  We map out the phase diagram of QCD$_3$ with a product flavor group of the
form $U(f)\times U(F)$. We find interesting structures emerge when $f+F>k$
depending on the relative sizes of $f$,$F$ and $k$. In particular, there exists
phase transitions in which a Grassmannian phase will disappear and reappear in
a different part of the phase diagram.
