\section{define.h File Reference}
\label{define_8h}\index{define.h@{define.h}}
testing defines 

\subsection*{Defines}
\begin{CompactItemize}
\item 
\#define {\bf ABS}(x)\ (((x)$>$0)?(x):-(x))
\item 
\#define {\bf MAX}(x, y)\ ((x)$>$(y)?(x):(y))
\item 
\#define {\bf MIN}(x, y)\ ((x)$>$(y)?(y):(x))
\end{CompactItemize}


\subsection{Detailed Description}
testing defines 

This is to test the documentation of defines.

\subsection{Define Documentation}
\index{define.h@{define.h}!ABS@{ABS}}
\index{ABS@{ABS}!define.h@{define.h}}
\subsubsection{\setlength{\rightskip}{0pt plus 5cm}\#define ABS(x)\ (((x)$>$0)?(x):-(x))}\label{define_8h_a0}


Computes the absolute value of its argument {\em x\/}. \index{define.h@{define.h}!MAX@{MAX}}
\index{MAX@{MAX}!define.h@{define.h}}
\subsubsection{\setlength{\rightskip}{0pt plus 5cm}\#define MAX(x, y)\ ((x)$>$(y)?(x):(y))}\label{define_8h_a1}


Computes the maximum of {\em x\/} and {\em y\/}. \index{define.h@{define.h}!MIN@{MIN}}
\index{MIN@{MIN}!define.h@{define.h}}
\subsubsection{\setlength{\rightskip}{0pt plus 5cm}\#define MIN(x, y)\ ((x)$>$(y)?(y):(x))}\label{define_8h_a2}


Computes the minimum of {\em x\/} and {\em y\/}. 