  
  
  [1XIndex[101X
  
  [10X*[110X (for bipartitions) 3.4 
  [10X * [110X (for PBRs) 4.4 
  [10X*[110X (for matrices over a semiring) 5.2 
  [10X * [110X (for Rees (0-)matrix semigroup isomorphisms by triples) 14.3-7 
  [10X<[110X (for bipartitions) 3.4 
  [10X<[110X (for PBRs) 4.4 
  [10X<[110X (for matrices over a semiring) 5.2 
  [10X<[110X (for Rees (0-)matrix semigroup isomorphisms by triples) 14.3-7 
  [10X=[110X (for bipartitions) 3.4 
  [10X=[110X (for PBRs) 4.4 
  [10X=[110X (for matrices over a semiring) 5.2 
  [10X = [110X (for Rees (0-)matrix semigroup isomorphisms by triples) 14.3-7 
  [2X\<[102X, for Green's classes 10.3-1 
  [2X\in[102X 5.3-3 
  [10X ^ [110X (for Rees (0-)matrix semigroup isomorphisms by triples) 14.3-7 
  [2XAnnularJonesMonoid[102X 7.3-5 
  [2XAntiIsomorphismDualFpMonoid[102X 6.5-9 
  [2XAntiIsomorphismDualFpSemigroup[102X 6.5-9 
  [2XAntiIsomorphismDualSemigroup[102X 8.2-4 
  [2XApsisMonoid[102X 7.3-11 
  [2XAsBipartition[102X 3.3-1 
  [2XAsBlockBijection[102X 3.3-2 
  [2XAsBooleanMat[102X 5.3-2 
  [2XAsCongruenceByWangPair[102X 13.8-3 
  [2XAsInverseSemigroupCongruenceByKernelTrace[102X 13.7-3 
  [2XAsList[102X 5.1-10 
  [2XAsListCanonical[102X 11.1-1 
  [2XAsMatrix[102X, for a filter and a matrix 5.1-6 
      for a filter, matrix, and threshold 5.1-6 
      for a filter, matrix, threshold, and period 5.1-6 
  [2XAsMonoid[102X 6.5-4 
  [2XAsMutableList[102X 5.1-10 
  [2XAsPartialPerm[102X, for a bipartition 3.3-4 
      for a PBR 4.3-3 
  [2XAsPBR[102X 4.3-1 
  [2XAsPermutation[102X, for a bipartition 3.3-5 
      for a PBR 4.3-4 
  [2XAsSemigroup[102X 6.5-3 
  [2XAsSemigroupCongruenceByGeneratingPairs[102X 13.6-6 
  [2XAsSemigroupHomomorphismByFunction[102X, for a semigroup homomorphism by images 14.1-6 
  [2XAsSemigroupHomomorphismByImages[102X, for a semigroup homomorphism by function 14.1-5 
  [2XAsSemigroupIsomorphismByFunction[102X, for a semigroup homomorphism by images 14.2-11 
  [2XAsTransformation[102X, for a bipartition 3.3-3 
      for a PBR 4.3-2 
  [2XAutomorphismGroup[102X, for a semigroup 14.2-7 
  [2XBipartition[102X 3.2-1 
  [2XBipartitionByIntRep[102X 3.2-2 
  [2XBitranslation[102X, for IsBitranslationsSemigroup, IsLeftTranslation, IsRightTranslation 18.1-6 
  [2XBlistNumber[102X 5.3-7 
  [2XBLOCKS_NC[102X 3.6-2 
  [2XBooleanMat[102X 5.3-1 
  [2XBooleanMatNumber[102X 5.3-6 
  [2XBrandtSemigroup[102X 7.8-6 
  [2XBrauerMonoid[102X 7.3-2 
  [2XCanonicalBlocks[102X 3.5-18 
  [2XCanonicalBooleanMat[102X 5.3-8 
      for a perm group and boolean matrix 5.3-8 
      for a perm group, perm group and boolean matrix 5.3-8 
  [2XCanonicalForm[102X, for a free inverse semigroup element 7.11-6 
  [2XCanonicalMultiplicationTable[102X 14.2-3 
  [2XCanonicalMultiplicationTablePerm[102X 14.2-4 
  [2XCanonicalReesMatrixSemigroup[102X 14.3-6 
  [2XCanonicalReesZeroMatrixSemigroup[102X 14.3-6 
  [2XCanonicalTransformation[102X 11.11-9 
  [2XCanUseFroidurePin[102X 6.1-4 
  [2XCanUseGapFroidurePin[102X 6.1-4 
  [2XCanUseLibsemigroupsFroidurePin[102X 6.1-4 
  [2XCatalanMonoid[102X 7.1-1 
  [2XCayleyDigraphOfCongruences[102X, for a semigroup 13.4-6 
      for a semigroup and a list or collection 13.4-6 
  [2XCayleyDigraphOfLeftCongruences[102X, for a semigroup 13.4-6 
      for a semigroup and a list or collection 13.4-6 
  [2XCayleyDigraphOfRightCongruences[102X, for a semigroup 13.4-6 
      for a semigroup and a list or collection 13.4-6 
  [2XCharacterTableOfInverseSemigroup[102X 11.14-10 
  [2XClosureInverseMonoid[102X 6.4-1 
  [2XClosureInverseSemigroup[102X 6.4-1 
  [2XClosureMonoid[102X 6.4-1 
  [2XClosureSemigroup[102X 6.4-1 
  [2XCodomainOfBipartition[102X 3.5-11 
  [2XComponentRepsOfPartialPermSemigroup[102X 11.12-1 
  [2XComponentRepsOfTransformationSemigroup[102X 11.11-1 
  [2XComponentsOfPartialPermSemigroup[102X 11.12-2 
  [2XComponentsOfTransformationSemigroup[102X 11.11-2 
  [2XCompositionMapping2[102X, for IsRMSIsoByTriple 14.3-4 
      for IsRZMSIsoByTriple 14.3-4 
  [2XCongruenceByWangPair[102X 13.8-2 
  [2XCongruencesOfPoset[102X 13.4-8 
  [2XCongruencesOfSemigroup[102X, for a semigroup 13.4-1 
      for a semigroup and a multiplicative element collection 13.4-1 
  [2XContentOfFreeBandElement[102X 7.9-7 
  [2XContentOfFreeBandElementCollection[102X 7.9-7 
  [2XCrossedApsisMonoid[102X 7.3-11 
  [2XCyclesOfPartialPerm[102X 11.12-3 
  [2XCyclesOfPartialPermSemigroup[102X 11.12-4 
