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studies of smelter workers in Anaconda, Montana by Welch et al. (1982), Higgins et al. (1985) and<br />

Lee-Feldstein (1986), and in Tacoma, Washington by Enterline et al. (1987a).<br />

Oral<br />

US EPA (1995) conducted a review of the available literature and identified the studies by Tseng et al.<br />

(1968, 1977) as the key references for quantifying ingested arsenic cancer potency. US EPA stated<br />

that these studies demonstrate a causal association between arsenic ingestion and an elevated risk of<br />

skin cancer. These data were considered reliable for the following reasons: 1) the study and control<br />

populations (40,421 and 7,500, respectively) were large enough to provide reliable estimates of the skin<br />

cancer incidence rates; 2) a statistically significant elevation in skin cancer incidence in the exposed<br />

population compared to the control population was observed many years after first exposure; 3) a<br />

pronounced skin cancer dose-response by exposure level was demonstrated; 4) the exposed and<br />

control populations were similar in occupational and socioeconomic status, with ingestion of arseniccontaminated<br />

drinking water the only apparent difference between the two groups, and 5) over 70% of<br />

the observed skin cancer cases were pathologically confirmed.<br />

Methodology<br />

Inhalation<br />

Data from the Anaconda and Tacoma smelters show nonlinear relationships between cumulative dose<br />

and the relative risk (or SMR) for death from lung cancer. These dose-response curves are concave<br />

downward (their slopes remain positive but decrease as exposure increases). Notwithstanding this<br />

observation, the staff of DHS used linear models for this risk assessment. In these models, the dose of<br />

arsenic was measured as cumulative µg/m 3 -years; the response was measured as the relative increase in<br />

risk over the background (risk ratio). In addition, the models assume that the mechanism of<br />

carcinogenesis is a nonthreshold process.<br />

The data from Enterline et al. (1987a), Higgins et al. (1985), and Lee-Feldstein (1986) were fitted to<br />

the model. The regression model used to achieve a linear extrapolation is described by the equation:<br />

E[obs i ] = [α + β(d i )] × Exp i<br />

where E[⋅] represents the expectation of a random variable, d i represents the average cumulative dose<br />

of arsenic (in µg/m 3 -years) for exposure group i, obs i represents the observed number of deaths in<br />

exposure group i, Exp i represents the expected number of deaths in group i based on the standard<br />

population, α represents the risk ratio predicted for a cumulative dose (d) of zero, and β is the slope<br />

parameter (in [µg/m 3 -years] -1 ).<br />

To calculate unit risk, the staff of DHS selected the MLE (maximum likelihood estimate) slope and<br />

upper 95% confidence limit (UCL) based on use of the four lowest exposure groups from the Enterline<br />

et al. (1987a) analysis.<br />

67

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