  
  
  [1m[4m[31mIndex[0m
  
  [1m[34m\^[0m  6.2-2
  Abelian Crossed Product  7.8
  [22m[32mActionForCrossedProduct[0m  5.1-1
  [1m[34mAverageSum[0m  6.2-3
  Basis of units (for crossed product)  7.6
  (Brauer) equivalence  7.5
  central simple algebra  7.5
  [1m[34mCentralizer[0m  6.2-1
  Classical Crossed Product  7.9
  CoefficientsAndMagmaElements  5.2-1
  Crossed Product  7.6
  [1m[34mCrossedProduct[0m  5.1-1
  Cyclic Algebra  7.10
  Cyclic Crossed Product  7.7
  Cyclotomic algebra  7.11
  cyclotomic class  7.17
  [1m[34mCyclotomicClasses[0m  6.3-1
  e(G,K,H)  7.13
  e_C(G,K,H)  7.13
  [1m[34mElementOfCrossedProduct[0m  5.2-1
  [22m[32mEmbedding[0m  5.2-1
  equivalence (Brauer)  7.5
  equivalent strong Shoda pairs  7.15
  field of character values  7.4
  generating cyclotomic class  7.17
  group algebra  7.1
  group ring  7.1
  [1m[34mInfoWedderga[0m  6.4-1
  [1m[34mIsCompleteSetOfOrthogonalIdempotents[0m  4.2-1
  [22m[32mIsCrossedProduct[0m  5.1-1
  [22m[32mIsCrossedProductObjDefaultRep[0m  5.2-1
  [1m[34mIsCyclotomicClass[0m  6.3-2
  [22m[32mIsElementOfCrossedProduct[0m  5.2-1
  [1m[34mIsSemisimpleANFGroupAlgebra[0m  6.1-3
  [1m[34mIsSemisimpleFiniteGroupAlgebra[0m  6.1-4
  [1m[34mIsSemisimpleRationalGroupAlgebra[0m  6.1-2
  [1m[34mIsSemisimpleZeroCharacteristicGroupAlgebra[0m  6.1-1
  [1m[34mIsShodaPair[0m  3.2-2
  [1m[34mIsStronglyMonomial[0m  3.2-3
  [1m[34mIsStrongShodaPair[0m  3.2-1
  [22m[32mLeftActingDomain[0m  5.1-1
  [1m[34mOnPoints[0m  6.2-2
  primitive central idempotent  7.4
  primitive central idempotent realized by a Shoda pair  7.14
  primitive central idempotent realized by a strong Shoda pair and a cyclotomic class  7.17
  [1m[34mPrimitiveCentralIdempotentsByCharacterTable[0m  4.1-1
  [1m[34mPrimitiveCentralIdempotentsBySP[0m  4.3-2
  [1m[34mPrimitiveCentralIdempotentsByStrongSP[0m  4.3-1
  Quaternion algebra  5.1-1
  semisimple artinian ring  7.2
  Shoda pair  7.14
  [1m[34mSimpleAlgebraByCharacter[0m  2.2-1
  [1m[34mSimpleAlgebraByCharacterInfo[0m  2.2-2
  [1m[34mSimpleAlgebraByStrongSP[0m (for rational group algebra)  2.2-3
  [1m[34mSimpleAlgebraByStrongSP[0m (for semisimple finite group algebra)  2.2-3
  [1m[34mSimpleAlgebraByStrongSPInfo[0m (for rational group algebra)  2.2-4
  [1m[34mSimpleAlgebraByStrongSPInfo[0m (for semisimple finite group algebra)  2.2-4
  [1m[34mSimpleAlgebraByStrongSPInfoNC[0m (for rational group algebra)  2.2-4
  [1m[34mSimpleAlgebraByStrongSPInfoNC[0m (for semisimple finite group algebra)  2.2-4
  [1m[34mSimpleAlgebraByStrongSPNC[0m (for rational group algebra)  2.2-3
  [1m[34mSimpleAlgebraByStrongSPNC[0m (for semisimple finite group algebra)  2.2-3
  strongly monomial character  7.16
  strongly monomial group  7.16
  strong Shoda pair  7.15
  [1m[34mStrongShodaPairs[0m  3.1-1
  [22m[32mTwistingForCrossedProduct[0m  5.1-1
  [22m[32mUnderlyingMagma[0m  5.1-1
  varepsilon(K,H)  7.13
  Wedderburn components  7.3
  Wedderburn decomposition  7.3
  [1m[34mWedderburnDecomposition[0m  2.1-1
  [1m[34mWedderburnDecompositionInfo[0m  2.1-2
  [1mWedderga[0m package  -1
  [1m[34mWEDDERGABuildManual[0m  6.4-2
  [1m[34mWEDDERGABuildManualHTML[0m  6.4-3
  [22m[32mZeroCoefficient[0m  5.2-1
  
  
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