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The Bayes factor for inequality and about equality constrained models. (2007). Hoijtink, Herbert ; Klugkist, Irene .
In: Computational Statistics & Data Analysis.
RePEc:eee:csdana:v:51:y:2007:i:12:p:6367-6379.

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  2. Incomplete Tests of Conditional Association for the Assessment of Model Assumptions. (2022). Ligtvoet, Rudy.
    In: Psychometrika.
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  3. On the prevalence of information inconsistency in normal linear models. (2021). Bayarri, M J ; Pea, Victor ; Berger, James O ; Mulder, Joris.
    In: TEST: An Official Journal of the Spanish Society of Statistics and Operations Research.
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  4. Collective Choice May Tell Nothing About Anyone’s Individual Preferences. (2021). Davis-Stober, Clintin P ; Regenwetter, Michel ; Chen, Muye.
    In: Decision Analysis.
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  5. Semi-parametric estimation of the EASI model: Welfare implications of taxes identifying clusters due to unobserved preference heterogeneity. (2021). L'Opez-Vera, Alejandro ; Ram, Andr'Es.
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  6. Objective Bayesian comparison of order-constrained models in contingency tables. (2020). Consonni, Guido ; Paroli, Roberta.
    In: TEST: An Official Journal of the Spanish Society of Statistics and Operations Research.
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  7. Bayes Factor Covariance Testing in Item Response Models. (2017). Sinharay, Sandip ; Mulder, Joris ; Fox, Jean-Paul.
    In: Psychometrika.
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  8. Objective Bayesian Comparison of Constrained Analysis of Variance Models. (2017). Paroli, Roberta ; Consonni, Guido.
    In: Psychometrika.
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  9. Exact One-Sided Bayes Factors for 2 by 2 Contingency Tables. (2017). Ligtvoet, Rudy.
    In: Journal of Classification.
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  10. Testing order constraints: Qualitative differences between Bayes factors and normalized maximum likelihood. (2015). Heck, Daniel W ; Morey, Richard D ; Wagenmakers, Eric-Jan.
    In: Statistics & Probability Letters.
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  11. Bayesian comparison of models with inequality and equality constraints. (2014). Oh, Man-Suk .
    In: Statistics & Probability Letters.
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  12. Bayesian test on equality of score parameters in the order restricted RC association model. (2014). Oh, Man-Suk .
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  13. Prior adjusted default Bayes factors for testing (in)equality constrained hypotheses. (2014). Mulder, Joris.
    In: Computational Statistics & Data Analysis.
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  14. Objective Bayes Factors for Inequality Constrained Hypotheses. (2013). Hoijtink, Herbert .
    In: International Statistical Review.
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  15. BIEMS: A Fortran 90 Program for Calculating Bayes Factors for Inequality and Equality Constrained Models. (2012). de Leeuw, Christiaan ; Mulder, Joris ; Hoijtink, Herbert .
    In: Journal of Statistical Software.
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  17. A Fortran 90 Program for Confirmatory Analysis of Variance. (2010). Hoijtink, Herbert ; Kuiper, Rebecca M. ; Klugkist, Irene .
    In: Journal of Statistical Software.
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  18. An encompassing prior generalization of the Savage-Dickey density ratio. (2010). Grasman, Raoul ; Wagenmakers, Eric-Jan ; Wetzels, Ruud ; Grasman, Raoul P. P. P., .
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  43. Stepwise variable selection in factor analysis. (2000). Kano, Yutaka ; Harada, Akira.
    In: Psychometrika.
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  50. Application of model-selection criteria to some problems in multivariate analysis. (1987). Sclove, Stanley.
    In: Psychometrika.
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