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| The FACTOR Procedure |
| Task | Option | |
| Data sets | DATA= | |
| OUT= | ||
| OUTSTAT= | ||
| TARGET= | ||
| Extract factors and communalities | HEYWOOD | |
| METHOD= | ||
| PRIORS= | ||
| RANDOM= | ||
| ULTRAHEYWOOD | ||
| Analyze data | COVARIANCE | |
| NOINT | ||
| VARDEF= | ||
| WEIGHT | ||
| Specify number of factors | MINEIGEN= | |
| NFACTORS= | ||
| PROPORTION= | ||
| Specify numerical properties | CONVERGE= | |
| MAXITER= | ||
| SINGULAR= | ||
| Specify rotation method | GAMMA= | |
| HKPOWER= | ||
| NORM= | ||
| POWER= | ||
| PREROTATE= | ||
| ROTATE= | ||
| Control displayed output | ALL | |
| CORR | ||
| EIGENVECTORS | ||
| MSA | ||
| NOPRINT | ||
| NPLOT= | ||
| PLOT | ||
| PREPLOT | ||
| REORDER | ||
| RESIDUALS | ||
| SCORE | ||
| SCREE | ||
| SIMPLE | ||
| Exclude the correlation matrix | NOCORR | |
| from the OUTSTAT= data set | ||
| Miscellaneous | NOBS= |
| METHOD= | PRIORS= | |
| PRINCIPAL | ONE | |
| PRINIT | ONE | |
| ALPHA | SMC | |
| ULS | SMC | |
| ML | SMC | |
| HARRIS | (not applicable) | |
| IMAGE | (not applicable) | |
| PATTERN | (not applicable) | |
| SCORE | (not applicable) |
By default, the options METHOD=PRINIT, METHOD=ULS, METHOD=ALPHA, and METHOD=ML stop iterating and set the number of factors to 0 if an estimated communality exceeds 1. The options HEYWOOD and ULTRAHEYWOOD allow processing to continue.
After the initial factor extraction, the common factors are uncorrelated with each other. If the factors are rotated by an orthogonal transformation, the rotated factors are also uncorrelated. If the factors are rotated by an oblique transformation, the rotated factors become correlated. Oblique rotations often produce more useful patterns than do orthogonal rotations. However, a consequence of correlated factors is that there is no single unambiguous measure of the importance of a factor in explaining a variable. Thus, for oblique rotations, the pattern matrix does not provide all the necessary information for interpreting the factors; you must also examine the factor structure and the reference structure. Refer to Harman (1976) and Mulaik (1972) for further information.
Valid values for name are as follows:
| Value | Description | Divisor | ||
| DF | degrees of freedom | n-k-i | ||
| N | number of observations | n-k | ||
| WDF | sum of weights DF | |||
| WEIGHT | WGT | sum of weights |
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