\subsection{Convert a curve to a sequence of Bezier curves.}
\funclabel{s1730}
\begin{minipg1}
  To convert a curve to a sequence of Bezier curves. The Bezier
  curves are stored as one curve with all knots of multiplicity
  newcurve-$>$ik (order of the curve).
  If the input curve is rational, the generated Bezier curves will be
  rational too (i.e.\ there will be rational weights in the
  representation of the Bezier curves).
\end{minipg1} \\ \\
SYNOPSIS\\
        \>void s1730(\begin{minipg3}
        {\fov curve}, {\fov newcurve}, {\fov stat})
                \end{minipg3}\\[0.3ex]
                \>\>    SISLCurve       \>      *{\fov curve};\\
                \>\>    SISLCurve       \>      **{\fov newcurve};\\
                \>\>    int     \>      *{\fov stat};\\
\\
ARGUMENTS\\
        \>Input Arguments:\\
        \>\>    {\fov curve}    \> - \> The curve to convert.\\
\\
        \>Output Arguments:\\
        \>\>    {\fov newcurve}\> - \>\begin{minipg2}
                                The new curve
                                containing all
                                the Bezier curves.
                                \end{minipg2}\\[0.8ex]
        \>\>    {\fov stat}     \> - \> Status messages\\
                \>\>\>\>\>              $> 0$   : warning\\
                \>\>\>\>\>              $= 0$   : ok\\
                \>\>\>\>\>              $< 0$   : error\\
\\
EXAMPLE OF USE\\
                \>      \{ \\
                \>\>    SISLCurve       \>      *{\fov curve};\\
                \>\>    SISLCurve       \>      *{\fov newcurve};\\
                \>\>    int     \>      {\fov stat};\\
                \>\>    \ldots \\
        \>\>s1730(\begin{minipg4}
                {\fov curve}, \&{\fov newcurve}, \&{\fov stat});
                        \end{minipg4}\\
                \>\>    \ldots \\
                \>      \}
\end{tabbing}
