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@@ -1707,8 +1707,6 @@ interferes with $x$, $y$ interferes with $z$, and $w$ interferes with
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$y$ and $z$. The resulting interference graph is shown in
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$y$ and $z$. The resulting interference graph is shown in
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Figure~\ref{fig:interfere}.
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Figure~\ref{fig:interfere}.
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-\marginpar{I don't think this graph is correct. If Z interferes with X,
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-shouldn't there be an edge that connects them?}
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\begin{figure}[tbp]
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\begin{figure}[tbp]
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\large
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\large
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\[
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\[
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