C preamble.tex 1. Preamble
C intro.tex 2. Lie p-rings
C lierings.tex 3. LiePRings in GAP
S 3.1. Ordinary Lie p-rings
F 3.1. LiePRingBySCTable
F 3.1. LiePRingBySCTableNC
F 3.1. CheckIsLiePRing
S 3.2. Generic Lie p-rings
F 3.2. IndeterminateByName
S 3.3. Specialising Lie $p$-rings
F 3.3. SpecialiseLiePRing
F 3.3. SpecialisePrimeOfLiePRing
F 3.3. LiePValues
S 3.4. Subrings of Lie p-rings
F 3.4. LiePSubring
F 3.4. LiePIdeal
F 3.4. LiePQuotient
S 3.5. Elementary functions
F 3.5. PrimeOfLiePRing
F 3.5. BasisOfLiePRing
F 3.5. DimensionOfLiePRing
F 3.5. ParametersOfLiePRing
F 3.5. ViewPCPresentation
S 3.6. Series of subrings
F 3.6. LiePLowerCentralSeries
F 3.6. LiePLowerPCentralSeries
F 3.6. LiePDerivedSeries
F 3.6. LiePMinimalGeneratingSet
S 3.7. The Lazard correspondence
F 3.7. PGroupByLiePRing
C database.tex 4. The Database
S 4.1. Accessing Lie p-rings
F 4.1. LiePRingsByLibrary
F 4.1. LiePRingsByLibrary
F 4.1. LiePRingsByLibrary
F 4.1. LiePRingsByLibrary
S 4.2. Numbers of Lie p-rings
F 4.2. NumberOfLiePRings
F 4.2. NumberOfLiePRings
F 4.2. NumberOfLiePRingsInFamily
S 4.3. Searching the database
F 4.3. LiePRingsInFamily
S 4.4. More details
F 4.4. LibraryName
F 4.4. ShortPresentation
F 4.4. LibraryConditions
F 4.4. MinimalGeneratorNumberOfLiePRing
F 4.4. PClassOfLiePRing
S 4.5. Special functions for dimension 7
F 4.5. LiePRingsDim7ByFile
F 4.5. LiePRingsDim7ByFile
S 4.6. Dimension 8 and maximal class
F 4.6. LiePRingsByLibraryMC8
F 4.6. LiePRingsInFamilyMC8
C advan.tex 5. Advanced functions for Lie p-rings
S 5.1. Schur multipliers
F 5.1. LiePSchurMult
F 5.1. ElementNumbers
S 5.2. Automorphism groups
F 5.2. AutGrpDescription
