  It is argued that $4d$ $SU(N)$ $\mathcal{N}=4$ SYM has an accumulation line
of zero-temperature topologically ordered phases. Each of these phases
corresponds to $N$ bound states charged under electromagnetic
$\mathbb{Z}^{(1)}_N$ one-form symmetries. Each of the $N$ bound states is made
of two Dyonic flux components each of them extended over a two dimensional
surface. They are localized at the fixed loci of a rotational action, and are
argued to correspond to conformal blocks (or primaries) of an $SU(N)_1$ WZNW
model on a two-torus.
