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### Index

`ActedGroup` 3.2-1
`ActingGroup` 3.2-2
`AcyclicSubomplexOfPureCubicalComplex` 29.1-33
`Add` 35.1-14
`AddFreeWords` 20.1-1
`AddFreeWordsModP` 20.1-2
`AlexanderMatrix` 31.1-5
`AlexanderPolynomial` 1.5-1 1.5-1 1.5-1 31.1-6 31.1-6
`AlgebraicReduction` 20.1-3 20.1-3
`Append` 35.1-15
`AreIsomorphicGradedAlgebras` 2.4-1
`Array` 35.1-1
`ArrayAssign` 35.1-8
`ArrayAssignFunctions` 35.1-9
`ArrayDimension` 35.1-3
`ArrayDimensions` 35.1-4
`ArrayIterate` 35.1-10
`ArraySum` 35.1-5
`ArrayToPureCubicalComplex` 29.1-1
`ArrayValue` 35.1-6
`ArrayValueFunctions` 35.1-7
`AutomorphismGroupAsCatOneGroup` 24.1-1
`AutomorphismGroupQuandle` 32.1-25
`AutomorphismGroupQuandleAsPerm` 32.1-24
`BaerInvariant` 15.1-1
`BarCocomplexCoboundary` 25.1-16
`BarCode` 11.1-16
`BarCodeCompactDisplay` 1.10-2 11.1-17 11.1-17
`BarCodeDisplay` 1.10-1 11.1-17 11.1-17
`BarComplexBoundary` 25.1-12
`BarComplexEquivalence` 25.1-14
`BarResolutionBoundary` 25.1-9
`BarResolutionEquivalence` 25.1-13
`BarResolutionHomotopy` 25.1-10
`BettiNumber` 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2 1.5-2
`Bettinumbers` 10.1-13 28.1-3 28.1-3 29.1-16 29.1-16
`BigStepLCS` 39.1-2
`BinaryArrayToTextFile` 35.1-11
`Bogomology` 15.1-3
`BogomolovMultiplier` 15.1-2 15.1-2
`BoundaryMap` 1.3-1 38.1-1
`BoundaryMatrix` 38.1-2
`BoundaryOfPureCubicalComplex` 29.1-36
`BoundingPureCubicalComplex` 29.1-40
`CategoricalEnrichment` 34.2-1
`CategoryName` 34.2-9
`CayleyGraphOfGroup` 1.1-7 1.10-3 28.1-18
`CayleyGraphOfGroupDisplay` 17.1-1 17.1-1
`CayleyMetric` 1.2-1 33.1-1 33.1-1
`CcGroup` 3.1-1 19.1-1
`CechComplexOfPureCubicalComplex` 28.1-5
`Centre` 3.2-3 23.1-4
`ChainComplex` 1.7-1 1.7-1 1.7-1 1.7-1 1.7-1 9.1-1 28.1-4 29.1-21 30.1-4
`ChainComplexEquivalence` 1.7-2
`ChainComplexOfPair` 9.1-2 29.1-22
`ChainComplexOfQuotient` 1.7-3
`ChainComplexOfRegularCWComplex` 30.1-5
`ChainComplexOfSimplicialGroup` 25.1-5
`ChainInclusionOfPureCubicalPair` 29.1-24
`ChainMap` 1.7-4 1.7-4 1.7-4
`ChainMapOfPureCubicalPairs` 29.1-25
`ChainMapOfSimplicialMap` 28.1-23
`ChevalleyEilenbergComplex` 9.1-3
`ChildClose` 36.1-2
`ChildCommand` 36.1-3
`ChildCreate` 4.1-1 4.1-2
`ChildFunction` 37.1-1
`ChildGet` 36.1-7
`ChildProcess` 4.1-1 4.1-1 4.1-1 4.1-2 4.1-2 4.1-2 36.1-1 36.1-1
`ChildPut` 36.1-6
`ChildRead` 37.1-2
`ChildReadEval` 37.1-3
`Classify` 39.1-3
`CliqueComplex` 1.3-2 1.3-2 1.3-2
`CochainComplex` 1.7-5 1.7-5 1.7-5 1.7-5 1.7-5
