  Moore-Read states can be expressed as conformal blocks of the underlying
rational conformal field theory, which provides a well explored description for
the insertion of quasiholes. It is known, however, that quasielectrons are more
difficult to describe in continuous systems, since the natural guess for how to
construct them leads to a singularity. In this work, we show that the
singularity problem does not arise for lattice Moore-Read states. This allows
us to construct Moore-Read Pfaffian states on lattices for filling fraction 5/2
with both quasiholes and quasielectrons in a simple way. We investigate the
density profile, charge, size and braiding properties of the anyons by means of
Monte Carlo simulations. Further we derive an exact few-body parent Hamiltonian
for the states. Finally, we compare our results to the density profile, charge
and shape of anyons in the Kapit-Mueller model by means of exact
diagonalization.

Strongly Correlated Electrons;Quantum Physics