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Russel-Research-Method-in-Anthropology

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Sampl<strong>in</strong>g 151<br />

they’re jo<strong>in</strong>ed by all the s<strong>in</strong>gle people home from work, so the average family<br />

size goes up.<br />

Telephone survey researchers call back from three to 10 times before<br />

replac<strong>in</strong>g a member of a sample. When survey researchers suspect (from prior<br />

work) that, say, 25% of a sample won’t be reachable, even after call-backs,<br />

they <strong>in</strong>crease their orig<strong>in</strong>al sample size by 25% so the f<strong>in</strong>al sample will be<br />

both the right size and representative.<br />

Systematic Random Sampl<strong>in</strong>g<br />

Most people don’t actually do simple random sampl<strong>in</strong>g these days;<br />

<strong>in</strong>stead they do someth<strong>in</strong>g called systematic random sampl<strong>in</strong>g because it is<br />

much, much easier to do. If you are deal<strong>in</strong>g with an unnumbered sampl<strong>in</strong>g<br />

frame of 48,673 (the student population at the University of Florida <strong>in</strong> 2003),<br />

then simple random sampl<strong>in</strong>g is nearly impossible. You would have to number<br />

all those names first. In do<strong>in</strong>g systematic random sampl<strong>in</strong>g, you need a random<br />

start and a sampl<strong>in</strong>g <strong>in</strong>terval, N. You enter the sampl<strong>in</strong>g frame at a randomly<br />

selected spot (us<strong>in</strong>g appendix A aga<strong>in</strong>) and take every Nth person (or<br />

item) <strong>in</strong> the frame.<br />

In choos<strong>in</strong>g a random start, you only need to f<strong>in</strong>d one random number <strong>in</strong><br />

your sampl<strong>in</strong>g frame. This is usually easy to do. If you are deal<strong>in</strong>g with 48,673<br />

names, listed on a computer pr<strong>in</strong>tout, at 400 to a page, then number 9,457 is<br />

257 names down from the top of page 24.<br />

The sampl<strong>in</strong>g <strong>in</strong>terval depends on the size of the population and the number<br />

of units <strong>in</strong> your sample. If there are 10,000 people <strong>in</strong> the population, and you<br />

are sampl<strong>in</strong>g 400 of them, then after you enter the sampl<strong>in</strong>g frame (the list of<br />

10,000 names) you need to take every 25th person (400 25 10,000) to<br />

ensure that every person has at least one chance of be<strong>in</strong>g chosen. If there are<br />

640 people <strong>in</strong> a population, and you are sampl<strong>in</strong>g 200 of them, then you would<br />

take every 4th person. If you get to the end of the list and you are at number<br />

2 <strong>in</strong> an <strong>in</strong>terval of 4, just go to the top of the list, start at 3, and keep on go<strong>in</strong>g.<br />

Periodicity and Systematic Sampl<strong>in</strong>g<br />

I said that systematic sampl<strong>in</strong>g usually produces a representative sample.<br />

When you do systematic random sampl<strong>in</strong>g, be aware of the periodicity problem.<br />

Suppose you’re study<strong>in</strong>g a big retirement community <strong>in</strong> South Florida.<br />

The development has 30 identical build<strong>in</strong>gs. Each has six floors, with 10<br />

apartments on each floor, for a total of 1,800 apartments. Now suppose that<br />

each floor has one big corner apartment that costs more than the others and

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