Properties of Freedman-Wang Amplitudes

The analytically-continued $O\left(4\right)\mathrm{}$ amplitudes of Freedman and Wang are studied for spinless scattering. It is shown that as a consequence of the absence of Gribov-Pomeranchuk poles in the $J$-plane amplitudes at right-signature nonsense points, the $O\left(4\right)\mathrm{}$ amplitudes have the symmetry properties required to carry out the analog of the Mandelstam form of the Sommerfeld-Watson transformation. The contribution of a single Lorentz pole to asymptotic behavior is then considered, and it is suggested that in a slightly modified form it may be useful for extending Regge analysis to lower energies.