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paper.tex

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@@ -339,6 +339,8 @@ \subsection{Compression Algorithms}
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\subsubsection{Wallace Tree}
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Placeholder
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\subsubsection{Dadda's Algorithm}
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Dadda's algorithm is a method for reducing the partial products of an $n$-bit multiplier to a two-row representation
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using \acrfull{fa} and \acrfull{ha}, after which a single \ac{cpa} produces the final result \cite{application_specific_arithmetic} \cite{dadda_tree}.
@@ -407,7 +409,7 @@ \subsection{\BitExpr}
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\end{array}
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\]
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\sam{What is $\barwedge$? You need to define it. Secondly we're missing an inversion/negation operator?}
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\osman{It is the NAND operation. do we also need to define \wedge or \vee as well? are they not standard? (though not so sure about \barwedge)}
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\osman{It is the NAND operation. do we also need to define $\wedge$ or $\vee$ as well? are they not standard? (though not so sure about $\barwedge$)}
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\[
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\begin{array}{r@{\;}c@{\;}l}

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