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SPSS® 12.0 Command Syntax Reference

SPSS® 12.0 Command Syntax Reference

SPSS® 12.0 Command Syntax Reference

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Multiple Classification Analysis<br />

ANOVA 135<br />

STATISTICS=MCA displays the MCA, the Factor Summary, and the Model Goodness of Fit<br />

tables.<br />

• The MCA table presents counts, predicted means, and deviations of predicted means from<br />

the grand mean for each level of each factor. The predicted and deviation means each<br />

appear in up to three forms: unadjusted, adjusted for other factors, and adjusted for other<br />

factors and covariates.<br />

• The Factor Summary table displays the correlation ratio (eta) with the unadjusted<br />

deviations (the square of eta indicates the proportion of variance explained by all<br />

categories of the factor), a partial beta equivalent to the standardized partial regression<br />

coefficient that would be obtained by assigning the unadjusted deviations to each factor<br />

category and regressing the dependent variable on the resulting variables, and the parallel<br />

partial betas from a regression that includes covariates in addition to the factors.<br />

• The Model Goodness of Fit table shows R and R 2 for each model.<br />

• The tables cannot be produced if METHOD is omitted or if METHOD=UNIQUE. When produced,<br />

the MCA table does not display values adjusted for factors if COVARIATES is omitted,<br />

if COVARIATES=FIRST, or if COVARIATES=WITH and METHOD=EXPERIMENTAL. A full<br />

MCA table is produced only if METHOD=HIERARCHICAL or if METHOD=EXPERIMENTAL<br />

and COVARIATES=AFTER.<br />

MISSING Subcommand<br />

By default, a case that has a missing value for any variable named in the analysis list is deleted<br />

for all analyses specified by that list. Use MISSING to include cases with user-missing data.<br />

EXCLUDE Exclude cases with missing data. This is the default.<br />

INCLUDE Include cases with user-defined missing data.<br />

<strong>Reference</strong>s<br />

Andrews, F., J. Morgan, J. Sonquist, and L. Klein. 1973. Multiple classification analysis. 2nd ed.<br />

Ann Arbor: University of Michigan.

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