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Let G be a finite group with cyclic Sylow p-subgroup, and let k be a field ofcharacteristic p. Then H^*(BG;k) and H_*(\Omega BG\phat;k) are A_{\infty}algebras whose structure we determine up to quasi-isomorphism.

Massey products in the homology of the loopspace of a p-completed classifying space: finite groups with cyclic Sylow p-subgroups