  We study dualities for $3d$ $\text{U}(N_{c})_k$ chiral SQCD with
$D_{n+2}$-type superpotential, with $n$ odd. We give a complete classification
of such dualities in terms of the number of fundamentals and anti-fundamentals
and the Chern-Simons level. The classification is obtained by real mass and
Higgs flows from non-chiral dualities and we check the consistency of the new
non-chiral dualities at the level of the partition function. We we also check
that the complex phases appearing in the integral identities between the
partition functions are consistent with the contact terms computed as quantum
corrections to the effective Chern-Simons level. The $\text{SU}(N_{c})_k$ cases
are recovered by gauging the topological symmetry from the $\text{U}(N_{c})$
dualities. Finally, we consider the case of $\text{USp}(2N_{c})_{2k}$ with two
antisymmetric tensors and $D_{n+2}$-type superpotential.
