TEMAP2.R: True and Error model analysis program in R
暂无分享,去创建一个
[1] A. Tversky,et al. Prospect theory: an analysis of decision under risk — Source link , 2007 .
[2] Bradley Efron,et al. Bayesian inference and the parametric bootstrap. , 2012, The annals of applied statistics.
[3] Michael D. Lee,et al. Bayesian outcome-based strategy classification , 2016, Behavior research methods.
[4] M. Birnbaum. Causes of Allais common consequence paradoxes: An experimental dissection ☆ , 2004 .
[5] Clintin P Davis-Stober,et al. QTest: Quantitative Testing of Theories of Binary Choice. , 2014, Decisions.
[6] M. Birnbaum,et al. Testing independence conditions in the presence of errors and splitting effects , 2017 .
[7] John Conlisk,et al. Three Variants on the Allais Example , 1989 .
[8] David M. Riefer,et al. Theoretical and empirical review of multinomial process tree modeling , 1999, Psychonomic bulletin & review.
[9] M. Allais. The Foundations of a Positive Theory of Choice Involving Risk and a Criticism of the Postulates and Axioms of the American School (1952) , 1979 .
[10] B. Hilbig,et al. Generalized outcome-based strategy classification: Comparing deterministic and probabilistic choice models , 2014, Psychonomic Bulletin & Review.
[11] Michael H. Birnbaum,et al. Gain-Loss Separability and Coalescing in Risky Decision Making , 2007, Manag. Sci..
[12] M. Birnbaum,et al. Testing a class of models that includes majority rule and regret theories: Transitivity, recycling, and restricted branch independence. , 2015 .
[13] Morten Moshagen,et al. multiTree: A computer program for the analysis of multinomial processing tree models , 2010, Behavior research methods.
[14] N. Wilcox. Stochastic models for binary discrete choice under risk: a critical primer and econometric comparison , 2008 .
[15] Jeffrey P. Bahra,et al. Testing transitivity of preferences using linked designs , 2012, Judgment and Decision Making.
[16] M. Birnbaum. Testing Mixture Models of Transitive Preference: Comments on Regenwetter, Dana, and Davis-stober (2011) I Thank , 2022 .
[17] Joseph Berkson,et al. Estimation by Least Squares and by Maximum Likelihood , 1956 .
[18] M. Birnbaum,et al. New Paradoxes of Risky Decision Making , 2022 .
[19] J. Dana,et al. Transitivity of preferences. , 2011, Psychological review.
[20] Michael H Birnbaum,et al. Testing mixture models of transitive preference: comment on Regenwetter, Dana, and Davis-Stober (2011). , 2011, Psychological review.
[21] M. Allais. Le comportement de l'homme rationnel devant le risque : critique des postulats et axiomes de l'ecole americaine , 1953 .
[22] B. Hilbig,et al. Multinomial processing tree models: A review of the literature. , 2009 .
[23] M. Birnbaum. Tests of Branch Splitting and Branch-Splitting Independence in Allais Paradoxes with Positive and Mixed Consequences. , 2007 .
[24] Jeffrey P. Bahra,et al. Separating response variability from structural inconsistency to test models of risky decision making , 2012, Judgment and Decision Making.
[25] Edika G. Quispe-Torreblanca,et al. Risky Decision Making: Testing for Violations of Transitivity Predicted by an Editing Mechanism , 2016, Judgment and Decision Making.
[26] Robert Sugden,et al. A Microeconometric Test of Alternative Stochastic Theories of Risky Choice , 2002 .
[27] M. Birnbaum. True-and-error models violate independence and yet they are testable , 2013, Judgment and Decision Making.
[28] Jonathan Baron,et al. Behavioral Research Data Analysis with R , 2011 .
[29] Henrik Singmann,et al. MPTinR: Analysis of multinomial processing tree models in R , 2013, Behavior research methods.