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Behavioural Surveillance Surveys - The Wisdom of Whores

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equired. In this case, the pros and cons <strong>of</strong><br />

using larger sample sizes which are designed<br />

to measure statistically significant changes<br />

each year vs. smaller sample sizes which may<br />

only register statistically significant change<br />

over the long term should be debated and<br />

well understood ahead <strong>of</strong> time. If only<br />

changes <strong>of</strong> larger magnitude are deemed<br />

worth measuring, it may be worth considering<br />

cutting the frequency <strong>of</strong> BSS.<br />

<strong>The</strong>re are other trade-<strong>of</strong>fs, too, in setting<br />

the magnitude <strong>of</strong> change parameter at a high<br />

or low levels. Parameters <strong>of</strong> significance and<br />

power included in the sample size calculation<br />

will determine that the sample size is large<br />

enough to detect the selected level <strong>of</strong> change<br />

with the confidence desired. But the smaller<br />

the sample size, the higher the probability that<br />

an indicator estimated from that sample does<br />

not represent the true value <strong>of</strong> the indicator<br />

for the whole universe from which the sample<br />

is drawn. To compensate for this uncertainty,<br />

it is common practice to calculate confidence<br />

intervals around an estimate. <strong>The</strong> confidence<br />

level represents a range for the likely value<br />

<strong>of</strong> the estimate <strong>of</strong> an indicator from a survey.<br />

A 95% confidence interval means you can be<br />

95 percent sure that the total population value<br />

for an indicator lies within the specified range<br />

around the value measured in the sample<br />

population. For a given level <strong>of</strong> power and<br />

significance, smaller sample sizes will yield<br />

wider confidence intervals around an estimate.<br />

<strong>The</strong> wider the confidence interval, the less<br />

precise the estimate <strong>of</strong> the true population<br />

value will be. More information on confidence<br />

intervals is given in Chapter 7.<br />

Where specific program targets are not<br />

available, it is recommended that sample size<br />

calculations use a “generic” target <strong>of</strong> 10-15<br />

percentage points <strong>of</strong> detectable change.<br />

This magnitude <strong>of</strong> change generally produces<br />

sample sizes that are within the resource<br />

levels available for data collection for most<br />

programs, while producing results in a range<br />

narrow enough to be meaningful.<br />

Determining starting or baseline levels <strong>of</strong><br />

indicators (P 1<br />

)<br />

Another challenge concerns the choice <strong>of</strong> a<br />

starting value for an indicator being monitored;<br />

that is, P 1<br />

. Ideally, this choice would be based<br />

on information available from other surveys<br />

that have been conducted in the study setting.<br />

Where such information is unavailable,<br />

an informed guess will have to be made.<br />

In choosing a value for P 1<br />

, the recommended<br />

course <strong>of</strong> action is to err toward assigning P 1<br />

a value <strong>of</strong> .50. <strong>The</strong> reason for this is that the<br />

variances <strong>of</strong> indicators measured as proportions<br />

are maximized as they approach .50. Thus,<br />

erring toward .50 provides a measure <strong>of</strong><br />

insurance that the sample size chosen will be<br />

sufficient to satisfy the measurement objectives<br />

<strong>of</strong> the survey even if the estimate <strong>of</strong> P 1<br />

used<br />

is wrong. <strong>The</strong> safest course would, <strong>of</strong> course,<br />

be to choose P 1<br />

=.5 for all indicators. However,<br />

this would result in samples that are much<br />

larger than is needed in the event that the<br />

actual value <strong>of</strong> P1 is very different from .50.<br />

Thus, the recommended approach is to<br />

make the best guess based upon available<br />

information, and err toward .50 in selecting<br />

values <strong>of</strong> P 1<br />

.<br />

52<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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