=================================================================== RCS file: /home/cvs/OpenXM/src/asir-contrib/packages/doc/Attic/sm1.oxweave,v retrieving revision 1.2 retrieving revision 1.4 diff -u -p -r1.2 -r1.4 --- OpenXM/src/asir-contrib/packages/doc/Attic/sm1.oxweave 2001/07/11 06:23:16 1.2 +++ OpenXM/src/asir-contrib/packages/doc/Attic/sm1.oxweave 2002/07/14 13:14:37 1.4 @@ -1,4 +1,4 @@ -/*$OpenXM: OpenXM/src/asir-contrib/packages/doc/sm1.oxweave,v 1.1 2001/07/11 01:00:23 takayama Exp $ */ +/*$OpenXM: OpenXM/src/asir-contrib/packages/doc/sm1.oxweave,v 1.3 2001/07/12 00:46:29 takayama Exp $ */ /*&C-texi @c DO NOT EDIT THIS FILE oxphc.texi @@ -768,7 +768,7 @@ def sm1_isListOfVar(A) { @findex sm1_gb @findex sm1_gb_d @table @t -@item sm1_gb([@var{f},@var{v},@var{w}]|proc=@var{p},sorted=@var{q}) +@item sm1_gb([@var{f},@var{v},@var{w}]|proc=@var{p},sorted=@var{q},dehomogenize=@var{r}) :: computes the Grobner basis of @var{f} in the ring of differential operators with the variable @var{v}. @item sm1_gb_d([@var{f},@var{v},@var{w}]|proc=@var{p}) @@ -780,7 +780,7 @@ The result will be returned as a list of distributed p @table @var @item return List -@item p, q +@item p, q, r Number @item f, v, w List @@ -814,6 +814,8 @@ List the Grobner basis and the initial ideal with sums of monomials sorted by the given order. Each polynomial is expressed as a string temporally for now. + When the optional variable @var{r} is set to one, + the polynomials are dehomogenized (,i.e., h is set to 1). @end itemize */ /*&jp-texi @@ -827,7 +829,7 @@ List @findex sm1_gb @findex sm1_gb_d @table @t -@item sm1_gb([@var{f},@var{v},@var{w}]|proc=@var{p},sorted=@var{q}) +@item sm1_gb([@var{f},@var{v},@var{w}]|proc=@var{p},sorted=@var{q},dehomogenize=@var{r}) :: @var{v} $B>e$NHyJ,:nMQAG4D$K$*$$$F(B @var{f} $B$N%0%l%V%J4pDl$r7W;;$9$k(B. @item sm1_gb_d([@var{f},@var{v},@var{w}]|proc=@var{p}) :: @var{v} $B>e$NHyJ,:nMQAG4D$K$*$$$F(B @var{f} $B$N%0%l%V%J4pDl$r7W;;$9$k(B. $B7k2L$rJ,;6B?9`<0$N%j%9%H$GLa$9(B. @@ -836,7 +838,7 @@ List @table @var @item return $B%j%9%H(B -@item p, q +@item p, q, r $B?t(B @item f, v, w $B%j%9%H(B @@ -866,6 +868,8 @@ List 3 $BHVL\$NLa$jCM$H$7$F(B, $B%0%l%V%J4pDl$*$h$S%$%K%7%!%k$N%j%9%H$,(B $BM?$($i$l$?=g=x$G%=!<%H$5$l$?%b%N%_%"%k$NOB$H$7$FLa$5$l$k(B. $B$$$^$N$H$3$m$3$NB?9`<0$O(B, $BJ8;zNs$GI=8=$5$l$k(B. + $B%*%W%7%g%J%kJQ?t(B @var{r} $B$,%;%C%H$5$l$F$$$k$H$-$O(B, + $BLa$jB?9`<0$O(B dehomogenize $B$5$l$k(B ($B$9$J$o$A(B h $B$K(B 1 $B$,BeF~$5$l$k(B). @end itemize */ /*&C-texi @@ -2992,6 +2996,15 @@ microcharacteristic variety $B$,(B bihomogeneous $B @item $B;2>H(B @code{sm_gb} @end table +*/ + + +/*&eg-texi +@include sm1-auto-en.texi +*/ + +/*&jp-texi +@include sm1-auto-ja.texi */