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\newcommand{\Cat}{{\rm Cat}} \newcommand{\A}{\mathcal A} \newcommand{\freestar}{ \framebox[7pt]{$\star$} }

6. Frobenius-Schur indicators

    1. Problem 6.1.

      [Snyder] Is there a way to find the Frobenius-Schur exponent of \mathcal{C} without computing Z(\mathcal{C})?
          Richard Ng: This is known for quasi-Hopf algebras.

          Cite this as: AimPL: Classifying fusion categories, available at http://aimpl.org/fusioncat.