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Table 6

Results of modeling for the combined and individual 2017, 2018, and 2023 datasets using the disk, wide ring, and thin ring geometries.

Observing night(s) Geometry Σ0/10−5 (au2/au2) Rin (au) Rout (au) α z χ2 χred2$\chi^2_\text{red}$
All nights Disk 0.860.28+0.32$\boldsymbol{0.86^{+0.32}_{-0.28}}$ 0.07 20 1.380.43+0.38$\boldsymbol{1.38^{+0.38}_{-0.43}}$ 30544+34$305^{+34}_{-44}$ 34.41.11+2.78$34.4^{+2.78}_{-1.11}$ 2.650.09+0.21$2.65^{+0.21}_{-0.09}$
Wide ring 7.302.12+2.75$\boldsymbol{7.30^{+2.75}_{-2.12}}$ 2.050.35+0.42$\boldsymbol{2.05^{+0.42}_{-0.35}}$ NC 0 1025298+386$1025^{+386}_{-298}$ 36.01.22+2.62$36.0^{+2.62}_{-1.22}$ 3.000.10+0.22$3.00^{+0.22}_{-0.10}$
Thin ring 54.55.58+6.54$\boldsymbol{54.5^{+6.54}_{-5.58}}$ 2.950.36+0.53$\boldsymbol{2.95^{+0.53}_{-0.36}}$ 3.250.40+0.58$3.25^{+0.58}_{-0.40}$ 0 0 38.91.12+3.40$38.9^{+3.40}_{-1.12}$ 2.990.09+0.26$2.99^{+0.26}_{-0.09}$
2017-04-11 Disk 0.380.26+0.59$\boldsymbol{0.38^{+0.59}_{-0.26}}$ 0.07 20 1.731.16+0.92$\boldsymbol{1.73^{+0.92}_{-1.16}}$ 15867+62$158^{+62}_{-67}$ 4.312.16+3.93$4.31^{+3.93}_{-2.16}$ 1.440.72+1.31$1.44^{+1.31}_{-0.72}$
Wide ring 6337+180$\boldsymbol{63^{+180}_{-37}}$ 6.171.57+2.02$\boldsymbol{6.17^{+2.02}_{-1.57}}$ NC 0 0 4.971.80+4.35$4.97^{+4.35}_{-1.80}$ 2.490.90+2.20$2.49^{+2.20}_{-0.90}$
Thin ring 18687+175$\boldsymbol{186^{+175}_{-87}}$ 6.691.35+1.22$\boldsymbol{6.69^{+1.22}_{-1.35}}$ 7.361.48+1.34$7.36^{+1.34}_{-1.48}$ 0 0 4.771.34+3.22$4.77^{+3.22}_{-1.34}$ 1.590.45+1.10$1.59^{+1.10}_{-0.45}$
2018-05-23 Disk 0.780.32+0.46$\boldsymbol{0.78^{+0.46}_{-0.32}}$ 0.07 20 1.60.54+0.47$\boldsymbol{1.6^{+0.47}_{-0.54}}$ 32264+53$322^{+53}_{-64}$ 4.081.20+2.70$4.08^{+2.70}_{-1.20}$ 1.360.40+0.90$1.36^{+0.90}_{-0.40}$
Wide ring 144.8+8.1$\boldsymbol{14^{+8.1}_{-4.8}}$ 2.810.62+0.74$\boldsymbol{2.81^{+0.74}_{-0.62}}$ NC 0 0 4.811.29+2.69$4.81^{+2.69}_{-1.29}$ 2.400.65+1.35$2.40^{+1.35}_{-0.65}$
Thin ring 68.312+51$\boldsymbol{68.3^{+51}_{-12}}$ 3.630.69+0.85$\boldsymbol{3.63^{+0.85}_{-0.69}}$ 4.000.76+0.94$4.00^{+0.94}_{-0.76}$ 0 0 6.341.34+3.39$6.34^{+3.39}_{-1.34}$ 2.110.45+1.13$2.11^{+1.13}_{-0.45}$
2023-05-25 Disk 2.980.83+0.60$\boldsymbol{2.98^{+0.60}_{-0.83}}$ 0.07 20 0.050.86+0.69$\boldsymbol{0.05^{+0.69}_{-0.86}}$ 443170+98$443^{+98}_{-170}$ 4.491.23+2.16$4.49^{+2.16}_{-1.23}$ 1.500.41+0.72$1.50^{+0.72}_{-0.41}$
Wide ring 5.521.97+3.67$\boldsymbol{5.52^{+3.67}_{-1.97}}$ 1.290.75+0.49$\boldsymbol{1.29^{+0.49}_{-0.75}}$ NC 0 775277+515$775^{+515}_{-277}$ 3.760.89+2.37$3.76^{+2.37}_{-0.89}$ 1.880.45+1.20$1.88^{+1.20}_{-0.45}$
Thin ring 77.929.2+18.7$\boldsymbol{77.9^{+18.7}_{-29.2}}$ 2.420.46+0.54$\boldsymbol{2.42^{+0.54}_{-0.46}}$ 2.660.51+0.60$2.66^{+0.60}_{-0.51}$ 0 0 3.441.17+3.48$3.44^{+3.48}_{-1.17}$ 1.150.39+1.16$1.15^{+1.16}_{-0.39}$

Notes. NC stands for not constrained. The parameters fitted by the MCMC are written in bold text with the median values and standard deviations taken from their posteriors, given in Appendix B. Other parameters are either fixed or derived from the fitted ones. The zodi level, z, is estimated by calculating the ratio between Σ(r=EEID) and the zodiacal dust density at 1 au (i.e., 7.12 x 10−8). Values of z=0 indicate that Rin >2 au, so no dust is expected at the EEID from the corresponding model.

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