Ratcliff Roger, Voskuilen Chelsea, Teodorescu Andrei
The Ohio State University, United States.
The Ohio State University, United States.
Cogn Psychol. 2018 Jun;103:1-22. doi: 10.1016/j.cogpsych.2018.02.002. Epub 2018 Mar 23.
We present a model-based analysis of two-alternative forced-choice tasks in which two stimuli are presented side by side and subjects must make a comparative judgment (e.g., which stimulus is brighter). Stimuli can vary on two dimensions, the difference in strength of the two stimuli and the magnitude of each stimulus. Differences between the two stimuli produce typical RT and accuracy effects (i.e., subjects respond more quickly and more accurately when there is a larger difference between the two). However, the overall magnitude of the pair of stimuli also affects RT and accuracy. In the more common two-choice task, a single stimulus is presented and the stimulus varies on only one dimension. In this two-stimulus task, if the standard diffusion decision model is fit to the data with only drift rate (evidence accumulation rate) differing among conditions, the model cannot fit the data. However, if either of one of two variability parameters is allowed to change with stimulus magnitude, the model can fit the data. This results in two models that are extremely constrained with about one tenth of the number of parameters than there are data points while at the same time the models account for accuracy and correct and error RT distributions. While both of these versions of the diffusion model can account for the observed data, the model that allows across-trial variability in drift to vary might be preferred for theoretical reasons. The diffusion model fits are compared to the leaky competing accumulator model which did not perform as well.
我们提出了一种基于模型的对二选一强制选择任务的分析方法,在该任务中,两个刺激并排呈现,受试者必须做出比较判断(例如,哪个刺激更亮)。刺激可以在两个维度上变化,即两个刺激强度的差异以及每个刺激的大小。两个刺激之间的差异会产生典型的反应时和准确性效应(即,当两个刺激之间的差异更大时,受试者反应更快且更准确)。然而,这对刺激的总体大小也会影响反应时和准确性。在更常见的二选一任务中,呈现单个刺激,且该刺激仅在一个维度上变化。在这个双刺激任务中,如果仅将标准扩散决策模型与各条件下仅漂移率(证据积累率)不同的数据进行拟合,该模型无法拟合数据。但是,如果允许两个变异性参数中的任何一个随刺激大小变化,该模型就能拟合数据。这就产生了两个模型,它们受到极大的约束,参数数量约为数据点数量的十分之一,同时这些模型能够解释准确性以及正确和错误反应时的分布。虽然扩散模型的这两个版本都能解释观测数据,但出于理论原因,允许漂移的跨试次变异性变化的模型可能更受青睐。将扩散模型的拟合结果与表现不佳的泄漏竞争累加器模型进行了比较。