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Was found by a plastex run :)
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aisejohan committed Jun 6, 2024
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Expand Up @@ -9466,7 +9466,7 @@ \section{Chern classes and the derived category}
in $\prod_{p \geq 0} A^p(Y)$.
In turn, it suffices to prove this after restricting
to a connected component of $Y$. Hence we may assume
the complexes $\mathcal{E}_1^\bullet$ \and $\mathcal{E}_2^\bullet$
the complexes $\mathcal{E}_1^\bullet$ and $\mathcal{E}_2^\bullet$
are bounded complexes of finite locally free $\mathcal{O}_Y$-modules
of fixed rank. In this case the desired equality follows from the
multiplicativity of Lemma \ref{lemma-additivity-chern-classes}.
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