  Split-complex fields usually appear in the context of Euclidean
supersymmetry. In this paper, we propose that this can be generalized to the
non-Euclidean case and that, in fact, the split-complex representation may be
the most natural way to formulate the scalar fields of the five dimensional
universal hypermultiplet. We supplement earlier evidence of this by studying a
specific class of solutions and explicitly showing that it seems to favor this
formulation. We also argue that this is directly related to the symplectic
structure of the general hypermultiplet fields arising from non-trivial
Calabi-Yau moduli. As part of the argument, we find new explicit instanton and
3-brane solutions coupled to the four scalar fields of the universal
hypermultiplet.
