Differential Item Functioning Analysis Without A Priori Information on Anchor Items: QQ Plots and Graphical Test.

作者: Ke-Hai Yuan , Hongyun Liu , Yuting Han

DOI: 10.1007/S11336-021-09746-5

关键词:

摘要: Differential item functioning (DIF) analysis is an important step in establishing the validity of measurements. Most traditional methods for DIF use item-by-item strategy via anchor items that are assumed DIF-free. If flawed, these will yield misleading results due to biased scales. In this article, based on fact item’s relative change difficulty difference (RCD) does not depend mean ability individual groups, a new detection method (RCD-DIF) proposed by comparing observed differences against those with simulated data known The RCD-DIF consists D-QQ (quantile quantile) plot permits identification internal references points (similar items), RCD-QQ facilitates visual examination DIF, and RCD graphical test synchronizes at level confidence intervals items. procedure visually reveals overall pattern size each expected work properly even when majority possess unbalanced. Results two simulation studies indicate has Type I error rate comparable existing but greater power.

参考文章(80)
Gerhard H. Fischer, Ivo W. Molenaar, Rasch models: foundations, recent developments and applications Springer-Verlag. ,(1995)
Paul W. Holland, Dorothy T. Thayer, Differential Item Performance and the Mantel-Haenszel Procedure. Lawrence Erlbaum Associates, Inc. ,(1986)
R. Philip Chalmers, mirt: A Multidimensional Item Response Theory Package for theREnvironment Journal of Statistical Software. ,vol. 48, pp. 1- 29 ,(2012) , 10.18637/JSS.V048.I06
Sofie Frederickx, Francis Tuerlinckx, Paul De Boeck, David Magis, RIM: A Random Item Mixture Model to Detect Differential Item Functioning Journal of Educational Measurement. ,vol. 47, pp. 432- 457 ,(2010) , 10.1111/J.1745-3984.2010.00122.X
Harry Horace Harman, Modern factor analysis ,(1960)