Changeset b8cf6c in git for Singular/LIB/redcgs.lib


Ignore:
Timestamp:
Feb 26, 2009, 3:07:04 PM (15 years ago)
Author:
Hans Schönemann <hannes@…>
Branches:
(u'spielwiese', 'fe61d9c35bf7c61f2b6cbf1b56e25e2f08d536cc')
Children:
d0207e95ed305d5305c318e2bf6c1acf7bb30320
Parents:
982e0181ff465b667d7d64681f4247eabf628b8c
Message:
*hannes: fixed typos (ticket 90)


git-svn-id: file:///usr/local/Singular/svn/trunk@11478 2c84dea3-7e68-4137-9b89-c4e89433aadc
File:
1 edited

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  • Singular/LIB/redcgs.lib

    r982e01 rb8cf6c  
    11//////////////////////////////////////////////////////////////////////////////
    2 version="$Id: redcgs.lib,v 1.3 2008-10-09 09:31:58 Singular Exp $";
     2version="$Id: redcgs.lib,v 1.4 2009-02-26 14:07:04 Singular Exp $";
    33category="General purpose";
    44info="
    5 LIBRARY:  redcgs.lib      Reduced Comprehesive Groebner Systems.
     5LIBRARY:  redcgs.lib      Reduced Comprehensive Groebner Systems.
    66PURPOSE:  Comprehensive Groebner Systems. Canonical Forms.
    77          The library contains Monte's algorithms to compute disjoint, reduced
     
    7373          reached, and if so, to give a Warning. The warning does not invalidate the
    7474          output, but it only recognizes that the theoretical objective is not
    75           completely reached by the actual campcting methods and that some segments
     75          completely reached by the actual computing methods and that some segments
    7676          that can be packed have not been packed with a single basis.
    7777
     
    130130                     of ideal J (non repeated). Integer factors are ignored,
    131131                     even 0 is ignored. It can be called from ideal @R, but
    132                      the given ideal J must only contain poynomials in the
     132                     the given ideal J must only contain polynomials in the
    133133                     parameters.
    134134redspec(N,W);        Given null and non-null conditions depending only on the
     
    19141914  int i; ideal W12;  poly ff1; poly g1=0; ideal GG;
    19151915  int tt=1;
    1916   // detect weather f1 reduces to 0 on segment 2
     1916  // detect whether f1 reduces to 0 on segment 2
    19171917  ff1=pnormalform(f1,N2,W2);
    19181918  if (ff1==0)
    19191919  {
    1920     // detect weather N1 is included in N2
     1920    // detect whether N1 is included in N2
    19211921    def RR=basering;
    19221922    setring @P;
     
    19361936  if (tt==1)
    19371937  {
    1938     // detect weather W1 intersect W2 is non-empty
     1938    // detect whether W1 intersect W2 is non-empty
    19391939    for (i=1;i<=size(W1);i++)
    19401940    {
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