Table 3.

Values of ${\mathit{\nu }}_{\mathrm{mean}}$ and ${\mathit{\nu }}_{max}$ for three periods using the SEIJR model, with $log\left({\mathit{\nu }}_{\mathrm{mean}}\right)=-32974$, $log\left({\mathit{\nu }}_{max}\right)=-188$, $log\left({\mathit{\nu }}_0\right)=-71097$, respectively. In the first row, the first columns represent $t_0$, while the rest correspond to $\rho$.

	${\mathit{\nu }}_{\mathrm{mean}}$ 1st	${\mathit{\nu }}_{\mathrm{mean}}$ 2nd	${\mathit{\nu }}_{\mathrm{mean}}$ 3rd	${\mathit{\nu }}_{max}$ 1st	${\mathit{\nu }}_{\mathrm{mean}}$ 2nd	${\mathit{\nu }}_{max}$ 3rd
$t_{\mathrm{in}}$, $\rho$	12.3479	0.7202	0.2236	7.9770	0.8064	0.2527
$\beta$	0.6173	0.6902	0.5898	0.6894	0.7028	0.6796
${\gamma }_1$	0.0741	0.0363	0.0446	0.0410	0.0290	0.0318
${\gamma }_2$	0.1426	0.0437	0.0551	0.0532	0.0343	0.0461
$\delta$	0.0696	0.0310	0.0131	0.0141	0.0180	0.0098
$\alpha$	0.1541	0.2148	0.2343	0.1791	0.1851	0.1022
$\ell$	0.1056	0.1245	0.1031	0.1253	0.1800	0.0219
$q$	0.4978	0.5301	0.5082	0.3872	0.7778	0.4234
$p$		0.1139	0.0643		0.1845	0.0001
$k$	0.4984	0.5106	0.5251	0.5802	0.5703	0.5339