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<Chapter><Heading>HAP variables that are not yet documented</Heading>
<Section><Heading> </Heading><C>2CoreducedChainComplex</C> <B>Examples:</B> <Br/>
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<C>2x2matrix</C> <B>Examples:</B> <Br/>
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<C>AbelianGOuterGroupToCatOneGroup</C> <B>Examples:</B> <Br/>
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<C>AbelianInvariantsToTorsionCoefficients</C> <B>Examples:</B> <Br/>
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<C>AcyclicSubcomplexOfPureCubicalComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap10.html </Link><LinkText>1</LinkText></URL >
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<C>AddFirst</C> <B>Examples:</B> <Br/>
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<C>AdjointGroupOfQuandle</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutQuandles.html </Link><LinkText>1</LinkText></URL >
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<C>AlgebraicReduction_alt</C> <B>Examples:</B> <Br/>
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<C>AppendFreeWord</C> <B>Examples:</B> <Br/>
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<C>ArcDiagramToTubularSurface</C> <B>Examples:</B> <Br/>
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<C>ArcPresentation</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap3.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap4.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>4</LinkText></URL >
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<C>ArcPresentationToKnottedOneComplex</C> <B>Examples:</B> <Br/>
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<C>AreIsoclinic</C> <B>Examples:</B> <Br/>
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<C>AreStrictlyFundamentalCoordinates</C> <B>Examples:</B> <Br/>
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<C>ArrayIterateBreak</C> <B>Examples:</B> <Br/>
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<C>ArrayValueKD</C> <B>Examples:</B> <Br/>
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<C>AsWordInSL2Z</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
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<C>AutomorphismGroupQuandleAsPerm_nonconnected</C> <B>Examples:</B> <Br/>
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<C>AverageInnerProduct</C> <B>Examples:</B> <Br/>
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<C>BarCodeOfFilteredPureCubicalComplex</C> <B>Examples:</B> <Br/>
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<C>BarCodeOfSymmetricMatrix</C> <B>Examples:</B> <Br/>
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<C>BarComplexOfMonoid</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL >
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<C>BarycentricallySimplifiedComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
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<C>BarycentricallySubdivideCell</C> <B>Examples:</B> <Br/>
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<C>BettinumbersOfPureCubicalComplex_dim_2</C> <B>Examples:</B> <Br/>
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<C>BianchiPolyhedron</C> <B>Examples:</B> <URL ><Link>../tutorial/chap14.html </Link><LinkText>1</LinkText></URL >
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<C>BigStepUCS</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL >
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<C>BocksteinHomology</C> <B>Examples:</B> <Br/>
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<C>BogomolovMultiplier_viaTensorSquare</C> <B>Examples:</B> <Br/>
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<C>BoundariesOfFilteredChainComplex</C> <B>Examples:</B> <Br/>
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<C>BoundaryOfPureComplex</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutPeripheral.html </Link><LinkText>1</LinkText></URL >
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<C>BoundaryOfPureRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
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<C>BoundaryOfRegularCWCell</C> <B>Examples:</B> <Br/>
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<C>BoundaryPairOfPureRegularCWComplex</C> <B>Examples:</B> <Br/>
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<C>BoundingPureComplex</C> <B>Examples:</B> <Br/>
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<C>CR_ChainMapFromCocycle</C> <B>Examples:</B> <Br/>
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<C>CR_CocyclesAndCoboundaries</C> <B>Examples:</B> <Br/>
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<C>CR_IntegralClassToCocycle</C> <B>Examples:</B> <Br/>
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<C>CR_IntegralCocycleToClass</C> <B>Examples:</B> <Br/>
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<C>CR_IntegralCohomology</C> <B>Examples:</B> <Br/>
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<C>CR_IntegralCycleToClass</C> <B>Examples:</B> <Br/>
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<C>CWMap2ChainMap</C> <B>Examples:</B> <Br/>
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<C>CWSubcomplexToRegularCWMap</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
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<C>CanonicalRightCountableCosetElement</C> <B>Examples:</B> <Br/>
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<C>CatOneGroupByCrossedModule</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL >
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<C>CatOneGroupsByGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL >
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<C>CcElement</C> <B>Examples:</B> <Br/>
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<C>Cedric_CheckThirdAxiomRow</C> <B>Examples:</B> <Br/>
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<C>Cedric_ConjugateQuandleElement</C> <B>Examples:</B> <Br/>
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<C>Cedric_FromAutGeReToAutQe</C> <B>Examples:</B> <Br/>
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<C>Cedric_IsHomomorphism</C> <B>Examples:</B> <Br/>
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<C>Cedric_Permute</C> <B>Examples:</B> <Br/>
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<C>Cedric_Quandle1</C> <B>Examples:</B> <Br/>
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<C>Cedric_Quandle2</C> <B>Examples:</B> <Br/>
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<C>Cedric_Quandle3</C> <B>Examples:</B> <Br/>
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<C>Cedric_Quandle4</C> <B>Examples:</B> <Br/>
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<C>Cedric_Quandle5</C> <B>Examples:</B> <Br/>
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<C>Cedric_Quandle6</C> <B>Examples:</B> <Br/>
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<C>CellComplexBoundaryCheck</C> <B>Examples:</B> <Br/>
