# SONATA : a GAP 4 package - Index I

_ A B C D E F G I L M N O P Q R S T W Z

Ideals of N-groups 8.6
IdempotentElements 2.21
Identifying nearrings 3.2
Identity 2.19
Identity of a nearring 2.19
IdentityEndoMapping 4.1
IdLibraryNearRing 3.2
IdLibraryNearRingWithOne 3.2
IdTWGroup 1.1
in 6.7
IncidenceMat 11.2
Inner automorphisms of a group 1.5
InnerAutomorphismNearRing 5.2
InnerAutomorphisms 1.5
Intersection 6.11
Intersection of nearrings 2.18
Intersection, for nearring ideals 6.11
Intersection, for nearrings 2.18
Invariant subgroups 1.9
Invariant subnearrings 2.16
InvariantSubNearRings 2.16
Is1AffineComplete 5.2
Is2Tame 8.7
Is3Tame 8.7
IsAbelianNearRing 2.22
IsAbstractAffineNearRing 2.22
IsBooleanNearRing 2.22
IsCharacteristic 1.9
IsCharacteristicInParent 1.9
IsCircularDesign 11.2
IsCommutative 2.22
IsCompatible 8.7
IsCompatibleEndoMapping 5.2
IsConstantEndoMapping 4.2
IsDgNearRing 2.22
IsDistributiveEndoMapping 4.2
IsDistributiveNearRing 2.20
IsEndoMapping 4.1
IsExplicitMultiplicationNearRing 2.2
IsFpfAutomorphismGroup 9.1
IsFpfRepresentation 9.2
IsFullinvariant 1.9
IsFullinvariantInParent 1.9
IsFullTransformationNearRing 5.2
IsIdentityEndoMapping 4.2
IsIntegralNearRing 2.22
IsInvariantUnderMaps 1.9
IsIsomorphicGroup 1.6
IsIsomorphicNearRing 2.14
IsLibraryNearRing 3.3 3.3
IsMaximalNearRingIdeal 6.3
IsMonogenic 8.7
IsN0SimpleNGroup 8.6
IsNearField 2.22
IsNearRing 2.2
IsNearRingIdeal 6.2
IsNearRingLeftIdeal 6.2
IsNearRingMultiplication 2.1
IsNearRingRightIdeal 6.2
IsNearRingWithOne 2.19
IsNGroup 8.3
IsNIdeal 8.6
IsNilNearRing 2.22
IsNilpotentFreeNearRing 2.22
IsNilpotentNearRing 2.22
IsNRI 6.2
IsNSubgroup 8.4
Isomorphic groups 1.6
Isomorphic nearrings 2.14
IsPairOfDicksonNumbers 10.1
IsPlanarNearRing 2.22
IsPointIncidentBlock 11.3
IsPrimeNearRing 2.22
IsPrimeNearRingIdeal 6.3
IsQuasiregularNearRing 2.22
IsRegularNearRing 2.22
IsSimpleNearRing 6.13
IsSimpleNGroup 8.6
IsStronglyMonogenic 8.7
IsSubgroupNearRingLeftIdeal 6.2
IsSubgroupNearRingRightIdeal 6.2
IsTame 8.7
IsWdNearRing 2.22

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