Countability conjecture for Witt classes of strong-rational vertex operator algebras
Countability conjecture for Witt classes of strong-rational vertex operator algebras
A Witt class is the collection of strong-rational vertex operator algebras having the same Witt class data. Countability conjecture. Every Witt class of strong-rational vertex operator algebras is at most countably infinite. The claim is motivated by bulk-genus finiteness and rank finiteness results, but is not established in the paper.
Sources & referencesView supporting material
Primary source
Sven Möller and Brandon C. Rayhaun, “Equivalence Relations on Vertex Operator Algebras, II: Witt Equivalence and Orbifolds”, arXiv:2410.18166 (2025).
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