1993
DOI: 10.1111/j.1539-6924.1993.tb01067.x
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Upper Confidence Limits on Excess Risk for Quantitative Responses

Abstract: The definition and observation of clear-cut adverse health effects for continuous (quantitative) responses, such as altered body weights or organ weights, are difficult propositions. Thus, methods of risk assessment commonly used for binary (quantal) toxic responses such as cancer are not directly applicable. In this paper, two methods for calculating upper confidence limits on excess risk for quantitative toxic effects are proposed, based on a particular definition of an adverse quantitative response. The met… Show more

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Cited by 87 publications
(87 citation statements)
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“…To model a dose-response, R is linked to π i via some monotone function of d. By way of background, it is common in risk assessment to model the probability of an adverse effect (risk) as some core predictor function in dose [4,8,19,21]. Of particular interest is the linear predictor…”
Section: Models and Risk Estimationmentioning
confidence: 99%
“…To model a dose-response, R is linked to π i via some monotone function of d. By way of background, it is common in risk assessment to model the probability of an adverse effect (risk) as some core predictor function in dose [4,8,19,21]. Of particular interest is the linear predictor…”
Section: Models and Risk Estimationmentioning
confidence: 99%
“…In the scope of originally defining the BMD as the dose corresponding to some level of risk for adverse effects (for incidence data), implementation of risk (or probability) based procedures have also been discussed for continuous dose-response information (Gaylor and Slikker, 1990;Kodell and West, 1993;Crump, 1995). Alternatives to such formulations have also been developed where the BMD is estimated from the mean response function (Crump, 1984;Murrell et al, 1998;Slob and Pieters, 1998;Sand et al, 2006).…”
Section: Detailed Review Of the Benchmark Dose Methods Data Formatmentioning
confidence: 98%
“…A formal characterization of exposure risk with single-stimulus continuous data was conceptualized by Gaylor and Slikker (1990) by considering the difference between the response at exposure level x and that at the background level x = 0. Kodell and West (1993) expanded on this seminal concept and defined risk via the function R(…”
Section: Dual-exposure Risk Modeling For Continuous Datamentioning
confidence: 99%