Department of Biostatistics, Johns Hopkins Bloomberg School of Public Health, Baltimore, MD, USA.
Institute of Cognitive Science, University of Colorado Boulder, Boulder, CO, USA.
Psychon Bull Rev. 2024 Feb;31(1):259-273. doi: 10.3758/s13423-023-02320-3. Epub 2023 Aug 11.
In the "serial dependence" effect, responses to visual stimuli appear biased toward the last trial's stimulus. However, several kinds of serial dependence exist, with some reflecting prior stimuli and others reflecting prior responses. One-factor analyses consider the prior stimulus alone or the prior response alone and can consider both variables only via separate analyses. We demonstrate that one-factor analyses are potentially misleading and can reach conclusions that are opposite from the truth if both dependencies exist. To address this limitation, we developed two-factor analyses (model comparison with hierarchical Bayesian modeling and an empirical "quadrant analysis"), which consider trial-by-trial combinations of prior response and prior stimulus. Two-factor analyses can tease apart the two dependencies if applied to a sufficiently large dataset. We applied these analyses to a new study and to four previously published studies. When applying a model that included the possibility of both dependencies, there was no evidence of attraction to the prior stimulus in any dataset, but there was evidence of attraction to the prior response in all datasets. Two of the datasets contained sufficient constraint to determine that both dependencies were needed to explain the results. For these datasets, the dependency on the prior stimulus was repulsive rather than attractive. Our results are consistent with the claim that both dependencies exist in most serial dependence studies (the two-dependence model was not ruled out for any dataset) and, furthermore, that the two dependencies work against each other.
在“序列依赖”效应中,对视觉刺激的反应似乎偏向于上一次试验的刺激。然而,存在几种类型的序列依赖,有些反映先前的刺激,有些反映先前的反应。单因素分析仅考虑先前的刺激或先前的反应,并且仅通过单独的分析才能同时考虑这两个变量。我们证明,单因素分析可能具有误导性,如果存在两种依赖性,它们可能会得出与事实相反的结论。为了解决这个局限性,我们开发了两因素分析(通过层次贝叶斯建模和经验“象限分析”进行模型比较),该分析考虑了先前反应和先前刺激的逐个试验组合。如果应用于足够大的数据集,两因素分析可以区分这两种依赖性。我们将这些分析应用于一项新的研究和四项以前发表的研究。当应用包含两种依赖性可能性的模型时,在任何数据集上都没有证据表明对先前刺激的吸引力,但在所有数据集上都有对先前反应的吸引力。两个数据集包含足够的约束来确定需要这两种依赖性来解释结果。对于这些数据集,对先前刺激的依赖性是排斥性的,而不是吸引力的。我们的结果与大多数序列依赖研究中存在两种依赖性的说法一致(对于任何数据集,都没有排除双依赖模型),此外,这两种依赖性相互抵消。