  [2XCyclesOfTransformationSemigroup[102X 11.11-3 
  [2XDClass[102X 10.1-2 
  [2XDClasses[102X 10.1-4 
  [2XDClassNC[102X 10.1-3 
  [2XDClassOfHClass[102X 10.1-1 
  [2XDClassOfLClass[102X 10.1-1 
  [2XDClassOfRClass[102X 10.1-1 
  [2XDClassReps[102X 10.1-5 
  [2XDegreeOfBipartition[102X 3.5-1 
  [2XDegreeOfBipartitionCollection[102X 3.5-1 
  [2XDegreeOfBipartitionSemigroup[102X 3.8-5 
  [2XDegreeOfBlocks[102X 3.6-5 
  [2XDegreeOfPBR[102X 4.5-2 
  [2XDegreeOfPBRCollection[102X 4.5-2 
  [2XDegreeOfPBRSemigroup[102X 4.6-2 
  [2XDigraphOfAction[102X, for a transformation semigroup, list, and action 11.11-4 
  [2XDigraphOfActionOnPoints[102X, for a transformation semigroup 11.11-5 
      for a transformation semigroup and an integer 11.11-5 
  [2XDimensionOfMatrixOverSemiring[102X 5.1-3 
  [2XDimensionOfMatrixOverSemiringCollection[102X 5.1-4 
  [2XDirectProduct[102X 8.1-1 
  [2XDirectProductOp[102X 8.1-1 
  [2XDomainOfBipartition[102X 3.5-10 
  [2XDotLeftCayleyDigraph[102X 16.1-4 
  [2XDotRightCayleyDigraph[102X 16.1-4 
  [2XDotSemilatticeOfIdempotents[102X 16.1-3 
  [2XDotString[102X 16.1-1 
      for a Cayley digraph 16.1-2 
  [2XDualSemigroup[102X 8.2-1 
  [2XDualSymmetricInverseMonoid[102X 7.3-7 
  [2XDualSymmetricInverseSemigroup[102X 7.3-7 
  [2XElementOfFpMonoid[102X 15.2-3 
  [2XElementOfFpSemigroup[102X 15.2-2 
  [10XELM_LIST[110X (for Rees (0-)matrix semigroup isomorphisms by triples) 14.3-7 
  [2XELM_LIST[102X, for IsRMSIsoByTriple 14.3-3 
  [2XEmbeddingFpMonoid[102X 6.5-10 
  [2XEmptyPBR[102X 4.2-3 
  [2XEndomorphismMonoid[102X, for a digraph 7.1-6 
      for a digraph and vertex coloring 7.1-6 
  [2XEndomorphismsPartition[102X 7.1-2 
  [2XEnumerate[102X 11.1-3 
  [2XEnumeratorCanonical[102X 11.1-1 
  [2XEqualInFreeBand[102X 7.9-8 
  [2XEquivalenceRelationCanonicalLookup[102X, for an equivalence relation over a finite semigroup 13.3-6 
  [2XEquivalenceRelationCanonicalPartition[102X 13.3-7 
  [2XEquivalenceRelationLookup[102X, for an equivalence relation over a finite semigroup 13.3-5 
  [2XEUnitaryInverseCover[102X 11.14-11 
  [2XEvaluateWord[102X 11.5-1 
  [2XExtRepOfObj[102X, for a bipartition 3.5-3 
      for a blocks 3.6-3 
      for a PBR 4.5-3 
  [2XFactorisableDualSymmetricInverseMonoid[102X 7.3-8 
  [2XFactorization[102X 11.5-2 
  [2XFixedPointsOfTransformationSemigroup[102X, for a transformation semigroup 11.11-6 
  [2XFpTietzeIsomorphism[102X 15.8-4 
  [2XFreeBand[102X, for a given rank 7.9-1 
      for a list of names 7.9-1 
      for various names 7.9-1 
  [2XFreeInverseSemigroup[102X, for a given rank 7.11-1 
      for a list of names 7.11-1 
      for various names 7.11-1 
  [2XFreeMonoidAndAssignGeneratorVars[102X 15.2-4 
  [2XFreeSemigroupAndAssignGeneratorVars[102X 15.2-4 
  [2XFullBooleanMatMonoid[102X 7.6-1 
  [2XFullMatrixMonoid[102X 7.5-1 
  [2XFullPBRMonoid[102X 7.4-1 
  [2XFullTropicalMaxPlusMonoid[102X 7.7-1 
  [2XFullTropicalMinPlusMonoid[102X 7.7-2 
  [2XGeneralLinearMonoid[102X 7.5-1 
  [2XGeneratingCongruencesOfJoinSemilattice[102X 13.4-12 
  [2XGeneratingCongruencesOfLattice[102X 13.8-4 
  [2XGenerators[102X 11.6-1 
  [2XGeneratorsOfSemigroupIdeal[102X 9.2-1 
  [2XGeneratorsOfStzPresentation[102X 15.3-3 
  [2XGeneratorsSmallest[102X, for a semigroup 11.6-5 
  [2XGLM[102X 7.5-1 
  [2XGossipMonoid[102X 7.6-5 
  [2XGraphInverseSemigroup[102X 7.10-1 
  [2XGraphOfGraphInverseSemigroup[102X 7.10-5 
  [2XGreensDClasses[102X 10.1-4 
  [2XGreensDClassOfElement[102X 10.1-2 
      for a free band and element 7.9-9 
  [2XGreensDClassOfElementNC[102X 10.1-3 
  [2XGreensHClasses[102X 10.1-4 
  [2XGreensHClassOfElement[102X 10.1-2 
      for a Rees matrix semigroup 10.1-2 
  [2XGreensHClassOfElementNC[102X 10.1-3 
  [2XGreensJClasses[102X 10.1-4 
  [2XGreensLClasses[102X 10.1-4 
  [2XGreensLClassOfElement[102X 10.1-2 
  [2XGreensLClassOfElementNC[102X 10.1-3 
  [2XGreensRClasses[102X 10.1-4 
  [2XGreensRClassOfElement[102X 10.1-2 
  [2XGreensRClassOfElementNC[102X 10.1-3 
  [2XGroupHClass[102X 10.4-1 
  [2XGroupOfUnits[102X 11.8-1 
  [2XHallMonoid[102X 7.6-4 
  [2XHClass[102X 10.1-2 
      for a Rees matrix semigroup 10.1-2 
  [2XHClasses[102X 10.1-4 
  [2XHClassNC[102X 10.1-3 
  [2XHClassReps[102X 10.1-5 
  [2XHomomorphismsOfStrongSemilatticeOfSemigroups[102X 8.3-7 
  [2XIdeals[102X, for a semigroup 9.1-2 
  [2XIdempotentGeneratedSubsemigroup[102X 11.9-3 
  [2XIdempotents[102X 11.9-1 
  [2XIdentityBipartition[102X 3.2-3 
