本研究采用复制时距和数字加工双任务,探讨数字大小影响时距知觉的机制。实验首先呈现不同时距的圆点,然后让被试按键复制圆点呈现的时距,与此同时,对屏幕上出现的数字进行命名(实验1)、奇偶数判断(实验2)、大小判断(实验3)。实验结果发现对数字进行奇偶数判断时,数字大小对时距知觉没有影响;进行数字命名和大小判断任务时,数字大小对时距知觉都产生了影响,并且时距不同,数字大小对时距知觉的影响也不同。该结果表明时距知觉的数字效应与数字加工任务和时距长短有关,呈现出动态变化的过程。
A Theory of Magnitude (ATOM) proposes that time, quantity and space share an innate and common metric system. An increasing number of empirical works have demonstrated that our time perception is influenced by other concurrent magnitude attributes such as space, number, weight and luminance. However, it is still unknown that when and where the numerical magnitude effects in time perception occur. Our research used duration reproduction tasks and numerical processing tasks simultaneously to explore how numerical processing affects temporal reproduction. In temporal reproduction tasks, a dot, as standard stimulus, appeared on the screen for one of the standard durations (300ms, 450ms, 600ms, 750ms). Participants then continuously pressed the space bar to reproduce the duration of the standard stimulus. While participants were pressing the space bar, a number (1, 2, 8, 9) was presented on the screen as reproduction stimuli. In Experiment 1, 25 participants were required to name the number. In Experiment 2, 29 participants were required to determine the parity of the number. In Experiment 3, 30 participants were required to determine whether the number was smaller or larger than 5. We observed the numerical magnitude effects in Experiment 1 and Experiment 3, but not in Experiment 2. In Experiment 1 participants were required to name the number. The effects of numerical magnitude were different on different duration reproductions. Reproduced durations were longer for big numbers and shorter for small numbers in the 300ms standard duration. However, the effects disappeared in the 450ms standard duration. In contrast, reproduced durations were shorter for big numbers in the 600ms standard duration. In the 750ms standard duration, the effects disappeared again. In Experiment 3 participants were required to determine whether the number was smaller or larger than 5. Similar with the result in Experiment 1, Experiment 3 revealed that under different standard durations the effects of numerical magnitude on tempo