1998
DOI: 10.1007/bf02294774
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Nonparametric polytomous IRT models for invariant item ordering, with results for parametric models

Abstract: invariant item ordering, item response theory, nonparametric polytomous IRT models, parametric polytomous IRT models,

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Cited by 55 publications
(88 citation statements)
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“…items display the same order of intensity irrespective of the scores on the latent dimension), the scale fits a more restrictive MSA model (i.e. the double monotonicity model); this means that all respondents perceive the item intensities similarly, and thus their latent scores can be compared across subgroups or datasets (Schuur, 2003;Sijtsma & Hemker, 1998).…”
Section: Data Analysesmentioning
confidence: 99%
“…items display the same order of intensity irrespective of the scores on the latent dimension), the scale fits a more restrictive MSA model (i.e. the double monotonicity model); this means that all respondents perceive the item intensities similarly, and thus their latent scores can be compared across subgroups or datasets (Schuur, 2003;Sijtsma & Hemker, 1998).…”
Section: Data Analysesmentioning
confidence: 99%
“…This present study discusses polytomous-item models that have IIO and proposes methods for investigating whether these models are consistent with data. Sijtsma and Hemker (1998) proved that well-known parametric polytomous IRT models such as the partial credit model (Masters, 1982), the generalized partial credit model (Muraki, 1990), and the graded response model (Samejima, 1969) do not have IIO. This result means that these well-known models cannot be used to investigate whether a set of items has IIO.…”
Section: Invariant Item Ordering In Test Applicationsmentioning
confidence: 99%
“…Sijtsma and Hemker (1998) proved that Equation (2) does not imply IIO; hence, they proved that the graded response model does not imply IIO and that it is not effective in IIO research. Sijtsma and Hemker (1998) proved that the rating scale model (Andrich, 1978), which is a special case of the partial credit model, has IIO. Hence, a fitting rating scale model implies 203 IIO for the item set at hand and could be used in practical IIO research.…”
Section: Polytomous Irt Models and Iio Researchmentioning
confidence: 99%
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