Definition 13.31.1. Let \mathcal{A} be an abelian category. A complex I^\bullet is K-injective if for every acyclic complex M^\bullet we have \mathop{\mathrm{Hom}}\nolimits _{K(\mathcal{A})}(M^\bullet , I^\bullet ) = 0.
Definition 13.31.1. Let \mathcal{A} be an abelian category. A complex I^\bullet is K-injective if for every acyclic complex M^\bullet we have \mathop{\mathrm{Hom}}\nolimits _{K(\mathcal{A})}(M^\bullet , I^\bullet ) = 0.
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