Equating tests under the nominal response model
1993
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Equating tests under the nominal response model
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1993
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Abstract
Under item response theory, test equating
involves finding the coefficients of a linear transformation
of the metric of one test to that of
another. A procedure for finding these equating
coefficients when the items in the two tests are
nominally scored was developed. A quadratic loss
function based on the differences between response
category probabilities in the two tests is employed.
The gradients of this loss function needed by the
iterative multivariate search procedure used to
obtain the equating coefficients were derived for
the nominal response case. Examples of both horizontal
and vertical equating are provided. The
empirical results indicated that tests scored under a
nominal response model can be placed on a common
metric in both horizontal and vertical
equatings. Index terms: characteristic curve, equating,
item response theory, nominal response model,
quadratic loss function.
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Baker, Frank B. (1993). Equating tests under the nominal response model. Applied Psychological Measurement, 17, 239-251. doi:10.1177/014662169301700305
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doi:10.1177/014662169301700305
Suggested citation
Baker, Frank B.. (1993). Equating tests under the nominal response model. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/116368.
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