`Coclass` 15.1-4
`CocycleCondition` 3.1-2 19.1-2
`Cohomology` 1.9-1 1.9-1 1.9-1 1.9-1 1.9-1 1.9-1 1.9-1 11.1-1
`CohomologyModule` 3.3-1 11.1-2
`CohomologyPrimePart` 11.1-3
`ComplementOfFilteredPureCubicalComplex` 29.1-49
`ComplementOfPureCubicalComplex` 29.1-42
`Compose` 39.1-5
`CompositionEqualityAdditionMinus` 34.2-10
`CompositionSeriesOfFpGModules` 21.1-1
`ConcentricFiltration` 1.3-3
`ConjugatedResolution` 5.1-27
`ConjugationQuandle` 32.1-8
`ConnectedQuandle` 32.1-17
`ConnectedQuandles` 32.1-16
`ContractCubicalComplex` 29.1-29
`ContractedComplex` 1.4-1 1.4-1 1.4-1 1.4-1 1.4-1 1.4-1 1.4-1 1.4-1 1.4-1 1.4-1 29.1-27
`ContractGraph` 28.1-20
`ContractibleGcomplex` 18.1-2
`ContractibleSubcomplex` 1.4-2 1.4-2 1.4-2
`ContractibleSubcomplexOfSimplicialComplex` 28.1-13
`ContractibleSubomplexOfPureCubicalComplex` 29.1-32
`ContractPureCubicalComplex` 29.1-26
`CoreducedChainComplex` 9.1-7 9.1-7
`CountingBaryCentricSubdividedCells` 27.1-10
`CountingCellsOfACellComplex` 27.1-8
`CountingControlledSubdividedCells` 27.1-9
`CoxeterComplex` 18.1-1 18.1-1
`CoxeterDiagramComponents` 26.1-1
`CoxeterDiagramDegree` 26.1-2
`CoxeterDiagramDisplay` 26.1-3 26.1-3
`CoxeterDiagramFpArtinGroup` 26.1-4
`CoxeterDiagramFpCoxeterGroup` 26.1-5
`CoxeterDiagramIsSpherical` 26.1-6
`CoxeterDiagramMatrix` 26.1-7
`CoxeterDiagramVertices` 26.1-9
`CoxeterSubDiagram` 26.1-8
`CriticalCells` 1.7-6
`CriticalCellsOfRegularCWComplex` 30.1-3 30.1-3
`CropPureCubicalComplex` 29.1-39
`CubicalComplex` 1.1-2
`CubicalComplexToRegularCWComplex` 30.1-2 30.1-2
`CupProduct` 1.9-2 1.9-2
`Dendrogram` 29.1-45
`DendrogramDisplay` 29.1-46
`DendrogramMat` 1.6-1
`DendrogramToPersistenceMat` 29.1-47
`DesuspensionFpGModule` 21.1-6 21.1-6
`DesuspensionMtxModule` 22.1-1
`DiagonalApproximation` 1.7-7
`Dimension` 29.1-12 38.1-3 38.1-3
`DirectProduct` 1.3-4 1.3-4
`DirectProductGog` 23.1-5 23.1-5
`DirectProductOfPureCubicalComplexes` 29.1-17
`DirectSumOfFpGModules` 21.1-2 21.1-2
`Display` 1.10-4 1.10-4 1.10-4
`DisplayArcPresentation` 1.10-5
`DisplayAvailableCellComplexes` 27.1-4
`DisplayCSVKnotFile` 1.10-6
`DisplayDendrogram` 1.10-7
`DisplayDendrogramMat` 1.10-8
`DisplayPDBfile` 1.10-9
`DVFReducedCubicalComplex` 29.1-30
`EfficientNormalSubgroups` 12.1-1 12.1-1
`EilenbergMacLaneSimplicialGroup` 25.1-2
`EilenbergMacLaneSimplicialGroupMap` 25.1-3
`EpiCentre` 15.1-5 15.1-5
`EquivariantChainMap` 2.1-1 7.1-1
`EquivariantEuclideanSpace` 1.1-8
`EquivariantEulerCharacteristic` 27.1-7
