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单侧忽视中的刺激-反应关系:幂函数

A stimulus-response relationship in unilateral neglect: the power function.

作者信息

Chatterjee A, Mennemeier M, Heilman K M

机构信息

Center for Neuropsychological Studies, University of Florida College of Medicine, Gainesville.

出版信息

Neuropsychologia. 1992 Dec;30(12):1101-8. doi: 10.1016/0028-3932(92)90101-q.

Abstract

We have previously suggested that patients with unilateral neglect may be limited in their ability to sequentially attend or act upon stimuli. To assess the nature of this capacity limitation, we examined the relationship between number of stimuli presented on cancellation arrays and how many targets a patient with neglect cancelled. This relationship was systematic and described by a power function: targets cancelled = K (targets presented)B, in which the constant and exponent were derived empirically. Density of targets and time taken to cancel targets did not account for the relationship. Improvement on subsequent testing was reflected in an increase in the constant. However, the exponent of the power function did not change, suggesting that some critical aspect of her dysfunction remained the same. These data also imply that she had implicit knowledge of quantity of stimuli presented, and that this knowledge systematically influenced her explicit behavior.

摘要

我们之前曾提出,患有单侧空间忽视的患者在依次关注刺激或对刺激做出反应的能力方面可能存在局限。为了评估这种能力局限的本质,我们研究了在删除测验阵列上呈现的刺激数量与一名忽视患者删除的目标数量之间的关系。这种关系具有系统性,可用幂函数描述:删除的目标数量 = K(呈现的目标数量)^B,其中常数和指数是通过实证得出的。目标密度和删除目标所需的时间并不能解释这种关系。后续测试中的改善表现为常数增加。然而,幂函数的指数没有变化,这表明其功能障碍的某些关键方面保持不变。这些数据还意味着她对呈现的刺激数量有隐性知识,并且这种知识系统性地影响了她的显性行为。

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