MacPotthoff 2.1
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MacPotthoff 2.1 Ranking & Summary
File size:
1.1 MB
Platform:
Mac OS X 10.4 or later
License:
Freeware
Price:
Downloads:
1158
Date added:
2006-08-22
Publisher:
Marley Watkins
MacPotthoff 2.1 description
MacPotthoff performs simultaneous and separate tests of regression slopes and intercepts for test bias analysis.
Numerous methods of quantatively assessing test bias have been proposed. These include various item metrics, construct methods, content, and predictive procedures. An influential early position regarding the importance of predictive validity indicated that, "a test is considered fair for a particular use if the inference drawn from the test score is made with the smallest feasible random error and if there is no constant error in the inference as a function of membership in a particular group" (Cleary et al., 1975, p. 25).
One of the more popular methods for detecting bias of prediction was published by R. F. Potthoff (1978). Potthoffs model provides both simultaneous and separate tests of regression slopes and intercepts. If a significant F results from the simultaneous test, one may conclude that predictive bias exists and may then conduct separate tests of slopes and intercepts to ascertain whether the bias in prediction is constant (intercepts differ) or varies relative to the distance of scores from the mean (slopes differ). It is generally accepted that no test bias exists if the predictive relationship of two or more groups can be adequately described by a common regression line. An application of the Potthoff procedure can be found in Weiss and Prifitera (1995).
Numerous methods of quantatively assessing test bias have been proposed. These include various item metrics, construct methods, content, and predictive procedures. An influential early position regarding the importance of predictive validity indicated that, "a test is considered fair for a particular use if the inference drawn from the test score is made with the smallest feasible random error and if there is no constant error in the inference as a function of membership in a particular group" (Cleary et al., 1975, p. 25).
One of the more popular methods for detecting bias of prediction was published by R. F. Potthoff (1978). Potthoffs model provides both simultaneous and separate tests of regression slopes and intercepts. If a significant F results from the simultaneous test, one may conclude that predictive bias exists and may then conduct separate tests of slopes and intercepts to ascertain whether the bias in prediction is constant (intercepts differ) or varies relative to the distance of scores from the mean (slopes differ). It is generally accepted that no test bias exists if the predictive relationship of two or more groups can be adequately described by a common regression line. An application of the Potthoff procedure can be found in Weiss and Prifitera (1995).
MacPotthoff 2.1 Screenshot
MacPotthoff 2.1 Keywords
MacPotthoff
MacPotthoff 2.1
slopes and intercepts
test
bias
regression
tests
slopes
predictive
MacPotthoff 2.1
Math & Science
Education
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MacPotthoff 2.1 Copyright
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