Health Risks of Ionizing Radiation: - Clark University
Health Risks of Ionizing Radiation: - Clark University
Health Risks of Ionizing Radiation: - Clark University
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and controls are matched according to potentially<br />
confounding variables (age, smoking, gender, etc.).<br />
The cases and controls are assessed to determine if<br />
a certain risk factor like radiation is more prominent<br />
among the cases.<br />
Cohort studies look at things the other way<br />
around, comparing populations based on known<br />
exposures rather than known disease outcomes. In a<br />
typical cohort study design an exposed population is<br />
followed through time to see if they develop diseases<br />
more than a non-exposed population. Cohort studies<br />
can either be done retrospectively (looking back in<br />
time) or prospectively (following a population into<br />
the future).<br />
The result <strong>of</strong> any <strong>of</strong> these epidemiological<br />
designs is an expression <strong>of</strong> the rate <strong>of</strong> a disease in the<br />
study population compared to some reference value,<br />
and this could be matched controls from within the<br />
study, national disease rates, or some other standard.<br />
This is discussed more below.<br />
1.7 Risk terminology<br />
Researchers use different terms when quantifying<br />
risk depending on study design and their own<br />
goals and preferences. Some <strong>of</strong> these concepts can<br />
be applied to either disease incidence or disease<br />
mortality. The following list scratches the surface <strong>of</strong><br />
an epidemiologist’s glossary but should be sufficient<br />
for our purposes:<br />
Relative Risk (RR). The relative risk is a ratio<br />
<strong>of</strong> disease rates in exposed and unexposed groups<br />
without units <strong>of</strong> dimension. If, for example, the<br />
cancer rate in an exposed population is 5 out <strong>of</strong><br />
10,000, and in the unexposed population the rate<br />
is 2 out <strong>of</strong> 10,000, the relative risk would be 5<br />
divided by 2, or 2.5. Relative risks are sometimes<br />
given in percentages. An author may explain the<br />
above example by saying that the RR equals 250%,<br />
meaning that the risk in the study population is<br />
250% <strong>of</strong> the risk in the unexposed population. A<br />
Rate Ratio is typically equivalent to a relative risk,<br />
particularly at low disease rates. Both incidence and<br />
mortality can be described with a relative risk.<br />
Excess Relative Risk (ERR) is simply the<br />
relative risk minus 1. This number refers to the<br />
additional risk <strong>of</strong> a disease that can be associated<br />
with an exposure. In the example given above the<br />
ERR would be equal to the RR (2.5) minus one, or<br />
Introduction 9<br />
1.5. This unit becomes more important in describing<br />
dose-response relationships, described below.<br />
Odds Ratio (OR). An odds ratio compares the<br />
odds <strong>of</strong> a disease among an exposed population to the<br />
odds <strong>of</strong> a disease among an unexposed population.<br />
“The odds” in this case means the number <strong>of</strong> times<br />
an event happens versus the number <strong>of</strong> times it does<br />
not happen. In the example given above the odds<br />
<strong>of</strong> an exposed person getting cancer are 5/9,995 =<br />
0.00050025, because 5 out <strong>of</strong> the 10,000 had cancer<br />
and 9,995 did not. The odds <strong>of</strong> an unexposed person<br />
getting cancer are 2/9,998, or 0.00020004. In order<br />
to find the odds ratio, you would divide the odds <strong>of</strong><br />
the exposed person by the odds <strong>of</strong> the unexposed<br />
person. The odds ratio in this example would be<br />
2.50075. For rare outcomes like cancer the odds<br />
ratio is very similar to the relative risk. Odds ratios<br />
can sometimes be difficult to interpret intuitively<br />
although they can be mathematically beneficial.<br />
Odds ratios are <strong>of</strong>ten used in case-control studies<br />
where disease prevalence is unknown among the<br />
general population.<br />
Excess Absolute Risk (EAR). The excess<br />
absolute risk describes the exact number <strong>of</strong> cases <strong>of</strong><br />
a disease that we should expect, without reference<br />
to the background rate. In our example we have 5<br />
cancer deaths, which are two more than we expected.<br />
The EAR in this case is 2/10,000 or 0.0002. EAR,<br />
like ERR, is <strong>of</strong>ten used to describe dose-response<br />
relationships (discussed below).<br />
Standardized Incidence Ratio (SIR) is a ratio<br />
<strong>of</strong> the number <strong>of</strong> cases <strong>of</strong> a disease observed in the<br />
study population to the number <strong>of</strong> cases that would<br />
be expected in the study population. The expected<br />
number is calculated by recreating a hypothetical<br />
study population out <strong>of</strong> a standard reference group.<br />
This standardization helps to eliminate differences<br />
between the study population and the reference<br />
group. For example, if our study population were<br />
comprised <strong>of</strong> 70 children and 8 adults we would not<br />
want to base our expected number on the average<br />
US. Instead we would calculate the US incidence<br />
among children and the US incidence among adults<br />
and combine these rates in proportions that are<br />
appropriate for our study group.<br />
Standardized Mortality Ratio (SMR) is<br />
similar to SIR but measures mortality rather than<br />
incidence. Studies using SMRs and SIRs are usually<br />
ecologic studies and are rarely done with enough