Publications · 2023 · Journal article

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

Jongsoo Baek, Hae-Jeong Park

Behavior Research Methods 56(5), 4403-4420Corresponding author

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.

Korean summary

심리물리 실험에서 반응 속도와 정확도가 서로 맞물려 움직이는 속도-정확도 교환(SAT) 함수를 여러 과제 조건에 대해 동시에, 그리고 적은 시행으로 추정하는 베이지안 적응 방법을 제안한 연구입니다. 연구팀이 앞서 개발한 단일 조건용 베이지안 적응 SAT 방법을 다조건 설계로 확장하고, 다음 자극을 온라인으로 선택하는 전략을 개선해 극단적인 매개변수 상황에서도 견고하게 작동하도록 했습니다. 시뮬레이션과 플랭커 과제를 이용한 실제 실험으로 성능을 검증했으며, 기존 방식의 약 8분의 1에 해당하는 시행만으로 추정한 SAT 함수가 전통적 방식의 결과와 높은 일치를 보였습니다. 방대한 데이터 수집 부담 때문에 널리 쓰이지 못했던 SAT 실험을 일반 행동 연구 설계에서도 실용적으로 사용할 수 있게 하는 성과입니다.

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