  We argue that quiver gauge theories with $SU(N)$ gauge groups give rise to
lattice gauge theories with matter possessing fractonic properties, where the
lattice is the quiver itself. This idea extends a recent proposal by Razamat.
This class of theories exhibit a $\mathbb{Z}_N$ 1-form global symmetry that can
be used to classify their phases. The order parameter of this transition is the
expectation value of Wilson loops, which correspond to mesonic operators in the
underlying quiver gauge theory. We discuss how this perspective naturally fits
with the deconstruction of a higher dimensional theory.
