Université de Paris, VAC, 92100, Boulogne-Billancourt, France.
Exp Brain Res. 2020 Jan;238(1):101-109. doi: 10.1007/s00221-019-05701-0. Epub 2019 Dec 3.
The influence of numerical processing on individuals' behavior is now well documented. The spatial representation of numbers on a left-to-right mental line (i.e., SNARC effect) has been shown to have sensorimotor consequences, the majority of studies being mainly concerned with its impact on the response times. Its impact on the motor programming stage remains less documented, although swiping movement amplitudes have recently been shown to be modulated by number magnitude. Regarding saccadic eye movements, the few available studies have not provided clear-cut conclusions. They showed that spatial-numerical associations modulated ocular drifts, but not the amplitude of memory-guided saccades. Because these studies held saccadic coordinates constant, which might have masked potential numerical effects, we examined whether spontaneous saccadic eye movements (with no saccadic target) could reflect numerical effects. Participants were asked to look either to the left or to the right side of an empty screen to estimate the magnitude (< or > 5) of a centrally presented digit. Latency data confirmed the presence of the classical SNARC and distance effects. More critically, saccade amplitude reflected a numerical effect: participants' saccades were longer for digits far from the standard (1 and 9) and were shorter for digits close to it (4 and 6). Our results suggest that beyond response times, kinematic parameters also offer valuable information for the understanding of the link between numerical cognition and motor programming.
数值处理对个体行为的影响现在已经有充分的记录。数字在从左到右的心理线上的空间表示(即 SNARC 效应)已被证明具有运动感觉后果,大多数研究主要关注其对反应时间的影响。其对运动编程阶段的影响的记录较少,尽管最近已经表明滑动运动幅度受数字大小的调节。关于眼跳运动,少数可用的研究没有提供明确的结论。它们表明空间-数字关联调节眼漂移,但不调节记忆引导的眼跳幅度。由于这些研究保持眼跳坐标不变,这可能掩盖了潜在的数值效应,我们检查了自发眼跳运动(没有眼跳目标)是否可以反映数值效应。要求参与者向左或向右看空屏幕的一侧,以估计中央呈现的数字的大小(<或> 5)。潜伏期数据证实了经典的 SNARC 和距离效应的存在。更重要的是,眼跳幅度反映了数值效应:参与者的眼跳对于远离标准(1 和 9)的数字更长,对于接近标准的数字更短(4 和 6)。我们的结果表明,除了反应时间之外,运动学参数也为理解数字认知和运动编程之间的联系提供了有价值的信息。