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Conventional analysis of trial-by-trial adaptation is biased: Empirical and theoretical support using a Bayesian estimator

机译:逐项试验适应性的常规分析是有偏见的:使用贝叶斯估计量的经验和理论支持

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摘要

Research on human motor adaptation has often focused on how people adapt to self-generated or externally-influenced errors. Trial-by-trial adaptation is a person’s response to self-generated errors. Externally-influenced errors applied as catch-trial perturbations are used to calculate a person’s perturbation adaptation rate. Although these adaptation rates are sometimes compared to one another, we show through simulation and empirical data that the two metrics are distinct. We demonstrate that the trial-by-trial adaptation rate, often calculated as a coefficient in a linear regression, is biased under typical conditions. We tested 12 able-bodied subjects moving a cursor on a screen using a computer mouse. Statistically different adaptation rates arise when sub-sets of trials from different phases of learning are analyzed from within a sequence of movement results. We propose a new approach to identify when a person’s learning has stabilized in order to identify steady-state movement trials from which to calculate a more reliable trial-by-trial adaptation rate. Using a Bayesian model of human movement, we show that this analysis approach is more consistent and provides a more confident estimate than alternative approaches. Constraining analyses to steady-state conditions will allow researchers to better decouple the multiple concurrent learning processes that occur while a person makes goal-directed movements. Streamlining this analysis may help broaden the impact of motor adaptation studies, perhaps even enhancing their clinical usefulness.
机译:关于人类运动适应的研究通常集中于人们如何适应自生或外部影响的错误。逐次尝试适应是一个人对自身产生的错误的反应。用作捕捉审判扰动的外部影响错误可用于计算人的扰动适应率。尽管有时将这些适应率相互比较,但我们通过仿真和经验数据表明,这两个指标是不同的。我们证明,在典型条件下,通常通过线性回归中的系数计算的逐次试验适应率存在偏差。我们使用计算机鼠标测试了12个身体健全的对象在屏幕上移动光标的能力。从运动结果序列中分析来自不同学习阶段的试验的子集时,会产生统计学上不同的适应率。我们提出了一种新的方法来确定一个人的学习何时稳定,以便确定稳态运动试验,从而从中计算出更可靠的逐项试验适应率。使用贝叶斯人体运动模型,我们证明了这种分析方法比其他方法更加一致,并且提供了更可靠的估计。将分析约束到稳态条件将使研究人员可以更好地解耦一个人进行目标定向运动时发生的多个并行学习过程。简化此分析可能有助于扩大运动适应性研究的影响,甚至可能增强其临床实用性。

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