Abstract
The search for space-filling designs is furthered by bringing to the task the ideas of coding theory. Determination of optimal parameter values for general binary maximin distance designs is described in detail. All cases for which this determination has been made are presented. Designs for all such cases are given in a catalog of space-filling designs. Designs are provided for up to 27 independent factors. Also, the statistical concepts of maximum resolution and minimum aberration are shown to be related to the duals of linear maximin distance designs.