  Upon quotienting by units, the elements of norm 1 in a number field $K$ form
a countable subset of a torus of dimension $r_1 + r_2 - 1$ where $r_1$ and
$r_2$ are the numbers of real and pairs of complex embeddings. When $K$ is
Galois with cyclic Galois group we demonstrate that this countable set is
equidistributed in a finite cover of this torus with respect to a natural
partial ordering induced by Hilbert's Theorem 90.
