Correcting unconditional parameter estimates in the Rasch model for inconsistency

Loading...
Thumbnail Image

View/Download File

Persistent link to this item

Statistics
View Statistics

Published Date

Publisher

Abstract

Results of simulation studies indicate that the unconditional maximum likelihood method is commonly regarded as an appropriate substitute for the theoretically superior conditional method for estimating the parameters of the Rasch model. To this end, the unconditional estimates are "corrected" by a factor (K - 1)/K, where is the number of items. In this paper, the simulation study of Wright and Douglas (1977b), which seemed to corroborate this correction term, is critically discussed. It appears to contain a puzzling assumption, and to rest on inadequate logic. Accordingly, there is a need for new simulation studies on the validity of the correction term (K − 1)/K for unconditional maximum likelihood estimation in the Rasch model. Index terms: Item response theory, item parameter estimation; Item response theory, one-parameter logistic model; Maximum likelihood estimation, unconditional; One-parameter logistic model; Rasch model.

Keywords

Description

Related to

item.page.replaces

License

Series/Report Number

Funding Information

item.page.isbn

DOI identifier

Previously Published Citation

Jansen, Paul G, Van den Wollenberg, Arnold L & Wierda, Folkert W. (1988). Correcting unconditional parameter estimates in the Rasch model for inconsistency. Applied Psychological Measurement, 12, 297-306. doi:10.1177/014662168801200307

Other identifiers

doi:10.1177/014662168801200307

Suggested Citation

Jansen, Paul G. W.; Van den Wollenberg, Arnold L.; Folkert W., Folkert W.. (1988). Correcting unconditional parameter estimates in the Rasch model for inconsistency. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/104298.

Content distributed via the University Digital Conservancy may be subject to additional license and use restrictions applied by the depositor. By using these files, users agree to the Terms of Use. Materials in the UDC may contain content that is disturbing and/or harmful. For more information, please see our statement on harmful content in digital repositories.