Bayesian adaptive method for estimating speed-accuracy tradeoff functions of multiple task conditions.

IF 4.6 2区 心理学 Q1 PSYCHOLOGY, EXPERIMENTAL
Behavior Research Methods Pub Date : 2024-08-01 Epub Date: 2023-08-07 DOI:10.3758/s13428-023-02192-4
Jongsoo Baek, Hae-Jeong Park
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引用次数: 0

Abstract

The speed-accuracy tradeoff (SAT) often makes psychophysical data difficult to interpret. Accordingly, the SAT experimental procedure and model were proposed for an integrated account of the speed and accuracy of responses. However, the extensive data collection for a SAT experiment has blocked its popularity. For a quick estimation of SAT function (SATf), we previously developed a Bayesian adaptive SAT method, including an online stimulus selection strategy. By simulations, the method was proved efficient with high accuracy and precision with minimal trials, adequate for practically applying a single condition task. However, it calls for extensions to more general designs with multiple conditions and should be revised to achieve improved estimation performance. It also demands real experimental validation with human participants. In the current study, we suggested an improved method to measure SATfs for multiple task conditions concurrently and to enhance robustness in general designs. The performance was evaluated with simulation studies and a psychophysical experiment using a flanker task. Simulation results revealed that the proposed method with the adaptive stimulus selection strategy efficiently estimated multiple SATfs and improved performance even for cases with an extreme parameter value. In the psychophysical experiment, SATfs estimated by minimal adaptive trials (1/8 of conventional trials) showed high agreement with those by conventional trials required for reliably estimating multiple SATfs. These results indicate that the Bayesian adaptive SAT method is reliable and efficient in estimating SATfs in most experimental settings and may apply to SATf estimation in general behavioral research designs.

估算多种任务条件下速度-精度权衡函数的贝叶斯自适应方法。
速度与准确性的权衡(SAT)往往使心理物理数据难以解释。因此,为了综合考虑反应的速度和准确性,人们提出了 SAT 实验程序和模型。然而,SAT 实验需要收集大量数据,这阻碍了它的普及。为了快速估算 SAT 函数(SATf),我们之前开发了一种贝叶斯自适应 SAT 方法,包括在线刺激选择策略。通过模拟实验,该方法被证明是高效的,只需最少的试验就能获得较高的准确度和精确度,足以实际应用于单一条件任务。不过,该方法需要扩展到更多条件的一般设计中,并应进行修改以提高估计性能。此外,它还需要人类参与者的实际实验验证。在当前的研究中,我们提出了一种改进的方法,用于同时测量多种任务条件下的 SATfs,并增强一般设计的稳健性。我们通过模拟研究和侧翼任务心理物理实验对该方法的性能进行了评估。模拟结果表明,采用自适应刺激选择策略的拟议方法能有效估计多个 SATfs,即使在参数值极端化的情况下也能提高性能。在心理物理实验中,通过最小自适应试验(常规试验的 1/8)估算出的 SATfs 与可靠估算多个 SATfs 所需的常规试验估算出的 SATfs 具有很高的一致性。这些结果表明,贝叶斯自适应 SAT 方法在大多数实验环境中都能可靠、高效地估计 SATfs,并可用于一般行为研究设计中的 SATf 估计。
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来源期刊
CiteScore
10.30
自引率
9.30%
发文量
266
期刊介绍: Behavior Research Methods publishes articles concerned with the methods, techniques, and instrumentation of research in experimental psychology. The journal focuses particularly on the use of computer technology in psychological research. An annual special issue is devoted to this field.
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