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### Index

`=`, for FpGModuleGF 5.8-1
`AmbientModuleDimension` 5.4-9
`BaseRing` 4.3-1
`BestCentralSubgroupForResolutionFiniteExtension` 2.6-1
`BoundaryFpGModuleHomomorphismGF` 2.4-6
`CanonicalAction` 5.3-4
`CanonicalActionOnRight` 5.3-4
`CanonicalGroupAndAction` 5.3-4
`CoefficientsOfPoincareSeries` 4.4-8
`CoefficientsRing` 4.3-2
`CompositionRingHomomorphism` 7.2-8
`DegreeOfRepresentative` 4.4-4
`DerivationImages` 8.4-2
`DerivationRelations` 8.4-3
`DerivationRing` 8.4-1
`DirectDecompositionOfModule` 5.7-2
`DirectDecompositionOfModuleDestructive` 5.7-2
`DirectSumOfModules`, for collection of modules 5.7-1
`DirectSumOfModules`, for n copies of the same module 5.7-1
`DirectSumOfModules`, for two modules 5.7-1
`DisplayBlocks`, for FpGModuleGF 5.4-10
`DisplayBlocks`, for FpGModuleHomomorphismGF 6.5-4
`DisplayModuleHomomorphismGeneratorMatrix` 6.5-5
`DisplayModuleHomomorphismGeneratorMatrixBlocks` 6.5-6
`EchelonModuleGenerators` 5.6-1
`EchelonModuleGeneratorsDestructive` 5.6-1
`EchelonModuleGeneratorsMinMem` 5.6-1
`EchelonModuleGeneratorsMinMemDestructive` 5.6-1
`FpGModuleFromFpGModuleGF` 5.3-2
`FpGModuleGF`, construction from FpGModule 5.3-1
`FpGModuleGF`, construction from generators and groupAndAction 5.3-1
`FpGModuleGF`, construction from generators, group and action 5.3-1
`FpGModuleGF`, construction of empty module from group and action 5.3-1
`FpGModuleGF`, construction of empty module from groupAndAction 5.3-1
`FpGModuleGF`, construction of full canonical module 5.3-1
`FpGModuleGF`, construction of full canonical module from groupAndAction 5.3-1
`FpGModuleGFNC`, construction for empty module with group and action 5.3-1
`FpGModuleGFNC`, construction from generators and groupAndAction 5.3-1
`FpGModuleGFNC`, construction from generators, group and action 5.3-1
`FpGModuleHomomorphismGF` 6.4-1
`FpGModuleHomomorphismGFNC` 6.4-1
`GeneratorsOfPresentationIdeal` 4.3-4
`GradedAlgebraPresentation` 4.2-1
`GradedAlgebraPresentationNC` 4.2-1
`HallSeniorNumber`, for SmallGroup library ref 10.4-1
`HallSeniorNumber`, for group 10.4-1
`HAPDerivation` 8.3-1
`HAPDerivationNC` 8.3-1
`HAPRingHomomorphismByIndeterminateMap` 7.2-3
`HAPRingReductionHomomorphism`, for image of ring homomorphism 7.2-4
`HAPRingReductionHomomorphism`, for ring presentation 7.2-4
`HAPRingToSubringHomomorphism` 7.2-1
`HAPSubringToRingHomomorphism`, for relations defined at image 7.2-2
`HAPSubringToRingHomomorphism`, for relations defined at source 7.2-2
`HAPZeroRingHomomorphism` 7.2-6
`HilbertPoincareSeries` 4.4-9
`HomologyOfDerivation` 8.5-3
`ImageGenerators` 7.3-4
`ImageOfDerivation` 8.5-1
`ImageOfModuleHomomorphism`, image of homomorphism 6.6-1
`ImageOfModuleHomomorphism`, of collections of elements 6.6-1
`ImageOfModuleHomomorphism`, of element 6.6-1
`ImageOfModuleHomomorphism`, of module 6.6-1
`ImageOfModuleHomomorphismDestructive`, of collection of elements 6.6-1
`ImageOfModuleHomomorphismDestructive`, of element 6.6-1
`ImageOfRingHomomorphism`, for collection of polynomials 7.4-1
`ImageOfRingHomomorphism`, for one polynomial 7.4-1
`ImagePolynomialRing` 7.3-6
`ImageRelations` 7.3-5
`IndeterminateAndExponentOfUnivariateMonomial` 10.2-4
`IndeterminateDegrees` 4.3-6
`IndeterminatesOfGradedAlgebraPresentation` 4.3-3
`IndeterminatesOfPolynomial` 10.2-5
`IntersectionModules` 5.7-3
`IntersectionModulesGF` 5.7-3
`IntersectionModulesGF2` 5.7-3
`IntersectionModulesGFDestructive` 5.7-3
`InverseRingHomomorphism` 7.2-7
`IsAssociatedGradedRing` 4.4-3
`IsIsomorphicGradedAlgebra` 4.4-2
`IsModuleElement`, for collection of elements 5.8-2