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<C>ChainComplexEquivalenceOfRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
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<C>ChainComplexHomeomorphismEquivalenceOfRegularCWComplex</C> <B>Examples:</B> <Br/>
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<C>ChainComplexOfCubicalComplex</C> <B>Examples:</B> <Br/>
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<C>ChainComplexOfCubicalPair</C> <B>Examples:</B> <Br/>
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<C>ChainComplexOfRegularCWComplexWithVectorField</C> <B>Examples:</B> <Br/>
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<C>ChainComplexOfSimplicialComplex</C> <B>Examples:</B> <Br/>
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<C>ChainComplexOfSimplicialPair</C> <B>Examples:</B> <Br/>
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<C>ChainComplexOfUniversalCover</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap4.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoveringSpaces.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>4</LinkText></URL >
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<C>ChainComplexToSparseChainComplex</C> <B>Examples:</B> <Br/>
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<C>ChainComplexWithChainHomotopy</C> <B>Examples:</B> <Br/>
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<C>ChainMapOfCubicalPairs</C> <B>Examples:</B> <Br/>
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<C>ChainMapOfRegularCWMap</C> <B>Examples:</B> <Br/>
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<C>ChevalleyEilenbergComplexOfModule</C> <B>Examples:</B> <Br/>
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<C>ChildRestart</C> <B>Examples:</B> <Br/>
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<C>ChildTransfer</C> <B>Examples:</B> <Br/>
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<C>ClassifyingSpaceFiniteGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
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<C>ClosureCWCell</C> <B>Examples:</B> <Br/>
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<C>CoClass</C> <B>Examples:</B> <Br/>
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<C>CocriticalCellsOfRegularCWComplex</C> <B>Examples:</B> <Br/>
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<C>CocyclicHadamardMatrices</C> <B>Examples:</B> <URL ><Link>../tutorial/chap6.html </Link><LinkText>1</LinkText></URL >
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<C>CocyclicMatrices</C> <B>Examples:</B> <Br/>
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<C>CohomologicalData</C> <B>Examples:</B> <URL ><Link>../tutorial/chap8.html </Link><LinkText>1</LinkText></URL >
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<C>CohomologyHomomorphism</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoefficientSequence.html </Link><LinkText>3</LinkText></URL >
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<C>CohomologyHomomorphismOfRepresentation</C> <B>Examples:</B> <Br/>
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<C>CohomologyModule_AsAutModule</C> <B>Examples:</B> <Br/>
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<C>CohomologyModule_Gmap</C> <B>Examples:</B> <Br/>
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<C>CohomologyRingOfSimplicialComplex</C> <B>Examples:</B> <Br/>
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<C>CohomologySimplicialFreeAbelianGroup</C> <B>Examples:</B> <Br/>
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<C>CombinationDisjointSets</C> <B>Examples:</B> <Br/>
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<C>CommonEndomorphisms</C> <B>Examples:</B> <Br/>
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<C>ComplementOfPureComplex</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutPeripheral.html </Link><LinkText>1</LinkText></URL >
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<C>ComplementaryBasis</C> <B>Examples:</B> <Br/>
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<C>ComposeCWMaps</C> <B>Examples:</B> <Br/>
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<C>CompositionOfFpGModuleHomomorphisms</C> <B>Examples:</B> <Br/>
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<C>CompositionSeriesOfFpGModule</C> <B>Examples:</B> <Br/>
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<C>ConcentricallyFilteredPureCubicalComplex</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutPersistent.html </Link><LinkText>1</LinkText></URL >
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<C>CongruenceSubgroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap11.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap14.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutArithmetic.html </Link><LinkText>4</LinkText></URL >
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<C>ConjugateSL2ZGroup</C> <B>Examples:</B> <Br/>
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<C>ConnectingCohomologyHomomorphism</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoefficientSequence.html </Link><LinkText>2</LinkText></URL >
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<C>ContractArray</C> <B>Examples:</B> <Br/>
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<C>ContractCubicalComplex_dim2</C> <B>Examples:</B> <Br/>
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<C>ContractCubicalComplex_dim3</C> <B>Examples:</B> <Br/>
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<C>ContractMatrix</C> <B>Examples:</B> <Br/>
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<C>ContractPermArray</C> <B>Examples:</B> <Br/>
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<C>ContractPermMatrix</C> <B>Examples:</B> <Br/>
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<C>ContractPureComplex</C> <B>Examples:</B> <Br/>
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<C>ContractSimplicialComplex</C> <B>Examples:</B> <Br/>
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<C>ContractSimplicialComplex_alt</C> <B>Examples:</B> <Br/>
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<C>ContractedFilteredPureCubicalComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL >
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<C>ContractedFilteredRegularCWComplex</C> <B>Examples:</B> <Br/>
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<C>ContractedRegularCWComplex</C> <B>Examples:</B> <Br/>
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<C>ContractibleSL2ZComplex</C> <B>Examples:</B> <Br/>
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<C>ContractibleSL2ZComplex_alt</C> <B>Examples:</B> <Br/>
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<C>ContractibleSubArray</C> <B>Examples:</B> <Br/>
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<C>ContractibleSubMatrix</C> <B>Examples:</B> <Br/>
