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### Index

action of crystallographic groups 1.1-1
`BasisChangeAffineMatOnRight` 2.2-2
`BisectorInequalityFromPointPair` 2.3-3
`BoundaryOfFreeZGLetter` B.1-9
`BoundaryOfFreeZGLetter_LargeGroupRep` B.4-11
`BoundaryOfFreeZGLetterNC` B.3-6
`BoundaryOfFreeZGLetterNC_LargeGroupRep` B.4-11
`BoundaryOfFreeZGWord` B.1-10
`BoundaryOfFreeZGWord_LargeGroupRep` B.4-12
`BoundaryOfFreeZGWordNC` B.3-7
`BoundaryOfGenerator_LargeGroupRep` B.4-10
`BoundaryOfGeneratorNC_LargeGroupRep` B.4-10
`ConvertLetterToStandardRep` B.2-3
`ConvertLetterToStandardRepNC` B.2-3
`ConvertStandardLetter` B.2-1
`ConvertStandardLetterNC` B.2-1
`ConvertStandardWord` B.2-2
`ConvertStandardWordNC` B.2-2
`ConvertWordToStandardRep` B.2-4
`ConvertWordToStandardRepNC` B.2-4
`DimensionSquareMat` 2.1-4
`FaceLatticeAndBoundaryBieberbachGroup` 4.2-2
`FundamentalDomainBieberbachGroup` 4.1-2
`FundamentalDomainFromGeneralPointAndOrbitPartGeometric` 4.1-3
`FundamentalDomainStandardSpaceGroup` 4.1-1
`GeneratorsOfModuleOfResolution_LargeGroupRep` B.4-9
`GramianOfAverageScalarProductFromFiniteMatrixGroup` 2.3-1
`GroupElementFromPosition` B.1-5
`GroupRingOfResolution` B.4-1
ineqThreshold 4.1-2
`InfoHAPcryst` 1.3-1
installation 1.2
`IsFreeZGLetter` B.3-1
`IsFreeZGLetter_LargeGroupRep` B.4-5
`IsFreeZGLetterNoTermCheck_LargeGroupRep` B.4-3
`IsFreeZGWord` B.3-2
`IsFreeZGWord_LargeGroupRep` B.4-6
`IsFreeZGWordNoTermCheck_LargeGroupRep` B.4-4
`IsFundamentalDomainBieberbachGroup` 4.1-5
`IsFundamentalDomainStandardSpaceGroup` 4.1-4
`IsSquareMat` 2.1-3
`IsValidGroupInt` B.1-4
`LinearPartOfAffineMatOnRight` 2.2-1
`MultiplyFreeZGLetterWithGroupElt` B.1-7
`MultiplyFreeZGLetterWithGroupElt_LargeGroupRep` B.4-7
`MultiplyFreeZGLetterWithGroupEltNC` B.3-4
`MultiplyFreeZGLetterWithGroupEltNC_LargeGroupRep` B.4-7
`MultiplyFreeZGWordWithGroupElt` B.1-8
`MultiplyFreeZGWordWithGroupElt_LargeGroupRep` B.4-8
`MultiplyFreeZGWordWithGroupEltNC` B.3-5
`MultiplyFreeZGWordWithGroupEltNC_LargeGroupRep` B.4-8
`MultiplyGroupElts` B.1-6
`MultiplyGroupElts_LargeGroupRep` B.4-2
`MultiplyGroupEltsNC` B.3-3
`MultiplyGroupEltsNC_LargeGroupRep` B.4-2
`OrbitPartAndRepresentativesInFacesStandardSpaceGroup` 3.1-5
`OrbitPartInFacesStandardSpaceGroup` 3.1-4
`OrbitPartInVertexSetsStandardSpaceGroup` 3.1-3
`OrbitStabilizerInUnitCubeOnRight` 3.1-1
`OrbitStabilizerInUnitCubeOnRightOnSets` 3.1-2
`PartialContractingHomotopyLookup` C.1-2
`PartialContractingHomotopyLookupNC` C.1-2
`PointGroupRepresentatives` 2.4-1
polymake 1.2-1
`PositionInGroupOfResolution` B.1-3
`PositionInGroupOfResolutionNC` B.1-3
`RelativePositionPointAndPolygon` 2.3-5
`RepresentativeActionOnRightOnSets` 3.1-7
`ResolutionBieberbachGroup` 4.2-1
`ResolutionFromFLandBoundary` 4.2-3
`ResolutionOfContractingHomotopy` C.1-1
`ShiftedOrbitPart` 3.1-9
`SignRat` 2.1-1
`StabilizerOnSetsStandardSpaceGroup` 3.1-6
`StrongestValidRepresentationForLetter` B.1-1
`StrongestValidRepresentationForWord` B.1-2
`TranslationOnRightFromVector` 2.2-3
`TranslationsToBox` 3.1-11
`TranslationsToOneCubeAroundCenter` 3.1-10
`VectorModOne` 2.1-2
`WhichSideOfHyperplane` 2.3-4
`WhichSideOfHyperplaneNC` 2.3-4

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