Wording change to footnote
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@ -298,7 +298,7 @@ and has only two possible codewords:
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Figure \ref{fig:dec:poly:exact_ilp} shows the domain of exact \ac{ML} decoding.
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The first relaxation, onto the codeword polytope $\text{poly}\left( \mathcal{C} \right) $,
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is shown in figure \ref{fig:dec:poly:exact};
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this constitues the constraints for the equivalent linear program to exact \ac{ML} decoding.
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this expresses the constraints for the equivalent linear program to exact \ac{ML} decoding.
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$\text{poly}\left( \mathcal{C} \right) $ is further relaxed onto the relaxed codeword polytope
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$\overline{Q}$, shown in figure \ref{fig:dec:poly:relaxed}.
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Figure \ref{fig:dec:poly:local} shows how $\overline{Q}$ is formed by intersecting the
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@ -708,9 +708,9 @@ non-convex optimization formulation of the \ac{MAP} decoding problem.
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In order to derive the objective function, the authors begin with the
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\ac{MAP} decoding rule, expressed as a continuous maximization problem%
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\footnote{The expansion of the domain to be continuous doesn't constitute a
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material difference.
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material difference in the meaning of the rule.
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The only change is that what previously were \acp{PMF} now have to be expressed
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in terms of \acp{PDF}}
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in terms of \acp{PDF}.}
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over $\boldsymbol{x}$
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:%
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%
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