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Understand Odd numbers in custom designed RSM+setting continuuos factors to zero

Dear JMP-Experts,

I have two questions:

Question 1) I created two RSM-Designs using the custom Designer
-The first design has 3 Factors, of which two factors (Factor1 and 2) are continuous with three factor settings  and the third factor is discrete numerical with four factor settings (two include 0 as additional setting)-->See below.
-The second design, is similar to plan 1 but with four factors; three factors continuous and 1 factor discrete numerical to include 0 (See below)
-->Now my question: In both cases, JMP creates some odd numbers as factor setting (See below in bold), which are hard for me to explain? What is the mathematical and pratical reason for these odd numbers and how are they generated and how is the factor chosen with these odd factor setting (seems to be a bit random)

Plan 1

#RunFactor1Factor2Factor3
1252120.01
2280100.01
3280100.02
4308120.02
528080.02
6290.92100.03
7252100.02
8264.04120.03
925280
1028080.01
1130880.03
1225280.03
13308100.01
1430880
15289.52120
16280100

Plan 2

#RunFactor1Factor2Factor3Factor4
1308120.0350
228010050
3252120.0355
4308120.0155
52528045
6280100.0255
725280.0155
8252120.0145
928080.0345
10308100.0245
1130880.0355
12252100.0250
1325212055
1425280.0250
1530880.0146.85
16280100.0150
17280100.0150
18280120.0250
19280120.0245
2030812045
213088055
22252100.0345
  • Question 2:
    Why is it not a good idea not use 0 as factor setting for a RSM with continuous factors. I know that a factor setted to zero is techical not continuous anymore but rather categorical. But what is the risk of doing that? How can I explain to a non DoE expert not to do that?

Thanks a lot for your help in advance!

1 REPLY 1

Re: Understand Odd numbers in custom designed RSM+setting continuuos factors to zero

The Custom Design platform is based on the coordinate exchange algorithm. It searches for factor settings that maximize a design criterion. The RSM button in the Model outline changes the criterion to I-optimality, which minimizes the integrated variance of prediction

Some solutions are not intuitive or practical. You can change the level to the midpoint. This change will lower the optimality but to a very small extent.