Open Access

Table A.6

Same as Table A.1 but for CN Leo (Gl 406).

CN Leo Value Prior
GP fit on 〈B〉
μ (kG) 3.300.06+0.06$3.30^{+0.06}_{-0.06}$ 𝒰(−10, 10)
σ (kG) 0.010.01+0.01$0.01^{+0.01}_{-0.01}$ 𝒰(0, 1000)
α (kG) 0.090.02+0.03$0.09^{+0.03}_{-0.02}$ 𝒰(0, 10)
l (d) 300 Fixed
β 1.50 Fixed
Prot (d) 2.694* G(2.70, 0.30)
χ2r 0.89
RMS 0.15 (kG)
GP fit on B
μ (G) 622.91104.48+93.31$-622.91^{+93.31}_{-104.48}$ 𝒰(−1000, 1000)
σ (G) 7.708.05+8.55$7.70^{+8.55}_{-8.05}$ 𝒰(0, 1000)
α (G) 107.3076.88+138.78$107.30^{+138.78}_{-76.88}$ 𝒰(0, 1000)
l (d) 9949+35$99^{+35}_{-49}$ 𝒰(10, 500)
β 1.741.36+2.56$1.74^{+2.56}_{-1.36}$ 𝒰(0, 10)
Prot,ℓ (d) 2.6960.006+0.004$2.696^{+0.004}_{-0.006}$ 𝒰(2, 4)
χ2r, ℓ 0.88
RMS 53.53 (G)
GP fit on 〈B〉 and B
μ (kG) 3.310.20+0.19$3.31^{+0.19}_{-0.20}$ 𝒰(−10, 10)
σ (kG) 0.010.01+0.01$0.01^{+0.01}_{-0.01}$ 𝒰(0, 1000)
α (kG) 0.170.12+0.22$0.17^{+0.22}_{-0.12}$ 𝒰(0, 10)
l (d) 498221+263$498^{+263}_{-221}$ 𝒰(10, 1000)
β 7.565.48+5.85$7.56^{+5.85}_{-5.48}$ 𝒰(0, 20)
Prot (d) 2.7000.004+0.002$2.700^{+0.002}_{-0.004}$ 𝒰(2, 5)
μ (G) 649.35116.08+103.79$-649.35^{+103.79}_{-116.08}$ 𝒰(−1000, 1000)
σ (G) 10.268.98+9.54$10.26^{+9.54}_{-8.98}$ 𝒰(0, 1000)
α (G) 163.5788.07+157.74$163.57^{+157.74}_{-88.07}$ 𝒰(0, 1000)
l (d) 15142+34$151^{+34}_{-42}$ 𝒰(10, 1000)
β 2.781.59+2.64$2.78^{+2.64}_{-1.59}$ 𝒰(0, 10)
χ2r 0.93
χ2r, ℓ 0.94
RMS 0.15 (kG)
RMS 54.59 (G)
GP fit on dTemp
μdTemp (K) 0.200.43+0.43$0.20^{+0.43}_{-0.43}$ 𝒰(−1000, 1000)
σdTemp (K) 0.680.35+0.28$0.68^{+0.28}_{-0.35}$ 𝒰(0, 1000)
αdTemp (K) 1.530.29+0.36$1.53^{+0.36}_{-0.29}$ 𝒰(0, 1000)
ldTemp (d) 4513+15$45^{+15}_{-13}$ 𝒰(10, 500)
βdTemp 1.00 Fixed
Prot, dTemp (d) 3.0030.536+0.031$3.003^{+0.031}_{-0.536}$ G(2.70, 0.30)
χ2r, dTemp 1.02
RMSdTemp 1.78 (K)

Notes. *Value corresponding to the maximum of likelihood in the posterior distribution. The posterior distribution shows multiple peaks that does not allow us to extract statisfactory error bars.

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