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Multibridge: an R package to evaluate informed hypotheses in binomial and multinomial models.
Sarafoglou, Alexandra; Aust, Frederik; Marsman, Maarten; Bartos, Frantisek; Wagenmakers, Eric-Jan; Haaf, Julia M.
Affiliation
  • Sarafoglou A; Department of Psychology, University of Amsterdam, PO Box 15906, 1001 NK Amsterdam, The Netherlands. alexandra.sarafoglou@gmail.com.
  • Aust F; Department of Psychology, University of Amsterdam, PO Box 15906, 1001 NK Amsterdam, The Netherlands.
  • Marsman M; Department of Psychology, University of Amsterdam, PO Box 15906, 1001 NK Amsterdam, The Netherlands.
  • Bartos F; Department of Psychology, University of Amsterdam, PO Box 15906, 1001 NK Amsterdam, The Netherlands.
  • Wagenmakers EJ; Department of Psychology, University of Amsterdam, PO Box 15906, 1001 NK Amsterdam, The Netherlands.
  • Haaf JM; Department of Psychology, University of Amsterdam, PO Box 15906, 1001 NK Amsterdam, The Netherlands.
Behav Res Methods ; 55(8): 4343-4368, 2023 12.
Article in En | MEDLINE | ID: mdl-37277644
ABSTRACT
The multibridge R package allows a Bayesian evaluation of informed hypotheses [Formula see text] applied to frequency data from an independent binomial or multinomial distribution. multibridge uses bridge sampling to efficiently compute Bayes factors for the following hypotheses concerning the latent category proportions 𝜃 (a) hypotheses that postulate equality constraints (e.g., 𝜃1 = 𝜃2 = 𝜃3); (b) hypotheses that postulate inequality constraints (e.g., 𝜃1 < 𝜃2 < 𝜃3 or 𝜃1 > 𝜃2 > 𝜃3); (c) hypotheses that postulate combinations of inequality constraints and equality constraints (e.g., 𝜃1 < 𝜃2 = 𝜃3); and (d) hypotheses that postulate combinations of (a)-(c) (e.g., 𝜃1 < (𝜃2 = 𝜃3),𝜃4). Any informed hypothesis [Formula see text] may be compared against the encompassing hypothesis [Formula see text] that all category proportions vary freely, or against the null hypothesis [Formula see text] that all category proportions are equal. multibridge facilitates the fast and accurate comparison of large models with many constraints and models for which relatively little posterior mass falls in the restricted parameter space. This paper describes the underlying methodology and illustrates the use of multibridge through fully reproducible examples.
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Full text: 1 Collection: 01-internacional Database: MEDLINE Main subject: Bayes Theorem Type of study: Prognostic_studies Limits: Humans Language: En Journal: Behav Res Methods Journal subject: CIENCIAS DO COMPORTAMENTO Year: 2023 Document type: Article Affiliation country: Netherlands

Full text: 1 Collection: 01-internacional Database: MEDLINE Main subject: Bayes Theorem Type of study: Prognostic_studies Limits: Humans Language: En Journal: Behav Res Methods Journal subject: CIENCIAS DO COMPORTAMENTO Year: 2023 Document type: Article Affiliation country: Netherlands