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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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Overview<br />

Example 2<br />

* Analysis of Covariance<br />

MANOVA RESULT BY TREATMNT(1,4) GROUP(1,2) WITH RAINFALL.<br />

Example 3<br />

* Repeated Measures Analysis<br />

MANOVA SCORE1 TO SCORE4 BY CLASS(1,2)<br />

/WSFACTORS=MONTH(4).<br />

Example 4<br />

* Parallelism Test with Crossed Factors<br />

MANOVA YIELD BY PLOT(1,4) TYPEFERT(1,3) WITH FERT<br />

/ANALYSIS YIELD<br />

/DESIGN FERT, PLOT, TYPEFERT, PLOT BY TYPEFERT,<br />

FERT BY PLOT + FERT BY TYPEFERT<br />

+ FERT BY PLOT BY TYPEFERT.<br />

MANOVA: Overview 841<br />

MANOVA (multivariate analysis of variance) is a generalized procedure for analysis of variance<br />

and covariance. MANOVA is a powerful analysis-of-variance procedure and can be used<br />

for both univariate and multivariate designs. MANOVA allows you to perform the following<br />

tasks:<br />

• Specify nesting of effects.<br />

• Specify individual error terms for effects in mixed-model analyses.<br />

• Estimate covariate-by-factor interactions to test the assumption of homogeneity of<br />

regressions.<br />

• Obtain parameter estimates for a variety of contrast types, including irregularly spaced<br />

polynomial contrasts with multiple factors.<br />

• Test user-specified special contrasts with multiple factors.<br />

• Partition effects in models.<br />

• Pool effects in models.<br />

MANOVA and General Linear Model (GLM)<br />

MANOVA is available only in syntax. GLM (general linear model), the other generalized procedure<br />

for analysis of variance and covariance in SPSS, is available both in syntax and via the<br />

dialog boxes. The major distinction between GLM and MANOVA in terms of statistical design<br />

and functionality is that GLM uses a non-full-rank, or overparameterized, indicator variable<br />

approach to parameterization of linear models instead of the full-rank reparameterization<br />

approach used in MANOVA. The generalized inverse approach and the aliasing of redundant<br />

parameters to zero used by GLM allow greater flexibility in handling a variety of data situa-

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