Perceptual decision making: drift-diffusion model is equivalent to a Bayesian model

被引:89
|
作者
Bitzer, Sebastian [1 ]
Park, Hame [1 ]
Blankenburg, Felix [2 ,3 ]
Kiebel, Stefan J. [1 ,4 ]
机构
[1] Max Planck Inst Human Cognit & Brain Sci, Dept Neurol, D-04103 Leipzig, Germany
[2] Charite, Bernstein Ctr Computat Neurosci, D-13353 Berlin, Germany
[3] Free Univ Berlin, Dept Educ & Psychol, Neurocomput & Neuroimaging Unit, Berlin, Germany
[4] Univ Hosp Jena, Hans Berger Clin Neurol, Biomagnet Ctr, Jena, Germany
来源
基金
新加坡国家研究基金会;
关键词
perceptual decision making; drift diffusion model; Bayesian models; reaction time; decision variable; parameter fitting; uncertainty; UNCERTAINTY; PSYCHOLOGY; INFERENCE; BEHAVIOR; CORTEX; BRAIN; CODES; TIME;
D O I
10.3389/fnhum.2014.00102
中图分类号
Q189 [神经科学];
学科分类号
071006 ;
摘要
Behavioral data obtained with perceptual decision making experiments are typically analyzed with the drift-diffusion model. This parsimonious model accumulates noisy pieces of evidence toward a decision bound to explain the accuracy and reaction times of subjects. Recently, Bayesian models have been proposed to explain how the brain extracts information from noisy input as typically presented in perceptual decision making tasks. It has long been known that the drift-diffusion model is tightly linked with such functional Bayesian models but the precise relationship of the two mechanisms was never made explicit. Using a Bayesian model, we derived the equations which relate parameter values between these models. In practice we show that this equivalence is useful when fitting multi-subject data. We further show that the Bayesian model suggests different decision variables which all predict equal responses and discuss how these may be discriminated based on neural correlates of accumulated evidence. In addition, we discuss extensions to the Bayesian model which would be difficult to derive for the drift-diffusion model. We suggest that these and other extensions may be highly useful for deriving new experiments which test novel hypotheses.
引用
收藏
页数:17
相关论文
共 50 条
  • [1] A Bayesian Reformulation of the Extended Drift-Diffusion Model in Perceptual Decision Making
    Fard, Pouyan R.
    Park, Hame
    Warkentin, Andrej
    Kiebel, Stefan J.
    Bitzer, Sebastian
    FRONTIERS IN COMPUTATIONAL NEUROSCIENCE, 2017, 11
  • [2] The Attentional Drift Diffusion Model of Simple Perceptual Decision-Making
    Tavares, Gabriela
    Perona, Pietro
    Rangel, Antonio
    FRONTIERS IN NEUROSCIENCE, 2017, 11
  • [3] How attention influences perceptual decision making: Single-trial EEG correlates of drift-diffusion model parameters
    Nunez, Michael D.
    Vandekerckhove, Joachim
    Srinivasan, Ramesh
    JOURNAL OF MATHEMATICAL PSYCHOLOGY, 2017, 76 : 117 - 130
  • [4] A Bayesian Attractor Model for Perceptual Decision Making
    Bitzer, Sebastian
    Bruineberg, Jelle
    Kiebel, Stefan J.
    PLOS COMPUTATIONAL BIOLOGY, 2015, 11 (08)
  • [5] The study of a drift-diffusion model
    Abouchabaka, J
    Aboulaïch, R
    Nachaoui, A
    Souissi, A
    ICM 2001: 13TH INTERNATIONAL CONFERENCE ON MICROELECTRONICS, PROCEEDINGS, 2001, : 54 - 58
  • [6] Testing the drift-diffusion model
    Fudenberg, Drew
    Newey, Whitney
    Strack, Philipp
    Strzalecki, Tomasz
    PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2020, 117 (52) : 33141 - 33148
  • [7] Crowdsourcing with the drift diffusion model of decision making
    Lalvani, Shamal
    Katsaggelos, Aggelos
    SCIENTIFIC REPORTS, 2024, 14 (01):
  • [8] HDDM: Hierarchical Bayesian estimation of the Drift-Diffusion Model in Python']Python
    Wiecki, Thomas V.
    Sofer, Imri
    Frank, Michael J.
    FRONTIERS IN NEUROINFORMATICS, 2013, 7
  • [9] Generalized Drift-Diffusion Model In Semiconductors
    Mesbah, S.
    Bendib-Kalache, K.
    Bendib, A.
    LASER AND PLASMA APPLICATIONS IN MATERIALS SCIENCE, 2008, 1047 : 252 - 255
  • [10] On the stationary quantum drift-diffusion model
    N. Ben Abdallah
    A. Unterreiter
    Zeitschrift für angewandte Mathematik und Physik ZAMP, 1998, 49 : 251 - 275