About symmetric rank-1 random matrices

ag.algebraic geometry – $Okay$-theory of formal completion Answer

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ag.algebraic geometry – $Okay$-theory of formal completion

Let $X_Z$ breathe the formal completion of $X$ alongside $Z$. An software of devissage implies that the pushforward map from the lowered strategy to the strategy induces isomorphisms on $G$-theory teams, so $G_i(Z)cong G_i(X_Z)$. If $X$ and $Z$ are flush is it undoubted that $K_i(Z)cong K_i(X_Z)$? If so does the pullback induce the opposite isomorphism from $K_i(X_Z)$ to $K_i(Z)$?

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