Dear GAP Forum members,
I have  the pleasure  to announce  the release of  two new  GAP4 share
packages:
CRISP
by Burkhard Hoefling
and
FORMAT
by Bettina Eick and Charles Wright.
Both provide tools for the  investigation of the subgroup structure of
finite soluble groups.
The starting  point of the development  of a special  theory about the
subgroup  structure of  finite  soluble groups  was  the discovery  by
Philip  Hall in  1928 of  what are  now called  Hall subgroups  and in
particular Sylow complements (and, in 1937, that in fact solubility is
characterised by the existence of Sylow p-complements for all primes p
dividing the order  of the group). System normalizers  (also 1937) and
Carter  subgroups  (1961)  were  the next  characteristic  classes  of
conjugate subgroups in soluble  groups discovered until in the sixties
Gaschuetz,  Fischer,  Hartley,  and  Schunck  described  very  general
methods  to define  characteristic conjugacy  classes of  subgroups in
finite soluble  groups of which  the previously mentioned  are special
cases.
A comprehensive  description of  the present state  of the  theory of
finite soluble  groups is  given in 
K. Doerk and T.O.  Hawkes, 
Finite soluble groups. 
W. de Gruyter, 1992.
The two share packages announced  above provide access to the explicit
construction of  such characteristic  classes of subgroups  and beyond
open up new  ways of  e.g. finding normal  subgroups or  complements of
elementary abelian normal subgroups in finite soluble groups.
CRISP also deals with more general group classes, while FORMAT follows
more  closely  the  theory  of  formations  that  was  initialized  by
Gaschuetz. So there  is a certain overlap in  the functionality of the
two packages,  which were  developed independently. Since  they employ
different  methods in  most of  these  overlap cases  this provides  a
welcome opportunity for cross checking and comparison of methods.
Via the GAP web pages there  is access to Readme files, the manuals as
well  as   to  two  papers  describing   the  respective  mathematical
background and newly developed algorithms.
The FORMAT package  is the successor of a  GAP3 package on Formations
that some of you may know already.
As editor of the two packages it  is my pleasure to thank not only the
authors for  a very  nice extension of  the capabilities of  GAP, that
should be  helpful both  for research on  soluble groups  and teaching
group theory, but also the two  referees (who stay  anonymous as usual
with referees of published papers) who have done a most careful job of
testing the  packages and have  provided very helpful  suggestions for
local improvements.
Joachim Neubueser
PS. Please  note that at present,  due to some  technical problem, the
packages are  not yet available  on the Australian server.  Please use
one of the other servers.