Stability and coherence of health experts' upper and lower subjective probabilities about dose—response functions

Thomas S. Wallsten, Barbara H. Forsyth, David V. Budescu
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引用次数: 33

Abstract

As part of a method for assessing health risks associated with primary National Ambient Air Quality Standards, T. B. Feagans and W. F. Biller (Research Triangle Park, North Carolina. EPA Office of Air Quality Planning and Standards, May 1981) developed a technique for encoding experts' subjective probabilities regarding dose—response functions. The encoding technique is based on B. O. Koopman's (Bulletin of the American Mathematical Society, 1940, 46, 763–764; Annals of Mathematics, 1940, 41, 269–292) probability theory, which does not require probabilities to be sharp, but rather allows lower and upper probabilities to be associated with an event. Uncertainty about a dose—response function can be expressed either in terms of the response rate expected at a given concentration or, conversely, in terms of the concentration expected to support a given response rate. Feagans and Biller (1981, cited above) derive the relation between the two conditional probabilities, which is easily extended to upper and lower conditional probabilities. These relations were treated as coherence requirements in an experiment utilizing four ozone and four lead experts as subjects, each providing judgments on two separate occasions. Four subjects strongly satisfied the coherence requirements in both conditions, and three more did so in the second session only. The eighth subject also improved in Session 2. Encoded probabilities were highly correlated between the two sessions, but changed from the first to the second in a manner that improved coherence and reflected greater attention to certain parameters of the dose—response function.

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卫生专家关于剂量-反应函数的上、下主观概率的稳定性和一致性
作为评估与主要国家环境空气质量标准相关的健康风险方法的一部分,T. B. Feagans和W. F. Biller(北卡罗莱纳州三角研究公园)。美国环保署空气质量规划和标准办公室(1981年5月)开发了一种技术,用于编码专家关于剂量-反应函数的主观概率。编码技术是基于b.o. Koopman (Bulletin of American Mathematical Society, 1940, 46, 763-764;数学年鉴,1940,41,269-292)概率论,它不要求概率是尖锐的,而是允许与事件相关联的低概率和高概率。剂量-反应函数的不确定性可以用在给定浓度下的预期反应率来表示,也可以反过来用支持给定反应率的预期浓度来表示。Feagans和Biller(1981,前文引用)导出了两个条件概率之间的关系,这种关系很容易推广到上、下条件概率。在利用四位臭氧和四位首席专家作为受试者的实验中,这些关系被视为一致性要求,每位专家在两个不同的场合提供判断。四个主题在两种情况下都强烈满足了一致性要求,另有三个主题仅在第二届会议上才满足了一致性要求。第八项议题在第二届会议上也有所改进。编码概率在两届会议之间高度相关,但从第一届会议到第二届会议发生了变化,从而提高了一致性,并反映出对剂量-反应函数的某些参数的更多关注。
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