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Behavioural Surveillance Surveys - The Wisdom of Whores

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Selecting primary sampling<br />

units (clusters) for “fixed”<br />

populations<br />

When conventional PSUs are used for “fixed”<br />

populations, the procedure recommended for<br />

choosing first stage sampling <strong>of</strong> PSUs (clusters)<br />

will depend upon whether information on the<br />

size <strong>of</strong> PSUs (i.e. the number <strong>of</strong> sub-population<br />

members associated with each site or PSU)<br />

is available prior to sample selection. Below,<br />

two scenarios are considered - the first where<br />

the number <strong>of</strong> sub-population members<br />

associated with each PSU is known or can be<br />

estimated at reasonable cost, and the second<br />

where such information cannot be obtained<br />

at an acceptable cost.<br />

when measures <strong>of</strong> PSU size are available<br />

Statistically, the most efficient two-stage<br />

sample design is one in which PSUs are<br />

selected with probability-proportional-to-size<br />

at the first stage <strong>of</strong> sample selection and a<br />

fixed number <strong>of</strong> sub-population members is<br />

chosen from each PSU at the second-stage.<br />

<strong>The</strong> term probability-proportional-tosize<br />

(PPS) simply means that the chance <strong>of</strong><br />

a PSU being selected depends upon its size.<br />

<strong>The</strong> larger the PSU, the higher the likelihood<br />

that it will get selected into the sample. This<br />

compensates for the fact that an individual in<br />

a large PSUs will be less likely to be selected<br />

from that PSU into the final sample than an<br />

individual in a small PSU (because there<br />

will be more individuals competing to be<br />

selected.) Using PPS, a brothel that employed<br />

100 women would be twice as likely to be<br />

selected as a primary sampling unit as a brothel<br />

that employed 50 women. But as long as the<br />

number <strong>of</strong> women selected from each brothel<br />

was the same at the second stage <strong>of</strong> sampling<br />

every individual woman in both brothels<br />

would have the same probability <strong>of</strong> being<br />

selected into the final respondent sample.<br />

To use PPS selection procedures, the<br />

number <strong>of</strong> individuals associated with each<br />

PSU must be known in advance. This number,<br />

known as a measure <strong>of</strong> size, does not need<br />

to be an exact count. A rough approximation<br />

for each site is good enough.<br />

As the number <strong>of</strong> PSUs listed in a sampling<br />

frame is <strong>of</strong>ten large, the recommended<br />

procedure for choosing sample clusters is<br />

through systematic sampling, where one<br />

PSU or sample cluster is chosen at random<br />

and every ith cluster thereafter is automatically<br />

chosen for the sample, based on a calculated<br />

sampling interval.<br />

If sample PSUs are selected with a<br />

probability weighted according to their size,<br />

as described below, and an equal number <strong>of</strong><br />

individuals is chosen per PSU at the second<br />

stage <strong>of</strong> sample selection, the end result is a<br />

self-weighted sample. This means that<br />

every person in the universe described by the<br />

sampling frame has the same overall<br />

probability <strong>of</strong> being selected into the final<br />

sample. In addition to being relatively<br />

efficient in terms <strong>of</strong> sampling precision, this<br />

design eliminates the need to weight the data<br />

during analysis.<br />

<strong>The</strong> steps involved in selecting a sample<br />

<strong>of</strong> clusters using systematic sampling with<br />

probability-proportional-to-size are described<br />

in Figure 1, and an example <strong>of</strong> the selection<br />

procedure is provided in Table 3. Form 1 in<br />

Appendix 4 can be used in the field to assist<br />

with the selection <strong>of</strong> clusters by probability<br />

proportional to size.<br />

38<br />

C H A PTER 4 B EHAV I OR A L S U R V EI L L A NC E S U R V EY S

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