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Practical Application of a Synthetic Linking Function on Small-Sample Equating
Authors:Sooyeon Kim  Alina A von Davier  Shelby Haberman
Institution:1. Educational Testing Service skim@ets.org;3. Educational Testing Service
Abstract:The synthetic function is a weighted average of the identity (the linking function for forms that are known to be completely parallel) and a traditional equating method. The purpose of the present study was to investigate the benefits of the synthetic function on small-sample equating using various real data sets gathered from different administrations of tests from a licensure testing program. We investigated the chained linear, Tucker, Levine, and mean equating methods, along with the identity and the synthetic functions with small samples (N = 19 to 70). The synthetic function did not perform as well as did other linear equating methods because test forms differed markedly in difficulty; thus, the use of the identity function produced substantial bias. The effectiveness of the synthetic function depended on the forms' similarity in difficulty.
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