Enumerating and testing conjoint measurement models

2002/07/01 by George Karabatsos, James R. Ullrich · 5 citations
Computer Science · Mathematics · #Artificial intelligence #Axiom #Bayesian Modeling and Causal Inference #Computer science #Distributive property #Dual (grammatical number) #Independence (probability theory) #Inference #Mathematical optimization #Mathematics #Monte Carlo method #Polynomial #Pure mathematics #Representation (politics) #Restrictiveness #Simple (philosophy) #Statistical Methods and Bayesian Inference #Statistical Methods in Clinical Trials #Statistics

paper · doi:10.1016/s0165-4896(02)00024-0

crossref issued 2002/07/01 · crossref published 2002/07/01 · crossref published-print 2002/07/01 · openalex publication_date 2002/07/01 · crossref created 2002/10/14 · crossref deposited 2024/12/06 · openalex created_date 2025/10/10 · crossref indexed 2025/10/29 · openalex updated_date 2026/07/22

Citations

• Additive Conjoint Isotonic Probabilistic Models (ADISOP)
• A Note on the Exact Number of Two- and Three-Way Tables Satisfying Conjoint Measurement and Additivity Axioms
• The number of two-way tables satisfying certain additivity axioms
• Measurement structures and linear inequalities
• Bayesian Measures of Model Complexity and Fit
• Statistical issues in measurement
• A note on Arbuckle and Larimer, “the number of two-way tables satisfying certain additivity axioms”

Cited by

• The exchangeable multinomial model as an approach to testing deterministic axioms of choice and measurement
• The Rasch Model from the Perspective of the Representational Theory of Measurement
• Order-Constrained Bayes Inference for Dichotomous Models of Unidimensional Nonparametric IRT
• Plausible measurement analogies to some psychometric models of test performance
• Theory of conjoint measurement [wikipedia]