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人类心理物理功能最新进展:识别其形式、估计其参数以及评估重要预测因素影响的方法。

Human Psychophysical Functions, an Update: Methods for Identifying their form; Estimating their Parameters; and Evaluating the Effects of Important Predictors.

作者信息

Kornbrot Diana E

机构信息

Department of Psychology, University of Hertfordshire, College Lane Hatfield, Hertfordshire, AL10 9AB, UK.

出版信息

Psychometrika. 2016 Mar;81(1):201-16. doi: 10.1007/s11336-014-9418-9. Epub 2014 Sep 4.

Abstract

Stevens' power law for the judgments of sensation has a long history in psychology and is used in many psychophysical investigations of the effects of predictors such as group or condition. Stevens' formulation [Formula: see text], where [Formula: see text] is the psychological judgment, P is the physical intensity, and [Formula: see text] is the power law exponent, is usually tested by plotting log [Formula: see text] against log (P). In some, but by no means all, studies, effects on the scale parameter, [Formula: see text], are also investigated. This two-parameter model is simple but known to be flawed, for at least some modalities. Specifically, three-parameter functions that include a threshold parameter produce a better fit for many data sets. In addition, direct non-linear computation of power laws often fit better than regressions of log-transformed variables. However, such potentially flawed methods continue to be used because of assumptions that the approximations are "close enough" as to not to make any difference to the conclusions drawn (or possibly through ignorance the errors in these assumptions). We investigate two modalities in detail: duration and roughness. We show that a three-parameter power law is the best fitting of several plausible models. Comparison between this model and the prevalent two parameter version of Stevens' power law shows significant differences for the parameter estimates with at least medium effect sizes for duration.

摘要

史蒂文斯感觉判断幂定律在心理学领域有着悠久的历史,并且在许多关于诸如群体或条件等预测因素影响的心理物理学研究中被使用。史蒂文斯的公式[公式:见正文],其中[公式:见正文]是心理判断,P是物理强度,[公式:见正文]是幂定律指数,通常通过绘制log[公式:见正文]对log(P)的图来进行检验。在一些(但绝非所有)研究中,还会研究对尺度参数[公式:见正文]的影响。这个双参数模型很简单,但至少对于某些感觉模态而言,已知是有缺陷的。具体来说,包含阈值参数的三参数函数对许多数据集拟合得更好。此外,幂定律的直接非线性计算通常比对数变换变量的回归拟合得更好。然而,由于认为这些近似“足够接近”以至于不会对得出的结论产生任何影响(或者可能是由于对这些假设中的错误无知),此类可能有缺陷的方法仍在被使用。我们详细研究了两种感觉模态:持续时间和粗糙度。我们表明,三参数幂定律是几种合理模型中拟合效果最佳的。将该模型与史蒂文斯幂定律普遍使用的双参数版本进行比较,结果显示,对于持续时间,参数估计存在显著差异,效应大小至少为中等。

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