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version 1.14, 2016/03/22 07:25:14

version 1.15, 2019/09/13 09:31:00

Line 1

@comment $OpenXM: OpenXM/src/asir-doc/parts/type.texi,v 1.13 2007/02/15 02:41:38 noro Exp $

@comment $OpenXM: OpenXM/src/asir-doc/parts/type.texi,v 1.14 2016/03/22 07:25:14 noro Exp $

\BJP

@node $B7?(B,,, Top

@chapter $B7?(B

Line 366 This is used for basis conversion in finite fields of

\JP $BId9f$J$7(B byte $B$NG[Ns(B

\EG An array of unsigned bytes.

\JP @item 26 @b{$BJ,;6I=8=2C72B?9`<0(B}

\EG @item 26 @b{distributed module polynomial}

@example

2*<<0,1,2,3:1>>-3*<<1,2,3,4:2>>

@end example

\BJP

$B$3$l$O(B, $BB?9`<04D>e$N<+M32C72$N85$r(B, $B2C72C19`<0$NOB$H$7$FFbItI=8=$7$?$b$N$G$"$k(B.

$B$3$3$G(B, $B2C72C19`<0$H$OC19`<0$H2C72$NI8=`4pDl$N@Q$G$"$k(B.

$B$3$l$K$D$$$F$O(B @xref{$B%0%l%V%J4pDl$N7W;;(B}.

\BEG

This represents an element in a free module over a polynomial ring

as a linear sum of module monomials, where a module monomial is

the product of a monomial in the polynomial ring and a standard base of the free module.

For details @xref{Groebner basis computation}.

\JP @item -1 @b{VOID $B%*%V%8%'%/%H(B}

\EG @item -1 @b{VOID object}