  A one parameter set of noncommutative complex algebras is given. These may be
considered deformation quantisation algebras. The commutative limit of these
algebras correspond to the algebra of polynomial functions over a manifold or
variety. The topology of the manifold or variety depends on the parameter,
varying from nothing, to a point, a sphere, a certain variety and finally a
torus. The irreducible adjoint preserving representations of the noncommutative
algebras are studied. As well as typical noncommutative sphere type
representations and noncommutative torus type representations, a new object is
discovered and called a Sphere-Torus.
