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Russel-Research-Method-in-Anthropology

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Sampl<strong>in</strong>g 163<br />

the cluster, the larger the between-group variance; the smaller the cluster,<br />

the smaller the between-group variance. Counties <strong>in</strong> the United States are<br />

more like each other on any variable (<strong>in</strong>come, race, average age, whatever)<br />

than states are; towns with<strong>in</strong> a county are more like each other than counties<br />

are; neighborhoods <strong>in</strong> a town are more like each other than towns are; blocks<br />

are more like each other than neighborhoods are. In sampl<strong>in</strong>g, the rule is: maximize<br />

between-group variance.<br />

What does this mean <strong>in</strong> practice? Follow<strong>in</strong>g is an actual example of multistage<br />

sampl<strong>in</strong>g from John Hartman’s study of Wichita, Kansas (Hartman<br />

1978; Hartman and Hedblom 1979:160ff.). At the time of the study, <strong>in</strong> the<br />

mid-1970s, Wichita had a population of about 193,000 persons over 16. This<br />

was the population to which the study team wanted to generalize. The team<br />

decided that they could afford only 500 <strong>in</strong>terviews. There are 82 census tracts<br />

<strong>in</strong> Wichita from which they randomly selected 20. These 20 tracts then<br />

became the actual population of their study. We’ll see <strong>in</strong> a moment how well<br />

their actual study population simulated (represented) the study population to<br />

which they wanted to generalize.<br />

Hartman and Hedblom added up the total population <strong>in</strong> the 20 tracts and<br />

divided the population of each tract by the total. This gave the percentage of<br />

people that each tract, or cluster, contributed to the new population total. S<strong>in</strong>ce<br />

the researchers were go<strong>in</strong>g to do 500 <strong>in</strong>terviews, each tract was assigned that<br />

percentage of the <strong>in</strong>terviews. If there were 50,000 people <strong>in</strong> the 20 tracts, and<br />

one of the tracts had a population of 5,000, or 10% of the total, then 50 <strong>in</strong>terviews<br />

(10% of the 500) would be done <strong>in</strong> that tract.<br />

Next, the team numbered the blocks <strong>in</strong> each tract and selected blocks at<br />

random until they had enough for the number of <strong>in</strong>terviews that were to be<br />

conducted <strong>in</strong> that tract. When a block was selected it stayed <strong>in</strong> the pool, so <strong>in</strong><br />

some cases more than one <strong>in</strong>terview was to be conducted <strong>in</strong> a s<strong>in</strong>gle block.<br />

This did not happen very often, and the team wisely left it up to chance to<br />

determ<strong>in</strong>e this.<br />

This study team made some excellent decisions that maximized the heterogeneity<br />

(and hence the representativeness) of their sample. As clusters get<br />

smaller and smaller (as you go from tract to block to household, or from village<br />

to neighborhood to household), the homogeneity of the units of analysis<br />

with<strong>in</strong> the clusters gets greater and greater. People <strong>in</strong> one census tract or village<br />

are more like each other than people <strong>in</strong> different tracts or villages. People<br />

<strong>in</strong> one census block or barrio are more like each other than people across<br />

blocks or barrios. And people <strong>in</strong> households are more like each other than<br />

people <strong>in</strong> households across the street or over the hill.<br />

This is very important. Most researchers would have no difficulty with the<br />

idea that they should only <strong>in</strong>terview one person <strong>in</strong> a household because, for

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