An analysis of high-energy \ensuremathπN\ensuremath{\pi}N scattering is made, through the range 0\ensuremath\ensurematht\ensuremath20\ensuremath{\le}\ensuremath{-}t\ensuremath{\le}2 (GeV/c)2{\mathrm{G}\mathrm{e}\mathrm{V}/\mathit{c})}^{2}, in terms of PP, P\ensuremath{P}^{\ensuremath{'}}, P\ensuremath\ensuremath{P}^{\ensuremath{'}\ensuremath{'}}, \ensuremathρ\ensuremath{\rho}, and \ensuremathρ\ensuremath{\ensuremath{\rho}}^{\ensuremath{'}} Regge poles. High-energy data are supplemented by continuous-moment sum rules that exploit low-energy data through analyticity. Predictions are made for a range of cur