Department of Psychology, Columbia University, New York, NY 10027, USA.
Conscious Cogn. 2012 Mar;21(1):422-30. doi: 10.1016/j.concog.2011.09.021. Epub 2011 Nov 8.
How should we measure metacognitive ("type 2") sensitivity, i.e. the efficacy with which observers' confidence ratings discriminate between their own correct and incorrect stimulus classifications? We argue that currently available methods are inadequate because they are influenced by factors such as response bias and type 1 sensitivity (i.e. ability to distinguish stimuli). Extending the signal detection theory (SDT) approach of Galvin, Podd, Drga, and Whitmore (2003), we propose a method of measuring type 2 sensitivity that is free from these confounds. We call our measure meta-d', which reflects how much information, in signal-to-noise units, is available for metacognition. Applying this novel method in a 2-interval forced choice visual task, we found that subjects' metacognitive sensitivity was close to, but significantly below, optimality. We discuss the theoretical implications of these findings, as well as related computational issues of the method. We also provide free Matlab code for implementing the analysis.
我们应该如何衡量元认知(“第二型”)敏感性,即观察者的信心评分区分其自身正确和错误刺激分类的有效性?我们认为,目前可用的方法是不充分的,因为它们受到诸如反应偏差和第一型敏感性(即区分刺激的能力)等因素的影响。我们扩展了 Galvin、Podd、Drga 和 Whitmore(2003 年)的信号检测理论(SDT)方法,提出了一种测量第二型敏感性的方法,该方法不受这些混淆因素的影响。我们将我们的度量称为元 d',它反映了用于元认知的信息量,以信噪比单位表示。我们在一个 2 间隔强制选择视觉任务中应用这种新方法,发现受试者的元认知敏感性接近但显著低于最优水平。我们讨论了这些发现的理论意义,以及该方法的相关计算问题。我们还提供了用于实现分析的免费 Matlab 代码。