& 0.973 $\pm$ 0.576\
$ \mu_{\Sigma_*}$ & 0.350 $\pm$ 0.088 & 0.705 $\pm$ 0.302 & & 0.334 $\pm$ 0.095 & 0.900 $\pm$ 0.525\
${\rm log}(\Sigma_{\rm TO})$ & 8.050 $\pm$ 0.068 & 7.598 $\pm$ 0.349 & & 8.082 $\pm$ 0.088 & 7.362 $\pm$ 0.604\
$ \gamma_{\Sigma_*}$ & 1.010 $\pm$ 0.193 & 0.538 $\pm$ 0.126 & & 0.905 $\pm$ 0.189 & 0.476 $\pm$ 0.129\
$\mu_{\rm bin }$ & –0.0084 & 0.0001 & & –0.0009 & –0.0002\
$\sigma_{\rm bin }$ & 0.0968 & 0.0638 & & 0.059 & 0.052\
$\mu_{\rm all}$ & –0.0038 & –0.0061 & & –0.003 & –0.004\
$\sigma_{\rm all}$ & 0.0965 & 0.0702 & & 0.068 & 0.061\

Notes: The $\rm 12+log(O/H)_o$, $\mu_{M_*}$, ${\rm log}(M_{\rm TO})$, $ \gamma_{M_*}$, $\mu_{\Sigma_*}$, ${\rm log}(\Sigma_{\rm TO})$ and $ \gamma_{\Sigma_*}$ are free parameters in $\Sigma_*$ – $Z$ relation (Equation \[eq:sigma-z-fit\]) and $M_*$ – $\Sigma_*$ – $Z$ relation (Equation \[eq:fmr-fit\]). The $\mu_{\rm bin }$ and $\sigma_{\rm bin }$ are the mean values and scatters for distributions of residuals between our radial bin sample and $\Sigma_*$ – $Z$ or $M_*$ – $\Sigma_*$ – $Z$ relation, while the $\mu_{\rm all}$ and $\sigma_{\rm all}$ are the mean values and scatters for all spaxel data. Our radial bin sample contain 