ORTHOMAX ROTATION AND PERFECT SIMPLE STRUCTURE

摘要

A loading matrix has perfect simple structure if each row has at most one nonzero element. It is shown that if there is an orthogonal rotation of an initial loading matrix that has perfect simple structure, then orthoniiix rotation with 0 ≤ γ ≤ 1 of the initial loading matrix will produce the perfect simple structure. In particular, vurimax and quurtimax will produce rotations with perfect simple structure whenever they exist.