Fix target groups for chern class construction

THanks to 11k
https://stacks.math.columbia.edu/tag/0GUD#comment-7944

chow.tex

@@ -9181,12 +9181,12 @@ \section{Chern classes and the derived category}
 such that $Lf^*E$ is isomorphic in $D(\mathcal{O}_Y)$
 to a locally bounded complex $\mathcal{E}^\bullet$ of finite locally free
 $\mathcal{O}_Y$-modules. Then there exists unique bivariant classes
-$c(E) \in A^*(X)$, $ch(E) \in A^*(X) \otimes \mathbf{Q}$, and
+$c(E) \in \prod_{p \geq 0} A^p(X)$,
+$ch(E) \in \prod_{p \geq 0} A^p(X) \otimes \mathbf{Q}$, and
 $P_p(E) \in A^p(X)$, independent of the choice of $f : Y \to X$
 and $\mathcal{E}^\bullet$, such that the restriction of these classes
-to $Y$ are equal to $c(\mathcal{E}^\bullet) \in A^*(Y)$,
-$ch(\mathcal{E}^\bullet) \in A^*(Y) \otimes \mathbf{Q}$, and
-$P_p(\mathcal{E}^\bullet) \in A^p(Y)$.
+to $Y$ are equal to $c(\mathcal{E}^\bullet)$,
+$ch(\mathcal{E}^\bullet)$, and $P_p(\mathcal{E}^\bullet)$.
 \end{lemma}
 
 \begin{proof}