fix bug
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2025-12-17 13:55:12 +08:00
parent a0d18b0bfe
commit 049c6ded29

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@@ -163,7 +163,7 @@ Let $T$ be a spanning tree in the support of ideal tree packing.
Recall that the number of inter-component edges of $T$ in $\mathcal P_F$ is $k$. Recall that the number of inter-component edges of $T$ in $\mathcal P_F$ is $k$.
Then we have Then we have
\[ \[
\E_{F'}[|T\setminus F'|]=k\brack{1-\paren{\frac{k+1-k'}{k+1}}^2}\leq 2k'. \E_{F'}[|T\setminus F'|]\leq 2k \frac{k'}{k+1}\leq 2k'.
\] \]
\end{proof} \end{proof}