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Modeling and Multivariate Methods - SAS

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454 Correlations <strong>and</strong> <strong>Multivariate</strong> Techniques Chapter 17<br />

Computations <strong>and</strong> Statistical Details<br />

You can use Cronbach’s α to evaluate the agreement in the perceived way the groups ranked the items. Note<br />

that in this type of example, where the values are the same set of ranks for each group, st<strong>and</strong>ardizing the data<br />

has no effect.<br />

1. Open Danger.jmp from the Sample Data folder.<br />

2. Select Analyze > <strong>Multivariate</strong> <strong>Methods</strong> > <strong>Multivariate</strong>.<br />

3. Select all the columns except for Activity <strong>and</strong> click Y, Columns.<br />

4. Click OK.<br />

5. From the red triangle menu for <strong>Multivariate</strong>, select Item Reliability > Cronbach’s α.<br />

6. (Optional) From the red triangle menu for <strong>Multivariate</strong>, select Scatterplot Matrix to hide that plot.<br />

Figure 17.5 Cronbach’s α Report<br />

The Cronbach’s α results in Figure 17.5 show an overall α of 0.8666, which indicates a high correlation of<br />

the ranked values among the three groups. Further, when you remove the experts from the analysis, the<br />

Nonstudents <strong>and</strong> Students ranked the dangers nearly the same, with Cronbach’s α scores of 0.7785 <strong>and</strong><br />

0.7448, respectively.<br />

Computations <strong>and</strong> Statistical Details<br />

Estimation <strong>Methods</strong><br />

Robust<br />

This method essentially ignores any outlying values by substantially down-weighting them. A sequence of<br />

iteratively reweighted fits of the data is done using the weight:<br />

w i = 1.0 if Q < K <strong>and</strong> w i = K/Q otherwise,

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