838+59${128_{ - 38}^{ + 59}}$
Period P d 𝒰log (2, 200) 30.90.9+0.8${30.9_{ - 0.8}^{ + 0.8}}$ 29.60.2+0.3${29.6_{ - 0.3}^{ + 0.3}}$ 29.6 ± 0.6 29.30.7+0.6${29.3_{ - 0.6}^{ + 0.6}}$
Sinescale (harmonic complexity) η - 𝒰log(10−2,102) 0.710.19+0.35${0.71_{ - 0.19}^{ + 0.35}}$ 0.780.30+0.85${0.78_{ - 0.30}^{ + 0.85}}$ 0.700.16+0.25${0.70_{ - 0.16}^{ + 0.25}}$ 0.610.16+0.25${0.61_{ - 0.16}^{ + 0.25}}$
Indicator amplitude A0 - 𝒰log(10−3,103) 5.101.06+1.96${5.10_{ - 1.06}^{ + 1.96}}$ (1.190.44+2.02)×101${\left( {1.19_{ - 0.44}^{ + 2.02}} \right) \times {{10}^{ - 1}}}$ (1.850.33+0.58)×102${\left( {1.85_{ - 0.33}^{ + 0.58}} \right) \times {{10}^{ - 2}}}$ (3.560.72+1.17)×103${\left( {3.56_{ - 0.72}^{ + 1.17}} \right) \times {{10}^{ - 3}}}$

Notes. (w)Wrapped parameter. Reported uncertainties reflect the 16th and the 84th percentiles. Some LTF parameters have priors informed by an initial Levenberg-Marquadt fitting procedure. Models with Hα and Na I used the prior 𝒰log (10−4,1) for their LTF amplitudes.

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