Parameter recovery, bias and standard errors in the linear ballistic accumulator model

Open Access
Authors
Publication date 05-2017
Journal British Journal of Mathematical and Statistical Psychology
Volume | Issue number 70 | 2
Pages (from-to) 280-296
Organisations
  • Faculty of Social and Behavioural Sciences (FMG) - Psychology Research Institute (PsyRes)
Abstract

The linear ballistic accumulator (LBA) model (Brown & Heathcote, Cogn. Psychol., 57, 153) is increasingly popular in modelling response times from experimental data. An R package, glba, has been developed to fit the LBA model using maximum likelihood estimation which is validated by means of a parameter recovery study. At sufficient sample sizes parameter recovery is good, whereas at smaller sample sizes there can be large bias in parameters. In a second simulation study, two methods for computing parameter standard errors are compared. The Hessian-based method is found to be adequate and is (much) faster than the alternative bootstrap method. The use of parameter standard errors in model selection and inference is illustrated in an example using data from an implicit learning experiment (Visser et al., Mem. Cogn., 35, 1502). It is shown that typical implicit learning effects are captured by different parameters of the LBA model.

Document type Article
Note In special issue: Cognitive and psychometric modelling of responses and response times.
Language English
Published at https://doi.org/10.1111/bmsp.12100
Other links https://www.scopus.com/pages/publications/85018779623
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