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Cognitive and Representational Cues for Assigning Weight to Numerical Information in Decision-Making.

机译:在决策过程中为数字信息分配权重的认知和表示线索。

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摘要

Incorporating relevant numerical information into decision-making is a fundamental and important aspect of numeracy. However, the process through which weight is assigned to particular numerical values is not well understood. The central theory proposed in this dissertation is that the weight assigned to numerical information may be conceptualized as a function of a set of discrete and largely independent cognitive and representational cues, each of which makes a relatively unique contribution to the information weighting process. This study focuses on five cues that may frequently be important for assigning weight to numerical information (though this list is not meant to be exhaustive): (a) the ease with which information can be processed, (b) the extent to which information deviates from expectations, (c) the manner in which information is acquired, (d) the precision of numerical representations, and (e) the perceived uncertainty associated with a piece of information. For ease of processing, existing research was reviewed and implications for the practice of presenting numbers were considered. Experiments were conducted to investigate the roles of the remaining cues in the information weighting process.;The first experiment's results indicated that when confidence in expectations was high, information received more weight when expectations were incorrect. However, contrary to predictions, information received more weight to the extent that it conformed to expectations when confidence was low. The second experiment's results showed that the weight assigned to numerical information was greater when it had been actively searched for before its value was learned (as opposed to being passively received). In the third experiment, the precision of numerical representations (as measured by the number of significant figures) was observed to be proportional to the weight assigned to information, while differences in precision across two numbers in a comparison made that comparison less influential. Finally, in the fourth experiment, the weight assigned to the probability level (as opposed to the interval width) was greater for confidence intervals with lower probabilities and narrower ranges, and also for intervals based on subjective judgments rather than empirical data. Implications were discussed for fields including education, journalism, and risk communication, among others.
机译:将相关的数字信息纳入决策是计算能力的基本和重要方面。但是,将权重分配给特定数值的过程还不太清楚。本文提出的中心理论是,可以将数字信息的权重概念化为一组离散且很大程度上独立的认知和表示线索的函数,每个线索对信息加权过程做出相对独特的贡献。这项研究集中在五个线索上,这五个线索对于分配数字信息的权重通常很重要(尽管此清单并不意味着详尽无遗):(a)信息处理的难易程度,(b)信息偏离的程度(c)获取信息的方式,(d)数字表示的精度,以及(e)与一条信息相关的感知不确定性。为了便于处理,对现有研究进行了回顾,并考虑了对数字呈现方式的影响。进行实验以调查其余线索在信息加权过程中的作用。第一个实验的结果表明,当对期望的置信度高时,当期望不正确时,信息将获得更大的权重。但是,与预测相反,当置信度较低时,信息的权重达到了符合预期的程度。第二个实验的结果表明,分配给数字信息的权重在学习其值之前(而不是被被动接收)被主动搜索时会更大。在第三个实验中,观察到数字表示的精度(通过有效数字的数量来衡量)与分配给信息的权重成正比,而比较中两个数字的精度差异使得该比较的影响力较小。最后,在第四个实验中,对于概率较低且范围较窄的置信区间,以及基于主观判断而非经验数据的区间,分配给概率级别的权重(与区间宽度相对)较大。讨论了对教育,新闻业和风险沟通等领域的影响。

著录项

  • 作者

    Rinne, Luke Frederick.;

  • 作者单位

    University of California, Berkeley.;

  • 授予单位 University of California, Berkeley.;
  • 学科 Education Mathematics.;Psychology Cognitive.;Education Instructional Design.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 125 p.
  • 总页数 125
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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