  We construct novel fermion-fermion dualities in $2+1$-dimensions using 3d
bosonization dualities. This is achieved by relating two-node quiver theories
using both the flavor-bounded and flavor-violated 3d bosonization dualities.
Such quivers can be viewed as a generalization of the fermionic particle-vortex
duality. A special case of these quivers exhibits a $\mathbb{Z}_2$ symmetry
under interchange of the two nodes. Using orbifold techniques, we show that
such dualities provide a novel way of deriving known 3d bosonization dualities
with adjoint matter, thus unifying the non-Abelian bosonization dualities in an
even larger duality web. We then use this construction to derive new dualities
involving adjoint matter.
