C preface.tex 1. Preface
C lpres.tex 2. An Introduction to L-presented groups
S 2.1. Creating an L-presented group
F 2.1. LPresentedGroup
F 2.1. ExamplesOfLPresentations
F 2.1. FreeEngelGroup
F 2.1. FreeBurnsideGroup
F 2.1. FreeNilpotentGroup
F 2.1. GeneralizedFabrykowskiGuptaLpGroup
F 2.1. LamplighterGroup
F 2.1. LamplighterGroup
S 2.2. The underlying free group
F 2.2. FreeGroupOfLpGroup
F 2.2. FreeGeneratorsOfLpGroup
F 2.2. GeneratorsOfGroup
F 2.2. UnderlyingElement
F 2.2. ElementOfLpGroup
S 2.3. Accessing an L-presentation
F 2.3. FixedRelatorsOfLpGroup
F 2.3. IteratedRelatorsOfLpGroup
F 2.3. EndomorphismsOfLpGroup
S 2.4. Attributes and properties of L-presented groups
F 2.4. UnderlyingAscendingLPresentation
F 2.4. UnderlyingInvariantLPresentation
F 2.4. IsAscendingLPresentation
F 2.4. IsInvariantLPresentation
F 2.4. EmbeddingOfAscendingSubgroup
S 2.5. Methods for L-presented groups
F 2.5. MappedWord
F 2.5. EpimorphismFromFpGroup
F 2.5. SplitExtensionByAutomorphismsLpGroup
F 2.5. = 
F 2.5. AsLpGroup
F 2.5. IsomorphismLpGroup
F 2.5. Display
C nq.tex 3. Nilpotent Quotients of L-presented groups
S 3.1. New methods for L-presented groups
F 3.1. NilpotentQuotient
F 3.1. LargestNilpotentQuotient
F 3.1. NqEpimorphismNilpotentQuotient
F 3.1. NqEpimorphismNilpotentQuotient
F 3.1. AbelianInvariants
S 3.2. A brief description of the algorithm
C func.tex 4. The underlying functions
S 4.1. Nilpotent Quotient Systems for invariant L-presentations
F 4.1. InitQuotientSystem
F 4.1. ExtendQuotientSystem
S 4.2. Attributes of L-presented groups related with the nilpotent quotient algorithm
F 4.2. NilpotentQuotientSystem
F 4.2. NilpotentQuotients
S 4.3. The Info-Class InfoNQL
F 4.3. InfoNQL
F 4.3. InfoNQL_MAX_GENS
C schumu.tex 5. Approximating the Schur multiplier
F 5.0. GeneratingSetOfMultiplier
F 5.0. FiniteRankSchurMultiplier
F 5.0. EndomorphismsOfFRSchurMultiplier 
F 5.0. EpimorphismCoveringGroups
F 5.0. EpimorphismFiniteRankSchurMultiplier
F 5.0. ImageInFiniteRankSchurMultiplier
C autpgrp.tex 6. Investigating the automorphism group
F 6.0. AutomorphismGroupSequence
C pargap.tex 7. On a parallel nilpotent quotient algorithm
