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Table 2

Results from MCMC modeling.

Free parameter Gaussian model Power law model
Fvlower(mJy)$F_{{v_ * }}^{{\rm{lower}}}({\rm{mJy}})$ 0.100.03+0.03$0.10_{ - 0.03}^{ + 0.03}$ 0.120.02+0.02$0.12_{ - 0.02}^{ + 0.02}$
Fvhigher(mJy)$F_{{v_ * }}^{{\rm{higher}}}({\rm{mJy}})$ 0.080.03+0.02$0.08_{ - 0.03}^{ + 0.02}$ 0.260.08+0.09$0.26_{ - 0.08}^{ + 0.09}$
Fvdlower(mJy)$F_{{v_{\rm{d}}}}^{{\rm{lower}}}({\rm{mJy}})$ 0.260.08+0.09$0.26_{ - 0.08}^{ + 0.09}$ 0.190.06+0.06$0.19_{ - 0.06}^{ + 0.06}$
Fvdhigher(mJy)$F_{{v_{\rm{d}}}}^{{\rm{higher}}}({\rm{mJy}})$ 0.180.08+0.08$0.18_{ - 0.08}^{ + 0.08}$ 0.130.06+0.06$0.13_{ - 0.06}^{ + 0.06}$
∆RA (mas) 5.56.1+6.2$5.5_{ - 6.1}^{ + 6.2}$ 5.66.1+5.9$5.6_{ - 6.1}^{ + 5.9}$
∆Dec (mas) 6.35.7+5.8$6.3_{ - 5.7}^{ + 5.8}$ 6.95.5+5.8$6.9_{ - 5.5}^{ + 5.8}$
PA () 121.518.7+23.1$121.5_{ - 18.7}^{ + 23.1}$ 123.314.7+25.0$123.3_{ - 14.7}^{ + 25.0}$
i () 71.56.4+6.3$71.5_{ - 6.4}^{ + 6.3}$ 71.96.6+6.8$71.9_{ - 6.6}^{ + 6.8}$
R (au) 4.72.4+2.8$4.7_{ - 2.4}^{ + 2.8}$
R (au) 12.95.7+4.8$12.9_{ - 5.7}^{ + 4.8}$
Rin (au) 4.72.1+0.3$4.7_{ - 2.1}^{ + 0.3}$
Rout (au) 7.11.7+3.3$7.1_{ - 1.7}^{ + 3.3}$
P 0.05.1+7.9$0.0_{ - 5.1}^{ + 7.9}$
f 0.14370.0001+0.0001$0.1437_{ - 0.0001}^{ + 0.0001}$ 0.14370.0001+0.0001$0.1437_{ - 0.0001}^{ + 0.0001}$

Notes. Middle column: results from Gaussian model. Right column: results from power-law model. In both columns, the inclination, i, has a Gaussian prior applied (see Sect. 4.2).

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