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Fundamentals of epidemiology - an evolving text - Are you looking ...

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The study population is a subset <strong>of</strong> the actual population. Bias is the discrep<strong>an</strong>cy between the actual<br />

<strong>an</strong>d target populations. Generalizability deals with inference from the target population to <strong>an</strong><br />

external population (see previous page).<br />

In thinking about selection bias <strong>an</strong>d its potential effect on study results, we find it useful to consider<br />

the probabilities according to which people in the target population could gain access to the actual<br />

population. These probabilities are called (population) selection probabilities.<br />

For simplicity, consider a dichotomous disease <strong>an</strong>d dichotomous exposure classification, <strong>an</strong>d let the<br />

fourfold table in the target population <strong>an</strong>d actual population be as follows:<br />

_ _<br />

E E E E<br />

D A B D A o B o<br />

_ _<br />

D C D D C o D o<br />

We c<strong>an</strong> then define four selection probabilities:<br />

Target Actual<br />

alpha (α) = (A o /A) the probability that a person in cell A (in the target population) will be<br />

selected into the actual population from which the study population is a r<strong>an</strong>dom sample<br />

beta (β) = (B o /B) the probability that a person in cell B (in the target population) will be<br />

selected into the actual population<br />

gamma (γ) = (C o /C) the probability that a person in cell C (in the target population) will be<br />

selected into the actual population<br />

delta (δ) = (D o /D) the probability that a person in cell D (in the target population) will be<br />

selected into the actual population<br />

Example: assume that selective survival exists, such that cigarette smokers who suffer <strong>an</strong> MI are<br />

more likely to die before reaching the hospital. Then a case-control study <strong>of</strong> MI <strong>an</strong>d smoking, using<br />

hospitalized MI patients as cases will have alpha lower th<strong>an</strong> beta (exposed cases are less available to<br />

study th<strong>an</strong> are nonexposed cases). This bias will produce a distortion in the odds ratio that will<br />

understate a true association between smoking <strong>an</strong>d MI (i.e., negative bias).<br />

The assignment for this lecture has <strong>an</strong> exercise that asks <strong>you</strong> to apply this conceptual framework to a<br />

detection bias issue involving endometrial c<strong>an</strong>cer <strong>an</strong>d estrogen. The basic issue is that use <strong>of</strong><br />

estrogen might lead to uterine bleeding, which would result in a wom<strong>an</strong> seeking medical attention<br />

<strong>an</strong>d receiving a dilation <strong>an</strong>d curettage (D&C). If <strong>an</strong> occult (asymptomatic) endometrial c<strong>an</strong>cer were<br />

_____________________________________________________________________________________________<br />

www.epidemiolog.net © Victor J. Schoenbach 2001 10. Sources <strong>of</strong> error - 297<br />

with Joellen Schildkraut <strong>an</strong>d Wayne Rosamond, rev. 5/11/2001, 5/16/2001

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