PermGroupOps.Indices( G )
PermGroupOps.Indices  returns a list l  of indices of the permutation
group G with  respect to a stabilizer chain of G, i.e., l[i] is
the index of  G^{(i+1)}  in G^{(i)}.  Thus  the size  of  G  is the
product of all indices in l.  If  a stabilizer chain for G is already
known,  PermGroupOps.Indices returns the indices  corresponding to this
stabilizer    chain.    Otherwise    a   stabilizer   chain    with   the
lexicographically  smallest reduced  base  is  computed  and  the indices
corresponding to this chain are returned (see Stabilizer Chains).
    gap> s4 := Group( (1,2,3,4), (1,2) );;
    gap> PermGroupOps.Indices( s4 );
    [ 4, 3, 2 ]    # note that for s4 the indices are
                   # actually independent of the base 
GAP 3.4.4