  The Stickelberger elements attached to an abelian extension of number fields
conjecturally participate, under certain conditions, in annihilator relations
involving higher algebraic K-groups. In [Victor P. Snaith, Stark's conjecture
and new Stickelberger phenomena, Canad. J. Math. 58 (2) (2006) 419--448],
Snaith introduces canonical Galois modules hoped to appear in annihilator
relations generalising and improving those involving Stickelberger elements. In
this paper we study the first of these modules, corresponding to the classical
Stickelberger element, and prove a connection with the Stark units in a special
case.
