The special class of ``concave'' functions denoted by Co(\(p\)) consists of functions \(f(z)\) which are analytic in the unit disc \(D\) except for a simple pole at \(p\), \(0 0\) for all \(z \in D\), \(P(0) = 1\), and \(P(p) = (1 + p^2)/(1 - p^2)\). The author introduces a representation of \(P(z)\) in terms of a function \(\omega(z)\) analytic in \(D\) with \(\omega(D) \subset \overline D\). A very clever method of chasing coefficients then completes the proof. As the author observes, this simple representation seems to offer an opening into proving the conjecture in general.