  [2XIdentityPBR[102X 4.2-4 
  [2XImagesElm[102X, for IsRMSIsoByTriple 14.3-5 
  [2XImageSetOfTranslation[102X, for IsSemigroupTranslation 18.1-16 
  [2XImagesRepresentative[102X, for IsRMSIsoByTriple 14.3-5 
  [2XIndecomposableElements[102X 11.6-6 
  [2XIndexOfVertexOfGraphInverseSemigroup[102X 7.10-9 
  [2XIndexPeriodOfSemigroupElement[102X 11.4-1 
  [2XInfoSemigroups[102X 2.5-1 
  [2XInjectionNormalizedPrincipalFactor[102X 10.4-7 
  [2XInjectionPrincipalFactor[102X 10.4-7 
  [2XInnerLeftTranslations[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-13 
  [2XInnerRightTranslations[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-13 
  [2XInnerTranslationalHull[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-14 
  [2XIntegers[102X 5.1-8 
  [2XIntRepOfBipartition[102X 3.5-4 
  [2XInverseMonoidByGenerators[102X 6.2-1 
  [2XInverseOp[102X 5.6-1 
      for an integer matrix 5.5-1 
  [2XInverseSemigroupByGenerators[102X 6.2-1 
  [2XInverseSemigroupCongruenceByKernelTrace[102X 13.7-2 
  [2XInverseSubsemigroupByProperty[102X 6.4-3 
  [2XIrredundantGeneratingSubset[102X 11.6-3 
  [2XIsActingSemigroup[102X 6.1-2 
  [2XIsAntiSymmetricBooleanMat[102X 5.3-13 
  [2XIsAperiodicSemigroup[102X 12.1-19 
  [2XIsBand[102X 12.1-1 
  [2XIsBipartition[102X 3.1-1 
  [2XIsBipartitionCollColl[102X 3.1-2 
  [2XIsBipartitionCollection[102X 3.1-2 
  [2XIsBipartitionMonoid[102X 3.8-1 
  [2XIsBipartitionPBR[102X 4.5-8 
  [2XIsBipartitionSemigroup[102X 3.8-1 
  [2XIsBitranslation[102X, for IsAssociativeElement and IsMultiplicativeElementWithOne 18.1-2 
  [2XIsBitranslationCollection[102X 18.1-3 
  [2XIsBlockBijection[102X 3.5-16 
  [2XIsBlockBijectionMonoid[102X 3.8-2 
  [2XIsBlockBijectionPBR[102X 4.5-8 
  [2XIsBlockBijectionSemigroup[102X 3.8-2 
  [2XIsBlockGroup[102X 12.1-2 
  [2XIsBlocks[102X 3.6-1 
  [2XIsBooleanMat[102X 5.1-8 
  [2XIsBooleanMatCollColl[102X 5.1-9 
  [2XIsBooleanMatCollection[102X 5.1-9 
  [2XIsBooleanMatMonoid[102X 5.7-2 
  [2XIsBooleanMatSemigroup[102X 5.7-1 
  [2XIsBrandtSemigroup[102X 12.2-2 
  [2XIsCayleyDigraphOfCongruences[102X 13.4-4 
  [2XIsCliffordSemigroup[102X 12.2-1 
  [2XIsColTrimBooleanMat[102X 5.3-9 
  [2XIsCombinatorialSemigroup[102X 12.1-19 
  [2XIsCommutativeSemigroup[102X 12.1-3 
  [2XIsCompletelyRegularSemigroup[102X 12.1-4 
  [2XIsCompletelySimpleSemigroup[102X 12.1-22 
  [2XIsCongruenceByWangPair[102X 13.8-1 
  [2XIsCongruenceClass[102X 13.3-1 
  [2XIsCongruenceFreeSemigroup[102X 12.1-5 
  [2XIsCongruencePoset[102X 13.4-4 
  [2XIsConnectedTransformationSemigroup[102X, for a transformation semigroup 11.11-10 
  [2XIsDTrivial[102X 12.1-19 
  [2XIsDualSemigroupElement[102X 8.2-3 
  [2XIsDualSemigroupRep[102X 8.2-2 
  [2XIsDualTransBipartition[102X 3.5-13 
  [2XIsDualTransformationPBR[102X 4.5-10 
  [2XIsEmptyPBR[102X 4.5-5 
  [2XIsEnumerated[102X 11.1-4 
  [2XIsEquivalenceBooleanMat[102X 5.3-16 
  [2XIsEUnitaryInverseSemigroup[102X 12.2-3 
  [2XIsFactorisableInverseMonoid[102X 12.2-6 
  [2XIsFinite[102X 5.7-3 
  [2XIsFInverseMonoid[102X 12.2-5 
  [2XIsFInverseSemigroup[102X 12.2-4 
  [2XIsFreeBand[102X, for a given semigroup 7.9-3 
  [2XIsFreeBandCategory[102X 7.9-2 
  [2XIsFreeBandElement[102X 7.9-4 
  [2XIsFreeBandElementCollection[102X 7.9-5 
  [2XIsFreeBandSubsemigroup[102X 7.9-6 
  [2XIsFreeInverseSemigroup[102X 7.11-3 
  [2XIsFreeInverseSemigroupCategory[102X 7.11-2 
  [2XIsFreeInverseSemigroupElement[102X 7.11-4 
  [2XIsFreeInverseSemigroupElementCollection[102X 7.11-5 
  [2XIsFullMatrixMonoid[102X 7.5-3 
  [2XIsGeneralLinearMonoid[102X 7.5-3 
  [2XIsGraphInverseSemigroup[102X 7.10-4 
  [2XIsGraphInverseSemigroupElement[102X 7.10-4 
  [2XIsGraphInverseSemigroupElementCollection[102X 7.10-6 
  [2XIsGraphInverseSubsemigroup[102X 7.10-7 
  [2XIsGreensClassNC[102X 10.3-3 
  [2XIsGreensDGreaterThanFunc[102X 10.1-12 
  [2XIsGroupAsSemigroup[102X 12.1-7 
  [2XIsHTrivial[102X 12.1-19 
  [2XIsIdempotentGenerated[102X 12.1-8 
  [2XIsIdentityPBR[102X 4.5-6 
  [2XIsIntegerMatrixMonoid[102X 5.7-2 
  [2XIsIntegerMatrixSemigroup[102X 5.7-1 
  [2XIsInverseSemigroupCongruenceByKernelTrace[102X 13.7-1 
  [2XIsInverseSemigroupCongruenceClassByKernelTrace[102X 13.7-6 
  [2XIsIsomorphicSemigroup[102X 14.2-1 
  [2XIsJoinIrreducible[102X 12.2-7 
  [2XIsLeftCongruenceClass[102X 13.3-2 
  [2XIsLeftSemigroupCongruence[102X 13.1-2 
  [2XIsLeftSimple[102X 12.1-9 
  [2XIsLeftTranslation[102X, for IsSemigroupTranslation 18.1-1 