`EquivariantOrbitPolytope` 1.1-9
`EquivariantSpectralSequencePage` 27.1-11
`EquivariantTwoComplex` 1.1-10
`EuclideanApproximatedMetric` 33.1-5
`EuclideanMetric` 1.2-2
`EuclideanSquaredMetric` 1.2-3 33.1-4
`EulerCharacteristic` 1.5-3 1.5-3 1.5-3 1.5-3 1.5-3 1.5-3 28.1-9 29.1-19
`EulerIntegral` 1.5-4
`EvaluateProperty` 38.1-4
`EvenSubgroup` 26.1-10
`ExcisedPureCubicalPair` 29.1-23
`ExpansionOfRationalFunction` 12.1-2
`ExportHapCellcomplexToDisk` 27.1-12
`ExtendScalars` 8.1-1
`FilteredTensorWithIntegers` 1.8-1 8.1-10
`FilteredTensorWithIntegersModP` 1.8-2
`FiltrationTerm` 1.3-5 1.3-5
`FirstQuandleAxiomIsSatisfied` 32.1-9
`FpG_to_MtxModule` 22.1-2
`FpGModule` 21.1-3 21.1-3
`FpGModuleDualBasis` 21.1-4
`FpGModuleHomomorphism` 21.1-5
`FpGModuleHomomorphismNC` 21.1-5
`FrameArray` 35.1-12
`FramedPureCubicalComplex` 29.1-3
`FreeGResolution` 2.1-2 5.1-3 5.1-3
`FundamentalDomainStandardSpaceGroup` 18.1-5
`FundamentalGroup` 1.5-5 1.5-5 1.5-5 1.5-5 1.5-5 1.5-5 1.5-5 30.1-6 30.1-6
`FundamentalGroupOfQuotient` 1.5-6
`GaussCodeKnot` 32.1-4
`GeneratorsOfFpGModule` 21.1-9
`GeneratorsOfMtxModule` 22.1-3
`GOuterGroup` 3.2-4 3.2-4 23.1-1 23.1-1
`GOuterGroupHomomorphismNC` 23.1-2 23.1-2
`GOuterHomomorphismTester` 23.1-3
`Graph` 1.3-6 1.3-6
`GraphDisplay` 28.1-21
`GraphOfGroups` 26.1-13
`GraphOfGroupsDisplay` 26.1-11 26.1-11
`GraphOfGroupsTest` 26.1-15
`GraphOfResolutions` 26.1-12
`GraphOfResolutionsDisplay` 26.1-14
`GraphOfSimplicialComplex` 28.1-12
`GroupAlgebraAsFpGModule` 2.6-1 21.1-11
`GroupCohomology` 2.5-1 2.5-1 11.1-4 11.1-4
`GroupHomology` 2.5-2 2.5-2 11.1-5 11.1-5
`GroupHomologyOfCommutativeDiagram` 34.1-4 34.1-4 34.1-4
`GroupOfResolution` 38.1-5
`HammingMetric` 1.2-4 33.1-2 33.1-2
`HAPcopyright` 39.1-6
`HAPDerivation` 2.4-2
`HAPPrintTo` 36.1-8
`HAPRead` 36.1-9
`HasInitialObject` 34.2-5
`HasTerminalObject` 34.2-6
`HilbertPoincareSeries` 2.4-3
`Homology` 1.9-3 1.9-3 1.9-3 1.9-3 1.9-3 1.9-3 1.9-3 11.1-18 28.1-1 28.1-1 29.1-15 29.1-15
`HomologyOfDerivation` 2.4-4
`HomologyPb` 11.1-19
`HomologyPrimePart` 11.1-21
`HomologyVectorSpace` 11.1-20
`HomomorphismChainToCommutativeDiagram` 34.1-1
`HomotopyEquivalentMaximalPureCubicalSubcomplex` 29.1-34
`HomotopyEquivalentMinimalPureCubicalSubcomplex` 29.1-35
`HomotopyGraph` 1.3-7
`HomotopyGroup` 24.1-2 25.1-7
`HomotopyModule` 24.1-3
`HomToGModule` 3.3-2 8.1-6
`HomToIntegers` 1.8-3 1.8-3 1.8-3 2.3-1 2.3-1 2.3-1 8.1-2
`HomToIntegersModP` 8.1-3
`HomToIntegralModule` 2.3-2 8.1-4
