The GAP 4 Manual - Full Index S
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A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
- s_N R 18.4
- SameBlock R 69.9.2
- SandwichMatrixOfReesMatrixSemigroup R 49.6.7
- SandwichMatrixOfReesZeroMatrixSemigroup R 49.6.7
- save R 3.10
- SaveOnExitFile R 6.7.3
- SaveWorkspace R 3.10.1
- Saving a Pc Group R 44.6
- Saving and Loading a Workspace R 3.10
- saving on exit R 6.7
- ScalarProduct, for characters R 70.8.5
- ScanMOC R 69.21.4
- Schreier R 46.3
- Schreier-Sims, random R 41.6
- SchreierTransversal N 4.2.1
- SchreierTreeDepth N 4.2.11
- Schur Covers and Multipliers R 37.23
- Schur multiplier R 37.23
- SchurCover R 37.23.2
- scope R 4.8
- ScriptFromString R 68.10.2
- Searching for Homomorphisms R 38.9
- SecHMSM R 26.7.8
- secondary subgroup generators R 46.11
- SecondsDMYhms R 26.7.10
- SeekPositionStream R 10.3.10
- Selecting a Different MeatAxe R 67.2
- Selection Functions R 48.5
- Semidirect Products R 47.2
- SemidirectProduct R 47.2.1
- SemiEchelonBasis R 59.8.8
- SemiEchelonBasisNC R 59.8.8
- SemiEchelonMat R 24.9.1
- SemiEchelonMatDestructive R 24.9.2
- SemiEchelonMats R 24.9.4
- SemiEchelonMatsDestructive R 24.9.5
- SemiEchelonMatTransformation R 24.9.3
- semigroup R 49.0
- Semigroup R 49.0 R 49.0
- SemigroupByGenerators R 49.0
- SemigroupByMultiplicationTable R 49.0
- SemigroupIdealByGenerators R 49.2.1
- SemigroupOfRewritingSystem R 51.5.3
- Semigroups R 49.0
- semiregular R 39.9
- Semisimple Lie Algebras and Root Systems R 61.7
- SemiSimpleType R 61.7.1
- sequence, Bernoulli R 17.1
- sequence, Fibonacci R 17.3
- sequence, Lucas R 17.3
- Series of Ideals R 61.4
- Set R 28.2.5
- set difference, of collections R 28.4
- Set Operations via Boolean Lists R 22.2
- set stabilizer R 39.4
- SetAssertionLevel R 7.5.1
- SetCommutator R 44.4.4
- SetConjugate R 44.4.3
- SetCrystGroupDefaultAction R 42.6.2
- SetElmWPObj E 7.3.1
- SetEntrySCTable R 60.3.2
- SetFilterObj P 3.4.2
- SetHashEntry N 2.7.3
- SetHashEntryAtLastIndex N 2.7.2
- SetHelpViewer R 2.3.1
- SetIndeterminateName R 64.1.4
- SetInfoLevel R 7.4.3
- SetName R 12.8.1
- SetParent R 30.7.1
- SetPower R 44.4.5
- SetPrintFormattingStatus R 10.4.8
- SetRecursionTrapInterval R 7.10.1
- Sets T 3.4
- sets R 21.19
- Sets R 12.3
- Sets of Subgroups R 37.18
- setter R 13.6
- setter, of an attribute T 8.1
- Setter R 13.6.2
- Setter and Tester for Attributes R 13.6
- SetX R 21.21.2
- ShallowCopy T 9.7
- ShallowCopy R 12.7.1
- ShallowCopy, for lists R 21.7
- ShiftedCoeffs R 23.6.6
- ShiftedPadicNumber R 66.1.4
- Shifting and Trimming Coefficient Lists R 23.4
- short vectors spanning a lattice R 25.3 R 70.10
- ShortestVectors R 25.4.2
- ShortLexOrdering R 29.3.6
- ShowArgument R 7.1.2
- ShowArguments R 7.1.1
- ShowDetails R 7.1.3
- ShowImpliedFilters R 13.2.3
- ShowMethods R 7.1.4
- ShowOtherMethods R 7.1.5
- ShrinkCoeffs R 23.6.7
- ShrinkRowVector R 23.4.3
- Sift, for chains of subgroups N 5.0
- SiftedPcElement R 43.5.8
- SiftedPermutation R 41.9.11
- SiftedVector R 59.8.12
- SiftOneLevel, for chains of subgroups N 5.0
- SiftOneLevel, for subgroup transversals N 4.1.2
- Sigma R 15.4.1
- sign, of an integer R 14.1
- Sign and Cycle Structure R 40.3
- SignInt R 14.1.7
- SignPartition R 17.2.23
- SignPerm R 40.3.1
- SimpleLieAlgebra R 61.2.6
- SimpleSystem R 61.7.11
- SimplifiedFpGroup R 46.2 R 46.2.1
- SimplifyPresentation R 46.7.2
- SimsNo R 48.9.5
- SimultaneousEigenvalues R 24.13.4
- SingleCollector R 44.4.2
- singlequote character R 26.1
- singlequotes R 26.0
- Size, for character tables R 69.8
- Size, for groups with pcgs R 43.16
- size, of a list or collection R 28.3
- Size R 28.3.6
- SizeBlist R 22.1.3
- SizeConsiderFunction R 37.20.4
- SizeNumbersPerfectGroups R 48.8.6
- SizeOfChainOfGroup N 5.0