  [2XIsLeftTranslationCollection[102X 18.1-3 
  [2XIsLeftZeroSemigroup[102X 12.1-10 
  [2XIsLinkedTriple[102X 13.6-5 
  [2XIsLTrivial[102X 12.1-19 
  [2XIsMajorantlyClosed[102X 12.2-8 
  [2XIsMatrixOverFiniteField[102X 5.1-8 
  [2XIsMatrixOverFiniteFieldCollColl[102X 5.1-9 
  [2XIsMatrixOverFiniteFieldCollection[102X 5.1-9 
  [2XIsMatrixOverFiniteFieldMonoid[102X 5.7-2 
  [2XIsMatrixOverFiniteFieldSemigroup[102X 5.7-1 
  [2XIsMatrixOverSemiring[102X 5.1-1 
  [2XIsMatrixOverSemiringCollColl[102X 5.1-2 
  [2XIsMatrixOverSemiringCollection[102X 5.1-2 
  [2XIsMatrixOverSemiringMonoid[102X 5.7-2 
  [2XIsMatrixOverSemiringSemigroup[102X 5.7-1 
  [2XIsMaximalSubsemigroup[102X 11.10-3 
  [2XIsMaxPlusMatrix[102X 5.1-8 
  [2XIsMaxPlusMatrixCollColl[102X 5.1-9 
  [2XIsMaxPlusMatrixCollection[102X 5.1-9 
  [2XIsMaxPlusMatrixMonoid[102X 5.7-2 
  [2XIsMaxPlusMatrixSemigroup[102X 5.7-1 
  [2XIsMcAlisterTripleSemigroup[102X 8.4-1 
  [2XIsMcAlisterTripleSemigroupElement[102X 8.4-7 
  [2XIsMinPlusMatrix[102X 5.1-8 
  [2XIsMinPlusMatrixCollColl[102X 5.1-9 
  [2XIsMinPlusMatrixCollection[102X 5.1-9 
  [2XIsMinPlusMatrixMonoid[102X 5.7-2 
  [2XIsMinPlusMatrixSemigroup[102X 5.7-1 
  [2XIsMonogenicInverseMonoid[102X 12.2-10 
  [2XIsMonogenicInverseSemigroup[102X 12.2-9 
  [2XIsMonogenicMonoid[102X 12.1-12 
  [2XIsMonogenicSemigroup[102X 12.1-11 
  [2XIsMonoidAsSemigroup[102X 12.1-13 
  [2XIsMTSE[102X 8.4-7 
  [2XIsNTPMatrix[102X 5.1-8 
  [2XIsNTPMatrixCollColl[102X 5.1-9 
  [2XIsNTPMatrixCollection[102X 5.1-9 
  [2XIsNTPMatrixMonoid[102X 5.7-2 
  [2XIsNTPMatrixSemigroup[102X 5.7-1 
  [2XIsomorphismMonoid[102X 6.5-2 
  [2XIsomorphismPermGroup[102X 6.5-5 
  [2XIsomorphismReesMatrixSemigroup[102X, for a D-class 10.4-7 
      for a semigroup 6.5-8 
  [2XIsomorphismReesMatrixSemigroupOverPermGroup[102X 6.5-8 
  [2XIsomorphismReesZeroMatrixSemigroup[102X 6.5-8 
  [2XIsomorphismReesZeroMatrixSemigroupOverPermGroup[102X 6.5-8 
  [2XIsomorphismSemigroup[102X 6.5-1 
  [2XIsomorphismSemigroups[102X 14.2-6 
  [2XIsOntoBooleanMat[102X 5.3-14 
  [2XIsOrthodoxSemigroup[102X 12.1-14 
  [2XIsPartialOrderBooleanMat[102X 5.3-15 
  [2XIsPartialPermBipartition[102X 3.5-15 
  [2XIsPartialPermBipartitionMonoid[102X 3.8-3 
  [2XIsPartialPermBipartitionSemigroup[102X 3.8-3 
  [2XIsPartialPermPBR[102X 4.5-11 
  [2XIsPBR[102X 4.1-1 
  [2XIsPBRCollColl[102X 4.1-2 
  [2XIsPBRCollection[102X 4.1-2 
  [2XIsPBRMonoid[102X 4.6-1 
  [2XIsPBRSemigroup[102X 4.6-1 
  [2XIsPermBipartition[102X 3.5-14 
  [2XIsPermBipartitionGroup[102X 3.8-4 
  [2XIsPermPBR[102X 4.5-12 
  [2XIsRectangularBand[102X 12.1-15 
  [2XIsRectangularGroup[102X 12.1-16 
  [2XIsReesCongruenceClass[102X 13.9-2 
  [2XIsReflexiveBooleanMat[102X 5.3-11 
  [2XIsRegularGreensClass[102X 10.3-2 
  [2XIsRegularSemigroup[102X 12.1-17 
  [2XIsRightCongruenceClass[102X 13.3-3 
  [2XIsRightSemigroupCongruence[102X 13.1-3 
  [2XIsRightSimple[102X 12.1-9 
  [2XIsRightTranslation[102X, for IsSemigroupTranslation 18.1-1 
  [2XIsRightTranslationCollection[102X 18.1-3 
  [2XIsRightZeroSemigroup[102X 12.1-18 
  [2XIsRMSCongruenceByLinkedTriple[102X 13.6-1 
  [2XIsRMSCongruenceClassByLinkedTriple[102X 13.6-3 
  [2XIsRMSIsoByTriple[102X 14.3-1 
  [2XIsRowTrimBooleanMat[102X 5.3-9 
  [2XIsRTrivial[102X 12.1-19 
  [2XIsRZMSCongruenceByLinkedTriple[102X 13.6-1 
  [2XIsRZMSCongruenceClassByLinkedTriple[102X 13.6-3 
  [2XIsRZMSIsoByTriple[102X 14.3-1 
  [2XIsSelfDualSemigroup[102X 12.1-29 
  [2XIsSemiband[102X 12.1-8 
  [2XIsSemigroupCongruence[102X 13.1-1 
  [2XIsSemigroupHomomorphismByFunction[102X 14.1-4 
  [2XIsSemigroupHomomorphismByImages[102X 14.1-3 
  [2XIsSemigroupIsomorphismByFunction[102X 14.2-10 
  [2XIsSemigroupTranslation[102X, for IsAssociativeElement and IsMultiplicativeElementWithOne 18.1-1 
  [2XIsSemigroupTranslationCollection[102X 18.1-3 
  [2XIsSemigroupWithAdjoinedZero[102X 12.1-20 
  [2XIsSemilattice[102X 12.1-21 
  [2XIsSimpleSemigroup[102X 12.1-22 
  [2XIsSSSE[102X 8.3-3 
  [2XIsStrongSemilatticeOfSemigroups[102X 8.3-4 
  [2XIsStzPresentation[102X 15.3-2 
  [2XIsSubrelation[102X 13.5-1 
  [2XIsSubsemigroupOfFpMonoid[102X 15.2-5 
  [2XIsSuperrelation[102X 13.5-2 
  [2XIsSurjectiveSemigroup[102X 12.1-6 
  [2XIsSymmetricBooleanMat[102X 5.3-10 
  [2XIsSynchronizingSemigroup[102X, for a transformation semigroup 12.1-23 
  [2XIsTorsion[102X 5.7-4 
      for an integer matrix 5.5-2 
  [2XIsTotalBooleanMat[102X 5.3-14 
  [2XIsTransBipartition[102X 3.5-12 