`IdConnectedQuandle` 32.1-18
`IdentityAmongRelatorsDisplay` 17.1-2 17.1-2
`IdentityArrow` 34.2-2
`IdQuandle` 32.1-13
`ImageOfFpGModuleHomomorphism` 21.1-10
`IncidenceMatrixToGraph` 28.1-17
`InduceScalars` 8.1-7
`InitialArrow` 34.2-3
`IntegralCohomologyGenerators` 2.4-5
`IntegralCupProduct` 13.1-1 13.1-1
`IntegralRingGenerators` 13.1-2
`IntersectionOfFpGModules` 21.1-12
`IsAspherical` 1.5-7 17.1-3
`IsAvailableChild` 36.1-5
`IsCategoryArrow` 34.2-14
`IsCategoryObject` 34.2-13
`IsConnectedQuandle` 32.1-15
`IsFpGModuleHomomorphismData` 21.1-13
`IsLatin` 32.1-14
`IsLieAlgebraHomomorphism` 39.1-7
`IsPNormal` 27.1-2
`IsQuandle` 32.1-10
`IsQuandleEnvelope` 32.1-19
`IsSuperperfect` 39.1-8
`KendallMetric` 1.2-5 33.1-3 33.1-3
`KnotGroup` 1.5-8 1.5-8 31.1-4
`KnotInvariantCedric` 32.1-21
`KnotReflection` 1.4-3
`KnotSum` 1.4-4 31.1-3
`LefschetzNumber` 9.1-9
`LeibnizAlgebraHomology` 11.1-22
`LeibnizComplex` 2.2-1 9.1-4
`LeibnizQuasiCoveringHomomorphism` 16.1-2
`Length` 38.1-6
`LHSSpectralSequence` 2.4-6
`LHSSpectralSequenceLastSheet` 2.4-7
`LieAlgebraHomology` 11.1-23
`LieCoveringHomomorphism` 16.1-1
`LieEpiCentre` 16.1-3
`LieExteriorSquare` 16.1-4
`LieTensorCentre` 16.1-6
`LieTensorSquare` 16.1-5
`LinearHomomorphismsPersistenceMat` 39.1-12
`ListToPseudoList` 35.1-16
`LowerCentralSeriesLieAlgebra` 8.1-8 8.1-8
`MakeHAPManual` 39.1-9
`ManhattanMetric` 1.2-6 33.1-6
`Map` 38.1-7
`Mapping` 34.2-12
`MaximalSimplicesToSimplicialComplex` 28.1-10
`MaximalSubmoduleOfFpGModule` 21.1-14
`MaximalSubmodulesOfFpGModule` 21.1-15
`Mod2CohomologyRingPresentation` 2.4-10 2.4-10 2.4-10 2.4-10 13.1-6 13.1-6 13.1-6 13.1-6 14.1-1 14.1-1 14.1-1 14.1-1
`ModPCohomologyGenerators` 2.4-8 2.4-8 13.1-3 13.1-3
`ModPCohomologyRing` 2.4-9 2.4-9 2.4-9 2.4-9 13.1-4 13.1-4 13.1-4 13.1-4
`ModPRingGenerators` 13.1-5
`ModuleAsCatOneGroup` 24.1-5
`MooreComplex` 24.1-6 25.1-4
`MorseFiltration` 29.1-41 29.1-41
`MultipleOfFpGModule` 21.1-16
`MultiplyWord` 20.1-4
`Negate` 20.1-5
`NegateWord` 20.1-6
`Nerve` 1.3-8 1.3-8 1.3-8 1.3-8
`NerveOfCatOneGroup` 25.1-1
`NerveOfCommutativeDiagram` 34.1-3
`NextAvailableChild` 36.1-4
`NonabelianExteriorProduct` 15.1-6
`NonabelianSymmetricKernel` 15.1-7 15.1-7
`NonabelianSymmetricSquare` 15.1-8 15.1-8
`NonabelianTensorProduct` 15.1-9
`NonabelianTensorSquare` 15.1-10 15.1-10
`NormalSeriesToQuotientDiagram` 34.1-2 34.1-2
`NormalSeriesToQuotientHomomorphisms` 39.1-13
`NormalSubgroupAsCatOneGroup` 24.1-7
`NumberOfHomomorphisms` 32.1-6
