Okuuchi Soma, Yamamoto Shinji, Tani Keisuke, Kushiro Keisuke
Graduate School of Human and Environment Studies, Kyoto University, Kyoto, Japan.
Graduate School of Sport Sciences, Nihon Fukushi University, Aichi, Japan.
Exp Brain Res. 2025 Jun 16;243(7):175. doi: 10.1007/s00221-025-07120-w.
This study aimed to clarify the effects of gravity on the speed-accuracy trade-off (SAT) for vertical pointing movements. For downward movements, gravity assists the initial acceleration phase and opposes the later deceleration phase; for upward movements, it opposes the initial acceleration and assists the later deceleration. We hypothesized that gravity influences the SAT asymmetry in vertical pointing movements depending on movement direction, which would be observable as temporal kinematic differences during the acceleration and deceleration phases. Twelve participants engaged in vertical pointing movements toward targets of different directions, sizes, and distances. The movement time (MT) obtained was fitted using Fitts's equations: MT = a + b × ID and ID = log(2A/W), where ID, A, W, a, and b represent the index of difficulty, distance, target size, intercept, and slope factor, respectively. The results showed that the MTs were longer for downward movements than for upward movements. In addition, the slope factor b, which indicates the changing ratio of the MT relative to the term ID, was larger for downward movements than that for upward movements, indicating that the MTs for downward movements changed largely as the target size and distance changed. Furthermore, the temporal properties of pointing movements changed asymmetrically, depending on the movement direction. These results suggest that gravity asymmetrically affects the initial and later phases of vertical pointing movements depending on the movement direction.
本研究旨在阐明重力对垂直指向运动的速度-准确性权衡(SAT)的影响。对于向下的运动,重力在初始加速阶段提供助力,而在随后的减速阶段起阻碍作用;对于向上的运动,重力在初始加速阶段起阻碍作用,而在随后的减速阶段提供助力。我们假设重力会根据运动方向对垂直指向运动中的SAT不对称性产生影响,这在加速和减速阶段的时间运动学差异中是可以观察到的。12名参与者朝着不同方向、大小和距离的目标进行垂直指向运动。使用菲茨方程对获得的运动时间(MT)进行拟合:MT = a + b×ID,且ID = log(2A/W),其中ID、A、W、a和b分别表示难度指数、距离、目标大小、截距和斜率因子。结果表明,向下运动的MT比向上运动的MT更长。此外,表明MT相对于ID项变化率的斜率因子b,向下运动时比向上运动时更大,这表明向下运动的MT随目标大小和距离的变化而有较大变化。此外,指向运动的时间特性根据运动方向不对称地变化。这些结果表明,重力根据运动方向对垂直指向运动的初始和后续阶段产生不对称影响。