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PRINCIPLES OF TOXICOLOGY

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456 RISK ASSESSMENT<br />

Because low-dose responses cannot be measured, they must be modeled. There are three types of<br />

models:<br />

1. The first category of models consists of the “mechanistic” models. These are dose–response<br />

models that attempt to base risk on a general theory of the biological steps that might be involved in<br />

the development of carcinogenesis. Examples of mechanistic models include the early “one-hit” and<br />

the subsequent “multihit” models for carcinogenesis. These models were based on assumptions<br />

concerning the number of “hits” or events of significant genetic damage that were necessary to induce<br />

cancer. A related model, the “linearized multistage” (LMS) model of carcinogenesis, is based on the<br />

theory that cancer cells develop through a series of different stages, evolving from normal cells to<br />

cancer cells that then multiply.<br />

2. The second category of cancer extrapolation models includes the “threshold distribution”<br />

models. Rather than attempting to mimic a particular theory of carcinogenesis, these models are based<br />

upon the assumption that different individuals within a population of exposed persons will have<br />

different risk tolerances. This variation in tolerance in the exposed population is described with<br />

different probability distributions of the risk per unit of dose. Models that fall within this category<br />

include the probit, the logit, and the Weibull.<br />

3. The third category of model is the “time-to-tumor” model. This type of model bases the risk or<br />

probability of getting cancer on the relationship between dose and latency. With this model, the risk<br />

of cancer is expressed temporally (in units of time), and a safe dose is selected as one where the interval<br />

between exposure and cancer is so long that the risk of other diseases becomes of greater concern.<br />

Each of these models can accommodate the assumption that any finite dose poses a risk of cancer, the<br />

essential tenet of a nonthreshold model. However, the shape of the dose–response curve in the low-dose<br />

region can vary substantially among models (see Figure 18.6). Because the shape of the dose–response<br />

curve in the low-dose region cannot be verified by measurement, there is no means to determine which<br />

shape is correct. A simple example of the impact of choosing one cancer extrapolation model over<br />

another is given in Table 18.1, which compares the results of dose–response modeling using three<br />

different models where it was assumed in each model that a relative dose of 1.0 produced a 50% cancer<br />

incidence. The results generated by all three models are essentially indistinguishable at high doses<br />

where the animal cancer incidence might be observable, and so one would conclude they all “fit” the<br />

experimental data equally well. However, when modeling the risks associated with lower doses, the<br />

dose/risk range in which regulatory agencies and risk assessors are most frequently interested, there<br />

is a wide divergence in the risk projected by each model for a given low dose. In fact, at 1 / 10,000th<br />

of the dose causing a 50% cancer incidence in animals, the risks predicted by these three models<br />

produce a 70,000-fold variation in the predicted response.<br />

Regulatory agencies utilize cancer risk estimates in regulating carcinogens, but they are faced with<br />

many models that yield a wide range of risk estimates. In the absence of any scientific basis to determine<br />

which is most correct, they must make a science policy decision in selecting the model to use. Generally,<br />

in the face of this uncertainty, they have selected models that tend to provide higher estimates of risk,<br />

particularly when combined with conservative exposure assumptions (see Table 18.2). This is consistent<br />

with their mission to protect public health, and consequently the need to avoid underestimating<br />

risks. For example, the USEPA has historically used conservative models such as the one-hit or LMS<br />

model in calculating cancer risks from exposure to all carcinogens. These models assume linearity in<br />

the low-dose range, and as shown in Table 18.1, tend to require a larger reduction in dose to attain a<br />

certain low level of risk relative to other models.<br />

Extensive research in the area of chemical carcinogenesis indicates that many chemical carcinogens<br />

act via epigenetic or promotional mechanisms that, like noncancer toxicities, do not involve or require<br />

genetic damage. It has been proposed that these mechanisms and carcinogenic responses should have<br />

thresholds. Similarly, numerous enzyme systems have been identified as responsible for maintaining<br />

the integrity of the genetic code. These repair enzymes and pathways could provide an effective dose

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