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Diff for /OpenXM/src/asir-doc/parts/appendix.texi between version 1.8 and 1.9

version 1.8, 2002/08/13 07:44:06 version 1.9, 2002/09/03 01:50:57
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 @comment $OpenXM: OpenXM/src/asir-doc/parts/appendix.texi,v 1.7 2001/03/16 05:18:04 noro Exp $  @comment $OpenXM: OpenXM/src/asir-doc/parts/appendix.texi,v 1.8 2002/08/13 07:44:06 noro Exp $
 \BJP  \BJP
 @node $BIUO?(B,,, Top  @node $BIUO?(B,,, Top
 @appendix $BIUO?(B  @appendix $BIUO?(B
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     <list>      <list>
 \E  \E
 @end example  @end example
 \JP (@xref{$B$5$^$6$^$J<0(B})  \JP (@xref{$B$5$^$6$^$J<0(B}.)
 \EG (@xref{various expressions})  \EG (@xref{various expressions}.)
   
 @example  @example
 \BJP  \BJP
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    (X,Y,Japan etc.)     (X,Y,Japan etc.)
 \E  \E
 @end example  @end example
 \JP (@xref{$BJQ?t$*$h$SITDj85(B})  \JP (@xref{$BJQ?t$*$h$SITDj85(B}.)
 \EG (@xref{variables and indeterminates})  \EG (@xref{variables and indeterminates}.)
   
 @example  @example
 \BJP  \BJP
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    (a,bCD,c1_2 etc.)     (a,bCD,c1_2 etc.)
 \E  \E
 @end example  @end example
 \JP (@xref{$BJQ?t$*$h$SITDj85(B})  \JP (@xref{$BJQ?t$*$h$SITDj85(B}.)
 \EG (@xref{variables and indeterminates})  \EG (@xref{variables and indeterminates}.)
   
 @example  @example
 \BJP  \BJP
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    <complex number>     <complex number>
 \E  \E
 @end example  @end example
 \JP (@xref{$B?t$N7?(B})  \JP (@xref{$B?t$N7?(B}.)
 \EG (@xref{Types of numbers})  \EG (@xref{Types of numbers}.)
   
 @example  @example
 \JP <$BM-M}?t(B>:  \JP <$BM-M}?t(B>:
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 \EG <algebraic number>:  \EG <algebraic number>:
    newalg(x^2+1), alg(0)^2+1     newalg(x^2+1), alg(0)^2+1
 @end example  @end example
 \JP (@xref{$BBe?tE*?t$K4X$9$k1i;;(B})  \JP (@xref{$BBe?tE*?t$K4X$9$k1i;;(B}.)
 \EG (@xref{Algebraic numbers})  \EG (@xref{Algebraic numbers}.)
   
 @example  @example
 \JP <$BJ#AG?t(B>:  \JP <$BJ#AG?t(B>:
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    @samp{<<} <expr list> @samp{>>}     @samp{<<} <expr list> @samp{>>}
 \E  \E
 @end example  @end example
 \JP (@xref{$B%0%l%V%J4pDl$N7W;;(B})  \JP (@xref{$B%0%l%V%J4pDl$N7W;;(B}.)
 \EG (@xref{Groebner basis computation})  \EG (@xref{Groebner basis computation}.)
   
 @example  @example
 \BJP  \BJP
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     @samp{end(quit)} <terminator>      @samp{end(quit)} <terminator>
 \E  \E
 @end example  @end example
 \JP (@xref{$BJ8(B})  \JP (@xref{$BJ8(B}.)
 \EG (@xref{statements})  \EG (@xref{statements}.)
   
 @example  @example
 \JP <$B=*C<(B>:  \JP <$B=*C<(B>:
Line 386  Here, we explain some of them.
Line 386  Here, we explain some of them.
   
