The Confounding Measure of Effects in Two-level Regular Designs under Linear Model
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Abstract
In design of experiments, the confounding of effects can cause the bias of parameter estimator in linear model. For two-level regular design, the paper introduces a confounding index pattern to measure such bias. A new method is proposed to study the properties of classification pattern for minimum N aberration criterion. We obtain the formula of confounding among lower-order effects, and provide some necessary conditions for optimal N designs. Some examples are given to illustrate the theoretical results.
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