`Object` 34.2-11
`OrbitPolytope` 1.10-10 18.1-6
`OrientRegularCWComplex` 1.4-5
`ParallelList` 37.1-4
`PartitionedNumberOfHomomorphisms` 32.1-7
`PathComponent` 1.4-6 1.4-6 1.4-6
`PathComponentOfPureCubicalComplex` 29.1-20
`PathComponentsOfGraph` 28.1-19
`PathComponentsOfSimplicialComplex` 28.1-14
`PD2GC` 32.1-2
`PermGroupToFilteredGraph` 33.1-10
`PermToMatrixGroup` 39.1-10
`PermuteArray` 35.1-2
`PersistentBettiNumbers` 1.5-10 1.5-10 1.5-10 1.5-10 1.5-10 1.5-10 1.5-10 1.5-10 1.5-10 1.5-10
`PersistentCohomologyOfQuotientGroupSeries` 11.1-7 11.1-7
`PersistentHomologyOfCommutativeDiagramOfPGroups` 11.1-11 34.1-5
`PersistentHomologyOfFilteredChainComplex` 11.1-10
`PersistentHomologyOfFilteredPureCubicalComplex` 11.1-12 29.1-50
`PersistentHomologyOfPureCubicalComplex` 11.1-13
`PersistentHomologyOfQuotientGroupSeries` 11.1-6 11.1-6
`PersistentHomologyOfSubGroupSeries` 11.1-9 11.1-9
`PiZero` 1.5-9 1.5-9 1.5-9
`PlanarDiagramKnot` 32.1-3
`PoincareSeries` 2.5-4 2.5-4 2.5-4 2.5-4 2.5-5 2.5-5 2.5-5 2.5-5 12.1-3 12.1-3 12.1-3 12.1-3
`PoincareSeriesLHS` 12.1-5 14.1-2
`PoincareSeriesPrimePart` 12.1-4
`PolytopalComplex` 18.1-7 18.1-7
`PolytopalGenerators` 18.1-8
`Prank` 12.1-6
`PresentationKnotQuandle` 32.1-1
`PresentationKnotQuandleKnot` 32.1-5
`PresentationOfResolution` 17.1-4
`PrimePartDerivedFunctor` 2.5-3 11.1-24
`PrintZGword` 20.1-7
`ProjectedFpGModule` 21.1-17
`ProjectionOfPureCubicalComplex` 31.1-7
`PureComplexBoundary` 1.4-7 1.4-7
`PureComplexComplement` 1.4-8 1.4-8
`PureComplexDifference` 1.4-9 1.4-9
`PureComplexIntersection` 1.4-10
`PureComplexInterstection` 1.4-10
`PureComplexThickened` 1.4-11 1.4-11
`PureComplexToSimplicialComplex` 28.1-6
`PureComplexUnion` 1.4-12 1.4-12
`PureCubicalComplex` 1.1-3 29.1-2
`PureCubicalComplexDifference` 29.1-7
`PureCubicalComplexIntersection` 29.1-5
`PureCubicalComplexToTextFile` 29.1-43
`PureCubicalComplexUnion` 29.1-6
`PureCubicalKnot` 1.1-4 1.1-4 31.1-1 31.1-1
`PurePermutahedralComplex` 1.1-6
`PurePermutahedralKnot` 1.1-5 1.1-5
`Quandle` 32.1-12
`QuandleQuandleEnvelope` 32.1-20
`Quandles` 32.1-11
`QuasiIsomorph` 24.1-4
`QuillenComplex` 1.1-11 28.1-15
`QuotientOfContractibleGcomplex` 18.1-3
`Radical` 2.6-2
`RadicalOfFpGModule` 21.1-7
`RadicalSeries` 2.6-3 2.6-3
`RadicalSeriesOfFpGModule` 21.1-8
`RandomCubeOfPureCubicalComplex` 29.1-4
`RandomHomomorphismOfFpGModules` 21.1-18
`RandomSimplicialGraph` 1.1-13
`RandomSimplicialTwoComplex` 1.1-14
`Rank` 21.1-19
