
doi: 10.1137/0603032 , 10.1137/0603015
In ''Part I'' [ibid. 3, 151-165 (1982; Zbl 0493.51008)] the author described the relationship between spreads, translation planes and Kerdock sets. Nondesarguesian examples were given, arising either from slices of desarguesian spreads or from certain spreads in \(\Omega^+(8,q)\) spaces. In this paper he studies these slices more closely, and constructs new Kerdock sets in higher dimensional spaces.
partial geometries, orthogonal spreads, unitary spreads, spread, Finite affine and projective planes (geometric aspects), Combinatorial structures in finite projective spaces, Kerdock sets, Translation planes and spreads in linear incidence geometry, coordinatizing quasifields, symplectic spread, affine translation planes
partial geometries, orthogonal spreads, unitary spreads, spread, Finite affine and projective planes (geometric aspects), Combinatorial structures in finite projective spaces, Kerdock sets, Translation planes and spreads in linear incidence geometry, coordinatizing quasifields, symplectic spread, affine translation planes
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