Literature DB >> 29881040

Comparing the Performance of Eight Item Preknowledge Detection Statistics.

Dmitry I Belov1.   

Abstract

Item preknowledge describes a situation in which a group of examinees (called aberrant examinees) have had access to some items (called compromised items) from an administered test prior to the exam. Item preknowledge negatively affects both the corresponding testing program and its users (e.g., universities, companies, government organizations) because scores for aberrant examinees are invalid. In general, item preknowledge is hard to detect due to multiple unknowns: unknown groups of aberrant examinees (at unknown test centers or schools) accessing unknown subsets of items prior to the exam. Recently, multiple statistical methods were developed to detect compromised items. However, the detected subset of items (called the suspicious subset) naturally has an uncertainty due to false positives and false negatives. The uncertainty increases when different groups of aberrant examinees had access to different subsets of items; thus, compromised items for one group are uncompromised for another group and vice versa. The impact of uncertainty on the performance of eight statistics (each relying on the suspicious subset) was studied. The measure of performance was based on the receiver operating characteristic curve. Computer simulations demonstrated how uncertainty combined with various independent variables (e.g., type of test, distribution of aberrant examinees) affected the performance of each statistic.

Keywords:  Kullback–Leibler divergence; Neyman–Pearson lemma; ROC; hypothesis testing; item preknowledge; lz; person fit; person misfit; test security

Year:  2015        PMID: 29881040      PMCID: PMC5982173          DOI: 10.1177/0146621615603327

Source DB:  PubMed          Journal:  Appl Psychol Meas        ISSN: 0146-6216


  2 in total

1.  Distributions of the Kullback-Leibler divergence with applications.

Authors:  Dmitry I Belov; Ronald D Armstrong
Journal:  Br J Math Stat Psychol       Date:  2011-05       Impact factor: 3.380

2.  Using Deterministic, Gated Item Response Theory Model to detect test cheating due to item compromise.

Authors:  Zhan Shu; Robert Henson; Richard Luecht
Journal:  Psychometrika       Date:  2013-01-03       Impact factor: 2.500

  2 in total
  4 in total

1.  Sequential Detection of Compromised Items Using Response Times in Computerized Adaptive Testing.

Authors:  Edison M Choe; Jinming Zhang; Hua-Hua Chang
Journal:  Psychometrika       Date:  2017-11-22       Impact factor: 2.500

2.  Detecting Examinees With Item Preknowledge in Large-Scale Testing Using Extreme Gradient Boosting (XGBoost).

Authors:  Cengiz Zopluoglu
Journal:  Educ Psychol Meas       Date:  2019-04-02       Impact factor: 2.821

3.  The Lack of Robustness of a Statistic Based on the Neyman-Pearson Lemma to Violations of Its Underlying Assumptions.

Authors:  Sandip Sinharay
Journal:  Appl Psychol Meas       Date:  2021-10-23

4.  Graph Theory Approach to Detect Examinees Involved in Test Collusion.

Authors:  Dmitry I Belov; James A Wollack
Journal:  Appl Psychol Meas       Date:  2021-05-12
  4 in total

北京卡尤迪生物科技股份有限公司 © 2022-2023.