  Cartesian harmonic tensors are completely symmetric traceless tensors in
three dimensional space constructed from the direct product of unit vectors.
They are useful in generating expressions for the angular coupling of spherical
harmonics of differing solid angles in terms of scalar and vector products of
the unit vectors for the spherical harmonics involved. A presentation for the
algebraic programming of Cartesian harmonic tensors of arbitrary rank is given
using Algebraic Assembly Language. Results are checked using Mathematica.