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<C>ContractibleSubcomplexOfPureCubicalComplex</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutCubical.html </Link><LinkText>1</LinkText></URL >
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<C>ConvertTorsionComplexToGcomplex</C> <B>Examples:</B> <Br/>
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<C>CosetsQuandle</C> <B>Examples:</B> <Br/>
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<C>CountingCellsOfBaryCentricSubdivision</C> <B>Examples:</B> <Br/>
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<C>CountingNumberOfCellsInBaryCentricSubdivision</C> <B>Examples:</B> <Br/>
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<C>CoverOfUnimodularPairs</C> <B>Examples:</B> <Br/>
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<C>CoxeterComplex_alt</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL >
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<C>CoxeterDiagramMatCoxeterGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL >
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<C>CoxeterWythoffComplex</C> <B>Examples:</B> <Br/>
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<C>CreateCoxeterMatrix</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutDavisComplex.html </Link><LinkText>1</LinkText></URL >
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<C>CriticalBoundaryCells</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL >
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<C>CropPureComplex</C> <B>Examples:</B> <Br/>
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<C>CrossedInvariant</C> <B>Examples:</B> <Br/>
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<C>CrossedModuleByAutomorphismGroup</C> <B>Examples:</B> <Br/>
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<C>CrossedModuleByCatOneGroup</C> <B>Examples:</B> <Br/>
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<C>CrossedModuleByNormalSubgroup</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutNonabelian.html </Link><LinkText>1</LinkText></URL >
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<C>CrystCubicalTiling</C> <B>Examples:</B> <Br/>
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<C>CrystFinitePartOfMatrix</C> <B>Examples:</B> <Br/>
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<C>CrystGFullBasis</C> <B>Examples:</B> <URL ><Link>../tutorial/chap8.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap9.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutBredon.html </Link><LinkText>3</LinkText></URL >
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<C>CrystGcomplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap8.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap9.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutBredon.html </Link><LinkText>3</LinkText></URL >
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<C>CrystMatrix</C> <B>Examples:</B> <Br/>
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<C>CrystTranslationMatrixToVector</C> <B>Examples:</B> <Br/>
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<C>CrystallographicComplex</C> <B>Examples:</B> <Br/>
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<C>CubicalToPermutahedralArray</C> <B>Examples:</B> <Br/>
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<C>CupProductMatrix</C> <B>Examples:</B> <Br/>
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<C>CupProductOfRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
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<C>CupProductOfRegularCWComplexModP</C> <B>Examples:</B> <Br/>
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<C>CupProductOfRegularCWComplex_alt</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
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<C>CuspidalCohomologyHomomorphism</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
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<C>CyclesOfFilteredChainComplex</C> <B>Examples:</B> <Br/>
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<C>DavisComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap9.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutBredon.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutDavisComplex.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutFunctorial.html </Link><LinkText>4</LinkText></URL >
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<C>DeformationRetract</C> <B>Examples:</B> <Br/>
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<C>DensityMat</C> <B>Examples:</B> <Br/>
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<C>DerivedGroupOfQuandle</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutQuandles.html </Link><LinkText>1</LinkText></URL >
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<C>DiagonalChainMap</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
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<C>DijkgraafWittenInvariant</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
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<C>DirectProductOfGroupHomomorphisms</C> <B>Examples:</B> <Br/>
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<C>DirectProductOfRegularCWComplexes</C> <B>Examples:</B> <Br/>
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<C>DirectProductOfRegularCWComplexesLazy</C> <B>Examples:</B> <Br/>
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<C>DirectProductOfSimplicialComplexes</C> <B>Examples:</B> <Br/>
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<C>Display3DUnimodularPairs</C> <B>Examples:</B> <Br/>
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<C>DisplayCSVknotFile</C> <B>Examples:</B> <Br/>
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<C>DisplayUnimodularPairs</C> <B>Examples:</B> <Br/>
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<C>DisplayVectorField</C> <B>Examples:</B> <Br/>
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<C>E1CohomologyPage</C> <B>Examples:</B> <Br/>
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<C>E1HomologyPage</C> <B>Examples:</B> <Br/>
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<C>EilenbergMacLaneSimplicialFreeAbelianGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL >
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<C>ElementsLazy</C> <B>Examples:</B> <Br/>
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<C>EquivariantCWComplexToRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap4.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoveringSpaces.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>4</LinkText></URL >
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<C>EquivariantCWComplexToRegularCWMap</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoveringSpaces.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>3</LinkText></URL >
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<C>EquivariantCWComplexToResolution</C> <B>Examples:</B> <Br/>
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<C>ExcisedPureCubicalPair_dim_2</C> <B>Examples:</B> <Br/>
