Cohomological Mackey algebras are derived wild whenever G surjects onto a p-group of order >2, implying wild classification of compact G-equivariant H k-modules at odd primes for such groups.
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Equivariant $H\underline{\mathbb{F}}_p$-modules are wild
Cohomological Mackey algebras are derived wild whenever G surjects onto a p-group of order >2, implying wild classification of compact G-equivariant H k-modules at odd primes for such groups.