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Equating designs and procedures used in Rasch scaling.

Gary Skaggs1, Edward W Wolfe

  • 1Educational Leadership and Policy Studies, School of Education, Virginia Tech, 319 East Eggelston, Blacksburg, VA 24061, USA. gskaggs@vt.edu

Journal of Applied Measurement
|August 10, 2010
PubMed
Summary

Statistical score equating allows interchangeable test scores, enabling applications like practice effect removal and improved test security. This article details equating methods from a Rasch measurement viewpoint.

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Area of Science:

  • Psychometrics
  • Educational Measurement
  • Statistical Modeling

Background:

  • Test score comparability across different forms is crucial for valid interpretations.
  • Statistical equating is a necessary procedure for interchanging scores from different test forms.
  • Applications include longitudinal studies, test security, and item bank development.

Purpose of the Study:

  • To summarize statistical equating methods from a Rasch measurement perspective.
  • To provide a framework for understanding and applying equating procedures.
  • To illustrate equating methods with practical examples.

Main Methods:

  • Review of equating and linking methodologies within the Rasch measurement model.
  • Discussion of various data collection designs relevant to equating.
  • Detailed explanation of equating procedures and evaluation metrics.

Main Results:

  • Equating, viewed through the Rasch model, offers a robust framework for score comparison.
  • Different equating methods are suitable for various research designs and objectives.
  • Evaluation of equated measures is essential for ensuring score accuracy.

Conclusions:

  • Rasch measurement provides a strong theoretical basis for understanding and implementing test equating.
  • Equating is vital for numerous applications in educational and psychological measurement.
  • This article serves as a guide to equating methods and their evaluation.