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区分部分映射准备假说和残留转换代价的未能参与假说。

Distinguishing between the partial-mapping preparation hypothesis and the failure-to-engage hypothesis of residual switch costs.

机构信息

Department of Psychology, Universityof Groningen, the Netherlands.

出版信息

J Exp Psychol Hum Percept Perform. 2010 Oct;36(5):1207-26. doi: 10.1037/a0020362.

Abstract

Lien, Ruthruff, Remington, & Johnston (2005) reported residual switch cost differences between stimulus-response (S-R) pairs and proposed the partial-mapping preparation (PMP) hypothesis, which states that advance preparation will typically be limited to a subset of S-R pairs because of structural capacity limitations, to account for these differences. Alternatively, the failure-to-engage (FTE) hypothesis does not allow for differences in probability of advance preparation between S-R pairs within a set; it accounts for residual switch cost differences by assuming that benefits of advance preparation may differ between S-R pairs. Three Experiments were designed to test between these hypotheses. No capacity limitations of the type assumed by the PMP hypothesis were found for many participants in Experiment 1. In Experiments 2 and 3, no evidence was found for the dependency of residual switch cost differences between S-R pairs on response-stimulus interval that is predicted by the PMP hypothesis. Mixture-model analysis of reaction times distributions in Experiment 3 provided strong support for the FTE hypothesis over the PMP hypothesis. Simulation studies with a computational implementation of the FTE hypothesis showed that it is able to account in great detail for the results of the present study. Together, these results provide strong evidence against the PMP hypothesis and support the FTE hypothesis that advance preparation probabilistically fails or succeeds at the level of the task set.

摘要

连恩、拉夫特、雷明顿和约翰斯顿(2005)报告了刺激-反应(S-R)对之间的剩余转换成本差异,并提出了部分映射准备(PMP)假设,该假设指出,由于结构容量限制,提前准备通常仅限于 S-R 对的一个子集,以解释这些差异。相反,未能参与(FTE)假设不允许在一组内 S-R 对之间的提前准备概率存在差异;它通过假设提前准备的好处可能在 S-R 对之间有所不同,来解释剩余转换成本差异。设计了三个实验来检验这些假设。在实验 1 中,对于许多参与者来说,并没有发现 PMP 假设所假设的那种类型的容量限制。在实验 2 和 3 中,没有发现 PMP 假设预测的 S-R 对之间剩余转换成本差异与反应-刺激间隔之间的依赖性的证据。实验 3 中反应时间分布的混合模型分析为 FTE 假设提供了强有力的支持,而不是 PMP 假设。对 FTE 假设的计算实现进行的模拟研究表明,它能够详细解释本研究的结果。综上所述,这些结果有力地反对了 PMP 假设,并支持了 FTE 假设,即提前准备在任务集层面上以概率方式成功或失败。

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