For every algebraically closed field K of characteristic p>0 and every fixed bound on defect-group order, blocks of finite groups represent only finitely many K-linear Morita-equivalence classes.
For every algebraically closed field K of characteristic p>0 and every fixed bound on defect-group order, blocks of finite groups represent only finitely many K-linear Morita-equivalence classes.
For every algebraically closed field K of characteristic p>0 and every fixed bound on defect-group order, blocks of finite groups represent only finitely many K-linear Morita-equivalence classes.
If correct, resolves Donovan’s finiteness conjecture over algebraically closed fields without restricting defect groups to be abelian.
Are there only finitely many block Morita types for bounded defect groups?
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OpenAI reports Donovan’s conjecture over algebraically closed fields
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