The aim of this study is to investigate the group
invariance condition according to Tucker and Levine observed score equating among
linear equating methods. In the study, the 4th and 6th booklets of
the PISA 2012 Mathematics subtest were used. Booklets were equated according to group and
gender sub-variables, and then group invariance of each condition and WMSE
values were calculated. Within this scope, REMSD and RMSD (x) group invariance
indexes were employed. The results of the study indicated that, when WMSE values, obtained according to equating methods,
were compared, Tucker observed score equating method with regard to whole-group
and gender sub-groups produced the lowest error. When RMSD and REMSD values
obtained according to gender sub-groups were examined by linear equating
methods, it was found that group invariance value is smaller than criterion
value for Tucker equating method, while it was greater than criterion value for
Levine equating method. Eventually, group invariance condition was met for
Tucker observed score equating, but not for Levine observed score equating.
Journal Section | Articles |
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Authors | |
Publication Date | March 31, 2017 |
Acceptance Date | March 6, 2017 |
Published in Issue | Year 2017 Volume: 8 Issue: 1 |