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10a SOC 681 How to Fool Yourself with SEM

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(1)

How to Fool

Yourself with SEM

James G. Anderson, Ph.D

(2)

Tripping at the Starting Line:

Specification

1. Specify the model after the data are

collected rather than before.

2. Omit causes that are correlated with other

variables in a structural model.

3. Fail to have sufficient numbers of indicator

latent variables.

4. Use psychometrically inadequate

(3)

Tripping at the Starting Line:

Specification (2)

5.

Fail to give careful consideration to the

question of directionality.

6.

Specify feedback effects in structural

models as a way to mask uncertainty

about directionality.

7.

Overfit the model (e.g., forget the goal of

(4)

Tripping at the Starting Line:

Specification (3)

8.

Add disturbance or measurement error

correlations without substantive reason.

9.

Specify that indicators load on more than

(5)

Improper Care and Feeding: Data

10. Don’t check the accuracy of data input or coding.

11. Ignore whether the pattern of data loss is

random or systematic.

12. Fail to examine distributional characteristics. 13. Don’t screen for outliers.

(6)

Checking Critical Judgment at the Door:

Analysis and Re-specification

15. Re-specify a model based entirely upon

statistical criteria.

16. Fail to check the accuracy of your

programming.

17. Analyze a correlation matrix when it is

inappropriate.

18. Analyze variables so highly correlated that

(7)

Checking Critical Judgment at the Door:

Analysis and Re-specification (2)

19.

Estimate a very complex model with a

small sample.

20.

Set scales for latent variables

inappropriately.

21.

Ignore the problem of starting values or

provide grossly inaccurate ones.

22.

When identification status is uncertain, fail

(8)

Checking Critical Judgment at the Door:

Analysis and Re-specification (3)

23.Fail to recognize empirical

under-identification.

24. Fail to separately evaluate the

(9)

The Garden Path: Interpretation

25. Look only at indices of overall fit and ignore

other types of fit information.

26. Interpret goodness-of-fit as meaning that

the model is “proved”.

27. Interpret goodness-of-fit as meaning that

the endogenous variables are strongly predicted.

(10)

The Garden Path: Interpretation (2)

29.

Interpret the standardized solution in

inappropriate ways.

(11)

The Garden Path: Interpretation(3)

33. Believe that a strong analytical method like SEM can compensate for poor study design or poor ideas.

34. As the researcher, fail to report enough

information so that your readers can reproduce your results.

(12)

Reference

R.B. Kline, Principles and Practice of Structural Equation Modeling, NY:

Referensi

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