Open Access

Table I.3

Values of the systematic parameters for Spitzer.

σw [ppm] f 0 c 1 [day−1]
Visit 01 949 89 + 102 ${-949}_{-{89}}^{+{102}}$ 0.997018 ± 0.000076
Visit 02 1690 160 + 156 ${1690}_{-{160}}^{+{156}}$ 0.996087 0.000156 + 0.000159 ${0.996087}_{-{0.000156}}^{+{0.000159}}$
Visit 03 900 300 + 220 ${900}_{-{300}}^{+{220}}$ 0.996271 0.000076 + 0.000078 ${0.996271}_{-{0.000076}}^{+{0.000078}}$ −0.00356 ± 0.00150
Visit 04 1351 158 + 151 ${1351}_{-{158}}^{+{151}}$ 0.995746 0.000133 + 0.000135 ${0.995746}_{-{0.000133}}^{+{0.000135}}$
Visit 05 321 27 + 35 ${-321}_{-{27}}^{+{35}}$ 0.996462 ± 0.000038
Visit 06 216 49 + 44 ${216}_{-{49}}^{+{44}}$ 0.996468 0.000035 + 0.000036 ${0.996468}_{-{0.000035}}^{+{0.000036}}$
Visit 07 176 44 + 89 ${-176}_{-{44}}^{+{89}}$ 0.996450 ± 0.000034 −0.00142 ± 0.00038
Visit 08 514 15 + 19 ${-514}_{-{15}}^{+{19}}$ 0.996469 ± 0.000039 −0.00118 ± 0.00046
Visit 09 172 79 + 55 ${172}_{-{79}}^{+{55}}$ 0.996468 0.000035 + 0.000036 ${0.996468}_{-{0.000035}}^{+{0.000036}}$ −0.00097 ± 0.00040
Visit 10 173 63 + 49 ${173}_{-{63}}^{+{49}}$ 0.996471 ± 0.000034 0.00123 0.00038 + 0.00037 ${-0.00123}_{-{0.00038}}^{+{0.00037}}$
Visit 11 166 84 + 57 ${166}_{-{84}}^{+{57}}$ 0.996446 ± 0.000035
Visit 12 138 93 + 58 ${138}_{-{93}}^{+{58}}$ 0.996452 ± 0.000033
Visit 13 425 10 + 15 ${-425}_{-{10}}^{+{15}}$ 0.996427 0.000038 + 0.000041 ${0.996427}_{-{0.000038}}^{+{0.000041}}$
Visit 14 447 15 + 19 ${-447}_{-{15}}^{+{19}}$ 0.996439 0.000037 + 0.000038 ${0.996439}_{-{0.000037}}^{+{0.000038}}$

Notes. The parameters σw, f0 and c 1 are the additive noise jitter term, the flux normalisation factor and the flux linear slope, respectively. σw is expressed in parts-per-million (ppm) and is added to all error bars quadratically. A negative value of σw means that the error bars are shrunk. Each f 0 value is fitted after the corresponding data set has been normalised by its median value (i.e. all flux values are close to 1 and without units). The linear slope c 1 is expressed in normalised flux units per day.

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