12. Finite tensor categories
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Problem 12.1.
[Gelaki] Suppose \mathcal{C} is a finite tensor category over \C with prime Frobenius-Perron dimension. Is \mathcal{C} fusion?
(Hence, it would be of the form \text{Vect}(\Z/p,\omega). This would be an extension of a result in Hopf algebras.) -
Problem 12.2.
[Gelaki] How much from modular representations of finite groups can be carried to finite tensor categories?
Cite this as: AimPL: Classifying fusion categories, available at http://aimpl.org/fusioncat.