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Russel-Research-Method-in-Anthropology

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Structured Interview<strong>in</strong>g II: Cultural Doma<strong>in</strong> Analysis 309<br />

terms was chosen as most alike among the 84 triads. (There are n(n 1)/2<br />

pairs 9(8)/2 36 pairs.) They divided the total by seven (the maximum<br />

number of times that any pair appears <strong>in</strong> the 84 triads). This produced a similarity<br />

coefficient, vary<strong>in</strong>g between 0.0 and 1.0, for each possible pair of disease<br />

terms. The larger the coefficient for a pair of terms, the closer <strong>in</strong> mean<strong>in</strong>g<br />

are the two terms. They were then able to analyze these data among Englishdom<strong>in</strong>ant,<br />

Patois-dom<strong>in</strong>ant, and monol<strong>in</strong>gual Patois speakers.<br />

It turned out that when Patois-dom<strong>in</strong>ant and English-dom<strong>in</strong>ant <strong>in</strong>formants<br />

took the triad test <strong>in</strong> English, their cognitive models of similarities among diseases<br />

was similar. When Patois-dom<strong>in</strong>ant speakers took the Patois-language<br />

triad test, however, their cognitive model was similar to that of monol<strong>in</strong>gual<br />

Patois <strong>in</strong>formants.<br />

This is a very <strong>in</strong>terest<strong>in</strong>g f<strong>in</strong>d<strong>in</strong>g. It means that Patois-dom<strong>in</strong>ant bil<strong>in</strong>guals<br />

manage to hold on to two dist<strong>in</strong>ct psychological models about diseases and<br />

that they switch back and forth between them, depend<strong>in</strong>g on what language<br />

they are speak<strong>in</strong>g. By contrast, the English-dom<strong>in</strong>ant group displayed a similar<br />

cognitive model of disease terms, irrespective of the language <strong>in</strong> which<br />

they are tested.<br />

The Balanced Incomplete Block Design for Triad Tests<br />

Typically, the terms that go <strong>in</strong>to a triad test are generated by a free list, and<br />

typically the list is much too long for a triad test. As you can see from Formula<br />

11.1, with just n<strong>in</strong>e terms, there are 84 stimuli <strong>in</strong> a triad test conta<strong>in</strong><strong>in</strong>g n<strong>in</strong>e<br />

items. But with 15 items, just 6 more, the number of decisions an <strong>in</strong>formant<br />

has to make jumps to 455. At 20 items, it’s a m<strong>in</strong>d-numb<strong>in</strong>g 1,140.<br />

Free lists of illnesses, ways to prevent pregnancy, advantages of breast-feed<strong>in</strong>g,<br />

places to go on vacation, and so on easily produce 60 items or more. Even<br />

a selected, abbreviated list may be 20 items.<br />

This led Michael Burton and Sara Nerlove (1976) to develop the balanced<br />

<strong>in</strong>complete block design, or BIB, for the triad test. BIBs take advantage of<br />

the fact that there is a lot of redundancy <strong>in</strong> a triad test. Suppose you have just<br />

four items, 1, 2, 3, 4 and you ask <strong>in</strong>formants to tell you someth<strong>in</strong>g about pairs<br />

of these items (e.g., if the items were vegetables, you might ask ‘‘Which of<br />

these two is less expensive?’’ or ‘‘Which of these two is more nutritious?’’ or<br />

‘‘Which of these two is easier to cook?’’) There are exactly six pairs of four<br />

items (1–2, 1–3, 1–4, 2–3, 2–4, 3–4), and the <strong>in</strong>formant sees each pair just<br />

once.<br />

But suppose that <strong>in</strong>stead of pairs you show the <strong>in</strong>formant triads and ask<br />

which two out of each triple are most similar. There are just four triads <strong>in</strong> four<br />

items (1–2–3, 1–2–4, 2–3–4, 1–3–4), but each item appears (n –1)(n –2)/2

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