  We exhibit a countably infinite family of simple, separable, nuclear, and
mutually non-isomorphic C*-algebras which agree on K-theory and traces. The
algebras do not absorb the Jiang-Su algebra Z tensorially, answering a question
of N. C. Phillips. They are also pairwise shape and Morita equivalent. The
distinguishing invariant is the radius of comparison, a non-stable invariant of
the Cuntz semigroup.
