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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52 Atomic Bomb Survivors<br />
<strong>of</strong> the 8 th week to the end <strong>of</strong> the 15 th week after<br />
conception; within this period the dose response for<br />
mental retardation can be described as linear with<br />
an apparent ERR <strong>of</strong> 43/Gy 14 . In a later review Otake<br />
and Schull (1998) expanded these observations to<br />
include impaired school performance and decreased<br />
IQ, both outcomes related to dose and restricted to<br />
the gestational period <strong>of</strong> 8-25 weeks.<br />
Delongchamp et al. (1997) found that there was<br />
a significantly elevated risk <strong>of</strong> cancer mortality for<br />
those exposed in utero with an ERR <strong>of</strong> 3/Sv (90% CI<br />
0.6-7.2) based on 8 cases. The risk <strong>of</strong> childhood cancer<br />
could not be easily observed in this cohort; based on<br />
1 case the ERR estimate was 23/Sv (1.7-88). This is<br />
very uncertain but consistent with the estimated doseresponse<br />
pattern <strong>of</strong> childhood cancer after prenatal<br />
x-rays (51/Gy, 28-76; Wakeford and Little 2003).<br />
4.7 Discussion<br />
Age, time and gender. It is clear from the above<br />
discussion that age and gender play critical roles in<br />
the patterns <strong>of</strong> risk associated with exposure to the<br />
atomic bombs. Generally, relative risks are higher for<br />
younger ages at exposure and for females. Preston<br />
(2000) summarizes the influence <strong>of</strong> age and gender<br />
in the RERF analyses. Time can be a complicated<br />
confounding variable because it can be represented<br />
in different ways. Age at exposure is one way, and<br />
another is time since exposure. Different models<br />
make use <strong>of</strong> one or both <strong>of</strong> these factors. Pierce and<br />
Mendelsohn (1999) have argued that attained age,<br />
the age <strong>of</strong> subjects at the time <strong>of</strong> diagnosis or death,<br />
is the best way to model the effect <strong>of</strong> time on solid<br />
cancer incidence. They found that excess relative<br />
risk decreases throughout life in proportion to 1/age.<br />
Although these alternative models are interesting,<br />
it may be the case that several models fit the data<br />
equally well. Heidenreich et al. (2002) have argued<br />
that the atomic bomb survivors, despite being the<br />
standard reference cohort, may not be sufficiently<br />
large to illuminate the fine points <strong>of</strong> the cancer<br />
response to radiation.<br />
What we can say with little doubt is that<br />
childhood exposure presents more <strong>of</strong> a risk than adult<br />
exposures. This is mechanistically reasonable since<br />
the tissues in a child’s body are growing rapidly.<br />
The ERR <strong>of</strong> solid cancer mortality was ~1.9 per Sv<br />
after exposure in infancy according to Preston et al.<br />
(2003), compared to 0.47 per Sv after exposure at<br />
age 30. The risks <strong>of</strong> solid cancer incidence followed<br />
a similar pattern, and this was true <strong>of</strong> several types,<br />
notably thyroid cancer (see Figures 4-1 and 4-2).<br />
Leukemia risk follows a more complicated pattern<br />
and only ALL shows a clear effect <strong>of</strong> age at exposure,<br />
with childhood exposures carrying a higher risk.<br />
Leukemia, however, has a very short latent period<br />
<strong>of</strong> as few as 2 years and follow-up <strong>of</strong> the LSS cohort<br />
began 5 years after the bombings. A number <strong>of</strong><br />
cases are therefore not included in these analyses;<br />
inclusion <strong>of</strong> these cases might have increases the<br />
estimated leukemia risk and might have shed more<br />
light on the effects <strong>of</strong> age at exposure (Preston et al.<br />
1994).<br />
Some major confounders can be addressed in this<br />
cohort. Pierce et al. (2003), for example, considered<br />
the effect <strong>of</strong> smoking on lung cancer incidence rates<br />
in the a-bomb cohorts. The authors analyzed the<br />
smoking histories <strong>of</strong> 45,113 members <strong>of</strong> the LSS<br />
cohort and found that smoking and radiation are<br />
likely additive in effect and are almost certainly not<br />
multiplicative.<br />
Dose-response curves. The atomic bomb<br />
survivor data have been analyzed many times to<br />
examine dose-response patterns in detail. This<br />
research has consistently found no evidence <strong>of</strong> a<br />
threshold dose below which there is no cancer risk<br />
(Thompson et al. 1994, Pierce et al. 1996, Preston et<br />
al. 1994, 2003a, 2003b, Little and Muirhead 1997).<br />
The linear dose-response model has been<br />
commonly applied to solid cancer incidence and<br />
mortality data because it is simple and intuitive and<br />
because it fits the data better than a linear-quadratic<br />
or some other upward-turning curve. Some detail<br />
is obscured by a simple linear model, however. At<br />
doses above a few Gy the estimated ERR per dose<br />
begins to plateau; these doses are approaching the<br />
acutely lethal dose range and the dynamics <strong>of</strong> the<br />
biological response are very different from lowdose<br />
scenarios. At low doses, as we mentioned<br />
above, a simple linear model might underestimate<br />
the true risk. The ERR for solid cancer mortality, for<br />
14 The dose-response was described in the text as having a linear increase in frequency <strong>of</strong> 0.44 per Gy (0.26-0.62) and<br />
a background frequency <strong>of</strong> 0.01.