An item response model for characterizing test compromise

被引:13
作者
Segall, DO [1 ]
机构
[1] US Dept Def, Def Manpower Data Ctr, Psychometr Res Dept, Seaside, CA 93955 USA
关键词
item response theory; Markov chain Monte Carlo; test-compromise;
D O I
10.3102/10769986027002163
中图分类号
G40 [教育学];
学科分类号
040101 ; 120403 ;
摘要
This article presents an item response model for characterizing test-compromise that enables the estimation of item-preview and score-gain distributions observed in on-demand high-stakes testing programs. Model parameters and posterior distributions are estimated by Markov Chain Monte Carlo (MCMC) procedures. Results of a simulation study suggest that when at least some of the items taken by a small sample of test takers are known to be secure (uncompromised), the procedure can provide useful summaries of test-compromise and its impact on test scores. The article includes discussions of operational use of the proposed procedure, possible model violations and extensions, and application to computerized adaptive testing.
引用
收藏
页码:163 / 179
页数:17
相关论文
共 18 条
[1]   BAYESIAN-ESTIMATION OF NORMAL OGIVE ITEM RESPONSE CURVES USING GIBBS SAMPLING [J].
ALBERT, JH .
JOURNAL OF EDUCATIONAL STATISTICS, 1992, 17 (03) :251-269
[2]  
Birnbaum A., 1968, STAT THEORIES MENTAL, P395
[3]  
Carlin B. P., 2001, BAYES EMPIRICAL BAYE
[4]   OPTIMAL DETECTION OF CERTAIN FORMS OF INAPPROPRIATE TEST-SCORES [J].
DRASGOW, F ;
LEVINE, MV .
APPLIED PSYCHOLOGICAL MEASUREMENT, 1986, 10 (01) :59-67
[5]  
Gamerman D., 1997, MARKOV CHAIN MONTE C
[6]   SAMPLING-BASED APPROACHES TO CALCULATING MARGINAL DENSITIES [J].
GELFAND, AE ;
SMITH, AFM .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1990, 85 (410) :398-409
[7]  
Gelman A, 2013, BAYESIAN DATA ANAL, DOI DOI 10.1201/9780429258411
[8]   STOCHASTIC RELAXATION, GIBBS DISTRIBUTIONS, AND THE BAYESIAN RESTORATION OF IMAGES [J].
GEMAN, S ;
GEMAN, D .
IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 1984, 6 (06) :721-741
[9]  
Gilks W., 1995, Markov Chain Monte Carlo in Practice, DOI 10.1201/b14835
[10]  
Hambleton RK, 1985, ITEM RESPONSE THEORY