  In the present work we are concerned with the Choquard Logarithmic equation
$-\Delta u + au + \lambda (\ln|\cdot|\ast |u|^{2})u = f(u)$ in $\mathbb{R}^2$,
for $ a>0 $, $ \lambda >0 $ and a nonlinearity $f$ with exponential critical
growth. We prove the existence of a nontrivial solution at the mountain pass
level and a nontrivial ground state solution. Also, we provide these results
under a symmetric setting, taking into account subgroups of $ O(2) $.
