William M. Kantor

Z4-kerdock codes, orthogonal spreads, and extremal euclidean line-sets

When

The probability of generating a finite classical group

m

The 2-transitive permutation representations of the finite Chevalley groups

is odd, spreads in an orthogonal vector space of type

Primitive permutation groups of odd degree, and an application to finite projective planes

\Omega^+ (2m+2,2)

Spreads, Translation Planes and Kerdock Sets. I

are related to binary Kerdock codes and extremal line-sets in

Ovoids and translation planes

\RR^{2^{m+1}}

k-Homogeneous groups

with prescribed angles. Spreads in a

Generalized quadrangles associated with G2(q)

2m

Finite groups with a split BN-pair of rank 1. II

-dimensional binary symplectic vector space are related to Kerdock codes over

Computational complexity and the classification of finite simple groups

\ZZ_4