Every finite symmetric tensor category over an algebraically closed field of positive characteristic has an exact faithful strong symmetric monoidal functor to some finite higher Verlinde category Ver_{p^n}(k).
Every finite symmetric tensor category over an algebraically closed field of positive characteristic has an exact faithful strong symmetric monoidal functor to some finite higher Verlinde category Ver_{p^n}(k).
Every finite symmetric tensor category over an algebraically closed field of positive characteristic has an exact faithful strong symmetric monoidal functor to some finite higher Verlinde category Ver_{p^n}(k).
If correct, proves the finite case of the Benson–Etingof–Ostrik conjecture.
Does every finite symmetric tensor category in positive characteristic admit a higher-Verlinde fiber functor?
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OpenAI reports Verlinde fiber functors for finite symmetric tensor categories
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