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<C>ExtractTorsionSubcomplex</C> <B>Examples:</B> <Br/>
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<C>FactorizationNParts</C> <B>Examples:</B> <Br/>
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<C>FilteredChainComplexToFilteredSparseChainComplex</C> <B>Examples:</B> <Br/>
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<C>FilteredCubicalComplexToFilteredRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL >
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<C>FilteredPureCubicalComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutPersistent.html </Link><LinkText>2</LinkText></URL >
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<C>FilteredPureCubicalComplexToCubicalComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL >
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<C>FiltrationTermOfGraph</C> <B>Examples:</B> <Br/>
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<C>FiltrationTermOfPureCubicalComplex</C> <B>Examples:</B> <Br/>
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<C>FiltrationTermOfRegularCWComplex</C> <B>Examples:</B> <Br/>
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<C>FiltrationTerms</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL >
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<C>FirstHomologyCoveringCokernels</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>2</LinkText></URL >
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<C>FirstHomologySimplicialTwoComplex</C> <B>Examples:</B> <Br/>
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<C>FourthHomotopyGroupOfDoubleSuspensionB</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL >
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<C>Fp2PcpAbelianGroupHomomorphism</C> <B>Examples:</B> <Br/>
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<C>FpGModuleSection</C> <B>Examples:</B> <Br/>
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<C>FreeZGResolution</C> <B>Examples:</B> <Br/>
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<C>FundamentalGroupOfRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL >
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<C>FundamentalGroupOfRegularCWMap</C> <B>Examples:</B> <Br/>
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<C>FundamentalGroupSimplicialTwoComplex</C> <B>Examples:</B> <Br/>
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<C>FundamentalMultiplesOfStiefelWhitneyClasses</C> <B>Examples:</B> <Br/>
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<C>GChainComplex</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutBredon.html </Link><LinkText>1</LinkText></URL >
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<C>GModuleAsCatOneGroup</C> <B>Examples:</B> <Br/>
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<C>GammaSubgroupInSL3Z</C> <B>Examples:</B> <Br/>
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<C>GaussCodeOfPureCubicalKnot</C> <B>Examples:</B> <URL ><Link>../tutorial/chap6.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutQuandles2.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutQuandles.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutKnotsQuandles.html </Link><LinkText>4</LinkText></URL >
<Br/>
<Br/>
<C>GetTorsionPowerSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>GetTorsionSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>GraphOfRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap14.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>GraphOfResolutionsTest</C> <B>Examples:</B> <Br/>
<Br/>
<C>GraphOfResolutionsToGroups</C> <B>Examples:</B> <Br/>
<Br/>
<C>GroupHomomorphismToMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPCocontractRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPContractFilteredRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPContractRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPContractRegularCWComplex_Alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_Algebra2Polynomial</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_CohomologyRingWithoutResolution</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_CombineIndeterminateMaps</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_GradedAlgebraPresentationAvoidingIndeterminates</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_LHSSpectralSequence</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_MakeEliminationOrdering</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_MapPolynomialIndeterminates</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_Polynomial2Algebra</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_RingHomomorphismsAreComposable</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_SModule</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_SingularGroebnerBasis</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_SingularReducedGroebnerBasis</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_SwitchGradedAlgebraRing</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_SwitchPolynomialIndeterminates</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPPRIME_VersionWithSVN</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPQuadraticRing</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPRegularCWPolytope</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPRemoveCellFromRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPRemoveVectorField</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPRingModIdeal</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPRingModIdealObj</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPTietzeReduction_Inf</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPTietzeReduction_OneLevel</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAPTietzeReduction_OneStep</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_4x4MatTo2x2Mat</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_AddGenerator</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_AllHomomorphisms</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_AppendTo</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_Are3IntersectingUnimodularPairs</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_AreIntersectingUnimodularPairs</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_AreStrictlyIntersectingUnimodularPairs</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_AssociahedronBoundaries</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_AssociahedronCells</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_BarCodeCompactDisplayList</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_BaryCentricSubdivisionGComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_BaryCentricSubdivisionRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_BettiZeroMonotonic</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_BianchiFundamentalRectangle</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_BianchiRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_BianchiTransformations</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_Binlisttoint</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_ChainComplexToEquivariantChainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_CocyclesAndCoboundaries</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_CocyclesAndCoboundariesModP</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_CongruenceSubgroupGamma0</C> <B>Examples:</B> <URL ><Link>../tutorial/chap11.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap14.html </Link><LinkText>3</LinkText></URL >
