  
  
  [1XIndex[0X
  
  [2X=[0X (for FpGModuleGF)  5.8-1
  [2XAmbientModuleDimension[0X  5.4-9
  [2XBaseRing[0X  4.3-1
  [2XBestCentralSubgroupForResolutionFiniteExtension[0X  2.6-1
  [2XBoundaryFpGModuleHomomorphismGF[0X  2.4-6
  [2XCanonicalAction[0X  5.3-4
  [2XCanonicalActionOnRight[0X  5.3-4
  [2XCanonicalGroupAndAction[0X  5.3-4
  [2XCoefficientsOfPoincareSeries[0X  4.4-8
  [2XCoefficientsRing[0X  4.3-2
  [2XCompositionRingHomomorphism[0X  7.2-7
  [2XDegreeOfRepresentative[0X  4.4-4
  [2XDerivationImages[0X  8.4-2
  [2XDerivationRelations[0X  8.4-3
  [2XDerivationRing[0X  8.4-1
  [2XDirectDecompositionOfModule[0X  5.7-2
  [2XDirectDecompositionOfModuleDestructive[0X  5.7-2
  [2XDirectSumOfModules[0X (for collection of modules)  5.7-1
  [2XDirectSumOfModules[0X (for n copies of the same module)  5.7-1
  [2XDirectSumOfModules[0X (for two modules)  5.7-1
  [2XDisplayBlocks[0X (for FpGModuleGF)  5.4-10
  [2XDisplayBlocks[0X (for FpGModuleHomomorphismGF)  6.5-4
  [2XDisplayModuleHomomorphismGeneratorMatrix[0X  6.5-5
  [2XDisplayModuleHomomorphismGeneratorMatrixBlocks[0X  6.5-6
  [2XEchelonModuleGenerators[0X  5.6-1
  [2XEchelonModuleGeneratorsDestructive[0X  5.6-1
  [2XEchelonModuleGeneratorsMinMem[0X  5.6-1
  [2XEchelonModuleGeneratorsMinMemDestructive[0X  5.6-1
  [2XFpGModuleFromFpGModuleGF[0X  5.3-2
  [2XFpGModuleGF[0X (construction from FpGModule)  5.3-1
  [2XFpGModuleGF[0X (construction from generators and groupAndAction)  5.3-1
  [2XFpGModuleGF[0X (construction from generators, group and action)  5.3-1
  [2XFpGModuleGF[0X (construction of empty module from group and action)  5.3-1
  [2XFpGModuleGF[0X (construction of empty module from groupAndAction)  5.3-1
  [2XFpGModuleGF[0X (construction of full canonical module from groupAndAction)  5.3-1
  [2XFpGModuleGF[0X (construction of full canonical module)  5.3-1
  [2XFpGModuleGFNC[0X (construction for empty module with group and action)  5.3-1
  [2XFpGModuleGFNC[0X (construction from generators and groupAndAction)  5.3-1
  [2XFpGModuleGFNC[0X (construction from generators, group and action)  5.3-1
  [2XFpGModuleHomomorphismGF[0X  6.4-1
  [2XFpGModuleHomomorphismGFNC[0X  6.4-1
  [2XGeneratorsOfPresentationIdeal[0X  4.3-4
  [2XGradedAlgebraPresentation[0X  4.2-1
  [2XGradedAlgebraPresentationNC[0X  4.2-1
  [2XHallSeniorNumber[0X (for SmallGroup library ref)  10.4-1
  [2XHallSeniorNumber[0X (for group)  10.4-1
  [2XHAPDerivation[0X  8.3-1
  [2XHAPDerivationNC[0X  8.3-1
  [2XHAPRingHomomorphismByIndeterminateMap[0X  7.2-3
  [2XHAPRingReductionHomomorphism[0X (for image of ring homomorphism)  7.2-4
  [2XHAPRingReductionHomomorphism[0X (for ring presentation)  7.2-4
  [2XHAPRingToSubringHomomorphism[0X  7.2-1
  [2XHAPSubringToRingHomomorphism[0X (for relations defined at image)  7.2-2
