\section{aversive\_\-10-03-12/modules/base/math/fixed\_\-point/f64\_\-mul.c File Reference}
\label{f64__mul_8c}\index{aversive\_\-10-03-12/modules/base/math/fixed\_\-point/f64\_\-mul.c@{aversive\_\-10-03-12/modules/base/math/fixed\_\-point/f64\_\-mul.c}}
{\tt \#include $<$stdio.h$>$}\par
{\tt \#include $<$f64.h$>$}\par
{\tt \#include $<$s64\_\-to\_\-f64.h$>$}\par
\subsection*{Functions}
\begin{CompactItemize}
\item 
{\bf f64} {\bf f64\_\-mul} ({\bf f64} {\bf a}, {\bf f64} b)
\end{CompactItemize}


\subsection{Function Documentation}
\index{f64\_\-mul.c@{f64\_\-mul.c}!f64\_\-mul@{f64\_\-mul}}
\index{f64\_\-mul@{f64\_\-mul}!f64_mul.c@{f64\_\-mul.c}}
\subsubsection[f64\_\-mul]{\setlength{\rightskip}{0pt plus 5cm}{\bf f64} f64\_\-mul ({\bf f64} {\em a}, \/  {\bf f64} {\em b})}\label{f64__mul_8c_500e2a288837b8b0b5c4abec1054bb5d}


mul a with b (=a$\ast$b) 

Definition at line 28 of file f64\_\-mul.c.

Referenced by f64\_\-div(), and f64\_\-sqrt().