Wu Changxu, Liu Yili
Department of Industrial and Operations Engineering, University of Michigan, Ann Arbor, MI 48109, USA.
Psychol Rev. 2008 Oct;115(4):913-54. doi: 10.1037/a0013123.
The psychological refractory period (PRP) is a basic but important form of dual-task information processing. Existing serial or parallel processing models of PRP have successfully accounted for a variety of PRP phenomena; however, each also encounters at least 1 experimental counterexample to its predictions or modeling mechanisms. This article describes a queuing network-based mathematical model of PRP that is able to model various experimental findings in PRP with closed-form equations including all of the major counterexamples encountered by the existing models with fewer or equal numbers of free parameters. This modeling work also offers an alternative theoretical account for PRP and demonstrates the importance of the theoretical concepts of "queuing" and "hybrid cognitive networks" in understanding cognitive architecture and multitask performance.
心理不应期(PRP)是双任务信息处理的一种基本但重要的形式。现有的PRP串行或并行处理模型已成功解释了多种PRP现象;然而,每种模型在其预测或建模机制方面也至少遇到一个实验反例。本文描述了一种基于排队网络的PRP数学模型,该模型能够用封闭形式的方程对PRP中的各种实验结果进行建模,包括现有模型遇到的所有主要反例,且自由参数数量更少或相等。这项建模工作还为PRP提供了另一种理论解释,并证明了“排队”和“混合认知网络”的理论概念在理解认知架构和多任务性能方面的重要性。