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Russel-Research-Method-in-Anthropology

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602 Chapter 20<br />

ference <strong>in</strong> productivity <strong>in</strong> Harshbarger’s sample, no matter where they got<br />

credit, or even if they didn’t use credit.<br />

Carole Jenk<strong>in</strong>s (1981) surveyed 750 children <strong>in</strong> Belize for prote<strong>in</strong>-calorie<br />

malnutrition (PCM). She had four means—one for each of the four ethnic<br />

groups (Creole, Mestizo, Black Carib, and Maya) <strong>in</strong> her research area. An<br />

analysis of variance showed that there was a very strong relationship between<br />

ethnic group and the likelihood of suffer<strong>in</strong>g from childhood PCM.<br />

Sokolovsky et al. (1978) compared the average number of first-order relations<br />

and the average number of multiplex relations among three groups of<br />

psychiatric patients who were released to live <strong>in</strong> a hotel <strong>in</strong> midtown New York<br />

City. (First-order relations are primary relations with others; multiplex relations<br />

conta<strong>in</strong> more than one k<strong>in</strong>d of content, such as relations based on visit<strong>in</strong>g<br />

and on borrow<strong>in</strong>g money from, for example.)<br />

One group of patients had a history of schizophrenia with residual symptoms;<br />

a second group had a history of schizophrenia without residual symptoms;<br />

and the third group had no psychotic history. An ANOVA showed<br />

clearly that the average network size (both first-order and multiplex networks)<br />

was different among the three groups. From these data (and from field observation<br />

and <strong>in</strong>-depth <strong>in</strong>terviews), Sokolovsky was able to draw strong conclusions<br />

about the ability of members of the three groups to cope with de<strong>in</strong>stitutionalization.<br />

Whenever you observe three or more groups (age cohorts, members of different<br />

cultures or ethnic groups, people from different communities) and count<br />

anyth<strong>in</strong>g (e.g., some behavior over a specific period of time, or the number of<br />

particular k<strong>in</strong>ds of contacts they make, or the number of kilograms of fish they<br />

catch), then ANOVA is the analytic method of choice. If you are <strong>in</strong>terested <strong>in</strong><br />

the causes of morbidity, for example, you could collect data on the number of<br />

sick days among people <strong>in</strong> various social groups over a given period of time.<br />

Other dependent variables <strong>in</strong> which anthropologists are <strong>in</strong>terested, and which<br />

are amenable to ANOVA, are th<strong>in</strong>gs like blood pressure, number of m<strong>in</strong>utes<br />

per day spent <strong>in</strong> various activities, number of grams of nutrients consumed per<br />

day, and scores on tests of knowledge about various cultural doma<strong>in</strong>s (plants,<br />

animals, diseases), to name just a few.<br />

When there is one dependent variable (such as a test score) and one <strong>in</strong>dependent<br />

variable (a s<strong>in</strong>gle <strong>in</strong>tervention like the read<strong>in</strong>g program), then no matter<br />

how many groups or tests are <strong>in</strong>volved, a one-way ANOVA is needed. If<br />

more than one <strong>in</strong>dependent variable is <strong>in</strong>volved (say, several compet<strong>in</strong>g new<br />

hous<strong>in</strong>g programs, and several socioeconomic backgrounds), and there is a<br />

s<strong>in</strong>gle dependent variable (a read<strong>in</strong>g test score), then multiple-way ANOVA,<br />

or MANOVA, is called for. When two or more dependent variables are corre-

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