  [2XHAPSubringToRingHomomorphism[0X (for relations defined at source)  7.2-2
  [2XHAPZeroRingHomomorphism[0X  7.2-5
  [2XHilbertPoincareSeries[0X  4.4-9
  [2XHomologyOfDerivation[0X  8.5-3
  [2XImageGenerators[0X  7.3-4
  [2XImageOfDerivation[0X  8.5-1
  [2XImageOfModuleHomomorphism[0X (image of homomorphism)  6.6-1
  [2XImageOfModuleHomomorphism[0X (of collections of elements)  6.6-1
  [2XImageOfModuleHomomorphism[0X (of element)  6.6-1
  [2XImageOfModuleHomomorphism[0X (of module)  6.6-1
  [2XImageOfModuleHomomorphismDestructive[0X (of collection of elements)  6.6-1
  [2XImageOfModuleHomomorphismDestructive[0X (of element)  6.6-1
  [2XImageOfRingHomomorphism[0X (for collection of polynomials)  7.4-1
  [2XImageOfRingHomomorphism[0X (for one polynomial)  7.4-1
  [2XImagePolynomialRing[0X  7.3-6
  [2XImageRelations[0X  7.3-5
  [2XIndeterminateAndExponentOfUnivariateMonomial[0X  10.2-4
  [2XIndeterminateDegrees[0X  4.3-6
  [2XIndeterminatesOfGradedAlgebraPresentation[0X  4.3-3
  [2XIndeterminatesOfPolynomial[0X  10.2-5
  [2XIntersectionModules[0X  5.7-3
  [2XIntersectionModulesGF[0X  5.7-3
  [2XIntersectionModulesGF2[0X  5.7-3
  [2XIntersectionModulesGFDestructive[0X  5.7-3
  [2XInverseRingHomomorphism[0X  7.2-6
  [2XIsAssociatedGradedRing[0X  4.4-3
  [2XIsIsomorphicGradedAlgebra[0X  4.4-2
  [2XIsModuleElement[0X (for collection of elements)  5.8-2
  [2XIsModuleElement[0X (for element)  5.8-2
  [2XIsMonomial[0X (for polynomial)  10.2-2
  [2XIsSameSubspace[0X  10.1-3
  [2XIsSubModule[0X  5.8-3
  [2XKernelOfDerivation[0X  8.5-2
  [2XKernelOfModuleHomomorphism[0X  6.6-3
  [2XKernelOfModuleHomomorphismGF[0X  6.6-3
  [2XKernelOfModuleHomomorphismIndependentSplit[0X  6.6-3
  [2XKernelOfModuleHomomorphismSplit[0X  6.6-3
  [2XLengthOneResolutionPrimePowerGroup[0X  2.3-1
  [2XLengthZeroResolutionPrimePowerGroup[0X  2.3-2
  [2XLHSSpectralSequence[0X  4.4-10
  [2XLHSSpectralSequenceLastSheet[0X  4.4-10
  [2XMaximumDegreeForPresentation[0X  4.4-5
  [2XMinimalGeneratorsModuleGF[0X  5.5-9
  [2XMinimalGeneratorsModuleGFDestructive[0X  5.5-9
  [2XMinimalGeneratorsModuleRadical[0X  5.5-9
  [2XModPRingBasisAsPolynomials[0X  3.2-4
  [2XModPRingGeneratorDegrees[0X  3.2-1
  [2XModPRingNiceBasis[0X  3.2-2
  [2XModPRingNiceBasisAsPolynomials[0X  3.2-3
  [2XModuleAction[0X  5.4-3
  [2XModuleActionBlockSize[0X  5.4-4
  [2XModuleAmbientDimension[0X  5.4-8
  [2XModuleCharacteristic[0X  5.4-6
  [2XModuleField[0X  5.4-7
  [2XModuleGenerators[0X  5.5-1
  [2XModuleGeneratorsAreEchelonForm[0X  5.5-3
  [2XModuleGeneratorsAreMinimal[0X  5.5-2
  [2XModuleGeneratorsForm[0X  5.5-5
  [2XModuleGroup[0X  5.4-1
  [2XModuleGroupAndAction[0X  5.4-5
  [2XModuleGroupOrder[0X  5.4-2
  [2XModuleHomomorphismGeneratorMatrix[0X  6.5-3
  [2XModuleIsFullCanonical[0X  5.5-4
