|
Analyze VariabilityTable of Fitted Means |
Minitab displays the fitted means for the terms in the model. For a balanced design with no covariates, the fitted mean in the original units for each factor level or combination of factor levels is the same as the average of the standard deviations for that factor or combination.
Example Output |
Means
Fitted Mean SE Mean Fit Term (Transformed) (Transformed) (Original) Material Formula1 0.8223 0.0680 2.2757 Formula2 -0.1375 0.0680 0.8716 InjPress 75 0.4347 0.0680 1.5444 150 0.2502 0.0680 1.2842 InjTemp 85 0.3147 0.0680 1.3698 100 0.3702 0.0680 1.4480 CoolTemp 25 0.4053 0.0680 1.4998 45 0.2795 0.0680 1.3224 Material*InjPress Formula1 75 0.4186 0.0961 1.5199 Formula2 75 0.4507 0.0961 1.5694 Formula1 150 1.2259 0.0961 3.4074 Formula2 150 -0.7256 0.0961 0.4840 Material*InjTemp Formula1 85 0.8883 0.0961 2.4309 Formula2 85 -0.2589 0.0961 0.7719 Formula1 100 0.7563 0.0961 2.1304 Formula2 100 -0.0160 0.0961 0.9841 |
Interpretation |
In this example, the scientists displayed the fitted means for the factors and two interactions. The coefficients table indicates that the interaction between material and injection pressure and the term Material are significant at the 0.05 a-level. You can see that: