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Table 3

Basic properties and results of the analysis of different photometric observations (top), and activity indices of HARPS-N (middle) and CARMENES observations (bottom).

Basic properties Periodogram analysis GP with celerite GP with george




Index rms Error Unit Prot (d) Padd (d) Phase (deg) PSHO (d) Plife (d) Δ ln L PQP (d) λ (d) w Δ ln L
EXORAP ΔB 17.1 1.3 mmag 18.87 221.6 50.2 17.07 43.1 62.9 18.86 73.7 1.1 102.7
EXORAP ΔV 14.6 1.5 mmag 18.91 259.1 41.4 18.24 39.0 21.3 19.16 133.7 3.2 307.0
EXORAP ΔR 13.4 1.4 mmag 18.85 240.3 78.0 18.54 53.2 37.3 18.81 66.1 1.3 56.0
EXORAP ΔI 14.3 1.0 mmag 18.94 623.3 61.7 20.50 31.6 47.6 18.98 48.8 1.2 90.1
SNO ΔV 10.3 13.0 mmag 18.86 173.8 343.2 19.03 302.4 215.1 19.25 429.5 2.3 213.3
SNO ΔR 10.3 16.8 mmag 19.04 133.3 336.1 19.21 278.6 199.1 19.09 239.5 2.3 197.3
ASAS ΔV 25.3 27.4 mmag * ... 77.0 ... ... ... ... ... ... ...
MEarth ΔV 7.8 7.3 mmag 20.02 ... 51.7 ... ... ... ... ... ... ...

CaHK 0.350 0.014 ... ... 419.3 79.3 19.98 60.5 20.0 19.75 157.2 2.6 39.0
Hα 0.0284 0.0021 ... ... 409.0 77.2 21.93 35.6 46.2 18.72 263.8 0.7 57.4
NaI 0.0052 0.0034 ... * 416.6 80.7 ... ... ... ... ... ... ...
FWHM 0.040 0.013 km s−1 ... >3060 117.5 ... ... ... ... ... ... ...
CON 0.453 0.081 % * 425.5 229.6 ... ... ... ... ... ... ...
BIS 2.04 0.69 m s−1 19.1 ... 356.0 ... ... ... 18.62 110.5 6.1 13.5
CRX 10.5 7.9 m s−1 N * >3062 227.1 ... ... ... 18.91 762.3 1.3 12.2

CaIRT 0.0417 0.0025 ... 18.8 538.6 79.8 18.99 83.2 16.8 18.98 166.0 2.3 25.8
Hα 0.0300 0.0015 ... 18.8 569.1 76.7 18.63 234.9 15.4 18.90 225.2 2.7 27.2
NaI 0.0390 0.0040 ... * 437.1 66.0 ... ... ... 18.17 111.1 3.4 12.7
FWHM 0.019 0.021 km s−1 7.6 >920 50.6 ... ... ... ... ... ... ...
CON 0.124 0.060 % * 428.9 18.5 ... ... ... 19.10 140.8 1.0 13.6
BIS 6.33 0.94 m s−1 18.3 ... 121.7 18.59 60.5 11.1 18.91 55.5 1.8 14.3
CRX 20.8 14.5 m s−1 N * 90.3 243.9 ... ... ... ... ... ... ...

Notes. We show the tentative and significant signals of the periodogram analysis, and the parameters of the best solution of an MCMC approach using Gaussian Processes (GP) with the simple harmonic oscillator (SHO) as kernel and the celerite code, and with the quasi-periodic harmonic oscillator (QP) as kernel of the george package (see Sect. 3.7 for the definition of the hyper-parameters). The Δ ln L value refers to the difference in ln L compared to a null model. (*)The peak in the periodogram connected to the rotational period of Gl 49 stands out from the noise, but does not reach the 1% FAP level.

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