Moonshine uniqueness conjecture for the monster vertex operator algebra
Moonshine uniqueness conjecture for the monster vertex operator algebra
A vertex operator algebra is strong-rational if it satisfies the paper's strong rationality conditions, and it is holomorphic if its representation category is trivial. The moonshine module is the monster vertex operator algebra. Moonshine uniqueness conjecture. is the only strong-rational, holomorphic vertex operator algebra of central charge with no weight- states. This is a classical uniqueness conjecture and is used as a benchmark for the difficulty of the paper's other conjectures.
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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