  In this article, we prove that the category of affine group schemes of finite
type in the Verlinde category is equivalent to the category of Harish-Chandra
pairs in the Verlinde category. Subsequently, we extend this equivalence to an
equivalence between corresponding representation categories and then study some
consequences of this equivalence to the representation theory of $GL(L)$, with
$L$ a simple object in the Verlinde category.
