Table 1: Properties of the two simulated halos we used. $z_{\rm l}$ denotes the redshift of the halo, $z_{\rm s}$ is the redshift of the source. $N_{\rm bar}$ , $N_{\rm DM}$ , and $N_{\rm str}$ are the numbers of baryonic, dark matter particles and "stars'', respectively, present in the cut-out of the simulation we used (note that even within one family particles have different masses). $M_{\rm tot}$ is the total mass of the particles we used.
Halo Elliptical Disk

$z_{\rm l}$ 0.81 0.33

$z_{\rm s}$ 3.0 3.0

$N_{\rm bar}$ 12 000 20 000

$N_{\rm DM}$ 17 000 26 000

$N_{\rm str}$ 70 000 110 000

$M_{\rm tot}$ $1.5 \times 10^{12}~ M_{\odot}$ $0.5 \times 10^{12}~ M_{\odot}$

**Table 1:** Properties of the two simulated halos we used. $z_{\rm l}$ denotes the redshift of the halo, $z_{\rm s}$ is the redshift of the source. $N_{\rm bar}$ , $N_{\rm DM}$ , and $N_{\rm str}$ are the numbers of baryonic, dark matter particles and "stars'', respectively, present in the cut-out of the simulation we used (note that even within one family particles have different masses). $M_{\rm tot}$ is the total mass of the particles we used.
Halo	Elliptical	Disk
$z_{\rm l}$	0.81	0.33
$z_{\rm s}$	3.0	3.0
$N_{\rm bar}$	12 000	20 000
$N_{\rm DM}$	17 000	26 000
$N_{\rm str}$	70 000	110 000
$M_{\rm tot}$	$1.5 \times 10^{12}~ M_{\odot}$	$0.5 \times 10^{12}~ M_{\odot}$

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