Suppose you want determine how reducing the model changes the optimality for the 20 point experimental design obtained in the Example of selecting a D-optimal response surface design. Remember that a model that is D-optimal for a given model only.
1 Open the worksheet OPTDES3.MTW. (The design and indicator columns have been saved for you.)
2 Choose Stat > DOE > Response Surface > Select Optimal Design.
3 Choose Evaluate design, then enter OptPoint in the box.
4 Click Terms.
5 From Include the following terms, choose Linear.
6 Click OK in each dialog box.
Session window output
Optimal Design: Blocks, A, B, C, D
Evaluation of Specified Response Surface Design
Number of design points in optimal design: 20
Model terms: Block, A, B, C, D
Specified Design
Row number of selected design points: 1, 3, 4, 6, 8, 9, 10, 13, 15, 16, 17, 19, 22, 23, 24, 25, 26, 27, 28, 30
Condition number: 1.43109 D-optimality (determinant of XTX): 47267840 A-optimality (trace of inv(XTX)): 0.320581 G-optimality (avg leverage/max leverage): 0.871492 V-optimality (average leverage): 0.3 Maximum leverage: 0.344237 |
The Session window output contains the following four parts:
Block A B C D
These are the linear model terms that you chose in the Terms subdialog box. Remember, a design that is D-optimal for one model will most likely not be D-optimal for another model.