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Behavioural Surveillance Surveys - The Wisdom of Whores

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Because BSS asks questions <strong>of</strong> just a<br />

sample <strong>of</strong> the universe <strong>of</strong> possible respondents,<br />

the indicator calculated from the replies <strong>of</strong><br />

respondents may not reflect the true proportion<br />

<strong>of</strong> members <strong>of</strong> the sub-population falling into<br />

the category in question (in other words,<br />

those who have the behavior in question).<br />

It is therefore useful to calculate confidence<br />

intervals around the indicator. A confidence<br />

interval is the range in which you can be<br />

“confident” (within a specified degree) that the<br />

proportion <strong>of</strong> people reporting the behavior is<br />

accurate. In fact, it is important to remember<br />

that the “true” values <strong>of</strong> proportions are never<br />

known. Rather, on the basis <strong>of</strong> statistical<br />

theory, we construct confidence intervals<br />

which give us a range within which we<br />

assume the true value lies.<br />

Typically, the level <strong>of</strong> confidence used in<br />

calculating this range is set at 95 percent.<br />

For example, if a survey shows that 15 percent<br />

<strong>of</strong> truck drivers have had sex with a sex<br />

worker in the past year, and the 95 percent<br />

confidence interval has been calculated to be<br />

between 12 and 18 percent, then it means that<br />

we are 95% confident that the true value lies<br />

in between these values. This helps us to<br />

understand the accuracy and precision <strong>of</strong><br />

the estimates we obtain.<br />

As the sample size becomes larger, the<br />

confidence intervals become narrower, and<br />

we can be more confident about the precision<br />

<strong>of</strong> our estimates.<br />

Indicators based on simple proportions<br />

are calculated simply by dividing those that<br />

report the behavior by the total number <strong>of</strong><br />

respondents who were questioned about the<br />

behavior. Where the indicator is expressed as<br />

a percentage (which is <strong>of</strong>ten the case), the result<br />

should be multiplied by 100. So if 700 high<br />

school girls were asked whether they had ever<br />

had sex, and 460 replied that they had, the<br />

calculation for indicator: the percentage <strong>of</strong> girls<br />

in high school ever having had sex would be:<br />

Indicator 1 = 460/700 x 100 = 65.7%<br />

In some cases, the denominator may not<br />

be all respondents, but may be all respondents<br />

reporting another behavior. For example,<br />

an indicator may be calculated for the percent<br />

<strong>of</strong> sexually active high school girls who have<br />

ever used a condom. In this case, the question<br />

would only be asked <strong>of</strong> the 460 girls who had<br />

ever had sex. If 194 <strong>of</strong> them replied that they<br />

had used a condom, the indicator would be<br />

194/160 x 100 = 42.2%<br />

<strong>The</strong> confidence interval is based on the<br />

standard error <strong>of</strong> a percentage. <strong>The</strong> standard<br />

error (SE) is calculated as follows:<br />

SE = √(p (100-p))<br />

√n<br />

B EHAV I OR A L S U R V EI L L A NC E SURV EY S CHAPTER 7<br />

75

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