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With regard to a rotation method, this study selected direct oblimin rotation to interpret the extracted variables of the FLCAS because it is assumed that one type of FLA is related to another type of FLA in a classroom.
Using a rotation method, Calderón and Zygmund [1] proved that T Ω is bounded in L p ( R n ) for 1 < p < ∞ if Ω is odd or Ω ∈ L log + L ( S n − 1 ).
Naming the factors is also numerous and for this reason, exploratory factor analysis can be useful in helping researchers to determine the number of factors and to choose an extraction method and a rotation method whenever there are no hypotheses about the nature of the underlying factor structure.
As a rotation method, Varimax was chosen.
Oblique rotation with Promax was used as a rotation method.
The factor analyses were performed by SPSS with Varimax, with Kaiser normalisation as a rotation method.
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Moreover, the authors showed a preference for an orthogonal rotation method to analyze scale structure when it would be reasonable to contemplate the possibility that hypothetical dimensions of resilience were correlated, as often occurs with other latent constructs.
A varimax rotation method was used to obtain independent factors and an item was considered to be loaded on a factor if the matrix coefficient was 0.50 or larger [ 20].
A steepest rotation method for designing pitch curve with fixed boundaries of noncircular gear is proposed by resorting to calculus of variations.
Strain effects are included using a general rotation method that diagonalizes strain and is appropriate for pseudomorphic wurtzite structures in any allowed orientation.
For example, it is conceivable that a different rotation method would have resulted in somewhat different factor loadings, which would also affect the comparability with the 3PCA symptom-mode components.
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