Changeset b33f45b in git


Ignore:
Timestamp:
May 6, 2005, 7:17:01 PM (18 years ago)
Author:
Hans Schönemann <hannes@…>
Branches:
(u'spielwiese', '91fdef05f09f54b8d58d92a472e9c4a43aa4656f')
Children:
2ef2807cca84d4525c98ab053018ffb31afd48b3
Parents:
47f15be07410d04582b5a0594f5e710082c6254d
Message:
*hannes/lossen: tau_es -> tau_es2 (name conflict, equising::tau_es was fasfaster


git-svn-id: file:///usr/local/Singular/svn/trunk@8084 2c84dea3-7e68-4137-9b89-c4e89433aadc
File:
1 edited

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  • Singular/LIB/alexpoly.lib

    r47f15b rb33f45b  
    1 version="$Id: alexpoly.lib,v 1.10 2005-05-06 17:07:34 Singular Exp $";
     1version="$Id: alexpoly.lib,v 1.11 2005-05-06 17:17:01 Singular Exp $";
    22category="Singularities";
    33info="
     
    2323 charexp2conductor(v);      converts characteristic exponents to conductor
    2424 charexp2poly(v,a);         calculates a polynomial f with characteristic exponents v
    25  tau_es(f);                 equisingular Tjurina number of f
     25 tau_es2(f);                equisingular Tjurina number of f
    2626
    2727KEYWORDS: Hamburger-Noether expansion; Puiseux expansion; curve singularities;
     
    14031403}
    14041404
    1405 proc tau_es (def INPUT, list #)
    1406 "USAGE:  tau_es(INPUT); INPUT poly or list
     1405proc tau_es2 (def INPUT, list #)
     1406"USAGE:  tau_es2(INPUT); INPUT poly or list
    14071407ASSUME:  INPUT is either a REDUCED bivariate polynomial defining a plane curve singularity,
    14081408         or the output of @code{hnexpansion(f[,\"ess\"])}, or the list @code{hne} in
     
    14231423         If you are not sure whether the INPUT polynomial is reduced or not, use
    14241424         @code{squarefree(INPUT)} as input instead.
    1425 SEE ALSO: develop, hnexpansion, totalmultiplicities, equising.lib
    1426 EXAMPLE: example tau_es;  shows an example
     1425SEE ALSO: tau_es, develop, hnexpansion, totalmultiplicities, equising.lib
     1426EXAMPLE: example tau_es2;  shows an example
    14271427"
    14281428{
     
    15751575  poly f2=(y2-x3)^2-4x5y-x7;
    15761576  poly f3=y3-x2;
    1577   tau_es(f1);
    1578   tau_es(f2);
    1579   tau_es(f1*f2*f3);
     1577  tau_es2(f1);
     1578  tau_es2(f2);
     1579  tau_es2(f1*f2*f3);
    15801580}
    15811581
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