Index
  
  AddSpecialGapOfNumericalSemigroup  5.1-2
  AmbientNumericalSemigroupOfIdeal  7.1-5
  AnIrreducibleNumericalSemigroupWithFrobeniusNumber  6.1-4
  AperyListOfNumericalSemigroupAsGraph  3.1-7
  AperyListOfNumericalSemigroupWRTElement  3.1-5
  ArfNumericalSemigroupClosure  8.2-2
  BelongsToIdealOfNumericalSemigroup  7.1-7
  BelongsToNumericalSemigroup  2.2-6
  BezoutSequence  A.1-1
  BlowUpIdealOfNumericalSemigroup  7.1-14
  BlowUpOfNumericalSemigroup  7.1-17
  CanonicalIdealOfNumericalSemigroup  7.1-20
  CatenaryDegreeOfElementNS  9.1-8
  CatenaryDegreeOfNumericalSemigroup  9.1-7
  CeilingOfRational  A.1-3
  DecomposeIntoIrreducibles  6.1-6
  DeltaSetOfFactorizationsElementWRTNumericalSemigroup  9.1-5
  DifferenceOfIdealsOfNumericalSemigroup  7.1-11
  DrawAperyListOfNumericalSemigroup  3.1-6
  ElasticityOfFactorizationsElementWRTNumericalSemigroup  9.1-3
  ElasticityOfNumericalSemigroup  9.1-4
  FactorizationsElementWRTNumericalSemigroup  9.1-1
  FirstElementsOfNumericalSemigroup  3.1-4
  FortenTruncatedNCForNumericalSemigroups  4.1-1
  FrobeniusNumber  3.2-2
  FrobeniusNumberOfNumericalSemigroup  3.2-1
  FundamentalGapsOfNumericalSemigroup  3.3-2
  GapsOfNumericalSemigroup  3.3-1
  GeneratorsOfIdealOfNumericalSemigroup  7.1-4
  GeneratorsOfIdealOfNumericalSemigroupNC  7.1-4
  GeneratorsOfNumericalSemigroup  3.1-2
  GeneratorsOfNumericalSemigroupNC  3.1-2
  GraphAssociatedToElementInNumericalSemigroup  4.1-3
  HilbertFunctionOfIdealOfNumericalSemigroup  7.1-13
  IdealOfNumericalSemigroup  7.1-1
  IntersectionIdealsOfNumericalSemigroup  7.1-21
  IntersectionOfNumericalSemigroups  5.1-3
  IrreducibleNumericalSemigroupsWithFrobeniusNumber  6.1-5
  IsAperyListOfNumericalSemigroup  2.2-4
  IsArfNumericalSemigroup  8.2-1
  IsBezoutSequence  A.1-2
  IsGradedAssociatedRingNumericalSemigroupCM  7.1-19
  IsIdealOfNumericalSemigroup  7.1-2
  IsIrreducibleNumericalSemigroup  6.1-1
  IsMEDNumericalSemigroup  8.1-1
  IsModularNumericalSemigroup  2.2-1
  IsMonomialNumericalSemigroup  7.1-22
  IsNumericalSemigroup  2.2-1
  IsNumericalSemigroupByAperyList  2.2-1
  IsNumericalSemigroupByFundamentalGaps  2.2-1
  IsNumericalSemigroupByGaps  2.2-1
  IsNumericalSemigroupByGenerators  2.2-1
  IsNumericalSemigroupByInterval  2.2-1
  IsNumericalSemigroupByMinimalGenerators  2.2-1
  IsNumericalSemigroupByOpenInterval  2.2-1
  IsNumericalSemigroupBySmallElements  2.2-1
  IsNumericalSemigroupBySubAdditiveFunction  2.2-1
  IsProportionallyModularNumericalSemigroup  2.2-1
  IsPseudoSymmetricNumericalSemigroup  6.1-3
  IsSubsemigroupOfNumericalSemigroup  2.2-5
  IsSymmetricNumericalSemigroup  6.1-2
  LengthsOfFactorizationsElementWRTNumericalSemigroup  9.1-2
  MaximalIdealOfNumericalSemigroup  7.1-16
  MaximumDegreeOfElementWRTNumericalSemigroup  9.1-6
  MEDNumericalSemigroupClosure  8.1-2
  MicroInvariantsOfNumericalSemigroup  7.1-18
  MinimalArfGeneratingSystemOfArfNumericalSemigroup  8.2-3
  MinimalGeneratingSystemOfIdealOfNumericalSemigroup  7.1-3
  MinimalGeneratingSystemOfNumericalSemigroup  3.1-2
  MinimalMEDGeneratingSystemOfMEDNumericalSemigroup  8.1-3
  MinimalPresentationOfNumericalSemigroup  4.1-2
  ModularNumericalSemigroup  2.1-2
  MultipleOfIdealOfNumericalSemigroup  7.1-9
  MultiplicityOfNumericalSemigroup  3.1-1
  NumericalSemigroup  2.1-1
  NumericalSemigroupByAperyList  2.1-4
  NumericalSemigroupByFundamentalGaps  2.1-4
  NumericalSemigroupByGaps  2.1-4
  NumericalSemigroupByGenerators  2.1-4
  NumericalSemigroupByInterval  2.1-4
  NumericalSemigroupByMinimalGenerators  2.1-4
  NumericalSemigroupByMinimalGeneratorsNC  2.1-4
  NumericalSemigroupByOpenInterval  2.1-4
  NumericalSemigroupBySmallElements  2.1-4
  NumericalSemigroupBySubAdditiveFunction  2.1-4
  NumericalSemigroupsWithFrobeniusNumber  5.2-2
  NumericalSemigroupsWithGenus  5.2-3
  OverSemigroupsNumericalSemigroup  5.2-1
  ProportionallyModularNumericalSemigroup  2.1-3
  PseudoFrobeniusOfNumericalSemigroup  3.2-3
  QuotientOfNumericalSemigroup  5.1-4
  RandomListForNS  B.1-2
  RandomListRepresentingSubAdditiveFunction  B.1-5
  RandomModularNumericalSemigroup  B.1-3
  RandomNumericalSemigroup  B.1-1
  RandomProportionallyModularNumericalSemigroup  B.1-4
  ReductionNumberIdealNumericalSemigroup  7.1-15
  RemoveMinimalGeneratorFromNumericalSemigroup  5.1-1
  RepresentsGapsOfNumericalSemigroup  2.2-3
  RepresentsPeriodicSubAdditiveFunction  A.2-1
  RepresentsSmallElementsOfNumericalSemigroup  2.2-2
  SmallElementsOfIdealOfNumericalSemigroup  7.1-6
  SmallElementsOfNumericalSemigroup  3.1-3
  SpecialGapsOfNumericalSemigroup  3.3-3
  SubtractIdealsOfNumericalSemigroup  7.1-10
  SumIdealsOfNumericalSemigroup  7.1-8
  TameDegreeOfNumericalSemigroup  9.1-9
  TranslationOfIdealOfNumericalSemigroup  7.1-12
  XNumericalSemigroup  C.1-1
  
  
  -------------------------------------------------------