  We continue the work of Takao Komatsu by considering the inhomogeneous
approximation constant L(\theta,\phi) for Hurwitzian numbers \theta, and
rationally related \phi(r \theta +m)/n in Q(\theta) +Q. The current work uses a
compactness theorem to relate such inhomogeneous constants to the homogeneous
approximation constants. Among the new results are: a characterization of such
pairs \theta,\phi for which L(\theta,\phi) is zero; consideration of small
values of n^2 L(e^{2/s},\phi); and the proof of a conjecture of Komatsu.
