Lemma 21.47.8. Let (\mathcal{C}, \mathcal{O}) be a ringed site. If K \oplus L is a perfect object of D(\mathcal{O}), then so are K and L.
Lemma 21.47.8. Let (\mathcal{C}, \mathcal{O}) be a ringed site. If K \oplus L is a perfect object of D(\mathcal{O}), then so are K and L.
Proof. Follows from Lemmas 21.47.4, 21.45.6, and 21.46.8. \square
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