  We study the defect solutions of the Non-reciprocal Cahn-Hilliard model
(NRCH). We find two kinds of defects, spirals with unit magnitude topological
charge, and topologically neutral targets. These defects generate radially
outward travelling waves and thus break the parity and time-reversal symmetry.
For a given strength of non-reciprocity, spirals and targets with unique
asymptotic wavenumber and amplitude are selected. We use large-scale
simulations to show that at low non-reciprocity $\alpha$, a quenched disordered
state evolves into quasi-stationary spiral networks. With increasing $\alpha$,
we observe networks composed primarily of targets. Beyond a critical threshold
$\alpha_c$, a disorder-order transition from defect networks to travelling
waves emerges. The transition is marked by a sharp rise in the global polar
order.
