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Basic Analysis and Graphing - SAS

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196 Performing Contingency <strong>Analysis</strong> Chapter 6<br />

Cochran-Mantel-Haenszel Test<br />

Table 6.7 Description of the Details Report<br />

Singular Value<br />

Inertia<br />

Portion<br />

Cumulative<br />

X variable (Cheese) c1,<br />

c2, c3<br />

Y variable (Response) c1,<br />

c2, c3<br />

Provides the singular value decomposition of the contingency table. For the<br />

formula, see “Statistical Details for the Details Report” on page 214.<br />

Lists the square of the singular values, reflecting the relative variation<br />

accounted for in the canonical dimensions.<br />

Portion of inertia with respect to the total inertia.<br />

Shows the cumulative portion of inertia. If the first two singular values<br />

capture the bulk of the inertia, then the 2-D correspondence analysis plot is<br />

sufficient to show the relationships in the table.<br />

The values plotted on the Correspondence <strong>Analysis</strong> plot.<br />

The values plotted on the Correspondence <strong>Analysis</strong> plot.<br />

Related Information<br />

• “Example of Correspondence <strong>Analysis</strong>” on page 202<br />

Cochran-Mantel-Haenszel Test<br />

The Cochran-Mantel-Haenszel test discovers if there is a relationship between two categorical variables after<br />

blocking across a third classification.<br />

Table 6.8 Description of the Cochran-Mantel-Haenszel Test<br />

Correlation of Scores<br />

Row Score by Col Categories<br />

Col Score by Row Categories<br />

General Assoc. of Categories<br />

Applicable when either the Y or X is ordinal. The alternative<br />

hypothesis is that there is a linear association between Y <strong>and</strong> X in<br />

at least one level of the blocking variable.<br />

Applicable when Y is ordinal or interval. The alternative<br />

hypothesis is that, for at least one level of the blocking variable,<br />

the mean scores of the r rows are unequal.<br />

Applicable when X is ordinal or interval. The alternative<br />

hypothesis is that, for at least one level of the blocking variable,<br />

the mean scores of the c columns are unequal.<br />

Tests that for at least one level of the blocking variable, there is<br />

some type of association between X <strong>and</strong> Y.<br />

Related Information<br />

• “Example of a Cochran Mantel Haenszel Test” on page 206

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