`RankHomologyPGroup` 2.5-6 11.1-25 11.1-25 11.1-25
`RankMat` 10.1-9
`RankMatDestructive` 10.1-8
`RankPrimeHomology` 11.1-26
`ReadCSVfileAsPureCubicalKnot` 1.1-15 1.1-15 1.1-15 1.1-15
`ReadImageAsFilteredPureCubicalComplex` 1.1-17 29.1-48
`ReadImageAsPureCubicalComplex` 1.1-16 29.1-8
`ReadImageAsWeightFunction` 1.1-18
`ReadImageSequenceAsPureCubicalComplex` 29.1-10
`ReadLinkImageAsPureCubicalComplex` 29.1-9 29.1-9
`ReadPDBfileAsPureCubicalComplex` 1.1-19 1.1-19 31.1-8 31.1-8
`ReadPDBfileAsPurepermutahedralComplex` 1.1-20
`ReadPDBfileAsPurePermutahedralComplex` 1.1-20
`RecalculateIncidenceNumbers` 5.1-28
`ReducedSuspendedChainComplex` 9.1-6
`ReduceTorsionSubcomplex` 27.1-6
`RefineClassification` 39.1-4
`RegularCWComplex` 1.3-9 1.3-9 1.3-9 1.3-9 1.3-9 1.3-9
`RegularCWMap` 1.3-10
`RegularCWPolytope` 1.1-1 1.1-1 1.1-21 1.1-21
`RelativeSchurMultiplier` 15.1-11
`Representation of elements in the bar cocomplex` 25.1-15
`Representation of elements in the bar complex` 25.1-11
`Representation of elements in the bar resolution` 25.1-8
`ResolutionAbelianGroup` 5.1-6 5.1-6
`ResolutionAlmostCrystalGroup` 5.1-7
`ResolutionAlmostCrystalQuotient` 5.1-8 5.1-8
`ResolutionArithmeticGroup` 5.1-2
`ResolutionArtinGroup` 5.1-9
`ResolutionAsphericalPresentation` 5.1-10
`ResolutionBieberbachGroup` 2.1-3 2.1-3 5.1-11 5.1-11
`ResolutionBoundaryOfWord` 20.1-9
`ResolutionCoxeterGroup` 5.1-12
`ResolutionCubicalCrystGroup` 2.1-4
`ResolutionDirectProduct` 5.1-13 5.1-13
`ResolutionExtension` 5.1-14 5.1-14 5.1-14
`ResolutionFiniteDirectProduct` 5.1-15 5.1-15
`ResolutionFiniteExtension` 5.1-16 5.1-16 5.1-16
`ResolutionFiniteGroup` 2.1-5 5.1-17 5.1-17 5.1-17 5.1-17
`ResolutionFiniteSubgroup` 5.1-18 5.1-18
`ResolutionFpGModule` 6.1-1
`ResolutionGraphOfGroups` 5.1-19 5.1-19
`ResolutionGTree` 5.1-4
`ResolutionNilpotentGroup` 2.1-6 5.1-20 5.1-20
`ResolutionNormalSeries` 2.1-7 5.1-21 5.1-21 5.1-21
`ResolutionPrimePowerGroup` 2.1-8 5.1-22 5.1-22
`ResolutionSL2Z` 2.1-9 5.1-5
`ResolutionSmallFpGroup` 5.1-23 5.1-23
`ResolutionSmallGroup` 2.1-10 2.1-10
`ResolutionSubgroup` 2.1-11 5.1-24
`ResolutionSubnormalSeries` 5.1-25
`RestrictedEquivariantCWComplex` 1.1-12
`ReverseSparseMat` 10.1-3
`RightMultiplicationGroup` 32.1-23
`RightMultiplicationGroupAsPerm` 32.1-22
`RigidFacetsSubdivision` 27.1-1
`RipsChainComplex` 28.1-7
`RipsHomology` 11.1-15 11.1-15 28.1-2 28.1-2
`ScatterPlot` 1.10-11
`SecondQuandleAxiomIsSatisfied` 32.1-9
`SimplicialComplex` 1.1-22
