Lemma 12.30.3. Let \mathcal{I} be a filtered category. Let \mathcal{A} be an additive, Karoubian category. Let F : \mathcal{I} \to \mathcal{A} and G : \mathcal{I} \to \mathcal{A} be functors. The following are equivalent
F \oplus G : \mathcal{I} \to \mathcal{A} is essentially constant, and
F and G are essentially constant.
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