使用模拟人类意见的概率转换性能

Donald J. Bucci, Sayandeep Acharya, Timothy J. Pleskac, M. Kam
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引用次数: 4

摘要

概率变换提供了一种将邓普斯特-谢弗证据来源与主观概率赋值联系起来的方法。构造这些转换是为了便于在一组相互排斥的假设上做出决策。概率信息含量(PIC)度量最近被提出用来描述不同概率变换的性能。为了研究PIC度量的适用性,我们使用认知心理学中的人类反应模拟器(称为两阶段动态信号检测)比较了五种概率变换(即BetP, PrPl, PrNPl, PrHyb和DSmP)。反应模拟了两个任务:线长度区分任务和城市人口规模区分任务。Pleskac和Busemeyer(2010)为这两项任务建立了人类决策者模型。使用Yager规则模拟和组合受试者决策和信心评估,并使用五种概率变换将其映射为主观概率。得到每次概率变换的受试者工作特征(ROC)曲线、ROC曲线下的归一化面积(aus)以及平均PIC值。我们的研究结果表明,更高的PIC值并不一定等同于概率变换之间更高的可判别性(即更高的归一化auc)。事实上,所有五个概率变换都显示出几乎相同的归一化AUC值。在较低的、固定的误报警率下,BetP、PrPl、PrNPl和PrHyb变换比DSmP变换产生更高的检测率。对于较高的固定虚警率,DSmP变换比其他四种变换产生更高的检测率。在两项任务中都观察到这些趋势,这表明PIC可能不足以评估概率tr的性能
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Performance of probability transformations using simulated human opinions
Probability transformations provide a method of relating Dempster-Shafer sources of evidence to subjective probability assignments. These transforms are constructed to facilitate decision making over a set of mutually exclusive hypotheses. The probability information content (PIC) metric has been recently proposed for characterizing the performance of different probability transforms. To investigate the applicability of the PIC metric, we compare five probability transformations (i.e., BetP, PrPl, PrNPl, PrHyb, and DSmP) using a simulator of human responses from cognitive psychology known as two-stage dynamic signal detection. Responses were simulated over two tasks: a line length discrimination task and a city population size discrimination task. Human decision-makers were modeled for these two tasks by Pleskac and Busemeyer (2010). Subject decisions and confidence assessments were simulated and combined for both tasks using Yager's rule and mapped into subjective probabilities using the five probability transforms. Receiver operating characteristic (ROC) curves, normalized areas under the ROC curves (AUCs), along with average PIC values were obtained for each probability transform. Our results indicate that higher PIC values do not necessarily equate to higher discriminability (i.e., higher normalized AUCs) between probability transforms. In fact, all five probability transforms exhibited nearly the same normalized AUC values. At lower, fixed false alarm rates, the BetP, PrPl, PrNPl, and PrHyb transforms yielded higher detection rates over the DSmP transform. For higher, fixed false alarm rates, the DSmP transform yielded higher detection rates over the other four transforms. These trends were observed over both tasks, which suggests that the PIC may not be sufficient for evaluating the performance of probability tr
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