00282 ü2f085e03aac52a0e08de9cd1e42da1
Montgomery & Runger
Source |
Expected Mean |
DAY |
Var (Error) + 4 |
SITE |
Var (Error) + 4 |
DAY* SITE |
Var (Error) + 4 |
Error |
Var (Error) |
SÄ…uare
Var (DAY*SITE) + 20 Var (DAY) Var (DAY*SITE) + 28 Var (SITE) Var (DAY*SITE)
Dependent Variable: Y
Source |
DF |
TypeISS |
Type I MS |
DAY |
6 |
0.29954857 |
0.04992476 |
SITE |
4 |
0.04769571 |
0.01192393 |
DAY* SITE |
24 |
0.11934429 |
0.00497268 |
Error |
105 |
0.39560000 |
0.00376762 |
Corrected Total |
139 |
0.86218857 |
|
Estimate
0.00224760
0.00024826
0.00030126
0.00376762
Variance Component Var (DAY)
Var (SITE)
Var (DAY*SITE) Var (Error)
FigurÄ™ 1. Yariance Components Estimation ProcedurÄ™.
the ANOVA estimates. FigurÄ™ 3 also provides the ANOVA estirnates for the model with only day and site as random efifects.
FigurÄ™ 4 provides a plot of the response y against the levels of site for two particular days. FigurÄ™ 4a does not indicate any unusual pattems. However, FigurÄ™ 4b illustrates dramatically larger variability at site 1, than at the other sites at day 6. This plot demonstrates the importance of graphical inspections of data and residuals. FigurÄ™ 5a further explores this variability by plotting the response at site 1 for each day in the experiment. The unusual results at day 6 are obvious. Figures 5b-e plot the response at each of the other sites against day. No unusual pattems are discemed.
FigurÄ™ 6 provides the output from SAS procedurÄ™ GLM for the same data and model. FigurÄ™ 7a displays a plot of residuals against predicted values from the
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