<Br/>
<Br/>
<C>HAP_CongruenceSubgroupGamma0Ideal</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_ConjugatedCongruenceSubgroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_ConjugatedCongruenceSubgroupGamma0</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_CriticalCellsDirected</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_CupProductOfPresentation</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_CupProductOfSimplicialComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_DisplayPlanarTree</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_DisplayVectorField</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_ElementsSL2Zfn</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_FunctorialModPCohomologyRing</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_GenericSL2OSubgroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_GenericSL2ZConjugatedSubgroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_GenericSL2ZSubgroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_HeightOfPointOnSphere</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_HomToIntModP_ChainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_HomToIntModP_ChainMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_HomToIntModP_CochainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_HomToIntModP_CochainMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_HomeoLinkingForm</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_Hurewicz1Cycles</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_IntegralClassToCocycle</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_IntegralCocycleToClass</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_IntegralCohomology</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_IntersectionConjugatedCongruenceSubgroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_IsRedundantUnimodularPair</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_IsomorphismCcFpGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_KK_AddCell</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_KnotGroupInv</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_MultiplicationTableOfGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_MyIsBieberbachFpGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_MyIsFiniteFpGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_MyIsInfiniteFpGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PHI</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PermBinlisttoint</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PlanarBinaryTrees</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PlanarTreeGraft</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PlanarTreeJoin</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PlanarTreeLeaves</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PlanarTreeRemovableEdge</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PlanarTreeRemoveEdge</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PrimePartModified</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PrincipalCongruenceSubgroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>HAP_PrincipalCongruenceSubgroupIdeal</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PrintFloat</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PrintTo</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PureComplexSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_PureCubicalPairToCWMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_ResolutionAbelianGroupFromInvariants</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_RightTransversalSL2ZSubgroups</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_RightTransversalSL2ZSubgroups_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SL2OSubgroupTree_fast</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SL2OSubgroupTree_slow</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SL2SubgroupTree</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SL2TreeDisplay</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>HAP_SL2ZSubgroupTree_fast</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SL2ZSubgroupTree_slow</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_Sequence2Boundaries</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SimplicialPairToCWMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SimplicialProjectivePlane</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SimplicialTorus</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SimplifiedGaussCode</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SqrtInequality</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SqrtStrictInequality</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_StiefelWhitney</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SylowConjugatedHomomorphism</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_SylowSubgroups</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_Tensor</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_TransversalCongruenceSubgroups</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_TransversalCongruenceSubgroupsIdeal</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_TransversalCongruenceSubgroupsIdeal_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_TransversalGamma0SubgroupsIdeal</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_Triangulation</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_TzPair</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_UnimodularComplements</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_VertexHeights</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_WedgeSumOfSimplicialComplexes</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_bockstein</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_chain_bockstein</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_coho_isoms</C> <B>Examples:</B> <Br/>
<Br/>
<C>HAP_nxnMatTo2nx2nMat</C> <B>Examples:</B> <Br/>
<Br/>
<C>HadamardGraph</C> <B>Examples:</B> <Br/>
<Br/>
<C>HapExample</C> <B>Examples:</B> <Br/>
<Br/>
<C>HapFile</C> <B>Examples:</B> <URL ><Link>../tutorial/chap2.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap5.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap10.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../tutorial/chap11.html </Link><LinkText>4</LinkText></URL >
<Br/>
<Br/>
<C>Hap_int</C> <B>Examples:</B> <Br/>
<Br/>
<C>HasTrivialPostnikovInvariant</C> <B>Examples:</B> <Br/>
<Br/>
<C>HeckeComponent</C> <B>Examples:</B> <Br/>
<Br/>
<C>HeckeComponentWeight2</C> <B>Examples:</B> <Br/>
<Br/>
<C>HeckeOperator</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>HenonOrbit</C> <B>Examples:</B> <URL ><Link>../tutorial/chap2.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>HomToGModule_hom</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomToInt_ChainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomToInt_ChainMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomToInt_CochainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomToModPModule</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>HomogeneousPolynomials</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>HomogeneousPolynomials_Bianchi</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomologicalGroupDecomposition</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap8.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>HomologyOfPureCubicalComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomologyPbs</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomologySimplicialFreeAbelianGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomomorphismAsMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyCatOneGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyCrossedModule</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentLargerSubArray</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentLargerSubArray3D</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentLargerSubMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentLargerSubPermArray</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentLargerSubPermArray3D</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentLargerSubPermMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentMaximalPureSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentMinimalPureSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentSmallerSubArray</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentSmallerSubArray3D</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentSmallerSubMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentSmallerSubPermArray</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentSmallerSubPermArray3D</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyEquivalentSmallerSubPermMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyLowerCentralSeries</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyLowerCentralSeriesOfCrossedModule</C> <B>Examples:</B> <Br/>
<Br/>
<C>HomotopyTruncation</C> <B>Examples:</B> <Br/>
<Br/>
<C>HopfSatohSurface</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>HybridSubdivision</C> <B>Examples:</B> <Br/>
<Br/>
<C>IdCatOneGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutquasi.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>IdCrossedModule</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IdQuasiCatOneGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IdQuasiCrossedModule</C> <B>Examples:</B> <Br/>
<Br/>
<C>IdentifyKnot</C> <B>Examples:</B> <URL ><Link>../tutorial/chap6.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IdentityAmongRelators</C> <B>Examples:</B> <URL ><Link>../tutorial/chap6.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutPeriodic.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutTopology.html </Link><LinkText>3</LinkText></URL >
<Br/>
<Br/>
<C>ImageOfGOuterGroupHomomorphism</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoefficientSequence.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>ImageOfMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>InducedSteenrodHomomorphisms</C> <B>Examples:</B> <Br/>
<Br/>
<C>IntegerSimplicialComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap10.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IntegralCellularHomology</C> <B>Examples:</B> <Br/>
<Br/>
<C>IntegralCohomology</C> <B>Examples:</B> <Br/>
<Br/>
<C>IntegralCohomologyOfCochainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>IntegralHomology</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutPerformance.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IntegralHomologyOfChainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>IntersectionCWSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsClosedManifold</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IsContractibleCube_higherdims</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsCrystSameOrbit</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsCrystSufficientLattice</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsHadamardMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsHapQuadraticInteger</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsIntList</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsIsomorphismOfAbelianFpGroups</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IsMetricMatrix</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsPeriodicSpaceGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap8.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>IsPureComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsPureRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsQQUnimodularPair</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsQUnimodularPair</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsRigid</C> <B>Examples:</B> <URL ><Link>../tutorial/chap9.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>IsRigidOnRight</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsSphericalCoxeterGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsStrictlyFundamentalUnimodularPair</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsUnimodularCollection</C> <B>Examples:</B> <Br/>
<Br/>
<C>IsoclinismClasses</C> <B>Examples:</B> <URL ><Link>../tutorial/chap6.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutBogomolov.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>IsomorphismCatOneGroups</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutquasi.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>IsomorphismCrossedModules</C> <B>Examples:</B> <Br/>
<Br/>
<C>KernelOfGOuterGroupHomomorphism</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoefficientSequence.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>KernelOfMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>KernelWG</C> <B>Examples:</B> <Br/>
<Br/>
<C>KinkArc2Presentation</C> <B>Examples:</B> <Br/>
<Br/>
<C>KnotComplement</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap3.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>3</LinkText></URL >
<Br/>
<Br/>
<C>KnotComplementWithBoundary</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap3.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>3</LinkText></URL >
<Br/>
<Br/>
<C>LazyList</C> <B>Examples:</B> <Br/>
<Br/>
<C>LefschetzNumberOfChainMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>Lfunction</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>LiftColouredSurface</C> <B>Examples:</B> <Br/>
