A non-symmetric translation plane of order \(17^ 2\) (Q917900)

Inspired by a recent work of \textit{N. L. Johnson} [J. Geom. 36, No.1/2, 63-90 (1989; Zbl 0695.51003)] the author proves the existence of a two- dimensional translation plane of order \(17^ 2\), whose full ranslation complement consists of the kernel homologies, and that this translation plane gives rise to \((17^ 2+1)(17+1)\) mutually nonisomorphic strict semi-translation planes of order \(17^ 2\). The reader may find the details in the original paper and the related notation and concepts in the above quoted Johnson's paper.