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Table 3:

Effect of varying the intrinsic flux distribution at sub-resolution scales: fit results.

Parameter
Fit result Model value
  flux distribution Af flux distribution Bf flux distribution Cf flux distribution Df  

$\theta_{\rm LON}\ \ \ [^{\circ}]\ \ \ \ ({\rm LON\ fit})$
$-1.0\pm1.3$ $0.9\pm1.1$ $-4.1\pm1.3$ $5.7\pm8.3$ 0.00
$b\ \ \ [\hbox{$^{\prime\prime}$ }]\ \ \ \ \ ({\rm LON\ fit})$ $0.001\pm0.002$ $0.000\pm0.002$ $0.002\pm0.003$ $0.02\pm0.01$ 0.00

$\log_{10}(M_{\rm BH}/M_\odot) $
$7.91\pm 0.02$ $8.16\pm 0.03$ $8.04\pm0.03$ $8.13\pm 0.10$ 8.00
$\log_{10}(M/L)\ \ \ [ M_\odot/L_\odot ]\ \ \ \ \ $ -8.23a -7.41a -8.15a -6.68a 0.00
$S_0\ \ \ [\hbox{$^{\prime\prime}$ }]$ $0.012\pm0.008$ $-0.01\pm0.03$ $-0.01\pm0.01$ $0.02\pm0.03$ 0.00
$V_{\rm sys}\ \ \ [{\rm km~s}^{-1}]$ $534\pm 18$ $494\pm32$ $478\pm35$ $500\ ^b$ 500
$i\ \ \ [^{\circ}]$ 35.0b 35.0b 35.0b 35.0b 35.0
$\Delta_{\rm sys}\ \ \ [{\rm km~s}^{-1}]$ 8 28 22 0 -

reduced $\chi^2 \ \ \ (\chi^2/{\rm d.o.f.})$
$1.05\ \ (5.25/5)$ $1.05\ \ (4.19/4)$ $1.05\ \ (6.28/6)$ $1.006\ \ (1.006/1)$ -

$x_{\rm BH}\ \ \ [\hbox{$^{\prime\prime}$ }]$
$0.012\pm0.008$ $-0.01\pm0.03$ $-0.01\pm0.01$ $0.02\pm0.03$ 0.00
$y_{\rm BH}\ \ \ [\hbox{$^{\prime\prime}$ }]$ $0.001\pm0.002$ $0.001 \pm 0.003$ $0.001\pm0.002$ $0.02\pm0.02$ 0.00

Notes. (f) Flux distribution. A: exponential centered on $(0\hbox {$^{\prime \prime }$ },0\hbox {$^{\prime \prime }$ })$with $r_0=0.05\hbox {$^{\prime \prime }$ }$. B: exponential centered on $(0\hbox {$^{\prime \prime }$ },0\hbox {$^{\prime \prime }$ })$with $r_0=0.15\hbox {$^{\prime \prime }$ }$. C: exponential centered on $(0\hbox {$^{\prime \prime }$ },0\hbox {$^{\prime \prime }$ })$with $r_0=0.05\hbox {$^{\prime \prime }$ }$ and a central hole of radius $r_{\rm h}=0.04\hbox {$^{\prime \prime }$ }$. D: exponential centered on $(0.1\hbox {$^{\prime \prime }$ },0.1\hbox {$^{\prime \prime }$ })$with $r_0=0.05\hbox {$^{\prime \prime }$ }$. (a) Parameter not constrained from the fit; (b) parameter hold fixed.


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