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[gbnp] Update to 1.1.0 (#1004)
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Co-authored-by: gap-package-distribution-bot <100730870+gap-package-distribution-bot[bot]@users.noreply.github.com>
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gap-package-distribution-bot[bot] authored Aug 29, 2024
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16 changes: 8 additions & 8 deletions packages/gbnp/meta.json
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{
"AbstractHTML": "The <span class=\"pkgname\">GBNP</span> package provides algorithms for computing Grobner bases of noncommutative polynomials with coefficients from a field implemented in <span class=\"pkgname\">GAP</span> and with respect to the \"total degree first then lexicographical\" ordering. Further provided are some variations, such as a weighted and truncated version and a tracing facility. The word \"algorithm\" is to be interpreted loosely here: in general one cannot expect such an algorithm to terminate, as it would imply solvability of the word problem for finitely presented (semi)groups.",
"AbstractHTML": "The <span class=\"pkgname\">GBNP</span> package provides algorithms for computing Gröbner bases of noncommutative polynomials with coefficients from a field implemented in <span class=\"pkgname\">GAP</span> and with respect to the \"total degree first then lexicographical\" ordering. Further provided are some variations, such as a weighted and truncated version and a tracing facility. The word \"algorithm\" is to be interpreted loosely here: in general one cannot expect such an algorithm to terminate, as it would imply solvability of the word problem for finitely presented (semi)groups.",
"AcceptDate": "05/2010",
"ArchiveFormats": ".tar.gz",
"ArchiveSHA256": "3dfdc1a2c4fa3a80d704cfeb22398640fecf777760a750aa94f69e7fbcffaa51",
"ArchiveURL": "https://github.com/gap-packages/gbnp/releases/download/v1.0.5/gbnp-1.0.5",
"ArchiveSHA256": "eb1f6d5eba80318ad88ac268d3f3b9e3affca05940f56cfaf6a31556e3a46056",
"ArchiveURL": "https://github.com/gap-packages/gbnp/releases/download/v1.1.0/gbnp-1.1.0",
"AutoDoc": {
"TitlePage": {
"Abstract": "\nWe provide algorithms, written in the <Package>GAP</Package> 4 programming\nlanguage, for computing Gröbner bases of non-commutative polynomials, and some\nvariations, such as a weighted and truncated version and a tracing facility.\nIn addition, there are algorithms for analyzing the quotient of a\nnon-commutative polynomial algebra by a 2-sided ideal generated by a set of\npolynomials whose Gröbner basis has been determined and for computing quotient\nmodules of free modules over quotient algebras.\n<P/>\nThe notion of algorithm is interpreted loosely: in general one cannot expect a\nnon-commutative Gröbner basis algorithm to terminate, as it would imply\nsolvability of the word problem for finitely presented (semi)groups.\n<P/>\nThis documentation gives a short description of the mathematical content,\nexplains the functions of the package, and provides more than twenty worked\nout examples.\n",
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"Copyright": "\n&copyright; 2001-2010 by Arjeh M. Cohen, Dié A.H. Gijsbers, Jan Willem\nKnopper, Chris Krook. Address: Discrete Algebra and Geometry (DAM) group\nat the Department of Mathematics and Computer Science of Eindhoven\nUniversity of Technology.\n"
},
"entities": {
"VERSION": "1.0.5"
"VERSION": "1.1.0"
}
},
"AvailabilityTest": null,
"CommunicatedBy": "Alexander Hulpke (Fort Collins, CO)",
"Date": "09/03/2022",
"Date": "29/08/2024",
"Dependencies": {
"ExternalConditions": [],
"GAP": ">=4.8",
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"doc"
],
"BookName": "GBNP",
"HTMLStart": "doc/chap0.html",
"HTMLStart": "doc/chap0_mj.html",
"LongTitle": "Non-commutative Gröbner bases",
"PDFFile": "doc/manual.pdf",
"SixFile": "doc/manual.six"
}
],
"PackageInfoSHA256": "1a792e83ae3e71a17d08d00132cbaa7a7826049f8e632015ac93687540332cf3",
"PackageInfoSHA256": "c9464a3786be8b0e5b055fe77e91125458d9ccfabed96f2550f8ed1836a37a34",
"PackageInfoURL": "https://gap-packages.github.io/gbnp/PackageInfo.g",
"PackageName": "GBNP",
"PackageWWWHome": "https://gap-packages.github.io/gbnp/",
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"Status": "accepted",
"Subtitle": "computing Gröbner bases of noncommutative polynomials",
"TestFile": "tst/testall.g",
"Version": "1.0.5"
"Version": "1.1.0"
}

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