  [2XIsTransformationBooleanMat[102X 5.3-17 
  [2XIsTransformationPBR[102X 4.5-9 
  [2XIsTransitive[102X, for a transformation semigroup and a pos int 11.11-7 
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  [2XIsTransitiveBooleanMat[102X 5.3-12 
  [2XIsTrimBooleanMat[102X 5.3-9 
  [2XIsTropicalMatrix[102X 5.1-8 
  [2XIsTropicalMatrixCollection[102X 5.1-9 
  [2XIsTropicalMatrixMonoid[102X 5.7-2 
  [2XIsTropicalMatrixSemigroup[102X 5.7-1 
  [2XIsTropicalMaxPlusMatrix[102X 5.1-8 
  [2XIsTropicalMaxPlusMatrixCollColl[102X 5.1-9 
  [2XIsTropicalMaxPlusMatrixCollection[102X 5.1-9 
  [2XIsTropicalMaxPlusMatrixMonoid[102X 5.7-2 
  [2XIsTropicalMaxPlusMatrixSemigroup[102X 5.7-1 
  [2XIsTropicalMinPlusMatrix[102X 5.1-8 
  [2XIsTropicalMinPlusMatrixCollColl[102X 5.1-9 
  [2XIsTropicalMinPlusMatrixCollection[102X 5.1-9 
  [2XIsTropicalMinPlusMatrixMonoid[102X 5.7-2 
  [2XIsTropicalMinPlusMatrixSemigroup[102X 5.7-1 
  [2XIsUniformBlockBijection[102X 3.5-17 
  [2XIsUnitRegularMonoid[102X 12.1-24 
  [2XIsUniversalPBR[102X 4.5-7 
  [2XIsUniversalSemigroupCongruence[102X 13.10-1 
  [2XIsUniversalSemigroupCongruenceClass[102X 13.10-2 
  [2XIsVertex[102X, for a graph inverse semigroup element 7.10-3 
  [2XIsZeroGroup[102X 12.1-25 
  [2XIsZeroRectangularBand[102X 12.1-26 
  [2XIsZeroSemigroup[102X 12.1-27 
  [2XIsZeroSimpleSemigroup[102X 12.1-28 
  [2XIteratorCanonical[102X 11.1-1 
  [2XIteratorFromGeneratorsFile[102X 17.1-3 
  [2XIteratorFromMultiplicationTableFile[102X 17.2-3 
  [2XIteratorOfDClasses[102X 10.2-2 
  [2XIteratorOfDClassReps[102X 10.2-1 
  [2XIteratorOfHClassReps[102X 10.2-1 
  [2XIteratorOfLClassReps[102X 10.2-1 
  [2XIteratorOfLeftCongruences[102X, for a semigroup 13.4-15 
      for a semigroup, and a positive integer 13.4-15 
      for a semigroup, positive integer, and list or collection 13.4-15 
  [2XIteratorOfRClasses[102X 10.2-2 
  [2XIteratorOfRightCongruences[102X, for a semigroup 13.4-15 
      for a semigroup, and a positive integer 13.4-15 
      for a semigroup, positive integer, and list or collection 13.4-15 
  [2XJClasses[102X 10.1-4 
  [2XJoinIrreducibleDClasses[102X 11.14-2 
  [2XJoinLeftSemigroupCongruences[102X 13.5-4 
  [2XJoinRightSemigroupCongruences[102X 13.5-4 
  [2XJoinSemigroupCongruences[102X 13.5-4 
  [2XJoinSemilatticeOfCongruences[102X 13.4-11 
  [2XJonesMonoid[102X 7.3-3 
  [2XKernelOfSemigroupCongruence[102X 13.7-4 
  [2XKernelOfSemigroupHomomorphism[102X 14.1-7 
  [2XLargestElementSemigroup[102X 11.11-8 
  [2XLatticeOfCongruences[102X, for a semigroup 13.4-5 
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  [2XLatticeOfLeftCongruences[102X, for a semigroup 13.4-5 
      for a semigroup and a list or collection 13.4-5 
  [2XLatticeOfRightCongruences[102X, for a semigroup 13.4-5 
      for a semigroup and a list or collection 13.4-5 
  [2XLClass[102X 10.1-2 
  [2XLClasses[102X 10.1-4 
  [2XLClassNC[102X 10.1-3 
  [2XLClassOfHClass[102X 10.1-1 
  [2XLClassReps[102X 10.1-5 
  [2XLeftBlocks[102X 3.5-6 
  [2XLeftCayleyDigraph[102X 11.2-1 
  [2XLeftCongruencesOfSemigroup[102X, for a semigroup 13.4-1 
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  [2XLeftGreensMultiplier[102X 10.5-1 
  [2XLeftInverse[102X, for a matrix over finite field 5.4-2 
  [2XLeftOne[102X, for a bipartition 3.2-4 
  [2XLeftPartOfBitranslation[102X 18.1-4 
  [2XLeftProjection[102X 3.2-4 
  [2XLeftSemigroupCongruence[102X 13.2-2 
  [2XLeftTranslation[102X, for IsLeftTranslationsSemigroup, IsGeneralMapping 18.1-5 
  [2XLeftTranslations[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-10 
  [2XLeftTranslationsSemigroupOfFamily[102X, for IsFamily 18.1-8 
  [2XLeftZeroSemigroup[102X 7.8-5 
  [2XLength[102X 15.3-6 
  [2XLengthOfLongestDClassChain[102X 10.1-11 
  [2XMajorantClosure[102X 11.14-3 
  [2XMatrix[102X, for a filter and a matrix 5.1-5 
      for a semiring and a matrix 5.1-5 
  [2XMaximalDClasses[102X 10.1-7 
  [2XMaximalLClasses[102X 10.1-7 
  [2XMaximalRClasses[102X 10.1-7 
  [2XMaximalSubsemigroups[102X, for a finite semigroup 11.10-1 
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  [2XMcAlisterTripleSemigroup[102X 8.4-2 
  [2XMcAlisterTripleSemigroupAction[102X 8.4-6 
  [2XMcAlisterTripleSemigroupElement[102X 8.4-8 
  [2XMcAlisterTripleSemigroupGroup[102X 8.4-3 
  [2XMcAlisterTripleSemigroupPartialOrder[102X 8.4-4 
  [2XMcAlisterTripleSemigroupSemilattice[102X 8.4-5 
