automgrp : a GAP 4 package - Index I
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A
B
C
D
E
F
G
H
I
L
M
N
O
P
Q
R
S
T
U
V
W
IMG_z2plusI 5.3.16
in 3.3.6
InfiniteDihedral 5.3.6
Installation instructions 1.2
Introduction 1.0
InverseAutomaton 4.2.11
IsAcyclic 4.2.9
IsAmenable 2.2.15
IsAutomatonGroup 2.1.7
IsAutomGroup 2.1.6
IsBireversible 4.2.12
IsBounded 4.2.6
IsContracting 2.2.9
IsFiniteState, [selfsimsg] 2.4.1
IsFractal 2.2.3
IsFractalByWords 2.2.4
IsGeneratedByAutomatonOfPolynomialGrowth 2.2.11
IsGeneratedByBoundedAutomaton 2.2.12
IsInvertible 4.2.2
IsIRAutomaton 4.2.14
IsMDReduced 4.2.17
IsMDTrivial 4.2.16
IsMealyAutomaton 4.1.2
IsNoncontracting 2.2.10
IsOfPolynomialGrowth 4.2.5
IsOfSubexponentialGrowth 2.2.14
IsomorphicAutomGroup 2.4.2
IsomorphicAutomSemigroup 2.4.3
IsomorphismPermGroup 2.3.20
IsOne 3.2.3
IsOneContr 3.2.4
IsReversible 4.2.13
IsSelfSimGroup 2.1.8
IsSelfSimilar 2.2.8
IsSelfSimilarGroup 2.1.9
IsTreeAutomorphismGroup 2.1.5
IsTrivial 4.2.1
Iterator 2.3.12
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automgrp manual
March 2016