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GAP 4.8.9 installation with standard packages -- copy to your CoCalc project to get it
Project: cocalc-sagemath-dev-slelievre
Views: 418346#SIXFORMAT GapDocGAP
HELPBOOKINFOSIXTMP := rec(
encoding := "UTF-8",
bookname := "NormalizInterface",
entries :=
[ [ "Title page", ".", [ 0, 0, 0 ], 1, 1, "title page", "X7D2C85EC87DD46E5" ],
[ "Table of Contents", ".-1", [ 0, 0, 1 ], 54, 2, "table of contents",
"X8537FEB07AF2BEC8" ],
[ "\033[1X\033[33X\033[0;-2YIntroduction\033[133X\033[101X", "1",
[ 1, 0, 0 ], 1, 3, "introduction", "X7DFB63A97E67C0A1" ],
[
"\033[1X\033[33X\033[0;-2YWhat is the purpose of the this package?\033[133X\
\033[101X", "1.1", [ 1, 1, 0 ], 4, 3,
"what is the purpose of the this package?", "X86B6D8F583923CB5" ],
[ "\033[1X\033[33X\033[0;-2YFunctions\033[133X\033[101X", "2", [ 2, 0, 0 ],
1, 4, "functions", "X86FA580F8055B274" ],
[ "\033[1X\033[33X\033[0;-2YCreate a NmzCone\033[133X\033[101X", "2.1",
[ 2, 1, 0 ], 8, 4, "create a nmzcone", "X788BCD4B87853B34" ],
[ "\033[1X\033[33X\033[0;-2YUse a NmzCone\033[133X\033[101X", "2.2",
[ 2, 2, 0 ], 84, 5, "use a nmzcone", "X7D0D9BF983F5DABB" ],
[ "\033[1X\033[33X\033[0;-2YCone properties\033[133X\033[101X", "2.3",
[ 2, 3, 0 ], 270, 8, "cone properties", "X81EC46D08211949E" ],
[ "\033[1X\033[33X\033[0;-2YExamples\033[133X\033[101X", "3", [ 3, 0, 0 ],
1, 17, "examples", "X7A489A5D79DA9E5C" ],
[ "\033[1X\033[33X\033[0;-2YGenerators\033[133X\033[101X", "3.1",
[ 3, 1, 0 ], 4, 17, "generators", "X7BD5B55C802805B4" ],
[ "\033[1X\033[33X\033[0;-2YSystem of equations\033[133X\033[101X", "3.2",
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[
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1X", "3.3", [ 3, 3, 0 ], 42, 18, "system of inhomogeneous equations",
"X8570F3C87B5B7DD7" ],
[ "\033[1X\033[33X\033[0;-2YCombined input\033[133X\033[101X", "3.4",
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[ "\033[1X\033[33X\033[0;-2YUsing the dual mode\033[133X\033[101X", "3.5",
[ 3, 5, 0 ], 100, 19, "using the dual mode", "X8406B01578B99D14" ],
[ "\033[1X\033[33X\033[0;-2YInstalling NormalizInterface\033[133X\033[101X",
"4", [ 4, 0, 0 ], 1, 20, "installing normalizinterface",
"X7DA4E7697F7D5F0C" ],
[ "\033[1X\033[33X\033[0;-2YCompiling\033[133X\033[101X", "4.1",
[ 4, 1, 0 ], 4, 20, "compiling", "X7CD1A8937DFB78BF" ],
[ "Bibliography", "bib", [ "Bib", 0, 0 ], 1, 22, "bibliography",
"X7A6F98FD85F02BFE" ],
[ "References", "bib", [ "Bib", 0, 0 ], 1, 22, "references",
"X7A6F98FD85F02BFE" ],
[ "Index", "ind", [ "Ind", 0, 0 ], 1, 23, "index", "X83A0356F839C696F" ],
[ "\033[2XNmzCone\033[102X", "2.1-1", [ 2, 1, 1 ], 13, 4, "nmzcone",
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[ "\033[2XNmzHasConeProperty\033[102X", "2.2-1", [ 2, 2, 1 ], 87, 5,
"nmzhasconeproperty", "X87E0E6967E47394E" ],
[ "\033[2XNmzKnownConeProperties\033[102X", "2.2-2", [ 2, 2, 2 ], 99, 5,
"nmzknownconeproperties", "X8488EAA478AA3706" ],
[ "\033[2XNmzSetVerboseDefault\033[102X", "2.2-3", [ 2, 2, 3 ], 113, 6,
"nmzsetverbosedefault", "X7AD4C81887308070" ],
