Health Risks of Ionizing Radiation: - Clark University
Health Risks of Ionizing Radiation: - Clark University
Health Risks of Ionizing Radiation: - Clark University
You also want an ePaper? Increase the reach of your titles
YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.
10 Introduction<br />
precision to detect low-dose effects.<br />
P-value. As we discussed above, there is<br />
considerable uncertainty in any study <strong>of</strong> low-dose<br />
radiation and in epidemiologic studies generally. To<br />
deal with this problem there are statistical ways <strong>of</strong><br />
describing how well we know what we know. The<br />
simplest way is to say whether a result is significant<br />
or not. This is accomplished with the p-value, which<br />
gives an estimate <strong>of</strong> the probability that the result<br />
occurred by chance. A p-value <strong>of</strong> 0.01, for example,<br />
indicates that the result could have happened by<br />
chance only 1 out <strong>of</strong> 100 times. The results <strong>of</strong> a<br />
study are <strong>of</strong>ten given with an indirect reference to<br />
the p-value by saying that the p-value is less than<br />
some threshold (0.1, 0.01, 0.05, etc.). This is done<br />
to demonstrate that the result passes the significance<br />
test. The threshold for significance, as we mentioned<br />
above, is usually a 5% probability <strong>of</strong> the result<br />
occurring by chance, and so a p-value less than 0.05<br />
is generally indicative <strong>of</strong> a significant result.<br />
Confidence interval. A confidence interval<br />
gives a range <strong>of</strong> possible results, and for some<br />
purposes this is more informative than the ‘best<br />
guess’. This range <strong>of</strong> possibilities could theoretically<br />
extend into infinity and so it is usually truncated<br />
at some predetermined level <strong>of</strong> certainty. A 95%<br />
confidence interval, for example, will include the<br />
range within which we are 95% sure the true answer<br />
lies. The confidence interval typically follows a risk<br />
estimate in the following manner: RR 2.13 (95% CI<br />
2.00-2.26). This means that the true relative risk is<br />
probably between 2.00 and 2.26, the author is 95%<br />
sure that it is, and the most likely estimate is 2.13.<br />
The confidence interval gives us a shortcut to<br />
assessing the significance <strong>of</strong> a result. Consider a<br />
relative risk. A relative risk <strong>of</strong> 1 signifies that an<br />
exposed group has the same risk as a control group<br />
and there is thus no evidence <strong>of</strong> an additional risk. If<br />
we have a relative risk <strong>of</strong> 1.01, and a 95% confidence<br />
interval <strong>of</strong> 0.98-1.08, then we have a positive<br />
result but not a significantly positive result. This is<br />
because our range <strong>of</strong> possibilities, indicated by our<br />
confidence interval, includes the possibility that there<br />
is no additional risk (RR=1) and even the possibility<br />
that the exposure decreased our risk (RR