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Diff for /OpenXM/src/asir-contrib/packages/doc/Attic/m.oxweave between version 1.4 and 1.5

version 1.4, 2003/07/27 13:18:46 version 1.5, 2004/03/05 15:30:50
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Line 1 
 /* $OpenXM: OpenXM/src/asir-contrib/packages/doc/m.oxweave,v 1.3 2003/07/16 05:36:24 takayama Exp $ */  /* $OpenXM: OpenXM/src/asir-contrib/packages/doc/m.oxweave,v 1.4 2003/07/27 13:18:46 takayama Exp $ */
 /* Use oxweave to generate documents on this source code  /* Use oxweave to generate documents on this source code
    Use iso-2022 to write this file. No default use of GL and GR is allowed.     Use iso-2022 to write this file. No default use of GL and GR is allowed.
 */  */
Line 16 
Line 16 
   
   
 */  */
 /*&jp-texi  /*&ja
 @chapter Mathematica $BH!?t(B  @chapter Mathematica $BH!?t(B
   
 $B$3$N@a$G$O(B Mathematica $B$N(B ox $B%5!<%P(B @code{ox_math}  $B$3$N@a$G$O(B Mathematica $B$N(B ox $B%5!<%P(B @code{ox_math}
Line 27 
Line 27 
   
 $BCm0U(B: @code{ox_reset} $B$OF0$+$J$$(B.  $BCm0U(B: @code{ox_reset} $B$OF0$+$J$$(B.
 */  */
 /*&eg-texi  /*&en
 @chapter Mathematica Functions  @chapter Mathematica Functions
   
 This chapter describes  interface functions for  This chapter describes  interface functions for
Line 71  Author of @code{ox_math}: Katsuyoshi Ohara,  
Line 71  Author of @code{ox_math}: Katsuyoshi Ohara,  
 */  */
   
   
 /*&jp-texi  /*&ja
 @section $BH!?t0lMw(B  @section $BH!?t0lMw(B
 */  */
 /*&eg-texi  /*&en
 @section Functions  @section Functions
 */  */
 /*&jp-texi  /*&ja
 @node mathematica.start,,, Mathematica Functions  @node mathematica.start,,, Mathematica Functions
 @subsection @code{mathematica.start}  @subsection @code{mathematica.start}
 @findex mathematica.start  @findex mathematica.start
Line 98  Author of @code{ox_math}: Katsuyoshi Ohara,  
Line 98  Author of @code{ox_math}: Katsuyoshi Ohara,  
 @item $B<1JLHV9f$O(B @code{M_proc} $B$K3JG<$5$l$k(B.  @item $B<1JLHV9f$O(B @code{M_proc} $B$K3JG<$5$l$k(B.
 @end itemize  @end itemize
 */  */
 /*&eg-texi  /*&en
 @node mathematica.start,,, Mathematica Functions  @node mathematica.start,,, Mathematica Functions
 @subsection @code{mathematica.start}  @subsection @code{mathematica.start}
 @findex mathematica.start  @findex mathematica.start
Line 124  Integer
Line 124  Integer
 P = mathematica.start()  P = mathematica.start()
 @end example  @end example
 */  */
 /*&jp-texi  /*&ja
 @table @t  @table @t
 @item $B;2>H(B  @item $B;2>H(B
 @code{ox_launch}  @code{ox_launch}
 @end table  @end table
 */  */
 /*&eg-texi  /*&en
 @table @t  @table @t
 @item Reference  @item Reference
 @code{ox_launch}  @code{ox_launch}
Line 141  P = mathematica.start()
Line 141  P = mathematica.start()
   $B0J2<$G(BMathematica $B$r8F$V$?$a$NJd=u4X?t$rDj5A$9$k(B.    $B0J2<$G(BMathematica $B$r8F$V$?$a$NJd=u4X?t$rDj5A$9$k(B.
 */  */
   
