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Robert I. Jennrich 《Psychometrika》2006,71(1):173-191
Component loss functions (CLFs) similar to those used in orthogonal rotation are introduced to define criteria for oblique
rotation in factor analysis. It is shown how the shape of the CLF affects the performance of the criterion it defines. For
example, it is shown that monotone concave CLFs give criteria that are minimized by loadings with perfect simple structure
when such loadings exist. Moreover, if the CLFs are strictly concave, minimizing must produce perfect simple structure whenever
it exists. Examples show that methods defined by concave CLFs perform well much more generally. While it appears important
to use a concave CLF, the specific CLF used is less important. For example, the very simple linear CLF gives a rotation method
that can easily outperform the most popular oblique rotation methods promax and quartimin and is competitive with the more
complex simplimax and geomin methods.
The author would like to thank the editor and three reviewers for helpful suggestions and for identifying numerous errors. 相似文献