  The construction and classification of super-modular categories is an ongoing
project, of interest in algebra, topology and physics. In a recent paper, Cho,
Kim, Seo and You produced two mysterious families of super-modular data, with
no known realization. We show that these data are realized by modifying the
Drinfeld centers of near-group fusion categories associated with the groups
$\mathbb Z/6$ and $\mathbb Z/2\times \mathbb Z/4$. The methods we develop have
wider applications and we describe some of these, with a view towards
understanding when near-group centers provide super-modular categories.
