Solving a discrete logarithm using GDlog
$((g \mod p)^{(p-1)/q})^{142363323} = (t \mod p)^{(p-1)/q}$

Equivalently,

$(g \mod p)^{362274084216648467976382636880} = (t \mod p)$

That is,

$362274084216648467976382636880 = 142363323 \mod \frac {p-1}q $