Decline, adopt or compromise? A dual hurdle model for advice utilization

IF 4.6 Q2 MATERIALS SCIENCE, BIOMATERIALS ACS Applied Bio Materials Pub Date : 2022-09-01 DOI:10.1016/j.jmp.2022.102695
Mark Himmelstein
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引用次数: 1

Abstract

Research on advice utilization often operationalizes the construct via Judge Advisor Systems (JAS), where a judge’s belief is elicited, they are provided advice, and given an opportunity to revise their belief. Belief change, or weight of advice (WOA), is measured as the shift in the judge’s belief proportional to the difference between their original belief and the advice. Several JAS studies have found WOA typically takes on a trimodal distribution, with inflation at the boundary values of 0 (indicating a judge declined advice) and 1 (adoption of advice). A dual hurdle beta model is proposed to account for these inflations. In addition to being an innovative computational model to address this methodological challenge, it also serves as a descriptive theoretical model which posits that the decision process happens in two stages: an initial discrete “choosing” stage, where the judge opts to either decline, adopt, or compromise with advice; and a subsequent continuous “averaging” stage, which occurs only if the judge opts to compromise. The approach was assessed via reanalysis of three recent JAS studies reflective of popular topics in the literature, such as algorithmic advice utilization, egocentric discounting effects, and judgmental forecasting. In each case new results were uncovered about how different correlates of advice utilization influence the decision process at either or both of the discrete and continuous stages, often in quite different ways, providing support for the descriptive theoretical model. A Bayesian graphical analysis framework is provided that can be applied to future research on advice utilization.

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拒绝、接受还是妥协?通知利用的双障碍模型
关于建议利用的研究通常通过法官顾问系统(JAS)来运作这个结构,在这个系统中,法官的信念被激发出来,他们被提供建议,并有机会修改他们的信念。信念的改变,或建议的权重(WOA),是衡量法官信念的转变与他们原来的信念和建议之间的差异成正比。几项JAS研究发现,WOA通常呈三峰分布,通货膨胀的边界值为0(表示法官拒绝建议)和1(采用建议)。提出了一个双障碍贝塔模型来解释这些通货膨胀。除了作为解决这一方法论挑战的创新计算模型外,它还作为一个描述性理论模型,假设决策过程分为两个阶段:初始离散的“选择”阶段,法官选择拒绝、采用或妥协建议;然后是一个连续的“平均”阶段,只有在法官选择妥协的情况下才会发生。通过重新分析JAS最近的三项研究来评估该方法,这些研究反映了文献中的热门话题,如算法建议利用、自我中心折扣效应和判断预测。在每种情况下,都发现了新的结果,说明建议利用的不同相关性如何在离散阶段和连续阶段影响决策过程,通常以完全不同的方式,为描述性理论模型提供了支持。提供了一个贝叶斯图形分析框架,可用于未来的建议利用研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
ACS Applied Bio Materials
ACS Applied Bio Materials Chemistry-Chemistry (all)
CiteScore
9.40
自引率
2.10%
发文量
464
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