Glossary

Design of experiments (DOE)

Definition

Design of experiments (DOE) is a systematic way to find out, with a minimum of runs, which factors (temperature, pressure, material) affect a result and how to set them. Instead of changing one factor at a time it changes all of them together according to a plan, so it also reveals interactions between factors. Evaluation is by ANOVA and regression; response surface methodology then locates the optimum.

Quality control & SPC

The basis is two-level factorial designs 2ᵏ and their fractional variants for screening many factors, then central composite and Box–Behnken designs for modelling curvature, mixture designs, and Taguchi orthogonal arrays for robust design.

A good experiment randomizes the run order, replicates to estimate error and blocks known nuisance influences (batch, shift). The outputs are a Pareto chart of effects, interaction plots and response surfaces that show where the process performs best and is least sensitive.

In Statistica

Statistics → Industrial Statistics & Six Sigma → Experimental Design (DOE) generates factorial, fractional, central composite, Box–Behnken, Taguchi and mixture designs, evaluates them by ANOVA with a Pareto chart of effects, interaction plots, response surfaces and contour plots, and offers desirability optimization for several responses at once.

Related terms

Knowledgebase guides

FAQ

How many runs do I need?
A full factorial design for k two-level factors has 2ᵏ runs; for 5 or more factors use a fractional design (e.g. 16 runs for 7 factors) for screening and optimize only the selected ones.
Why is changing one factor at a time not enough?
Because you miss interactions — the optimal temperature may depend on pressure. DOE reveals interactions with fewer runs than sequential trials.

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