- SizeOfFieldOfDefinition R 70.15.3
- SizesCentralizers R 69.8.6
- SizesConjugacyClasses R 69.8.7
- SizeScreen R 6.11 R 6.11.1
- SizesPerfectGroups R 48.8.1
- SizeStabChain R 41.9.3
- SL R 48.2.2
- Small Groups R 48.7
- smaller, rational functions R 64.3.2
- smaller, pcwords R 44.2.1
- smaller, nonassociative words R 34.2.2
- smaller, elements of finitely presented groups R 45.2.2
- smaller, associative words R 35.3.2
- smaller or equal R 4.11.2
- smaller test R 4.11.2
- SmallerDegreePermutationRepresentation R 41.2.2
- SmallestGeneratorPerm R 40.1.2
- SmallestMovedPoint R 40.2.1
- SmallestRootInt R 14.1.10
- SmallGeneratingSet R 37.21.4
- SmallGroup R 48.7.1
- SmallGroupsInformation R 48.7.8
- Smash MeatAxe Flags R 67.9
- SmithNormalFormIntegerMat R 25.1.6
- SmithNormalFormIntegerMatInverseTransforms R 25.1.6
- SmithNormalFormIntegerMatTransforms R 25.1.6
- SMTX.AbsoluteIrreducibilityTest R 67.8.8
- SMTX.AlgEl R 67.9.2
- SMTX.AlgElCharPol R 67.9.4
- SMTX.AlgElCharPolFac R 67.9.5
- SMTX.AlgElMat R 67.9.3
- SMTX.AlgElNullspaceDimension R 67.9.7
- SMTX.AlgElNullspaceVec R 67.9.6
- SMTX.CentMat R 67.9.8
- SMTX.CentMatMinPoly R 67.9.9
- SMTX.CompleteBasis R 67.8.11
- SMTX.Getter R 67.8.6
- SMTX.GoodElementGModule R 67.8.2
- SMTX.IrreducibilityTest R 67.8.7
- SMTX.MatrixSum R 67.8.10
- SMTX.MinimalSubGModule R 67.8.9
- SMTX.MinimalSubGModules R 67.8.4
- SMTX.RandomIrreducibleSubGModule R 67.8.1
- SMTX.Setter R 67.8.5
- SMTX.SortHomGModule R 67.8.3
- SMTX.Subbasis R 67.9.1
- SNFChouCollins R 25.1.2
- SNFLLLDriven R 25.1.2
- SNFNormDriven R 25.1.2
- SNFofREF R 25.1.3
- SO R 48.2.7
- Socle R 37.11.10
- SocleTypePrimitiveGroup R 41.4.2
- Solaris R 73.3
- SolutionMat R 24.6.5
- SolutionMatDestructive R 24.6.6
- Some Remarks about Character Theory in GAP R 69.1
- Some Special Algebras R 60.4
- Something T 7.4
- Sort R 21.18.1
- Sorted Character Tables R 69.18
- sorted list R 21.17
- Sorted Lists and Sets R 21.19
- Sorted Lists as Collections R 28.2
- SortedCharacters R 69.18.2
- SortedCharacterTable R 69.18.4
- SortedList R 28.2.4
- SortedSparseActionHomomorphism R 39.6.3
- SortedTom R 68.5.1
- Sortex R 21.18.3
- Sorting Lists R 21.18
- Sorting Tables of Marks R 68.5
- SortingPerm R 21.18.4
- SortParallel R 21.18.2
- Source N 3.2.5
- Source R 31.2.8
- SourceElt N 3.2.2
- Sp R 48.2.5
- SP R 48.2.5
- space R 4.4
- Sparse hash tables N 2.6
- SparseActionHomomorphism R 39.6.3
- SparseCartanMatrix R 61.7.16
- SparseHashTable N 2.6.1
- SparseIntKey N 2.4.3
- special character sequences R 26.1
- Special Characters R 26.1
- Special Filenames R 9.5
- Special Generating Sets R 37.21
- Special Pcgs R 43.13
- SpecialLinearGroup R 48.2.2
- SpecialOrthogonalGroup R 48.2.7
- SpecialPcgs, attribute R 43.13.2
- SpecialUnitaryGroup R 48.2.4
- Specific and Parametrized Subgroups R 37.11
- Specific Methods for Subgroup Lattice Computations R 37.20
- SplitCharacters R 69.14.7
- SplitExtension R 44.8.6
- SplitExtensions R 44.8.10
- SplitString R 26.5.6
- SplittingField R 64.4.13
- Sqrt R 30.12.5
- square root, of an integer R 14.1
- SquareRoots R 33.4.13
- SSortedList R 28.2.5
- StabChain R 41.7.1
- StabChainBaseStrongGenerators R 41.7.4
- StabChainImmutable R 41.7.1
- StabChainMutable R 41.7.1
- StabChainOp R 41.7.1
- StabChainOptions R 41.7.2
- Stabiliser chain subgroups N 5.1
- Stabilizer R 39.4.2
- Stabilizer Chain Records R 41.8
- Stabilizer Chains R 41.5
- Stabilizer Chains E 8.0
- Stabilizer Chains for Automorphisms Acting on Enumerators E 8.3
- StabilizerOfExternalSet R 39.11.10
- StabilizerPcgs R 43.15.1
- Stabilizers R 39.4
- Standalone Programs in a GAP Package E 4.4
- Standard Generators of Groups R 68.10
- StandardAssociate R 54.5.5
- StandardGeneratorsFunctions R 68.10.3
- StandardGeneratorsInfo, for groups