`IsModuleElement`, for element 5.8-2
`IsMonomial`, for polynomial 10.2-2
`IsSameSubspace` 10.1-3
`IsSubModule` 5.8-3
`KernelOfDerivation` 8.5-2
`KernelOfModuleHomomorphism` 6.6-3
`KernelOfModuleHomomorphismGF` 6.6-3
`KernelOfModuleHomomorphismIndependentSplit` 6.6-3
`KernelOfModuleHomomorphismSplit` 6.6-3
`LengthOneResolutionPrimePowerGroup` 2.3-1
`LengthZeroResolutionPrimePowerGroup` 2.3-2
`LHSSpectralSequence` 4.4-10
`LHSSpectralSequenceLastSheet` 4.4-10
`MaximumDegreeForPresentation` 4.4-5
`MinimalGeneratorsModuleGF` 5.5-9
`MinimalGeneratorsModuleGFDestructive` 5.5-9
`MinimalGeneratorsModuleRadical` 5.5-9
`ModPRingBasisAsPolynomials` 3.2-4
`ModPRingGeneratorDegrees` 3.2-1
`ModPRingNiceBasis` 3.2-2
`ModPRingNiceBasisAsPolynomials` 3.2-3
`ModuleAction` 5.4-3
`ModuleActionBlockSize` 5.4-4
`ModuleAmbientDimension` 5.4-8
`ModuleCharacteristic` 5.4-6
`ModuleField` 5.4-7
`ModuleGenerators` 5.5-1
`ModuleGeneratorsAreEchelonForm` 5.5-3
`ModuleGeneratorsAreMinimal` 5.5-2
`ModuleGeneratorsForm` 5.5-5
`ModuleGroup` 5.4-1
`ModuleGroupAndAction` 5.4-5
`ModuleGroupOrder` 5.4-2
`ModuleHomomorphismGeneratorMatrix` 6.5-3
`ModuleIsFullCanonical` 5.5-4
`ModuleRank` 5.5-6
`ModuleRankDestructive` 5.5-6
`ModuleVectorSpaceBasis` 5.5-7
`ModuleVectorSpaceDimension` 5.5-8
`MutableCopyModule` 5.3-3
`PartialCompositionRingHomomorphism` 7.2-5
`PoincareSeriesAutoMem` 9.2-1
`PreimageOfRingHomomorphism`, for collection of polynomials 7.4-2
`PreimageOfRingHomomorphism`, for one polynomial 7.4-2
`PreImageRepresentativeOfModuleHomomorphism`, for collection of elements 6.6-2
`PreImageRepresentativeOfModuleHomomorphism`, for element 6.6-2
`PreImageRepresentativeOfModuleHomomorphism`, for module 6.6-2
`PreImageRepresentativeOfModuleHomomorphismGF`, for collection of elements 6.6-2
`PreImageRepresentativeOfModuleHomomorphismGF`, for element 6.6-2
`PresentationIdeal` 4.3-5
`PresentationOfGradedStructureConstantAlgebra` 3.3-1
`PrintDimensionsMat` 10.1-4
`RadicalOfModule` 5.5-10
`RandomElement` 5.8-4
`RandomSubmodule` 5.8-5
`ReducedPolynomialRingPresentation` 10.2-7
`ReducedPolynomialRingPresentationMap` 10.2-7
`ReduceIdeal`, for Ideal 10.2-6
`ReduceIdeal`, for list of relations 10.2-6
`ResolutionFpGModuleGF` 2.4-3
`ResolutionGroup` 2.4-2
`ResolutionLength` 2.4-1
`ResolutionModuleRank` 2.4-4
`ResolutionModuleRanks` 2.4-5
`ResolutionsAreEqual` 2.4-7
`ReverseEchelonModuleGenerators` 5.6-2
`ReverseEchelonModuleGeneratorsDestructive` 5.6-2
`SemiEchelonModuleGenerators` 5.6-1
`SemiEchelonModuleGeneratorsDestructive` 5.6-1
`SemiEchelonModuleGeneratorsMinMem` 5.6-1
`SemiEchelonModuleGeneratorsMinMemDestructive` 5.6-1
`SingularGroebnerBasis` 10.3-3
`SingularPolynomialNormalForm` 10.3-2
`SingularReducedGroebnerBasis` 10.3-4
`SingularSetNormalFormIdeal` 10.3-1
`SingularSetNormalFormIdealNC` 10.3-1
`SolutionMat`, for multiple vectors 10.1-2
`SolutionMatDestructive`, for multiple vectors 10.1-2
`SourceGenerators` 7.3-1
`SourceModule` 6.5-1
`SourcePolynomialRing` 7.3-3
`SourceRelations` 7.3-2
`SubspaceBasisRepsByDegree`, for list of degrees 4.4-7
`SubspaceBasisRepsByDegree`, for one degree 4.4-7
`SubspaceDimensionDegree`, for list of degrees 4.4-6
`SubspaceDimensionDegree`, for one degree 4.4-6
`SumIntersectionMatDestructive` 10.1-1
`SumIntersectionMatDestructiveSE` 10.1-1
`SumModules` 5.7-4
`TargetModule` 6.5-2
`TensorProduct`, for collection of algebra presentations 4.4-1
`TensorProduct`, for two algebra presentations 4.4-1
`TermsOfPolynomial` 10.2-1
`UnivariateMonomialsOfMonomial` 10.2-3

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