General
Linear Model (GLM)
Two Way Anova
Revisited
Return to Multi-way Page 3
The GLM can be run for each pair of independent variables with
the outcome as WAZ score, but should be run for only the suspicious or documented
interactions, such as measles and age. All possible combinations are shown below:

There are 10 separate combinations that could
be tested, but not all are reasonable options:
| 1 |
Age and low education |
not likely |
| 2 |
Age and Measles
immunization |
YES, test this |
| 3 |
Age and
respondents height |
not likely |
| 4 |
Age and sex |
not likely |
| 5 |
Low education and
immunization |
POSSIBLY- test this |
| 6 |
Low education and
respondents height |
POSSIBLY- test this |
| 7 |
Low education and sex |
not likely |
| 8 |
Measles immunization
and respondents height |
POSSIBLY- test this |
| 9 |
Measles immunization
and sex |
not likely |
| 10 |
Respondents
height and sex |
not likely |
The steps to using GLM are as
follows:
- Open keast4j.sav
- Click on Statistics, General Linear Model, GLM General
Factorial (first choice)
- Place waz in the Dependent Variable box and age and dlowed
(low education yes/no) in the Fixed Factor box.
- Click on the Model button and select Full Factorial and
click Continue and OK.
The full factorial
model automatically computes the interaction term. Each of the following models displays
pairs of variables marked for testing with the GLM full factorial method.
AGE and MEASLES IMMUNIZATIONS

LOW EDUCATION and MEASLES
IMMUNIZATION

LOW EDUCATION and RESPONDENTS
HEIGHT

MEASLES IMMUNIZATION and
RESPONDENTS HEIGHT

Those ANOVAs of interest include are
those with significant interaction variables AND strong suspicion or previous
documentation from the literature. If these criteria are met, the interaction
variables will need to be entered in the regression model to control for the effect. An
easy way to determine if the interaction is necessary is to choose a cut-off for
significance such as 0.05. The significance can be more or less stringent depending on how
much evidence supports that the variables DO have interaction. For instance, measles and
age would be included even if the interaction variable had only 0.09 because there is a
strong belief that these do effect the model. Return to the main document to see the
selected interaction terms.
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