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Table 1

Background models used in this work, listed in order of increasing complexity.

Model Functional form Free parameters No. of components Reference
D a2/b1+(ν/b)l{\Large $\frac{a^2/b}{1+(\nu/b)^{l}}$} a,b,l 1 Kallinger et al. (2014)
J a21+(ν/b)l+(ν/d)k{\Large $\frac{a^2}{1+(\nu/b)^{l} + (\nu/d)^{k}}$} a,b,d,l,k Hybrid Lundkvist et al. (2021)
H a2/b1+(ν/b)l+c2/d1+(ν/d)k{\Large $\frac{a^2/b}{1+(\nu/b)^{l}}+\frac{c^2/d}{1+(\nu/d)^{k}}$} a,b,c,d,l,k 2 Kallinger et al. (2014)
T a2/b1+(ν/b)l+c2/d1+(ν/d)k+e2/f1+(ν/f)m{\Large $\frac{a^2/b}{1+(\nu/b)^{l}}+\frac{c^2/d}{1+(\nu/d)^{k}} + \frac{e^2/f}{1+(\nu/f)^{m}}$} a,b,c,d,e,f,l,k,m 3 This work

Notes. The model name, functional form, summarised free parameters, number of components, and reference is given by the table. The parameters a, c, and e are amplitudes in ppm, while b, d, and f are the associated characteristic frequencies in microhertz, respectively. The exponents of the characteristic frequencies are denoted l, k, and m.

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