This page contains Dublin Core metadata for
by Steven H. Cullinane
MSC 2000
- 20B25 Finite automorphism groups of algebraic, geometric, or combinatorial structures
-
51E20 Combinatorial structures in finite projective spaces
Abstract
Finite projective geometry explains the surprising symmetry properties
of some simple graphic designs-- found, for instance, in quilts. There
are applications to sporadic simple groups (via the "Miracle Octad
Generator" of R. T. Curtis), to the connection between orthogonal Latin
squares and projective spreads, and to symmetry of Walsh functions.
