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Bayesian parameter estimation for the SWIFT model of eye-movement control during reading

  • Process-oriented theories of cognition must be evaluated against time-ordered observations. Here we present a representative example for data assimilation of the SWIFT model, a dynamical model of the control of fixation positions and fixation durations during natural reading of single sentences. First, we develop and test an approximate likelihood function of the model, which is a combination of a spatial, pseudo-marginal likelihood and a temporal likelihood obtained by probability density approximation Second, we implement a Bayesian approach to parameter inference using an adaptive Markov chain Monte Carlo procedure. Our results indicate that model parameters can be estimated reliably for individual subjects. We conclude that approximative Bayesian inference represents a considerable step forward for computational models of eye-movement control, where modeling of individual data on the basis of process-based dynamic models has not been possible so far.

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Author details:Stefan A. SeeligORCiDGND, Maximilian Michael RabeORCiDGND, Noa Malem-ShinitskiORCiDGND, Sarah RisseORCiDGND, Sebastian ReichORCiDGND, Ralf EngbertORCiDGND
DOI:https://doi.org/10.1016/j.jmp.2019.102313
ISSN:0022-2496
ISSN:1096-0880
Title of parent work (English):Journal of mathematical psychology
Publisher:Elsevier
Place of publishing:San Diego
Publication type:Article
Language:English
Date of first publication:2020/01/23
Publication year:2020
Release date:2023/02/02
Tag:Bayesian inference; MCMC; dynamical models; eye movements; interindividual differences; likelihood function; reading; saccades
Volume:95
Article number:102313
Number of pages:32
Funding institution:Deutsche Forschungsgemeinschaft, Germany German Research Foundation (DFG); [SFB 1294, 318763901, SFB 1287, 317633480, RI 2504/1-1]; Norddeutscher; Verbund für Hoch und Hochstleistungsrechnen, Germany (HLRN) [bbx00001]
Organizational units:Mathematisch-Naturwissenschaftliche Fakultät / Institut für Mathematik
Humanwissenschaftliche Fakultät / Strukturbereich Kognitionswissenschaften / Department Psychologie
DDC classification:1 Philosophie und Psychologie / 15 Psychologie / 150 Psychologie
5 Naturwissenschaften und Mathematik / 51 Mathematik / 510 Mathematik
Peer review:Referiert
Publishing method:Open Access / Hybrid Open-Access
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