<Br/>
<C>LiftedRegularCWMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>LinearHomomorphismsZZPersistenceMat</C> <B>Examples:</B> <Br/>
<Br/>
<C>LinkingForm</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>LinkingFormHomeomorphismInvariant</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>LinkingFormHomotopyInvariant</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ListsOfCellsToRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>LowDimensionalCupProduct</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>MakeHAPprimeDoc</C> <B>Examples:</B> <Br/>
<Br/>
<C>ManifoldType</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>Mapper</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>Mapper_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>MatrixSize</C> <B>Examples:</B> <Br/>
<Br/>
<C>MaximalSimplicesOfSimplicialComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>MaximalSphericalCoxeterSubgroupsFromAbove</C> <B>Examples:</B> <Br/>
<Br/>
<C>MinimizeRingRelations</C> <B>Examples:</B> <Br/>
<Br/>
<C>Mod2SteenrodAlgebra</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutModPRings.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ModPCohomologyPresentationBounds</C> <B>Examples:</B> <URL ><Link>../tutorial/chap8.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ModPCohomologyRing_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>ModPCohomologyRing_part_1</C> <B>Examples:</B> <Br/>
<Br/>
<C>ModPCohomologyRing_part_2</C> <B>Examples:</B> <Br/>
<Br/>
<C>ModPRingGeneratorsAlt</C> <B>Examples:</B> <Br/>
<Br/>
<C>ModPSteenrodAlgebra</C> <B>Examples:</B> <URL ><Link>../tutorial/chap8.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutModPRings.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>ModularCohomology</C> <B>Examples:</B> <Br/>
<Br/>
<C>ModularEquivariantChainMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>ModularHomology</C> <B>Examples:</B> <Br/>
<Br/>
<C>NeighbourhoodOfUnimodularPairs</C> <B>Examples:</B> <Br/>
<Br/>
<C>Nil3TensorSquare</C> <B>Examples:</B> <Br/>
<Br/>
<C>NonFreeResolutionFiniteSubgroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>NonManifoldVertices</C> <B>Examples:</B> <Br/>
<Br/>
<C>NonRegularCWBoundary</C> <B>Examples:</B> <Br/>
<Br/>
<C>NonabelianSymmetricKernel_alt</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutIntro.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>NonabelianSymmetricSquare_inf</C> <B>Examples:</B> <Br/>
<Br/>
<C>NonabelianTensorProduct_Inf</C> <B>Examples:</B> <Br/>
<Br/>
<C>NonabelianTensorProduct_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>NonabelianTensorSquareAsCatOneGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>NonabelianTensorSquareAsCrossedModule</C> <B>Examples:</B> <URL ><Link>../tutorial/chap12.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>NonabelianTensorSquare_inf</C> <B>Examples:</B> <Br/>
<Br/>
<C>NoncrossingPartitionsLatticeDisplay</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutNoncrossing.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>NullspaceSparseMatDestructive</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberConnectedQuandles</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberGeneratorsOfGroupHomology</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberOfCrossingsInArc2Presentation</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberOfHomomorphisms_connected</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberOfHomomorphisms_groups</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberOfPrimeKnots</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutQuandles2.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutQuandles.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>NumberSmallCatOneGroups</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberSmallCrossedModules</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberSmallQuasiCatOneGroups</C> <B>Examples:</B> <Br/>
<Br/>
<C>NumberSmallQuasiCrossedModules</C> <B>Examples:</B> <Br/>
<Br/>
<C>OppositeGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>OrthogonalizeBasisByAverageInnerProduct</C> <B>Examples:</B> <Br/>
<Br/>
<C>PCentre</C> <B>Examples:</B> <Br/>
<Br/>
<C>PSubgroupGChainComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>PSubgroupSimplicialComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>PUpperCentralSeries</C> <B>Examples:</B> <Br/>
<Br/>
<C>ParallelPersistentBettiNumbers</C> <B>Examples:</B> <Br/>
<Br/>
<C>PartialIsoclinismClasses</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutBogomolov.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PartsOfQuadraticInteger</C> <B>Examples:</B> <Br/>
<Br/>
<C>PathComponentOfPureComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PathComponentsCWSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>PathComponentsOfSimplicialComplex_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>PathObjectForChainComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap10.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PermutahedralComplexToRegularCWComplex</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutPeripheral.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PermutahedralToCubicalArray</C> <B>Examples:</B> <Br/>
<Br/>
<C>PersistentBettiNumbersViaContractions</C> <B>Examples:</B> <Br/>
<Br/>
<C>PersistentHomologyOfCrossedModule</C> <B>Examples:</B> <Br/>
<Br/>
<C>PersistentHomologyOfFilteredPureCubicalComplex_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>PersistentHomologyOfFilteredSparseChainComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap10.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutPersistent.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>PersistentHomologyOfPureCubicalComplex_Alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>PersistentHomologyOfQuotientGroupSeries_Int</C> <B>Examples:</B> <Br/>
<Br/>
<C>PiZeroOfRegularCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>PoincareBipyramidCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PoincareCubeCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PoincareCubeCWComplexNS</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PoincareDodecahedronCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap11.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>PoincareOctahedronCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PoincarePrismCWComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PoincareSeriesApproximation</C> <B>Examples:</B> <Br/>
<Br/>
<C>PoincareSeries_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>PolymakeFaceLattice</C> <B>Examples:</B> <Br/>
<Br/>
<C>PolytopalRepresentationComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>PrankAlt</C> <B>Examples:</B> <Br/>
<Br/>
<C>PresentationOfResolution_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>PrimePartDerivedFunctorHomomorphism</C> <B>Examples:</B> <Br/>
<Br/>