[ "\033[2XNmzSetVerbose\033[102X", "2.2-4", [ 2, 2, 4 ], 123, 6,
"nmzsetverbose", "X84A5129078C5D198" ],
[ "\033[2XNmzCompute\033[102X", "2.2-5", [ 2, 2, 5 ], 132, 6, "nmzcompute",
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[ "\033[2XNmzConeProperty\033[102X", "2.2-6", [ 2, 2, 6 ], 163, 6,
"nmzconeproperty", "X78ED435078E3E377" ],
[ "\033[2XNmzPrintConeProperties\033[102X", "2.2-7", [ 2, 2, 7 ], 263, 8,
"nmzprintconeproperties", "X87C644A6861CFCD9" ],
[ "\033[2XNmzAffineDim\033[102X", "2.3-1", [ 2, 3, 1 ], 273, 8,
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"nmzclassgroup", "X7B12EE3D7ED4F9EB" ],
[ "\033[2XNmzCongruences\033[102X", "2.3-3", [ 2, 3, 3 ], 299, 9,
"nmzcongruences", "X7C7798F8847FE06F" ],
[ "\033[2XNmzDeg1Elements\033[102X", "2.3-4", [ 2, 3, 4 ], 309, 9,
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[ "\033[2XNmzEquations\033[102X", "2.3-7", [ 2, 3, 7 ], 339, 9,
"nmzequations", "X7DA58BB08657810D" ],
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"nmzexcludedfaces", "X8606AB57813797E5" ],
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"nmzextremerays", "X855CB6B5820F28FC" ],
[ "\033[2XNmzGenerators\033[102X", "2.3-10", [ 2, 3, 10 ], 364, 10,
"nmzgenerators", "X87E77F007E199FCA" ],
[ "\033[2XNmzGeneratorOfInterior\033[102X", "2.3-11", [ 2, 3, 11 ], 372,
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[ "\033[2XNmzGrading\033[102X", "2.3-12", [ 2, 3, 12 ], 380, 10,
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[ "\033[2XNmzHilbertBasis\033[102X", "2.3-13", [ 2, 3, 13 ], 388, 10,
"nmzhilbertbasis", "X7A11497282B4831D" ],
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[ "\033[2XNmzHilbertSeries\033[102X", "2.3-15", [ 2, 3, 15 ], 409, 11,
"nmzhilbertseries", "X7FC3F68185D5E220" ],
[ "\033[2XNmzInclusionExclusionData\033[102X", "2.3-16", [ 2, 3, 16 ], 422,
11, "nmzinclusionexclusiondata", "X8491B203791F0526" ],
[ "\033[2XNmzIsDeg1ExtremeRays\033[102X", "2.3-17", [ 2, 3, 17 ], 436, 11,
"nmzisdeg1extremerays", "X847176FE85D292D5" ],
[ "\033[2XNmzIsDeg1HilbertBasis\033[102X", "2.3-18", [ 2, 3, 18 ], 444, 11,
"nmzisdeg1hilbertbasis", "X7846999882E09FBC" ],
[ "\033[2XNmzIsGorenstein\033[102X", "2.3-19", [ 2, 3, 19 ], 452, 11,
"nmzisgorenstein", "X848E74AA86BAA5B9" ],
[ "\033[2XNmzIsInhomogeneous\033[102X", "2.3-20", [ 2, 3, 20 ], 459, 11,
"nmzisinhomogeneous", "X82EF925E7CF91FDD" ],
[ "\033[2XNmzIsIntegrallyClosed\033[102X", "2.3-21", [ 2, 3, 21 ], 466, 12,
"nmzisintegrallyclosed", "X8315ACBC797CF531" ],
[ "\033[2XNmzIsPointed\033[102X", "2.3-22", [ 2, 3, 22 ], 478, 12,
"nmzispointed", "X863887AA852ACA6F" ],
[ "\033[2XNmzIsReesPrimary\033[102X", "2.3-23", [ 2, 3, 23 ], 486, 12,
"nmzisreesprimary", "X80CAC21686223F6F" ],
[ "\033[2XNmzMaximalSubspace\033[102X", "2.3-24", [ 2, 3, 24 ], 497, 12,
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[ "\033[2XNmzModuleGenerators\033[102X", "2.3-25", [ 2, 3, 25 ], 505, 12,
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[ "\033[2XNmzModuleGeneratorsOverOriginalMonoid\033[102X", "2.3-26",
