GAP (Modules) - Index

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### Index

Modules .-3
`\*`, constructor for ideal multiples 7.5-3
TensorProduct 10.4-10
transfer a module over a different ring 7.2-7
transfer a module over a different ring (right) 7.2-7
`AffineDegree` 7.4-17
`ByASmallerPresentation`, for modules 7.5-2
`CanBeUsedToDecideZeroEffectively` 5.3-1
`CayleyDeterminant` 12.5-2
`CoefficientsOfNumeratorOfHilbertPoincareSeries` 7.4-13
`CoefficientsOfUnreducedNumeratorOfHilbertPoincareSeries` 7.4-12
`Cokernel` 10.4-2
`DataOfHilbertFunction` 7.4-18
`DefectOfExactness` 10.4-6
`ElementaryDivisors` 7.4-8
`Ext` 10.4-12
`ExteriorAlgebra` 7.4-7
`ExteriorPower` 12.1-1
`ExteriorPowerBaseModule` 12.2-3
`ExteriorPowerElementDual` 12.4-2
`ExteriorPowerExponent` 12.2-2
`FittingIdeal` 7.4-9
`functor_Cokernel` 10.4-1
`Functor_Ext` 10.4-11
`Functor_Hom` 10.4-7
`Functor_HomHom` 10.4-19
`functor_ImageObject` 10.4-3
`Functor_LHomHom` 10.4-20
`Functor_LTensorProduct` 10.4-17
`Functor_RHom` 10.4-15
`Functor_TensorProduct` 10.4-9
`Functor_Tor` 10.4-13
`Gcd_UsingCayleyDeterminant` 12.5-3
`HilbertFunction` 7.4-19
`HilbertPoincareSeries` 7.4-16
`Hom` 10.4-8
`HomalgFreeLeftModule`, constructor for free left modules 7.2-3
`HomalgFreeRightModule`, constructor for free right modules 7.2-4
`HomalgIdentityMap`, constructor for identity maps 8.2-3
`HomalgMap`, constructor for maps 8.2-1
constructor for maps between free modules 8.2-1
`HomalgRing` 8.5-1
for module elements 9.5-1
for modules 7.5-1
`HomalgZeroLeftModule`, constructor for zero left modules 7.2-5
`HomalgZeroMap`, constructor for zero maps 8.2-2
`HomalgZeroRightModule`, constructor for zero right modules 7.2-6
`ImageObject` 10.4-4
`IndexOfRegularity` 7.4-20
`IsCyclic` 7.3-1
`IsElementOfAModuleGivenByAMorphismRep` 9.1-2
`IsElementOfIntegers` 9.3-1
`IsExteriorPower` 12.2-1
`IsExteriorPowerElement` 12.3-1
`IsFinitelyPresentedModuleOrSubmoduleRep` 7.1-2
`IsFinitelyPresentedModuleRep` 7.1-3
`IsFinitelyPresentedSubmoduleRep` 7.1-4
`IsGeneratorsOfFinitelyGeneratedModuleRep` 6.1-5
`IsGeneratorsOfModuleRep` 6.1-4
`IsHolonomic` 7.3-2
`IsHomalgElement` 9.1-1
`IsHomalgGenerators` 6.1-1
`IsHomalgGeneratorsOfLeftModule` 6.1-2
`IsHomalgGeneratorsOfRightModule` 6.1-3
`IsHomalgMap` 8.1-1
`IsHomalgModule` 7.1-1
`IsHomalgRelations` 5.1-1
`IsHomalgRelationsOfLeftModule` 5.1-2
`IsHomalgRelationsOfRightModule` 5.1-3
`IsHomalgSelfMap` 8.1-2
`IsInjectivePresentation` 5.3-2
`IsMapOfFinitelyGeneratedModulesRep` 8.1-3
`IsPrimeIdeal` 7.3-4
`IsPrimeModule`, for modules 7.3-5
`IsReduced`, for generators 6.3-1
for modules 7.3-3
`IsRelationsOfFinitelyPresentedModuleRep` 5.1-4
`IsSymmetricPower` 11.2-1
`Kernel`, for maps 10.4-5
for ring maps 4.2-1
`KernelEmb`, for ring maps 4.1-2
`KernelSubobject`, for ring maps 4.1-1
`KoszulCocomplex` 12.5-1
`LargestMinimalNumberOfLocalGenerators` 7.4-11
`LeftPresentation`, constructor for left modules 7.2-1
`LeftSubmodule`, constructor for left submodules 7.2-10
`LTensorProduct` 10.4-18
`ModuleOfKaehlerDifferentials` 7.4-4
`NonFlatLocus` 7.4-10
`NumeratorOfHilbertPoincareSeries` 7.4-15
`PreInverse` 8.5-2
`PrimaryDecomposition` 7.4-2
`ProcedureToReadjustGenerators` 6.4-1
`RadicalDecomposition` 7.4-3
`RadicalSubobject` 7.4-5
`ResidueClassRing` 7.4-1
`RHom` 10.4-16
`RightPresentation`, constructor for right modules 7.2-2
`RightSubmodule`, constructor for right submodules 7.2-11
`SingleValueOfExteriorPowerElement` 12.4-3
`Subobject`, constructor for submodules using a list of ring elements 7.2-9
constructor for submodules using matrices 7.2-8
`SubobjectQuotient`, for submodules 7.5-4
`SymmetricAlgebra` 7.4-6
`SymmetricPower` 11.1-1
`SymmetricPowerBaseModule` 11.2-3
`SymmetricPowerExponent` 11.2-2
`TensorProduct` 10.4-10
`Tor` 10.4-14
`UnreducedNumeratorOfHilbertPoincareSeries` 7.4-14
`Wedge`, for elements of exterior powers of free modules 12.4-1

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