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| Name: gap-numericalsgps | Distribution: openSUSE Tumbleweed |
| Version: 1.4.0 | Vendor: openSUSE |
| Release: 1.1 | Build date: Tue Sep 3 15:49:12 2024 |
| Group: Productivity/Scientific/Math | Build host: reproducible |
| Size: 11532036 | Source RPM: gap-numericalsgps-1.4.0-1.1.src.rpm |
| Packager: https://bugs.opensuse.org | |
| Url: https://gap-packages.github.io/numericalsgps | |
| Summary: GAP: A package for numerical semigroups | |
The features of this package include * Defining numerical semigroups; * Computing several properties of numerical semigroups, namely: multiplicity, Frobenius number, (minimal) system of generators, Apéry set, gaps, fundamental gaps, etc.; * Performing several operations on numerical semigroups, namely: intersection, quotient by an integer, decompose into irreducible semigroups, add a special gap;
GPL-2.0-or-later
* Tue Sep 03 2024 Jan Engelhardt <jengelh@inai.de>
- Update to release 1.4.0
* Added functions NumericalSemigroupsWithFrobeniusNumberPC,
NumericalSemigroupsWithGenusPC,
NumericalSemigroupsWithMaxPrimitivePC,
NumericalSemigroupsWithMaxPrimitive,
FiniteComplementIdealExtension
* Added databases (semigroups with fixed Frobenius number (up
to 32, 1.5MB); semigroups with fixed genus (up to 22, 1.9MB);
semigroups with fixed maximum primitive (up to 32, 2.6 MB))
* Functions related to Ratlif-Rush closure corrected
(intersecting with the semigroup was needed)
* Added sum of two numerical semigroups
* Priority arguments added to membership methods for numerical
semigroups
* Sun Feb 12 2023 Jan Engelhardt <jengelh@inai.de>
- Update to release 1.3.1
* AperyList now works for an ideal, and computes the Apéry list
wrt the multiplicity of its ambient numerical semigroup
* Added a bunch of functions
* Thu Nov 15 2018 Jan Engelhardt <jengelh@inai.de>
- Update to new upstream release 1.1.8
* Added/Changed NumberElement_IdealOfNumericalSemigroup and
ElementNumber_IdealOfNumericalSemigroup.
* List and sublist access for numerical semigroups and ideals of
numerical semigroups, \[\] and \{\}.
* Iterator for numerical semigroup and ideals of numerical
semigroups.
* NextElementOfNumericalSemigroup, NumberElement_NumericalSemigroup
and ElementNumber_NumericalSemigroup.
* Functions to translate graphs related to numerical and affine
semigroups to the dot language.
* Mon Dec 25 2017 jengelh@inai.de
- Update to new upstream release 1.1.5
* GBASIS is not set while loading singular; it is set inside
functions calling Gröbner basis for methods using singular.
* Type is now an operation (clash with FinIng), and
TypeOfNumericalSemigroup remains an attribute
* Inequalities was used in MatricesForHomalg as an operation,
and so we turned it an operation; the corresponding attribute
is AffineSemigroupInequalities
* Removed all methods in singular using SingularLibrary (this
was producing unexpected issues if the required software for
the singular libraries was not well installed)
* Removed [0,..,0] from GraverBasis in some methods (and thus
in the testify)
* Fixed issue with GeneratorsOfKernelCongruence and
MinimalPresentationOfAffineSemigroup when it was empty
(singular method)
* Thu Sep 14 2017 jengelh@inai.de
- Update to new upstream release 1.0.1
* Added functions to find the set of numerical semigroups (or a
random numerical semigroup) with a given set of
pseudo-Frobenius numbers.
* Fixed bug in the definition of proportionaly modular
semigroups (affected the case a < c (in this case it should
return the entire N) -- )
* Fri Feb 07 2014 jengelh@inai.de
- Update to new upstream release 0.980
* Gluings of numerical semigroups added to the manual.
* New functions for almost symmetric numerical semigroups
* New functions for complete intersection numerical semigroups
* The output of BettiElementsOfNumericalSemigroup is now a set
* NumericalSemigroupsWithGenus(0) now returns []
* New functions for maximal embedding dimension numerical
semigroups
* New functions related to factorizations of integers
* New functions for Apery sets added
* New synonym included: S-I denotes (0+S)-I, the oposite or dual
of the ideal I
* Factorizations of an integer (expressions as sums with
nonnegative coefficients of elements in a list) are now
performed with RestrictedPartitions, with a speed up of the
functions that deal with factorizations
* Fri May 10 2013 jengelh@inai.de
- Split numericalsgps (version 0.971) off the gap RPM package
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Fabrice Bellet, Sat Nov 16 23:53:07 2024