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Diff for /OpenXM/src/kan96xx/Doc/hol.sm1 between version 1.15 and 1.17

version 1.15, 2004/05/04 08:03:30 version 1.17, 2004/05/13 05:52:53
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 % $OpenXM: OpenXM/src/kan96xx/Doc/hol.sm1,v 1.14 2004/05/04 07:48:47 takayama Exp $  % $OpenXM: OpenXM/src/kan96xx/Doc/hol.sm1,v 1.16 2004/05/04 08:29:35 takayama Exp $
 %% hol.sm1, 1998, 11/8, 11/10, 11/14, 11/25, 1999, 5/18, 6/5. 2000, 6/8  %% hol.sm1, 1998, 11/8, 11/10, 11/14, 11/25, 1999, 5/18, 6/5. 2000, 6/8
 %% rank, rrank, characteristic  %% rank, rrank, characteristic
 %% This file is error clean.  %% This file is error clean.
Line 14  $hol.sm1, basic package for holonomic systems (C) N.Ta
Line 14  $hol.sm1, basic package for holonomic systems (C) N.Ta
 message-quiet  message-quiet
   
 /gb.warning 0 def  /gb.warning 0 def
   /gb.oxRingStructure [ ] def
 /rank.v [(x) (y) (z)] def   %% default value of v (variables).  /rank.v [(x) (y) (z)] def   %% default value of v (variables).
 /rank.ch [ ] def  %% characteristic variety.  /rank.ch [ ] def  %% characteristic variety.
 /rank.verbose 0 def  /rank.verbose 0 def
Line 415  message-quiet
Line 416  message-quiet
       /ans set        /ans set
     }{ }      }{ }
     ifelse      ifelse
       ans getRing (oxRingStructure) dc /gb.oxRingStructure set
     %%      %%
     env1 restoreOptions  %% degreeShift changes "grade"      env1 restoreOptions  %% degreeShift changes "grade"
   
Line 762  message-quiet
Line 764  message-quiet
   (                array ds; ds is the degree shift )    (                array ds; ds is the degree shift )
   (  )    (  )
   (gb.authoHomogenize 1 [default])    (gb.authoHomogenize 1 [default])
     (gb.oxRingStructure )
   ( )    ( )
   $Example 1: [ [( (x Dx)^2 + (y Dy)^2 -1) ( x y Dx Dy -1)] (x,y) $    $Example 1: [ [( (x Dx)^2 + (y Dy)^2 -1) ( x y Dx Dy -1)] (x,y) $
   $             [ [ (Dx) 1 ] ] ] gb pmat ; $    $             [ [ (Dx) 1 ] ] ] gb pmat ; $
Line 1882  message-quiet
Line 1885  message-quiet
   (r is the return value format of reduction;)    (r is the return value format of reduction;)
   (r=[h,c0,syz,input], h = c0 f + \sum syz_i g_i)    (r=[h,c0,syz,input], h = c0 f + \sum syz_i g_i)
   (basis is given in the argument format of gb.)    (basis is given in the argument format of gb.)
     $h[1,1](D)-homogenization is used.$
   (cf. reduction, gb, ecartd.gb, gb.reduction.test )    (cf. reduction, gb, ecartd.gb, gb.reduction.test )
   $Example:$    $Example:$
   $ [[( 2*(h-x-y) Dx + h^2 ) ( 2*(h-x-y) Dy + h^2 )] $    $ [[( 2*(h-x-y) Dx + h^2 ) ( 2*(h-x-y) Dy + h^2 )] $

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Removed from v.1.15  
changed lines
  Added in v.1.17

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