Let p be an odd prime number. In this paper, we show that the genome Γ(P ) of a finite p-group P , defined as the direct product of the genotypes of all rational irreducible representations of P , can be recovered from the first group of K-theory K 1 (QP ). It follows that the assignment P → Γ(P ) is a p-biset functor. We give an explicit formula for the action of bisets on Γ, in terms of generalized transfers associated to left free bisets. Finally, we show that Γ is a rational p-biset functor, i.e. that Γ factors through the Roquette category of finite p-groups.