 @table @samp  @table @samp
 @item fff  @item fff
 \JP $BBgI8?tAGBN$*$h$SI8?t(B 2 $B$NM-8BBN>e$N0lJQ?tB?9`<00x?tJ,2r(B (@xref{$BM-8BBN$K4X$9$k1i;;(B})  \JP $BBgI8?tAGBN$*$h$SI8?t(B 2 $B$NM-8BBN>e$N0lJQ?tB?9`<00x?tJ,2r(B (@xref{$BM-8BBN$K4X$9$k1i;;(B}.)
 \EG Univariate factorizer over large finite fields (@xref{Finite fields})  \EG Univariate factorizer over large finite fields (@xref{Finite fields}.)
 @item gr  @item gr
 \JP $B%0%l%V%J4pDl7W;;%Q%C%1!<%8(B.  (@xref{$B%0%l%V%J4pDl$N7W;;(B})  \JP $B%0%l%V%J4pDl7W;;%Q%C%1!<%8(B.  (@xref{$B%0%l%V%J4pDl$N7W;;(B}.)
 \EG Groebner basis package.  (@xref{Groebner basis computation})  \EG Groebner basis package.  (@xref{Groebner basis computation}.)
 @item sp  @item sp
 \JP $BBe?tE*?t$N1i;;$*$h$S0x?tJ,2r(B, $B:G>.J,2rBN(B. (@xref{$BBe?tE*?t$K4X$9$k1i;;(B})  \JP $BBe?tE*?t$N1i;;$*$h$S0x?tJ,2r(B, $B:G>.J,2rBN(B. (@xref{$BBe?tE*?t$K4X$9$k1i;;(B}.)
 \EG Operations over algebraic numbers and factorization, Splitting fields. (@xref{Algebraic numbers})  \EG Operations over algebraic numbers and factorization, Splitting fields. (@xref{Algebraic numbers}.)
 @item alpi  @item alpi
 @itemx bgk  @itemx bgk
 @itemx cyclic  @itemx cyclic
Line 401  Here, we explain some of them.
Line 401  Here, we explain some of them.
 @itemx kimura  @itemx kimura
 \JP $B%0%l%V%J4pDl7W;;$K$*$$$F(B, $B%Y%s%A%^!<%/$=$NB>$GMQ$$$i$l$kNc(B.  \JP $B%0%l%V%J4pDl7W;;$K$*$$$F(B, $B%Y%s%A%^!<%/$=$NB>$GMQ$$$i$l$kNc(B.
 \EG Example polynomial sets for benchmarks of Groebner basis computation.  \EG Example polynomial sets for benchmarks of Groebner basis computation.
 (@xref{katsura hkatsura cyclic hcyclic})  (@xref{katsura hkatsura cyclic hcyclic}.)
 @item defs.h  @item defs.h
 \JP $B$$$/$D$+$N%^%/%mDj5A(B. (@xref{$B%W%j%W%m%;%C%5(B})  \JP $B$$$/$D$+$N%^%/%mDj5A(B. (@xref{$B%W%j%W%m%;%C%5(B}.)
 \EG Macro definitions. (@xref{preprocessor})  \EG Macro definitions. (@xref{preprocessor}.)
 @item fctrtest  @item fctrtest
 \BJP  \BJP
 $B@0?t>e$NB?9`<0$N0x?tJ,2r$N%F%9%H(B. REDUCE $B$N(B @samp{factor.tst} $B$*$h$S(B  $B@0?t>e$NB?9`<0$N0x?tJ,2r$N%F%9%H(B. REDUCE $B$N(B @samp{factor.tst} $B$*$h$S(B
Line 423  correctly.
Line 423  correctly.
 @item fctrdata  @item fctrdata
 \BJP  \BJP
 @samp{fctrtest} $B$G;H$o$l$F$$$kNc$r4^$`(B, $B0x?tJ,2r%F%9%HMQ$NNc(B.  @samp{fctrtest} $B$G;H$o$l$F$$$kNc$r4^$`(B, $B0x?tJ,2r%F%9%HMQ$NNc(B.
 @code{Alg[]} $B$K<}$a$i$l$F$$$kNc$O(B, @code{af()} (@xref{asq af af_noalg}) $BMQ$NNc$G$"$k(B.  @code{Alg[]} $B$K<}$a$i$l$F$$$kNc$O(B, @code{af()} (@ref{asq af af_noalg}) $BMQ$NNc$G$"$k(B.
 \E  \E
 \BEG  \BEG
 This contains example polynomials for factorization.  It includes  This contains example polynomials for factorization.  It includes
 polynomials used in @samp{fctrtest}.  polynomials used in @samp{fctrtest}.
 Polynomials contained in vector @code{Alg[]} is for the algebraic  Polynomials contained in vector @code{Alg[]} is for the algebraic
 factorization @code{af()} (@xref{asq af af_noalg}).  factorization @code{af()}. (@xref{asq af af_noalg}.)
 \E  \E
 @example  @example
 [45] load("sp")$  [45] load("sp")$
Line 448  x^9-15*x^6-87*x^3-125
Line 448  x^9-15*x^6-87*x^3-125
 @end example  @end example
 @item ifplot  @item ifplot
 \BJP  \BJP
 $BIA2h(B (@xref{ifplot conplot plot plotover}) $B$N$?$a$NNc(B. @code{IS[]} $B$K$OM-L>$J(B  $BIA2h(B (@ref{ifplot conplot plot plotover}) $B$N$?$a$NNc(B. @code{IS[]} $B$K$OM-L>$J(B
 $B6J@~$NNc(B, $BJQ?t(B @code{H, D, C, S} $B$K$O%H%i%s%W$N%O!<%H(B, $B%@%$%d(B, $B%/%i%V(B,  $B6J@~$NNc(B, $BJQ?t(B @code{H, D, C, S} $B$K$O%H%i%s%W$N%O!<%H(B, $B%@%$%d(B, $B%/%i%V(B,
 $B%9%Z!<%I(B ($B$i$7$-(B) $B6J@~$NNc$,F~$C$F$$$k(B.  $B%9%Z!<%I(B ($B$i$7$-(B) $B6J@~$NNc$,F~$C$F$$$k(B.
 \E  \E
 \BEG  \BEG
 Examples for plotting (@xref{ifplot conplot plot plotover}).  Examples for plotting. (@xref{ifplot conplot plot plotover}.)
 Vector @code{IS[]} contains several famous algebraic curves.  Vector @code{IS[]} contains several famous algebraic curves.
 Variables @code{H, D, C, S} contains something like the suits  Variables @code{H, D, C, S} contains something like the suits
 (Heart, Diamond, Club, and Spade) of cards.  (Heart, Diamond, Club, and Spade) of cards.
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