<C>PrimePartDerivedFunctorViaSubgroupChain</C> <B>Examples:</B> <URL ><Link>../tutorial/chap7.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>PrimePartDerivedTwistedFunctor</C> <B>Examples:</B> <Br/>
<Br/>
<C>PrintAlgebraWordAsPolynomial</C> <B>Examples:</B> <Br/>
<Br/>
<C>PrintTorsionSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>PureComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap2.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap3.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../tutorial/chap5.html </Link><LinkText>4</LinkText></URL > ,
<URL ><Link>../tutorial/chap10.html </Link><LinkText>5</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutPeripheral.html </Link><LinkText>6</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoveringSpaces.html </Link><LinkText>7</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>8</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCubical.html </Link><LinkText>9</LinkText></URL >
<Br/>
<Br/>
<C>PureCubicalComplexToCubicalComplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap5.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCubical.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>PureCubicalLink</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>PushoutOfFpGroups</C> <B>Examples:</B> <Br/>
<Br/>
<C>QNeighbourhoodOfUnimodularPairs</C> <B>Examples:</B> <Br/>
<Br/>
<C>QQNeighbourhoodOfUnimodularPairs</C> <B>Examples:</B> <Br/>
<Br/>
<C>QuadraticCharacter</C> <B>Examples:</B> <Br/>
<Br/>
<C>QuadraticIntegersByNorm</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>QuadraticNumber</C> <B>Examples:</B> <URL ><Link>../tutorial/chap11.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap14.html </Link><LinkText>3</LinkText></URL >
<Br/>
<Br/>
<C>QuadraticNumberConjugate</C> <B>Examples:</B> <Br/>
<Br/>
<C>QuadraticNumberField</C> <B>Examples:</B> <URL ><Link>../tutorial/chap11.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap14.html </Link><LinkText>3</LinkText></URL >
<Br/>
<Br/>
<C>QuandleIsomorphismRepresentatives</C> <B>Examples:</B> <Br/>
<Br/>
<C>QuotientByTorsionSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>QuotientChainMap</C> <B>Examples:</B> <Br/>
<Br/>
<C>QuotientGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>QuotientQuasiIsomorph</C> <B>Examples:</B> <Br/>
<Br/>
<C>RadicalSeriesOfResolution</C> <B>Examples:</B> <Br/>
<Br/>
<C>RandomArc2Presentation</C> <B>Examples:</B> <Br/>
<Br/>
<C>RandomCellOfPureComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>ReadLinkImageAsGaussCode</C> <B>Examples:</B> <URL ><Link>../tutorial/chap6.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ReadMatrixAsPureCubicalComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>RecalculateIncidenceNumbers_NonFreeRes</C> <B>Examples:</B> <Br/>
<Br/>
<C>ReduceGenerators</C> <B>Examples:</B> <Br/>
<Br/>
<C>ReduceGenerators_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>ReflectedCubicalKnot</C> <B>Examples:</B> <URL ><Link>../tutorial/chap2.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap3.html </Link><LinkText>2</LinkText></URL > ,
<URL ><Link>../tutorial/chap6.html </Link><LinkText>3</LinkText></URL > ,
<URL ><Link>../www/SideLinks/About/aboutCoverinSpaces.html </Link><LinkText>4</LinkText></URL >
<Br/>
<Br/>
<C>RegularCWAssociahedron</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>RegularCWComplexComplement</C> <B>Examples:</B> <URL ><Link>../tutorial/chap4.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>RegularCWComplexReordered</C> <B>Examples:</B> <Br/>
<Br/>
<C>RegularCWComplexWithRemovedCell</C> <B>Examples:</B> <URL ><Link>../tutorial/chap3.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>RegularCWComplex_AttachCellDestructive</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>RegularCWCube</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>RegularCWMapToCWSubcomplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>RegularCWOrbitPolytope</C> <B>Examples:</B> <Br/>
<Br/>
<C>RegularCWPermutahedron</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>RegularCWPolygon</C> <B>Examples:</B> <Br/>
<Br/>
<C>RegularCWSimplex</C> <B>Examples:</B> <URL ><Link>../tutorial/chap1.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>RelativeCentralQuotientSpaceGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>RelativeGroupHomology</C> <B>Examples:</B> <Br/>
<Br/>
<C>RelativeRightTransversal</C> <B>Examples:</B> <Br/>
<Br/>
<C>RemoveStar</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionAbelianBianchiSubgroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionAbelianGroup_alt</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionAbelianPcpGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionAffineCrystGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionArtinGroup_spherical</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionBoundaryOfWordOnRight</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionDirectProductLazy</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionFiniteCcGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionFiniteCyclicGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionGL2QuadraticIntegers</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionGL3QuadraticIntegers</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionGenericGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionInfiniteCcGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap6.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionInfiniteCyclicGroup</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionPGL2QuadraticIntegers</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionPGL3QuadraticIntegers</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionPSL2QuadraticIntegers</C> <B>Examples:</B> <URL ><Link>../tutorial/chap11.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionPrimePowerGroupSparse</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionSL2QuadraticIntegers</C> <B>Examples:</B> <URL ><Link>../tutorial/chap11.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionSL2ZConjugated</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionSL2Z_alt</C> <B>Examples:</B> <URL ><Link>../tutorial/chap13.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionSpaceGroup</C> <B>Examples:</B> <URL ><Link>../tutorial/chap8.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap11.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>ResolutionToEquivariantCWComplex</C> <B>Examples:</B> <Br/>
<Br/>
<C>ResolutionToResolutionOfFpGroup</C> <B>Examples:</B> <URL ><Link>../www/SideLinks/About/aboutArithmetic.html </Link><LinkText>1</LinkText></URL >
<Br/>
<Br/>
<C>SL2QuadraticIntegers</C> <B>Examples:</B> <URL ><Link>../tutorial/chap11.html </Link><LinkText>1</LinkText></URL > ,
<URL ><Link>../tutorial/chap13.html </Link><LinkText>2</LinkText></URL >
<Br/>
<Br/>
<C>SL2ZResolution</C> <B>Examples:</B> <Br/>
<Br/>
<C>SL2ZResolution_alt</C> <B>Examples:</B> <Br/>
<Br/>
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