  [2XMeetLeftSemigroupCongruences[102X 13.5-3 
  [2XMeetRightSemigroupCongruences[102X 13.5-3 
  [2XMeetSemigroupCongruences[102X 13.5-3 
  [2XMinimalCongruences[102X, for a congruence poset 13.4-13 
      for a list or collection 13.4-13 
  [2XMinimalCongruencesOfSemigroup[102X, for a semigroup 13.4-2 
      for a semigroup and a multiplicative element collection 13.4-2 
  [2XMinimalDClass[102X 10.1-6 
  [2XMinimalFactorization[102X 11.5-3 
  [2XMinimalFaithfulTransformationDegree[102X 14.2-13 
  [2XMinimalIdeal[102X 11.7-1 
  [2XMinimalIdealGeneratingSet[102X 9.2-2 
  [2XMinimalInverseMonoidGeneratingSet[102X 11.6-4 
  [2XMinimalInverseSemigroupGeneratingSet[102X 11.6-4 
  [2XMinimalLeftCongruencesOfSemigroup[102X, for a semigroup 13.4-2 
      for a semigroup and a multiplicative element collection 13.4-2 
  [2XMinimalMonoidGeneratingSet[102X 11.6-4 
  [2XMinimalRightCongruencesOfSemigroup[102X, for a semigroup 13.4-2 
      for a semigroup and a multiplicative element collection 13.4-2 
  [2XMinimalSemigroupGeneratingSet[102X 11.6-4 
  [2XMinimalWord[102X, for free inverse semigroup element 7.11-7 
  [2XMinimumGroupCongruence[102X 13.7-7 
  [2XMinorants[102X 11.14-4 
  [2XModularPartitionMonoid[102X 7.3-10 
  [2XMonogenicSemigroup[102X 7.8-2 
  [2XMotzkinMonoid[102X 7.3-6 
  [2XMTSE[102X 8.4-8 
  [2XMultiplicativeNeutralElement[102X, for an H-class 10.4-5 
  [2XMultiplicativeZero[102X 11.7-3 
  [2XMunnSemigroup[102X 7.2-1 
  [2XNambooripadLeqRegularSemigroup[102X 11.15-1 
  [2XNambooripadPartialOrder[102X 11.15-2 
  [2XNaturalLeqBlockBijection[102X 3.4-3 
  [2XNaturalLeqInverseSemigroup[102X 11.14-1 
  [2XNaturalLeqPartialPermBipartition[102X 3.4-2 
  [2XNonTrivialEquivalenceClasses[102X 13.3-4 
  [2XNonTrivialFactorization[102X 11.5-4 
  [2XNormalizedPrincipalFactor[102X 10.4-8 
  [2XNormalizeSemigroup[102X 5.7-5 
  [2XNrBitranslations[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-12 
  [2XNrBlocks[102X, for a bipartition 3.5-9 
      for blocks 3.5-9 
  [2XNrDClasses[102X 10.1-9 
  [2XNrHClasses[102X 10.1-9 
  [2XNrIdempotents[102X 11.9-2 
  [2XNrLClasses[102X 10.1-9 
  [2XNrLeftBlocks[102X 3.5-7 
  [2XNrLeftTranslations[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-12 
  [2XNrMaximalSubsemigroups[102X 11.10-2 
  [2XNrRClasses[102X 10.1-9 
  [2XNrRegularDClasses[102X 10.1-8 
  [2XNrRightBlocks[102X 3.5-8 
  [2XNrRightTranslations[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-12 
  [2XNrTransverseBlocks[102X, for a bipartition 3.5-2 
      for blocks 3.6-4 
  [2XNumberBlist[102X 5.3-7 
  [2XNumberBooleanMat[102X 5.3-6 
  [2XNumberOfLeftCongruences[102X, for a semigroup 13.4-14 
      for a semigroup, and a positive integer 13.4-14 
      for a semigroup, positive integer, and list or collection 13.4-14 
  [2XNumberOfRightCongruences[102X, for a semigroup 13.4-14 
      for a semigroup, and a positive integer 13.4-14 
      for a semigroup, positive integer, and list or collection 13.4-14 
  [2XNumberPBR[102X 4.5-4 
  [2XOnBlist[102X 5.3-4 
  [2XOnLeftBlocks[102X 3.7-2 
  [2XOnLeftCongruenceClasses[102X 13.3-8 
  [2XOnMultiplicationTable[102X 14.2-5 
  [2XOnRightBlocks[102X 3.7-1 
  [2XOnRightCongruenceClasses[102X 13.3-9 
  [2XOrder[102X 5.5-3 
  [2XOrderAntiEndomorphisms[102X 7.1-5 
  [2XOrderEndomorphisms[102X, monoid of order preserving transformations 7.1-5 
  [2XParseRelations[102X 15.2-1 
  [2XPartialBrauerMonoid[102X 7.3-2 
  [2XPartialDualSymmetricInverseMonoid[102X 7.3-7 
  [2XPartialJonesMonoid[102X 7.3-4 
  [2XPartialOrderAntiEndomorphisms[102X 7.1-5 
  [2XPartialOrderEndomorphisms[102X 7.1-5 
  [2XPartialOrderOfDClasses[102X 10.1-10 
  [2XPartialOrderOfLClasses[102X 10.1-10 
  [2XPartialOrderOfRClasses[102X 10.1-10 
  [2XPartialPermLeqBipartition[102X 3.4-1 
  [2XPartialTransformationMonoid[102X 7.1-3 
  [2XPartialUniformBlockBijectionMonoid[102X 7.3-8 
  [2XPartitionMonoid[102X 7.3-1 
  [2XPBR[102X 4.2-1 
  [2XPBRNumber[102X 4.5-4 
  [2XPeriodNTPMatrix[102X 5.1-12 
  [2XPermLeftQuoBipartition[102X 3.4-4 
  [2XPlanarModularPartitionMonoid[102X 7.3-10 
  [2XPlanarPartitionMonoid[102X 7.3-9 
  [2XPlanarUniformBlockBijectionMonoid[102X 7.3-8 
  [2XPODI[102X, monoid of order preserving or reversing partial perms 7.2-3 
  [2XPOI[102X, monoid of order preserving partial perms 7.2-3 
  [2XPOPI[102X, monoid of orientation preserving partial perms 7.2-3 
  [2XPORI[102X, monoid of orientation preserving or reversing partial perms 7.2-3 
