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Krippendorff, Klaus – 1992
When one wants to set data reliability standards for a class of scientific inquiries or when one needs to compare and select among many different kinds of data with reliabilities that are crucial to a particular research undertaking, then one needs a single reliability coefficient that is adaptable to all or most situations. Work toward this goal…
Descriptors: Definitions, Equations (Mathematics), Mathematical Models, Reliability
Peer reviewedKane, Michael T. – Journal of Educational Measurement, 1987
The use of item response theory models for analyzing the results of judgmental standard setting studies (the Angoff technique) for establishing minimum pass levels is discussed. A comparison of three methods indicates the traditional approach may not be best. A procedure based on generalizability theory is suggested. (GDC)
Descriptors: Comparative Analysis, Cutting Scores, Generalizability Theory, Latent Trait Theory
Peer reviewedBeuk, Cees H. – Journal of Educational Measurement, 1984
A systematic method for compromise between absolute and relative examination standards is proposed. The passing score is assumed to be related to expected pass rate through a simple linear function. Results define a function relating the percentage of successful candidates given a specified passing score to the passing score. (Author/DWH)
Descriptors: Achievement Tests, Cutting Scores, Foreign Countries, Mathematical Models
Peer reviewedVan der Linden, Wim J. – Journal of Educational Measurement, 1982
An ignored aspect of standard setting, namely the possibility that Angoff or Nedelsky judges specify inconsistent probabilities (e.g., low probabilities for easy items but large probabilities for hard items) is explored. A latent trait method is proposed to estimate such misspecifications, and an index of consistency is defined. (Author/PN)
Descriptors: Cutting Scores, Latent Trait Theory, Mastery Tests, Mathematical Models


