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Table 14.

Coefficients of the PL and PW relations for T2Cs with slope calculated in the LMC and zero point calibrated with Galactic T2Cs through photometric parallaxes (top) and ABL (bottom).

Relation α σα βLMC σβLMC nT2Cs μLMC σμLMC μSMC σμSMC
(mag) (mag) (mag dex−1) (mag dex−1) (mag) (mag) (mag) (mag)
Photometric parallax

PLJ −0.859 0.059 −2.156 0.024 21 18.52 0.06 19.06 0.07
PLKs −1.124 0.037 −2.348 0.019 21 18.53 0.04 19.05 0.04
PWG −1.041 0.019 −2.436 0.022 1121 18.49 0.02
PWVKs −1.244 0.034 −2.475 0.017 21 18.53 0.04 (a) 19.01 0.04
PWJKs −1.291 0.032 −2.501 0.016 21 18.54 0.03 19.00 0.04

ABL

PLJ −0.876 0.063 −2.156 0.024 21 18.54 0.06 19.08 0.08
PLKs −1.139 0.036 −2.348 0.019 21 18.55 0.04 19.07 0.04
PWG −1.085 0.017 −2.436 0.022 1118 18.53 0.04
PWVKs −1.260 0.029 −2.475 0.017 21 18.54 0.03 19.02 0.04
PWJKs −1.325 0.026 −2.501 0.016 21 18.58 0.03 19.04 0.06

Notes. We note that the relations are: Mλ, 0 = α + β log P for PL(λ); W λ 1 , λ 2 0 =α+β $ W_{\lambda_1,\lambda_2}^0 = \alpha + \beta $ log P for the PW(λ1, λ2).

(a)

Same result as in Wielgórski et al. (2022). We note that the μSMC based on the PWG relation is not listed because in this case, the βSMC (see Table 8) is not compatible with the βLMC.

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