1<?xml version="1.0" encoding="UTF-8"?>
2
3<Chapter>
4<Heading>Introduction</Heading>
5
6This package provides an interface between &GAP; 4 and the
7Australian National University Nilpotent Quotient Program (ANU NQ).
8The ANU NQ was implemented as part of the author's work towards his
9PhD at the Australian National University, hence the name of the
10program.  The program takes as input a finite presentation of a
11group and successively computes factor groups modulo the terms of
12the lower central series of the group.  These factor groups are
13computed in terms of polycyclic presentations.
14
15<P/> The ANU NQ is implemented  in  the programming language  C. The
16implementation has been developed in  a Unix environment and Unix is
17currently the only operating system  supported.  It runs on a number
18of different Unix versions, e.g.  Solaris and Linux.
19
20<P/> For integer matrix computations it relies on the GNU MP <Cite
21Key="GNUMP"/> package and requires this package to be installed on
22your system.
23
24<P/> This package relies  on the functionality for polycyclic groups
25provided  by the  &GAP; package  <Package>polycyclic</Package> <Cite
26Key="polycyclic"/>       and        requires       the       package
27<Package>polycyclic</Package> to be installed  as a &GAP; package on
28your computer system.
29
30<P/>
31Comments,  bug reports and  suggestions are  very welcome, please
32submit them via our
33<URL Text="issue tracker">https://github.com/gap-system/nq/issues</URL>.
34
35<P/> This manual contains references to parts of the &GAP; Reference
36Manual which are typeset in a slightly idiosyncratic way.  The
37following example shows how such references are printed: 'For
38further information on creating a free group see <Ref BookName="ref"
39Func="FreeGroup"/>.'  The text in bold face refers to the &GAP;
40Reference Manual.
41
42<P/>Each item in the list of references at the end of this manual is
43followed by a list of numbers that specify the pages of the manual
44where the reference occurs.
45
46</Chapter>
47