  [2XPosetOfCongruences[102X 13.4-10 
  [2XPosetOfPrincipalCongruences[102X, for a semigroup 13.4-7 
      for a semigroup and a multiplicative element collection 13.4-7 
  [2XPosetOfPrincipalLeftCongruences[102X, for a semigroup 13.4-7 
      for a semigroup and a multiplicative element collection 13.4-7 
  [2XPosetOfPrincipalRightCongruences[102X, for a semigroup 13.4-7 
      for a semigroup and a multiplicative element collection 13.4-7 
  [2XPositionCanonical[102X 11.1-2 
  [2XPrimitiveIdempotents[102X 11.14-5 
  [2XPrincipalCongruencesOfSemigroup[102X, for a semigroup 13.4-3 
      for a semigroup and a multiplicative element collection 13.4-3 
  [2XPrincipalFactor[102X 10.4-8 
  [2XPrincipalLeftCongruencesOfSemigroup[102X, for a semigroup 13.4-3 
      for a semigroup and a multiplicative element collection 13.4-3 
  [2XPrincipalRightCongruencesOfSemigroup[102X, for a semigroup 13.4-3 
      for a semigroup and a multiplicative element collection 13.4-3 
  [2XProjectionFromBlocks[102X 3.6-6 
  [2XRadialEigenvector[102X 5.6-2 
  [2XRandom[102X, for a semigroup 11.3-1 
  [2XRandomBipartition[102X 3.2-7 
  [2XRandomBlockBijection[102X 3.2-7 
  [2XRandomInverseMonoid[102X 6.6-1 
  [2XRandomInverseSemigroup[102X 6.6-1 
  [2XRandomMatrix[102X, for a filter and a matrix 5.1-7 
      for a semiring and a matrix 5.1-7 
  [2XRandomMonoid[102X 6.6-1 
  [2XRandomPBR[102X 4.2-2 
  [2XRandomSemigroup[102X 6.6-1 
  [2XRandomWord[102X, for two integers 15.1-2 
  [2XRange[102X, for a graph inverse semigroup element 7.10-2 
  [2XRankOfBipartition[102X 3.5-2 
  [2XRankOfBlocks[102X 3.6-4 
  [2XRClass[102X 10.1-2 
  [2XRClasses[102X 10.1-4 
  [2XRClassNC[102X 10.1-3 
  [2XRClassOfHClass[102X 10.1-1 
  [2XRClassReps[102X 10.1-5 
  [2XReadGenerators[102X 17.1-1 
  [2XReadMultiplicationTable[102X 17.2-1 
  [2XRectangularBand[102X 7.8-3 
  [2XReflexiveBooleanMatMonoid[102X 7.6-3 
  [2XRegularBooleanMatMonoid[102X 7.6-2 
  [2XRegularDClasses[102X 10.1-8 
  [2XRelationsOfStzPresentation[102X 15.3-4 
  [2XRepresentativeOfMinimalDClass[102X 11.7-2 
  [2XRepresentativeOfMinimalIdeal[102X 11.7-2 
  [2XRightBlocks[102X 3.5-5 
  [2XRightCayleyDigraph[102X 11.2-1 
  [2XRightCongruencesOfSemigroup[102X, for a semigroup 13.4-1 
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  [2XRightCosetsOfInverseSemigroup[102X 11.14-6 
  [2XRightGreensMultiplier[102X 10.5-1 
  [2XRightInverse[102X, for a matrix over finite field 5.4-2 
  [2XRightOne[102X, for a bipartition 3.2-5 
  [2XRightPartOfBitranslation[102X 18.1-4 
  [2XRightProjection[102X 3.2-5 
  [2XRightSemigroupCongruence[102X 13.2-3 
  [2XRightTranslation[102X, for IsRightTranslationsSemigroup, IsGeneralMapping 18.1-5 
  [2XRightTranslations[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-10 
  [2XRightTranslationsSemigroupOfFamily[102X, for IsFamily 18.1-8 
  [2XRightZeroSemigroup[102X 7.8-5 
  [2XRMSCongruenceByLinkedTriple[102X 13.6-2 
  [2XRMSCongruenceClassByLinkedTriple[102X 13.6-4 
  [2XRMSIsoByTriple[102X 14.3-2 
  [2XRMSNormalization[102X 6.5-7 
  [2XRookMonoid[102X 7.2-2 
  [2XRookPartitionMonoid[102X 7.3-1 
  [2XRowSpaceBasis[102X, for a matrix over finite field 5.4-1 
  [2XRowSpaceTransformation[102X, for a matrix over finite field 5.4-1 
  [2XRowSpaceTransformationInv[102X, for a matrix over finite field 5.4-1 
  [2XRZMSCongruenceByLinkedTriple[102X 13.6-2 
  [2XRZMSCongruenceClassByLinkedTriple[102X 13.6-4 
  [2XRZMSConnectedComponents[102X 11.13-2 
  [2XRZMSDigraph[102X 11.13-1 
  [2XRZMSIsoByTriple[102X 14.3-2 
  [2XRZMSNormalization[102X 6.5-6 
  [2XSameMinorantsSubgroup[102X 11.14-7 
  [2XSchutzenbergerGroup[102X 10.4-2 
  [2XSemigroupCongruence[102X 13.2-1 
  [2XSemigroupHomomorphismByFunction[102X 14.1-2 
  [2XSemigroupHomomorphismByFunctionNC[102X 14.1-2 
  [2XSemigroupHomomorphismByImages[102X, for a semigroup and two lists 14.1-1 
      for two semigroups 14.1-1 
      for two semigroups and a list 14.1-1 
      for two semigroups and two lists 14.1-1 
  [2XSemigroupIdeal[102X 9.1-1 
  [2XSemigroupIdealOfReesCongruence[102X 13.9-1 
  [2XSemigroupIsomorphismByFunction[102X 14.2-9 
  [2XSemigroupIsomorphismByFunctionNC[102X 14.2-9 
  [2XSemigroupIsomorphismByImages[102X, for a semigroup and two list 14.2-8 
      for two semigroups 14.2-8 
      for two semigroups and a list 14.2-8 
      for two semigroups and two lists 14.2-8 
  [5XSemigroups[105X package overview 1. 
