GAP (hecke) - Index

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### Index

hecke 2.
hecke package 1.
`AddIndecomposable` 3.5-9
`AddRimHook` 3.7-16
`AdjustmentMatrix` 3.5-4
`CalculateDecompositionMatrix` 3.5-6
`Characteristic` 3.2-2
`Coefficient` 3.9-4
`CombineEQuotientECore` 3.8-4
`ConjugatePartition` 3.8-8
`ConjugateTableau` 3.10-4
`CrystalDecompositionMatrix` 3.2-9
for an algebra and a filename 3.2-9
`DecompositionMatrix` 3.2-8
for an algebra and an integer 3.2-8
`DecompositionMatrixMatrix` 3.5-8
`DecompositionNumber` 3.2-10
for a decomposition matrix 3.2-10
`Dominates` 3.8-11
`EAbacus` 3.8-1
`ECore` 3.8-1
`EQuotient` 3.8-3
`ERegularPartitions` 3.8-6
`ERegulars` 3.9-2
for a decomposition matrix 3.9-2
`EResidueDiagram` 3.7-13
for modules 3.7-13
`ETopLadder` 3.8-10
`EWeight` 3.8-5
`GoodNodeLatticePath` 3.7-10
`GoodNodeLatticePaths` 3.7-10
`GoodNodes` 3.7-6
for residues 3.7-6
`GoodNodeSequence` 3.7-8
`GoodNodeSequences` 3.7-8
`HookLengthDiagram` 3.7-14
`InducedDecompositionMatrix` 3.5-1
`InnerProduct` 3.9-5
`InverseLittlewoodRichardsonRule` 3.7-12
`InvertDecompositionMatrix` 3.5-3
`IsAlgebraObj` 3.1-1
`IsAlgebraObjModule` 3.1-1
`IsCrystalDecompositionMatrix` 3.1-1
`IsDecompositionMatrix` 3.1-1
`IsECore` 3.8-2
`IsERegular` 3.8-7
`IsFockModule` 3.1-1
`IsFockPIM` 3.1-1
`IsFockSchurModule` 3.1-1
`IsFockSchurPIM` 3.1-1
`IsFockSchurSimple` 3.1-1
`IsFockSchurWeyl` 3.1-1
`IsFockSimple` 3.1-1
`IsFockSpecht` 3.1-1
`IsHecke` 3.1-1
`IsHeckeModule` 3.1-1
`IsHeckePIM` 3.1-1
`IsHeckeSimple` 3.1-1
`IsHeckeSpecht` 3.1-1
`IsNewIndecomposable` 3.5-2
`IsSchur` 3.1-1
`IsSchurModule` 3.1-1
`IsSchurPIM` 3.1-1
`IsSchurSimple` 3.1-1
`IsSchurWeyl` 3.1-1
`IsSimpleModule` 3.7-2
`LatticePathGoodNodeSequence` 3.7-10
`LengthLexicographic` 3.8-12
`Lexicographic` 3.8-13
`ListERegulars` 3.9-2
`LittlewoodRichardsonCoefficient` 3.7-11
`LittlewoodRichardsonRule` 3.7-11
`MakeFockPIM` 3.2-6
`MakeFockSpecht` 3.2-6
`MakePIM` 3.2-3
for a decomposition matrix 3.2-3
for a decomposition matrix and a module 3.2-3
for a module 3.2-3
`MakeSimple` 3.2-3
for a decomposition matrix 3.2-3
for a decomposition matrix and a module 3.2-3
for a module 3.2-3
`MakeSpecht` 3.2-3
for a decomposition matrix 3.2-3
for a decomposition matrix and a module 3.2-3
for a module 3.2-3
`MatrixDecompositionMatrix` 3.5-7
`MissingIndecomposables` 3.5-11
`MullineuxMap` 3.7-3
for a decomposition matrix 3.7-3
for a module 3.7-3
`MullineuxSymbol` 3.7-4
`NormalNodes` 3.7-7
for residues 3.7-7
`OrderOfQ` 3.2-2
`PartitionBetaSet` 3.8-9
`PartitionGoodNodeSequence` 3.7-9
`PartitionMullineuxSymbol` 3.7-5
`RemoveIndecomposable` 3.5-10
`RemoveRimHook` 3.7-15
`ReverseDominance` 3.8-14
`RInducedModule` 3.4-1
for residues 3.4-1
`RRestrictedModule` 3.4-3
for residues 3.4-3
`SaveDecompositionMatrix` 3.5-5
for a filename 3.5-5
`Schaper` 3.7-1
`Schur` 3.2-7
for an integer 3.2-7
for to integers and a valuation map 3.2-7
for two integers 3.2-7
`SemiStandardTableaux` 3.10-2
`SetOrdering` 3.2-2
`ShapeTableau` 3.10-5
`SimpleDimension` 3.6-1
for a partition 3.6-1
for an algebra object and an integer 3.6-1
`SInducedModule` 3.4-2
for residues 3.4-2
`Specht` 3.2-1
for an integer 3.2-1
for to integers and a valuation map 3.2-1
for two integers 3.2-1
`SpechtDimension` 3.6-2
`SpechtDirectory` 3.2-2
`Specialized` 3.9-1
for a decomposition matrix 3.9-1
`SplitECores` 3.9-3
for a module and a partition 3.9-3
for two modules 3.9-3
`SRestrictedModule` 3.4-4
for residues 3.4-4
`StandardTableaux` 3.10-3
`Tableau` 3.10-1
`TypeTableau` 3.10-6

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