  We design a set of classical macroscopic electric circuits in which charge
exhibits the mobility restrictions of fracton quasiparticles. The crucial
ingredient in these circuits is a transformer, which induces currents between
pairs of adjacent wires. For an appropriately designed geometry, this induction
serves to enforce conservation of dipole moment. We show that a network of
capacitors connected via ideal transformers will forever remember the dipole
moment of its initial charge configuration. Relaxation of the dipole moment in
realistic systems can only occur via flux leakage in the transformers, which
will lead to violations of fracton physics at the longest times. We propose a
concrete diagnostic for these "fractolectric" circuits in the form of their
characteristic equilibrium charge configurations, which we verify using simple
circuit simulation software. These circuits not only provide an experimental
testing ground for fracton physics, but also serve as DC filters. We outline
extensions of these ideas to circuits featuring other types of higher moment
conservation laws, as well as to higher-dimensional circuits which act as
fracton "current-ice." While our focus is on classical circuits, we discuss how
these ideas can be straightforwardly extended to realize quantized fractons in
superconducting circuits.