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[ "\033[2XNmzModuleRank\033[102X", "2.3-27", [ 2, 3, 27 ], 526, 13,
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[ "\033[2XNmzMultiplicity\033[102X", "2.3-28", [ 2, 3, 28 ], 537, 13,
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[ "\033[2XNmzOriginalMonoidGenerators\033[102X", "2.3-29", [ 2, 3, 29 ],
544, 13, "nmzoriginalmonoidgenerators", "X87F31DFA823B6D55" ],
[ "\033[2XNmzRank\033[102X", "2.3-30", [ 2, 3, 30 ], 552, 13, "nmzrank",
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[ "\033[2XNmzRecessionRank\033[102X", "2.3-31", [ 2, 3, 31 ], 562, 13,
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[ "\033[2XNmzReesPrimaryMultiplicity\033[102X", "2.3-32", [ 2, 3, 32 ],
572, 13, "nmzreesprimarymultiplicity", "X860FDA0D81BF641C" ],
[ "\033[2XNmzSupportHyperplanes\033[102X", "2.3-33", [ 2, 3, 33 ], 583, 14,
"nmzsupporthyperplanes", "X87E51DB27D9007B1" ],
[ "\033[2XNmzTriangulation\033[102X", "2.3-34", [ 2, 3, 34 ], 595, 14,
"nmztriangulation", "X79E934EA873F442B" ],
[ "\033[2XNmzTriangulationDetSum\033[102X", "2.3-35", [ 2, 3, 35 ], 611,
14, "nmztriangulationdetsum", "X85BE26AF83A5BD27" ],
[ "\033[2XNmzTriangulationSize\033[102X", "2.3-36", [ 2, 3, 36 ], 620, 14,
"nmztriangulationsize", "X869840DC816DF323" ],
[ "\033[2XNmzVerticesFloat\033[102X", "2.3-37", [ 2, 3, 37 ], 628, 14,
"nmzverticesfloat", "X7FF8BB22787FA222" ],
[ "\033[2XNmzVerticesOfPolyhedron\033[102X", "2.3-38", [ 2, 3, 38 ], 638,
14, "nmzverticesofpolyhedron", "X84AB87777844250D" ],
[ "\033[2XNmzConeDecomposition\033[102X", "2.3-39", [ 2, 3, 39 ], 646, 15,
"nmzconedecomposition", "X7B2BD880858784A9" ],
[ "\033[2XNmzEmbeddingDim\033[102X", "2.3-40", [ 2, 3, 40 ], 652, 15,
"nmzembeddingdim", "X781DB3A57976D319" ],
[ "\033[2XNmzExternalIndex\033[102X", "2.3-41", [ 2, 3, 41 ], 658, 15,
"nmzexternalindex", "X7BEA1D007DE03002" ],
[ "\033[2XNmzGradingDenom\033[102X", "2.3-42", [ 2, 3, 42 ], 664, 15,
"nmzgradingdenom", "X812A9E21823DCC42" ],
[ "\033[2XNmzIntegerHull\033[102X", "2.3-43", [ 2, 3, 43 ], 670, 15,
"nmzintegerhull", "X83425BF67C13B187" ],
[ "\033[2XNmzInternalIndex\033[102X", "2.3-44", [ 2, 3, 44 ], 676, 15,
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[ "\033[2XNmzStanleyDec\033[102X", "2.3-45", [ 2, 3, 45 ], 682, 15,
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[ "\033[2XNmzSublattice\033[102X", "2.3-46", [ 2, 3, 46 ], 688, 15,
"nmzsublattice", "X7B0074147C3D10D6" ],
[ "\033[2XNmzUnitGroupIndex\033[102X", "2.3-47", [ 2, 3, 47 ], 694, 16,
"nmzunitgroupindex", "X7CDAD83D7FE1D02A" ],
[ "\033[2XNmzWeightedEhrhartQuasiPolynomial\033[102X", "2.3-48",
[ 2, 3, 48 ], 700, 16, "nmzweightedehrhartquasipolynomial",
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[ "\033[2XNmzWeightedEhrhartSeries\033[102X", "2.3-49", [ 2, 3, 49 ], 707,
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[ "\033[2XNmzWitnessNotIntegrallyClosed\033[102X", "2.3-50", [ 2, 3, 50 ],
713, 16, "nmzwitnessnotintegrallyclosed", "X7944885884E7368D" ],
[ "\033[2XNmzBasisChange\033[102X", "2.3-51", [ 2, 3, 51 ], 719, 16,
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);