An infinite family of (simple) 6‐designs
A simple 6‐(22,8,60) designs is exhibited. It is then shown using Qui‐rong Wu's generalization of a result of Luc Teirlinck that this design together with our 6‐(14,7,4) design implies the existence of simple 6‐(23 + 16m,8,4(m + 1)(16m + 17)) designs for all positive integers m. All the above mentioned designs are halvings of the complete design. © 1993 John Wiley & Sons, Inc. Copyright © 1993 Wiley Periodicals, Inc., A Wiley Company
Journal of Combinatorial Designs
An infinite family of (simple) 6‐designs.
Journal of Combinatorial Designs,
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