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- W1964884643 abstract "This investigation was originally motivated by the problem of determining the maximum number of variables which can be accommodated in a $2_v^{k-p}$ design in 256 runs and of constructing such a saturated design. This problem is solved through the application of an algorithm given by the authors in a previous paper (Draper and Mitchell (1967)) to the particular case $R = 5, q = k - p = 8$. To obtain the solution, the complete set of even 512-run designs of resolution $geqq 6$ and the complete set of 256-run designs of resolution $geqq 5$ are constructed. Tables are given which immediately provide generating relations for all of these designs, optimally blocked." @default.
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- W1964884643 date "1968-02-01" @default.
- W1964884643 modified "2023-09-26" @default.
- W1964884643 title "Construction of the Set of 256-Run Designs of Resolution $geqq 5$ and the Set of Even 512-Run Designs of Resolution $geqq 6$ with Special Reference to the Unique Saturated Designs" @default.
- W1964884643 doi "https://doi.org/10.1214/aoms/1177698525" @default.
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