`SimplicialComplexToRegularCWComplex` 30.1-1
`SimplicialGroupMap` 25.1-6
`SimplicialMap` 28.1-22
`SimplicialMapNC` 28.1-22
`SimplicialNerveOfGraph` 28.1-24
`SimplifiedComplex` 1.4-13 1.4-13 1.4-13 1.4-13
`SingularitiesOfPureCubicalComplex` 29.1-37
`Size` 1.7-8 1.7-8 1.7-8 1.7-8 29.1-11
`SkeletonOfCubicalComplex` 29.1-31
`SkeletonOfSimplicialComplex` 28.1-11
`SL2Z` 39.1-1 39.1-1
`SolutionsMatDestructive` 39.1-11
`Source` 34.2-7 38.1-8
`SparseBoundaryMatrix` 10.1-12
`SparseChainComplex` 10.1-10
`SparseChainComplexOfRegularCWComplex` 10.1-11
`SparseMat` 10.1-1
`SparseRowAdd` 10.1-6
`SparseRowInterchange` 10.1-5
`SparseRowMult` 10.1-4
`SparseSemiEchelon` 10.1-7
`StandardCocycle` 3.1-3 3.1-3 19.1-3 19.1-3
`SumOfFpGModules` 21.1-20
`SumOp` 21.1-21
`SuspendedChainComplex` 9.1-5
`SuspensionOfPureCubicalComplex` 29.1-18
`SymmetricMatDisplay` 33.1-8 33.1-8
`SymmetricMatrixToFilteredGraph` 1.1-23 1.1-23 33.1-9
`SymmetricMatrixToGraph` 1.1-24
`SymmetricMatrixToIncidenceMatrix` 28.1-16 28.1-16
`Syzygy` 19.1-4
`Target` 34.2-8 38.1-9
`TensorCentre` 15.1-12
`TensorProductOfChainComplexes` 9.1-8
`TensorWithIntegers` 2.3-3 2.3-3 8.1-9
`TensorWithIntegersModP` 1.8-4 1.8-4 1.8-4 2.3-4 2.3-4 2.3-4 8.1-12
`TensorWithIntegralModule` 8.1-5
`TensorWithRationals` 8.1-14
`TensorWithTwistedIntegers` 8.1-11
`TensorWithTwistedIntegersModP` 8.1-13
`TerminalArrow` 34.2-4
`TestHap` 39.1-14
`ThickenedPureCubicalComplex` 29.1-38
`ThickeningFiltration` 1.3-11 1.3-11 29.1-44 29.1-44
`ThirdHomotopyGroupOfSuspensionB` 15.1-13 15.1-13
`ThirdQuandleAxiomIsSatisfied` 32.1-9
`TietzeReducedResolution` 5.1-1
`TietzeReduction` 20.1-8
`TorsionGeneratorsAbelianGroup` 17.1-5
`TorsionSubcomplex` 27.1-3
`TransposeOfSparseMat` 10.1-2
`TreeOfGroupsToContractibleGcomplex` 26.1-16
`TreeOfResolutionsToContractibleGcomplex` 26.1-17
`TruncatedGComplex` 18.1-4
`TwistedTensorProduct` 5.1-26
`UnframeArray` 35.1-13
`UniversalBarCode` 11.1-8 11.1-8
`UpperEpicentralSeries` 15.1-14
`VectorStabilizer` 18.1-9
`VectorsToFpGModuleWords` 21.1-22
`VectorsToSymmetricMatrix` 1.2-7 1.2-7 28.1-8 28.1-8 33.1-7 33.1-7
`ViewPureCubicalComplex` 29.1-14 29.1-14
`ViewPureCubicalKnot` 31.1-2
`VisualizeTorsionSkeleton` 27.1-5
`WritePureCubicalComplexAsImage` 29.1-13
`XmodToHAP` 24.1-8
`ZigZagContractedComplex` 1.4-14 1.4-14 1.4-14
`ZigZagContractedPureCubicalComplex` 29.1-28
`ZZPersistentHomologyOfPureCubicalComplex` 11.1-14

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