  Using explicit results for the four-point correlation functions of the
Wess-Zumino-Novikov-Witten (WZNW) model we discuss the conformal embedding
osp(4|4)_(1) = osp(2|2)_(-2) + su(2)_(0). This embedding has emerged in Bernard
and LeClair's recent paper [1]. Given that the osp(4|4)_(1) WZNW model is a
free theory with power law correlation functions, whereas the su(2)_(0) and
osp(2|2)_(-2) models are CFTs with logarithmic correlation functions, one
immediately wonders whether or not it is possible to combine these logarithms
and obtain simple power laws. Indeed, this very concern has been raised in a
revised version of [1]. In this paper we demonstrate how one may recover the
free field behaviour from a braiding of the solutions of the su(2)_(0) and
osp(2|2)_(-2) Knizhnik-Zamolodchikov equations. We do this by implementing a
procedure analogous to the conformal bootstrap programme [2]. Our ability to
recover such simple behaviour relies on a remarkable identity in the theory of
elliptic integrals known as Legendre's relation.