  [2XModuleRank[0X  5.5-6
  [2XModuleRankDestructive[0X  5.5-6
  [2XModuleVectorSpaceBasis[0X  5.5-7
  [2XModuleVectorSpaceDimension[0X  5.5-8
  [2XMutableCopyModule[0X  5.3-3
  [2XPoincareSeriesAutoMem[0X  9.2-1
  [2XPreimageOfRingHomomorphism[0X (for collection of polynomials)  7.4-2
  [2XPreimageOfRingHomomorphism[0X (for one polynomial)  7.4-2
  [2XPreImageRepresentativeOfModuleHomomorphism[0X (for collection of elements)  6.6-2
  [2XPreImageRepresentativeOfModuleHomomorphism[0X (for element)  6.6-2
  [2XPreImageRepresentativeOfModuleHomomorphism[0X (for module)  6.6-2
  [2XPreImageRepresentativeOfModuleHomomorphismGF[0X (for collection of elements)  6.6-2
  [2XPreImageRepresentativeOfModuleHomomorphismGF[0X (for element)  6.6-2
  [2XPresentationIdeal[0X  4.3-5
  [2XPresentationOfGradedStructureConstantAlgebra[0X  3.3-1
  [2XPrintDimensionsMat[0X  10.1-4
  [2XRadicalOfModule[0X  5.5-10
  [2XRandomElement[0X  5.8-4
  [2XRandomSubmodule[0X  5.8-5
  [2XReducedPolynomialRingPresentation[0X  10.2-7
  [2XReducedPolynomialRingPresentationMap[0X  10.2-7
  [2XReduceIdeal[0X (for Ideal)  10.2-6
  [2XReduceIdeal[0X (for list of relations)  10.2-6
  [2XResolutionFpGModuleGF[0X  2.4-3
  [2XResolutionGroup[0X  2.4-2
  [2XResolutionLength[0X  2.4-1
  [2XResolutionModuleRank[0X  2.4-4
  [2XResolutionModuleRanks[0X  2.4-5
  [2XResolutionsAreEqual[0X  2.4-7
  [2XReverseEchelonModuleGenerators[0X  5.6-2
  [2XReverseEchelonModuleGeneratorsDestructive[0X  5.6-2
  [2XSemiEchelonModuleGenerators[0X  5.6-1
  [2XSemiEchelonModuleGeneratorsDestructive[0X  5.6-1
  [2XSemiEchelonModuleGeneratorsMinMem[0X  5.6-1
  [2XSemiEchelonModuleGeneratorsMinMemDestructive[0X  5.6-1
  [2XSingularGroebnerBasis[0X  10.3-3
  [2XSingularPolynomialNormalForm[0X  10.3-2
  [2XSingularReducedGroebnerBasis[0X  10.3-4
  [2XSingularSetNormalFormIdeal[0X  10.3-1
  [2XSingularSetNormalFormIdealNC[0X  10.3-1
  [2XSolutionMat[0X (for multiple vectors)  10.1-2
  [2XSolutionMatDestructive[0X (for multiple vectors)  10.1-2
  [2XSourceGenerators[0X  7.3-1
  [2XSourceModule[0X  6.5-1
  [2XSourcePolynomialRing[0X  7.3-3
  [2XSourceRelations[0X  7.3-2
  [2XSubspaceBasisRepsByDegree[0X (for list of degrees)  4.4-7
  [2XSubspaceBasisRepsByDegree[0X (for one degree)  4.4-7
  [2XSubspaceDimensionDegree[0X (for list of degrees)  4.4-6
  [2XSubspaceDimensionDegree[0X (for one degree)  4.4-6
  [2XSumIntersectionMatDestructive[0X  10.1-1
  [2XSumIntersectionMatDestructiveSE[0X  10.1-1
  [2XSumModules[0X  5.7-4
  [2XTargetModule[0X  6.5-2
  [2XTensorProduct[0X (for collection of algebra presentations)  4.4-1
  [2XTensorProduct[0X (for two algebra presentations)  4.4-1
  [2XTermsOfPolynomial[0X  10.2-1
  [2XUnivariateMonomialsOfMonomial[0X  10.2-3
  
  
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