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A giant commit (part 1): the top page of the new
asir-contrib manual (functions with standard names).

@c $OpenXM: OpenXM/src/asir-contrib/packages/doc/top/misc.oxw,v 1.1 2005/04/09 05:47:41 takayama Exp $
/*&C
@node Misc,,, Top
*/
/*&ja

@chapter $B$=$NB>$N%^%K%e%"%k(B

$B$3$N@a$G$O(B asir-contrib $B$N$=$NB>$N%^%K%e%"%k$r>R2p$9$k(B.

$B$=$l$+$i$^$@J,N`$,$*$o$C$F$$$J$$4X?t$r2r@b$9$k(B.
$B$3$l$i$N4X?t$O>-Mh$OJL$NFHN)$7$?@a$X0\$9M=Dj$G$"$k(B.


*/

/*&en 

@chapter Other Manuals
This section introduces other manuals in the asir-contrib project.

This section also describes functions that have not yet been classifed.
These will be moved to independent sections in a future.

*/


/*&C

@subsection dsolv (Solving the initial ideal for holonomic systems) 
  dsolv/dsolv_toc
@subsection ok_diff (Okutani's library for differential operators)
  ok_diff/ok_diff_toc
@subsection ok_dmodule (Okutani's library for D-modules)
  ok_dmodule/ok_dmodule_toc
@subsection plucker (Plucker relations)
  plucker/plucker
@subsection pfpcoh (Ohara's library for cohomology groups for p F q )
  ok_pfpcoh/ok_pfpcoh_toc
@subsection gnuplot (gnuplot server for graphics)
  gnuplot/gnuplot_toc
@subsection mathematica (Mathematica (TM) server)
  mathematica/mathematica_toc
@subsection om (om (java) server for translating CMO and OpenMath)
  om/om_toc
@subsection phc (PHC server for solving systems of algebraic equations by the homotopy method)
  phc/phc_toc
@subsection sm1 (Kan/sm1 server for the ring of differential operators)
  sm1/sm1_toc
@subsection tigers (tigers server for toric universal Grobner bases)
  tigers/tigers_toc

*/

/*&ja

@subsection todo_parametrize
   todo_parametrize/todo_parametrize_toc

$B%Q%C%1!<%8(B @code{todo_parametrize/todo_parametrize.rr} $B$r%m!<%I$9$k$3$H$K$h$j(B,
$BM-M}6J@~$N%Q%i%a!<%?I=<($r8+IU$1$k4X?t$G$"$k(B,
@code{paramerize} $B$,MxMQ$G$-$k$h$&$K$J$k(B.
$B>\$7$/$O(B @xref{$B4X?t4J0W%^%K%e%"%k(B,$B35MW(B,$B35MW(B,todo_parametrize_ja.texi,Risa/Asir $BBe?t6J@~O@MQ%Q%C%1!<%8@bL@=q(B} $B$r8+$h(B
(@uref{http://www.math.kobe-u.ac.jp/OpenXM/Current/doc/asir-contrib/html-ja/todo_parametrize/todo_parametrize_ja_toc.html, Web $BHG(B Risa/Asir $BBe?t6J@~O@MQ%Q%C%1!<%8@bL@=q(B}).
$B$3$N%Q%C%1!<%8$N%^%K%e%"%k$X$NE}9g$O$^$@$G$-$F$$$J$$(B.
$B$3$N%Q%C%1!<%8$O$^$@(B module $B9=B$$rMxMQ$7$F$$$J$$$N$G(B, $B4{B8$N%i%$%V%i%j$H(B
$BL>A0$N>WFM$N2DG=@-$,$"$k(B.
*/

/*&en

@subsection todo_parametrize
   todo_parametrize/todo_parametrize_toc

With loading the file @code{todo_parametrize/todo_parametrize.rr}
the function @code{paramerize} is installed.
The function finds a parametric expression of a given rational curve.
As to details, see
@xref{,,,todo_parametrize_ja, A package for algebraic curves} (in Japanese).

*/

/*&C
@example
[1205] load("todo_parametrize/todo_parametrize.rr");
1
[1425] parametrize(y^2-x^3);
[155*t^2+20*t+1,720*t^4+1044*t^3+580*t^2,155*t^4+20*t^3+t^2,(-x)/(y)]
[1426] parametrize(y^2+x^3);
[-t,1,t^3,(-x)/(y)]
@end example
*/