  Over fields of characteristic zero, there are well known constructions of the
irreducible representations, due to A Young, and of irreducible modules, called
Specht modules, due to W Specht, for the symmetric groups $S_{n}$ which are
based on elegant combinatorial concepts connected with Young tableaux etc.(see,
e.g.{\bf [13]}). James {\bf [12]} extended these ideas to construct irreducible
representations and modules over arbitrary field. Al-Aamily, Morris and Peel
{\bf [1]} showed how this construction could be extended cover the Weyl groups
of type $B_{n}$. In {\bf [14]} Morris described a possible extension of James'
work for Weyl groups in general. Later, the present author and Morris {\bf [8]}
give an alternative generalisation of James' work which is an extended
improvement and extension of the original approach suggested by Morris. We now
give a possible extension of James' work for finite reflection groups in
general.
