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Russel-Research-Method-in-Anthropology

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Scales and Scal<strong>in</strong>g 331<br />

<strong>in</strong>teritem correlation and (2b) Cronbach’s alpha, and (3) tak<strong>in</strong>g the itemtotal<br />

correlation.<br />

1. Scor<strong>in</strong>g the Responses<br />

The first th<strong>in</strong>g to do is make sure that all the items are properly scored.<br />

Assume that we’re try<strong>in</strong>g to f<strong>in</strong>d items for a scale that measures the strength<br />

of support for tra<strong>in</strong><strong>in</strong>g <strong>in</strong> research methods among anthropology students.<br />

Here are two potential scale items:<br />

Tra<strong>in</strong><strong>in</strong>g <strong>in</strong> statistics should be required for all undergraduate students of anthropology.<br />

1 2 3 4 5<br />

Strongly Disagree Neutral Agree Strongly<br />

disagree<br />

agree<br />

<strong>Anthropology</strong> undergraduates don’t need tra<strong>in</strong><strong>in</strong>g <strong>in</strong> statistics.<br />

1 2 3 4 5<br />

Strongly Disagree Neutral Agree Strongly<br />

disagree<br />

agree<br />

You can let the big and small numbers stand for any direction you want, but<br />

you must be consistent. Suppose we let the bigger numbers (4 and 5) represent<br />

support for tra<strong>in</strong><strong>in</strong>g <strong>in</strong> statistics and let the smaller numbers (1 and 2) represent<br />

lack of support for that concept. Those who circle ‘‘strongly agree’’ on<br />

the first item get a 5 for that item. Those who circle ‘‘strongly agree’’ on the<br />

second item get scored as 1.<br />

2a. Tak<strong>in</strong>g the Interitem Correlation<br />

Next, test to see which items contribute to measur<strong>in</strong>g the construct you’re<br />

try<strong>in</strong>g to get at, and which don’t. This <strong>in</strong>volves two calculations: the <strong>in</strong>tercorrelation<br />

of the items and the correlation of the item scores with the total scores<br />

for each <strong>in</strong>formant. Table 12.3 shows the scores for three people on three<br />

items, where the items are scored from 1 to 5.<br />

To f<strong>in</strong>d the <strong>in</strong>teritem correlation, we would look at all pairs of columns.<br />

There are three possible pairs of columns for a three-item matrix. These are<br />

shown <strong>in</strong> table 12.4.<br />

A simple measure of how much these pairs of numbers are alike or unalike<br />

<strong>in</strong>volves, first, add<strong>in</strong>g up their actual differences, Σ d , and then divid<strong>in</strong>g this by<br />

the total possible differences, Max d .<br />

In the first pair, the actual difference between 1 and 3 is 2; the difference

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