A family of regular fractional factorial designs with maximum resolution
in many practical situations, it is preferable to have a maximum resolution fractional factorial design. However there are no general solutions on constructing an s(n-k) fractional factorial design with maximum resolution. In this paper, we focus on s(n-3) fractional factorial designs. Using the techniques of finite projective geometry, we are able to construct maximum resolution s(n-3) designs (n greater than or equal to s(2) - s). For n < s(2) - s, some examples of maximum resolution s(n-3) designs are also given.
fractional factorial design resolution wordlength pattern the fuji bound finite geometry