 /*&jp-texi  /*&ja
 @node mathematica.tree_to_string,,, Mathematica Functions  @node mathematica.tree_to_string,,, Mathematica Functions
 @subsection @code{mathematica.tree_to_string}  @subsection @code{mathematica.tree_to_string}
 @findex mathematica.tree_to_string  @findex mathematica.tree_to_string
Line 171  ox_math $B$NLa$9(B Mathematica $B$NLZ9=B$%G!<%?(B 
Line 171  ox_math $B$NLa$9(B Mathematica $B$NLZ9=B$%G!<%?(B 
    $B$+$($k(B.     $B$+$($k(B.
 @end itemize  @end itemize
 */  */
 /*&eg-texi  /*&en
 @node mathematica.tree_to_string,,, Mathematica Functions  @node mathematica.tree_to_string,,, Mathematica Functions
 @subsection @code{mathematica.tree_to_string}  @subsection @code{mathematica.tree_to_string}
 @findex mathematica.tree_to_string  @findex mathematica.tree_to_string
Line 233  mathematica.complex(2.3 , 4.55)
Line 233  mathematica.complex(2.3 , 4.55)
 (1.7+3.5*@@i)  (1.7+3.5*@@i)
 @end example  @end example
 */  */
 /*&jp-texi  /*&ja
 @table @t  @table @t
 @item $B;2>H(B  @item $B;2>H(B
 @code{ox_pop_cmo}, @code{eval_str}, @code{mathematica.rtomstr}  @code{ox_pop_cmo}, @code{eval_str}, @code{mathematica.rtomstr}
 @end table  @end table
 */  */
 /*&eg-texi  /*&en
 @table @t  @table @t
 @item Reference  @item Reference
 @code{ox_pop_cmo}, @code{eval_str}, @code{mathematica.rtomstr}  @code{ox_pop_cmo}, @code{eval_str}, @code{mathematica.rtomstr}
Line 256  mathematica.complex(2.3 , 4.55)
Line 256  mathematica.complex(2.3 , 4.55)
    $BJQ$($k(B.     $BJQ$($k(B.
 */  */
   
 /*&jp-texi  /*&ja
 @node mathematica.rtomstr,,, Mathematica Functions  @node mathematica.rtomstr,,, Mathematica Functions
 @subsection @code{mathematica.rtomstr}  @subsection @code{mathematica.rtomstr}
 @findex mathematica.rtomstr  @findex mathematica.rtomstr
Line 279  mathematica.complex(2.3 , 4.55)
Line 279  mathematica.complex(2.3 , 4.55)
    $B$3$N4X?t$O$3$NJQ49$r$*$3$J$&(B.     $B$3$N4X?t$O$3$NJQ49$r$*$3$J$&(B.
 @end itemize  @end itemize
 */  */
 /*&eg-texi  /*&en
 @node mathematica.rtomstr,,, Mathematica Functions  @node mathematica.rtomstr,,, Mathematica Functions
 @subsection @code{mathematica.rtomstr}  @subsection @code{mathematica.rtomstr}
 @findex mathematica.rtomstr  @findex mathematica.rtomstr
Line 312  This function makes this sort of translations.
Line 312  This function makes this sort of translations.
 @{@{1,x,x^2@},@{1,y,y^2@}@}  @{@{1,x,x^2@},@{1,y,y^2@}@}
 @end example  @end example
 */  */
 /*&jp-texi  /*&ja
 $B$b$&0l$DNc$r$"$2$h$&(B.  $B$b$&0l$DNc$r$"$2$h$&(B.
 $B<!$N4X?t(B @code{mathematica.inverse(M)} $B$O(B @code{ox_math}  $B<!$N4X?t(B @code{mathematica.inverse(M)} $B$O(B @code{ox_math}
 $B$r$h$s$G9TNs(B @code{M} $B$N5U9TNs$r7W;;$9$k4X?t$G$"$k(B.  $B$r$h$s$G9TNs(B @code{M} $B$N5U9TNs$r7W;;$9$k4X?t$G$"$k(B.
Line 321  asir $B$N9TNs$r(B Mathematica $B7A<0$KJQ49$7$F$+$i
Line 321  asir $B$N9TNs$r(B Mathematica $B7A<0$KJQ49$7$F$+$i
 @code{ox_execute_string} $B$G(B Mathematica $B$K5U9TNs$r7W;;(B  @code{ox_execute_string} $B$G(B Mathematica $B$K5U9TNs$r7W;;(B
 $B$5$;$F$$$k(B.  $B$5$;$F$$$k(B.
 */  */
 /*&eg-texi  /*&en
 Let us see one more example.  Let us see one more example.
 The following function @code{mathematica.inverse(M)} outputs  The following function @code{mathematica.inverse(M)} outputs
 the inverse matrix of the matrix @code{M} by calling @code{ox_math}.  the inverse matrix of the matrix @code{M} by calling @code{ox_math}.
Line 348  def inverse(M) @{
Line 348  def inverse(M) @{
 (z*y)/(x^2+(-y-z)*x+z*y)  (z*y)/(x^2+(-y-z)*x+z*y)
 @end example  @end example
 */  */
 /*&jp-texi  /*&ja
 @table @t  @table @t
 @item $B;2>H(B  @item $B;2>H(B
 @code{ox_execute_string}, @code{ToExpression}(Mathematica),  @code{ox_execute_string}, @code{ToExpression}(Mathematica),
 @code{mathematica.tree_to_string}  @code{mathematica.tree_to_string}
 @end table  @end table
 */  */
 /*&eg-texi  /*&en
 @table @t  @table @t
 @item Reference  @item Reference
 @code{ox_execute_string}, @code{ToExpression}(Mathematica),  @code{ox_execute_string}, @code{ToExpression}(Mathematica),
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  Added in v.1.5
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