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对运动起始的反应时间:局部离散模型分析

Reaction time to motion onset: local dispersion model analysis.

作者信息

Allik J, Dzhafarov E N

出版信息

Vision Res. 1984;24(2):99-101. doi: 10.1016/0042-6989(84)90093-2.

Abstract

Data on the simple reaction time to motion onset presented in Ball and Sekuler [Psychol. Rev. 87, 435-469 (1980)] and Tynan and Sekuler [Vision Res. 20, 709-715 (1982)] are re-analysed on the basis of local dispersion model of motion detectability. According to this model the detectability at the moment t is determined by the mean value of the local dispersion function LD (t) within the interval (t-T, t), LD(t) being some measure of scattering (namely, running variance) of spatial positions passed through during the period (t-tau, t). Reaction time is assumed to be equal to the time that takes the detectability to reach some critical level plus constant execution time. Theoretical predictions fit the experimental data perfectly when two main parameters of the model, T/tau and tau are the same as were found appropriate in other, independent experiments on motion detection.

摘要

基于运动可检测性的局部离散模型,对Ball和Sekuler[《心理学评论》87, 435 - 469(1980)]以及Tynan和Sekuler[《视觉研究》20, 709 - 715(1982)]所呈现的关于运动开始的简单反应时间的数据进行了重新分析。根据该模型,时刻t的可检测性由区间(t - T, t)内局部离散函数LD(t)的平均值决定,LD(t)是在时间段(t - τ, t)内经过的空间位置的某种散射度量(即运行方差)。反应时间被假定等于可检测性达到某个临界水平所需的时间加上恒定的执行时间。当模型的两个主要参数T/τ和τ与在其他关于运动检测的独立实验中发现合适的参数相同时,理论预测与实验数据完美拟合。

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