Design theory
Unifying some known infinite families of combinatorial 3-designs
Journal of Combinatorial Theory Series A
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A general group theoretic approach is used to find resolvable designs. Infinitely many resolvable 3-designs are obtained where each is block transitive under some PSL(2, pf) or PGL(2, pf). Some known Steiner 5-designs are assembled from such resolvable 3-designs such that they are also resolvable. We give some visualizations of Steiner systems which make resolvability obvious.