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Russel-Research-Method-in-Anthropology

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Bivariate Analysis: Test<strong>in</strong>g Relations 623<br />

TABLE 20.13<br />

Comput<strong>in</strong>g Spearman’s Rank Order Correlation Coefficient for the Data <strong>in</strong> Table 20.12<br />

Difference <strong>in</strong><br />

Hunter Rank for meat Rank for fish the ranks d 2<br />

Alejandro 1 10 9 81<br />

Jaime 2 9 7 49<br />

Leonardo 3 15 12 144<br />

Humberto 4 6 2 4<br />

Daniel 5 7 2 4<br />

Joel 6 12 6 36<br />

Jorge 7 14 7 49<br />

Timoteo 8 16 8 64<br />

Tomás 9 5 4 16<br />

Lucas 10 8 2 4<br />

Guillermo 11 2 9 81<br />

Victor 12 11 1 1<br />

Manuel 13 13 0 0<br />

Benjamín 14 4 10 100<br />

Jonatán 15 3 12 144<br />

Lorenzo 16 1 15 225<br />

total d 2 1,002<br />

r s 1 6(1002) 1 6012/4080 .474<br />

16(16 2 1)<br />

association between an <strong>in</strong>terval and an ord<strong>in</strong>al variable, or between an <strong>in</strong>terval<br />

and a dummy variable. (Dummy variables are nom<strong>in</strong>al variables coded as 1<br />

or 0, present or absent. See chapter 17 on text analysis.) The square of Pearson’s<br />

r, orr-squared, is a PRE (proportionate reduction of error) measure of<br />

association for l<strong>in</strong>ear relations between <strong>in</strong>terval variables. It tells us how much<br />

better we could predict the scores of a dependent variable, if we knew the<br />

scores of some <strong>in</strong>dependent variable.<br />

Table 20.14 shows data for two <strong>in</strong>terval variables for a random sample of<br />

10 of the 50 countries <strong>in</strong> table 19.8: (1) <strong>in</strong>fant mortality and (2) life expectancy<br />

for women.<br />

To give you an idea of where we’re go<strong>in</strong>g with this example, the correlation<br />

between INFMORT and TFR across the 50 countries <strong>in</strong> table 19.8 is around<br />

.89, and this is reflected <strong>in</strong> the sample of 10 countries for which the correlation<br />

is r .94.<br />

Now, suppose you had to predict the TFR for each of the 10 countries <strong>in</strong><br />

table 20.14 without know<strong>in</strong>g anyth<strong>in</strong>g about the <strong>in</strong>fant mortality rate for those

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