Screening Designs are experimental designs optimized for identifying the vital few significant factors from a large number of potential factors — using a minimal number of runs to determine which of many candidate process variables actually affect the response, before investing in detailed optimization.
Key Screening Designs
- Fractional Factorials: $2^{k-p}$ designs that test $k$ factors in $2^{k-p}$ runs using aliases.
- Plackett-Burman: Economical 2-level designs in $N = 4n$ runs for up to $N-1$ factors.
- Definitive Screening: 3-level designs that can detect curvature and 2-factor interactions.
- Supersaturated: More factors than runs — for initial rough screening only.
Why It Matters
- Factor Reduction: Screening reduces 20-50 candidate factors to the 4-8 that truly matter.
- Efficiency: 12-run Plackett-Burman can screen 11 factors — far fewer than the 2048 runs for a full $2^{11}$ design.
- First Step: Screening is the essential first stage of any systematic process optimization.
Screening Designs are finding the vital few from the trivial many — efficiently identifying which process parameters truly drive quality from a large candidate list.
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