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We study cohomological finiteness conditions for groups associated to Mackeyand cohomological Mackey functors, proving that the cohomological dimensionassociated to cohomological Mackey functors is always equal to the$\mathcal{F}$-cohomological dimension, and characterising the conditionsMackey-$\mathrm{FP}_n$ and cohomological Mackey-$\mathrm{FP}_n$. We show thatall finiteness conditions for cohomological Mackey functors are unchanged whenconsidering only the family of $p$-subgroups, and we characterise cohomologicalMackey-$\mathrm{FP}_n$ conditions over the finite field $\mathbb{F}_p$.

Cohomological finiteness conditions for Mackey and cohomological Mackey functors