  [2XSEMIGROUPS.DefaultOptionsRec[102X 6.3-1 
  [2XSemigroupsOfStrongSemilatticeOfSemigroups[102X 8.3-6 
  [2XSemigroupsTestAll[102X 2.4-4 
  [2XSemigroupsTestExtreme[102X 2.4-3 
  [2XSemigroupsTestInstall[102X 2.4-1 
  [2XSemigroupsTestStandard[102X 2.4-2 
  [2XSemilatticeOfStrongSemilatticeOfSemigroups[102X 8.3-5 
  [2XSimplifiedFpSemigroup[102X 15.8-2 
  [2XSimplifyFpSemigroup[102X 15.8-1 
  [2XSingularApsisMonoid[102X 7.3-11 
  [2XSingularBrauerMonoid[102X 7.3-2 
  [2XSingularCrossedApsisMonoid[102X 7.3-11 
  [2XSingularDualSymmetricInverseMonoid[102X 7.3-7 
  [2XSingularFactorisableDualSymmetricInverseMonoid[102X 7.3-8 
  [2XSingularJonesMonoid[102X 7.3-3 
  [2XSingularModularPartitionMonoid[102X 7.3-10 
  [2XSingularOrderEndomorphisms[102X 7.1-5 
  [2XSingularPartitionMonoid[102X 7.3-1 
  [2XSingularPlanarModularPartitionMonoid[102X 7.3-10 
  [2XSingularPlanarPartitionMonoid[102X 7.3-9 
  [2XSingularPlanarUniformBlockBijectionMonoid[102X 7.3-8 
  [2XSingularTransformationMonoid[102X 7.1-4 
  [2XSingularTransformationSemigroup[102X 7.1-4 
  [2XSingularUniformBlockBijectionMonoid[102X 7.3-8 
  [2XSLM[102X 7.5-2 
  [2XSmallerDegreePartialPermRepresentation[102X 11.14-8 
  [2XSmallerDegreeTransformationRepresentation[102X 14.2-12 
  [2XSmallestElementSemigroup[102X 11.11-8 
  [2XSmallestIdempotentPower[102X 11.4-2 
  [2XSmallestMultiplicationTable[102X 14.2-2 
  [2XSmallGeneratingSet[102X 11.6-2 
  [2XSmallInverseMonoidGeneratingSet[102X 11.6-2 
  [2XSmallInverseSemigroupGeneratingSet[102X 11.6-2 
  [2XSmallMonoidGeneratingSet[102X 11.6-2 
  [2XSmallSemigroupGeneratingSet[102X 11.6-2 
  [2XSource[102X, for a graph inverse semigroup element 7.10-2 
  [2XSpecialLinearMonoid[102X 7.5-2 
  [2XSpectralRadius[102X 5.6-3 
  [2XSSSE[102X 8.3-2 
  [2XStandardiseWord[102X 15.1-3 
  [2XStandardizeWord[102X 15.1-3 
  [2XStar[102X, for a bipartition 3.2-6 
      for a PBR 4.5-1 
  [2XStarOp[102X, for a bipartition 3.2-6 
      for a PBR 4.5-1 
  [2XStringToWord[102X, for a string 15.1-4 
  [2XStrongSemilatticeOfSemigroups[102X 8.3-1 
  [2XStructureDescription[102X, for an H-class 10.4-6 
  [2XStructureDescriptionMaximalSubgroups[102X 10.4-4 
  [2XStructureDescriptionSchutzenbergerGroups[102X 10.4-3 
  [2XStzAddGenerator[102X 15.5-3 
  [2XStzAddRelation[102X 15.5-1 
  [2XStzIsomorphism[102X 15.6-3 
  [2XStzPresentation[102X 15.3-1 
  [2XStzPrintGenerators[102X 15.4-3 
  [2XStzPrintPresentation[102X 15.4-4 
  [2XStzPrintRelation[102X 15.4-2 
  [2XStzPrintRelations[102X 15.4-1 
  [2XStzRemoveGenerator[102X 15.5-4 
  [2XStzRemoveRelation[102X 15.5-2 
  [2XStzSimplifyOnce[102X 15.7-1 
  [2XStzSimplifyPresentation[102X 15.7-2 
  [2XStzSubstituteRelation[102X 15.5-5 
  [2XSubsemigroupByProperty[102X, for a semigroup and function 6.4-2 
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  [2XSuccessors[102X 5.3-5 
  [2XSupersemigroupOfIdeal[102X 9.2-3 
  [2XTemperleyLiebMonoid[102X 7.3-3 
  [2XTexString[102X 16.2-1 
  [2XThresholdNTPMatrix[102X 5.1-12 
  [2XThresholdTropicalMatrix[102X 5.1-11 
  [2XTietzeBackwardMap[102X 15.6-2 
  [2XTietzeForwardMap[102X 15.6-1 
  [2XTikzLeftCayleyDigraph[102X 16.3-2 
  [2XTikzRightCayleyDigraph[102X 16.3-2 
  [2XTikzString[102X 16.3-1 
  [2XTraceOfSemigroupCongruence[102X 13.7-5 
  [2XTranslationalHull[102X, for IsSemigroup and CanUseFroidurePin and IsFinite 18.1-11 
  [2XTranslationalHullOfFamily[102X, for IsFamily 18.1-8 
  [2XTriangularBooleanMatMonoid[102X 7.6-6 
  [2XTrivialCongruence[102X 13.10-4 
  [2XTrivialSemigroup[102X 7.8-1 
  [2XTypeBitranslations[102X, for IsBitranslationsSemigroup 18.1-9 
  [2XTypeLeftTranslationsSemigroupElements[102X, for IsLeftTranslationsSemigroup 18.1-9 
  [2XTypeRightTranslationsSemigroupElements[102X, for IsRightTranslationsSemigroup 18.1-9 
  [2XUnderlyingRepresentatives[102X, for IsTranslationsSemigroup 18.1-15 
  [2XUnderlyingSemigroup[102X, for IsBitranslationsSemigroup 18.1-7 
      for IsTranslationsSemigroup 18.1-7 
  [2XUnderlyingSemigroupOfCongruencePoset[102X 13.4-9 
  [2XUnderlyingSemigroupOfSemigroupWithAdjoinedZero[102X 11.7-4 
  [2XUniformBlockBijectionMonoid[102X 7.3-8 
  [2XUnitriangularBooleanMatMonoid[102X 7.6-6 
  [2XUniversalPBR[102X 4.2-5 
  [2XUniversalSemigroupCongruence[102X 13.10-3 
  [2XUnreducedFpSemigroup[102X, for a presentation 15.3-5 
      for a semigroup 15.8-3 
  [2XUnweightedPrecedenceDigraph[102X 5.6-4 
  [2XVagnerPrestonRepresentation[102X 11.14-9 
  [2XVerticesOfGraphInverseSemigroup[102X 7.10-8 
  [2XWordToString[102X, for a string and a list 15.1-1 
  [2XWreathProduct[102X 8.1-2 
  [2XWriteGenerators[102X 17.1-2 
  [2XWriteMultiplicationTable[102X 17.2-2 
  [2XZeroSemigroup[102X 7.8-4 
  
  
  -------------------------------------------------------
