The robustness of a partial credit (PC) model-based computerized adaptive test's (CAT's) ability estimation to items that did not fit the PC model was investigated. A CAT program was written based on the PC model. The program used maximum likelihood estimation of ability. Item selection was on the basis of information. The simulation terminated when a maximum of 30 items was reached or when a predetermined standard error of estimate (SEE) was obtained. SEE termination criteria of 0.20, 0.25, and 0.30 were used. Responses to 150 5-alternative items generated according to a linear factor analytic model were simulated for 1,000 examinees. Results indicate that reasonably accurate ability estimation could be obtained despite the adaptive tests, which, on the average, contained up to 45% misfitting items. The inclusion of the misfitting items did not appear to increase the PC CAT test lengths. The benefits of polytomous model-based CATs were discussed. Three data tables, five figures, and a 30-item list of references are included. (SLD)
Authors
- Peer Reviewed
- F
- Publication Type
- ['Reports - Evaluative', 'Speeches/Meeting Papers']
- Published in
- United States of America
Table of Contents
- To the extent that there is low model-data fit some or all of 4
- Calibration programs for the Ranh family of models traditionally output a 4
- DO- bici 5
- A step is simply a stage required to complete 5
- If an item consists of 5
- Data 6
- Fit Analysis For the purpose of this study the weighted total fit statistic ww chosen for 6
- The original 1000 x 150 data matrix was calibrated and fit 6
- Celibration and Fit Analysis 8
- The PC 33- 51- 63- 78- and 150-item pools had step difficulty estimates which ranged from -2.50 to 3.03 -2.38 to 3.14 -2.35 to 3.13 -2.44 to 2.97 -3.0 to 3.31. 8
- 14.0 resulted in the smallest AAD. 9
- Psychometrika.43. 11
- Journal of 11
- Measurement13 129-144. 11
- 30 303-314. 12
- 13.0 13
- 0.919 13
- 0.944 0.943 13
- 0.943 13
- 0.963 0.963 13
- 0.959 13
- 0.870 13
- 0.30 13
- -0.199 13
- 0.25 0.419 -0.218 13
- 0.20 13
- -0.212 13
- 13.0 0.30 13
- -0.065 13
- 0.356 0.222 13
- 0.20 13
- -0.076 13
- 0.30 -0.039 13
- 0.406 13
- -0.035 13
- 0.20 13
- 0.30 -0.136 13
- -0.156 13
- 0.292 0.390 13
- 0.20 -0.166 13
- 0.30 13
- -0.108 13
- 0.20 -0.076 13
- 0.30 14
- 0.20 21.63 5.96 14
- 13.0 0.30 14
- 4.22 14
- 0.20 0.354 14
- 0.30 14
- 0.426 14
- 0.20 14
- 0.20 14