GAP (Wedderga) - Index

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### Index

e(G,K,H) 9.13
e_C(G,K,H) 9.13
ε(K,H) 9.13
`\^` 6.2-2
Abelian Crossed Product 9.8
`ActionForCrossedProduct` 5.1-1
`AverageSum` 6.2-3
Basis of units (for crossed product) 9.6
(Brauer) equivalence 9.5
central simple algebra 9.5
`Centralizer` 6.2-1
Classical Crossed Product 9.9
`CodeByLeftIdeal` 8.1-2
`CodeWordByGroupRingElement` 8.1-1
CoefficientsAndMagmaElements 5.2-1
Complete set of orthogonal primitive idempotents 9.22
`ConvertCyclicAlgToCyclicCyclotomicAlg` 7.6-2
`ConvertCyclicCyclotomicAlgToCyclicAlg` 7.6-3
`ConvertQuadraticAlgToQuaternionAlg` 7.6-2
`ConvertQuaternionAlgToQuadraticAlg` 7.6-3
Crossed Product 9.6
`CrossedProduct` 5.1-1
Cyclic Algebra 9.10
Cyclic Crossed Product 9.7
Cyclotomic algebra 9.11
cyclotomic class 9.19
`CyclotomicAlgebraAsSCAlgebra` 7.1-4
`CyclotomicAlgebraWithDivAlgPart` 7.1-2
`CyclotomicClasses` 6.3-1
`DecomposeCyclotomicAlgebra` 7.6-1
`DefectGroupOfConjugacyClassAtP` 7.4-5
`DefectGroupsOfPBlock` 7.4-5
`DefectOfCharacterAtP` 7.4-5
`DefiningCharacterOfCyclotomicAlgebra` 7.4-3
`DefiningGroupOfCyclotomicAlgebra` 7.4-3
`ElementOfCrossedProduct` 5.2-1
`Embedding` 5.2-1
equivalence (Brauer) 9.5
equivalent extremely strong Shoda pairs 9.16
equivalent strong Shoda pairs 9.15
extremely strong Shoda pair 9.16
`ExtremelyStrongShodaPairs` 3.1-1
field of character values 9.4
`FinFieldExt` 7.4-6
generating cyclotomic class 9.19
`GlobalSchurIndexFromLocalIndices` 7.5-1
group algebra 9.1
group code 9.23
group ring 9.1
`InfoWedderga` 6.4-1
`IsCompleteSetOfOrthogonalIdempotents` 4.2-1
`IsCrossedProduct` 5.1-1
`IsCrossedProductObjDefaultRep` 5.2-1
`IsCyclotomicClass` 6.3-2
`IsDyadicSchurGroup` 7.4-7
`IsElementOfCrossedProduct` 5.2-1
`IsExtremelyStrongShodaPair` 3.3-1
`IsNormallyMonomial` 3.3-5
`IsRationalQuaternionAlgebraADivisionRing` 7.5-2
`IsSemisimpleANFGroupAlgebra` 6.1-3
`IsSemisimpleFiniteGroupAlgebra` 6.1-4
`IsSemisimpleRationalGroupAlgebra` 6.1-2
`IsSemisimpleZeroCharacteristicGroupAlgebra` 6.1-1
`IsShodaPair` 3.3-3
`IsStronglyMonomial` 3.3-4
`IsStrongShodaPair` 3.3-2
`IsTwistingTrivial` 6.1-5
`LeftActingDomain` 5.1-1
linear code 9.23
`LocalIndexAtInfty` 7.3-2
`LocalIndexAtInftyByCharacter` 7.4-4
`LocalIndexAtOddP` 7.3-2
`LocalIndexAtOddPByCharacter` 7.4-7
`LocalIndexAtPByBrauerCharacter` 7.4-6
`LocalIndexAtTwo` 7.3-2
`LocalIndexAtTwoByCharacter` 7.4-7
`LocalIndicesOfCyclicCyclotomicAlgebra` 7.3-1
`LocalIndicesOfCyclotomicAlgebra` 7.4-1
`LocalIndicesOfRationalQuaternionAlgebra` 7.5-1
`LocalIndicesOfRationalSymbolAlgebra` 7.5-1
`LocalIndicesOfTensorProductOfQuadraticAlgs` 7.5-1
normally monomial character 9.18
normally monomial group 9.18
`OnPoints` 6.2-2
`PDashPartOfN` 7.2-1
`PPartOfN` 7.2-1
primitive central idempotent 9.4
primitive central idempotent realized by a Shoda pair 9.14
primitive central idempotent realized by a strong Shoda pair and a cyclotomic class 9.19
`PrimitiveCentralIdempotentsByCharacterTable` 4.1-1
`PrimitiveCentralIdempotentsByESSP` 4.3-1
`PrimitiveCentralIdempotentsBySP` 4.3-3
`PrimitiveCentralIdempotentsByStrongSP` 4.3-2
`PrimitiveIdempotentsNilpotent` 4.4-1
`PrimitiveIdempotentsTrivialTwisting` 4.4-2
`PSplitSubextension` 7.2-2
Quaternion algebra 5.1-1
`RamificationIndexAtP` 7.2-3
`ResidueDegreeAtP` 7.2-3
`RootOfDimensionOfCyclotomicAlgebra` 7.4-2
`SchurIndex` 7.1-3
`SchurIndexByCharacter` 7.1-3
semisimple ring 9.2
Shoda pair 9.14
`SimpleAlgebraByCharacter` 2.2-1
`SimpleAlgebraByCharacterInfo` 2.2-2
`SimpleAlgebraByStrongSP`, for rational group algebra 2.2-3
for semisimple finite group algebra 2.2-3
`SimpleAlgebraByStrongSPInfo`, for rational group algebra 2.2-4
for semisimple finite group algebra 2.2-4
`SimpleAlgebraByStrongSPInfoNC`, for rational group algebra 2.2-4
for semisimple finite group algebra 2.2-4
`SimpleAlgebraByStrongSPNC`, for rational group algebra 2.2-3
for semisimple finite group algebra 2.2-3
`SimpleComponentByCharacterAsSCAlgebra` 7.1-4
`SimpleComponentOfGroupRingByCharacter` 7.4-3
strongly monomial character 9.17
strongly monomial group 9.17
`SplittingDegreeAtP` 7.2-3
strong Shoda pair 9.15
`StrongShodaPairs` 3.2-1
`TwistingForCrossedProduct` 5.1-1
`UnderlyingMagma` 5.1-1
Wedderburn components 9.3
Wedderburn decomposition 9.3
`WedderburnDecomposition` 2.1-1
`WedderburnDecompositionAsSCAlgebras` 7.1-4
`WedderburnDecompositionInfo` 2.1-2
`WedderburnDecompositionWithDivAlgParts` 7.1-1
Wedderga package .-1
`ZeroCoefficient` 5.2-1

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