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Journal of Educational and Behavioral Statistics
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Investigating Local Dependence With Conditional Covariance Functions

Jeff Douglas

University of Wisconsin

Hae Rim Kim

Sang-Ji University

Brian Habing
Furong Gao

University of Illinois

The local dependence of item pairs is investigated via a conditional covariance function estimation procedure. The conditioning variable used in the procedure is obtained by a monotonic transformation of total score on the remaining items. Intuitively, the conditioning variable corresponds to the unidimensional latent ability that is best measured by the test. The conditional covariance functions are estimated using kernel smoothing, and a standardization to adjust for the confounding effect of item difficulty is introduced. The particular standardization chosen is an adaptation of Yule’s coefficient of colligation. Several models of local dependence are discussed to explain special situations, such as speededness and latent space multidimensionality, in which the assumptions of unidimensionality and local independence are violated.

Key Words: Keywords: coefficient of colligation • conditional covariance • kernel smoothing • local independence • multidimensionality • nuisance dimensions • speededness

Journal of Educational and Behavioral Statistics, Vol. 23, No. 2, 129-151 (1998)
DOI: 10.3102/10769986023002129


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M. G. H. Jansen
Testing for Local Dependence in Rasch's Multiplicative Gamma Model for Speed Tests
Journal of Educational and Behavioral Statistics, March 1, 2007; 32(1): 24 - 38.
[Abstract] [Full Text] [PDF]



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