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Analyze Factorial DesignTwo-Level Split-Plot Designs |
Use the p-values (P) in the analysis of variance table to determine which of the effects in the model are statistically significant. Typically you look at the interaction effects in the model first because a significant interaction will influence how you interpret the main effects. To use the p-value, you need to:
- if the p-value is less than or equal to a, conclude that the effect is significant.
- if the p-value is greater than a, conclude that the effect is not significant.
Example Output |
Analysis of Variance
Source DF Adj SS Adj MS F-Value P-Value Pretreatment[HTC] 1 194.407 194.407 24.61 0.008 WP Error 4 31.600 7.900 1.21 0.430 Stain 1 0.007 0.007 0.00 0.975 Pretreatment[HTC]*Stain 1 60.301 60.301 9.21 0.039 SP Error 4 26.187 6.547 Total 11 |
Interpretation |
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For the water resistance data, the analysis of variance table shows the following:
The interaction between Pretreatment and Stain is statistically significant (P = 0.039). The effect of Stain depends on the type of Pretreatment used.
Because the interaction between Pretreatment and Stain is significant, do not interpret the main effects separately.