  We study dualities for 3d $\mathcal{N} = 2$ $SU(N_c)$ SQCD at Chern-Simons
level $k$ in presence of an adjoint with polynomial superpotential. The
dualities are dubbed chiral because there is a different amount of fundamentals
$N_f$ and antifundamentals $N_a$. We build a complete classification of such
dualities in terms of $ |N_f - N_a| $ and $k$. The classification is obtained
by studying the flow from the non-chiral case, and we corroborate our proposals
by matching the three-sphere partition functions. Finally, we revisit the case
of $SU(N_c)$ SQCD without the adjoint, comparing our results with previous
literature.
