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Some techniques that proceed from the correlation matrix (eg, cluster analysis) have no direct mathematical relationship to the observed variables Factor analysis does; it is an analysis of the observed data using correlations only as a convenient intermediate step (Note that phi, Spearman rank, and point-biserial correlations are all special cases of the Pearson correlation coef cient and so are appropriate for factor analysis Although other coef cients, such as biserial correlations, have been tried, they do not proceed directly from Equation 61 and can produce matrices that cannot be factored) Factor analysis could proceed from covariances instead of correlations If covariances are used, then the variable with the largest variance is given more weight in the solution.

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For example, if income were measured in dollars per year and education measured in number of years spent in schooling, the former s variance would, being in the tens of thousands, in uence the results much more than would the latter, whose variance would be less than 10 With social science data in which the variances are arbitrary, weighting the solution towards variables with higher variances is seldom useful However, do note that correlations are affected by restriction of range When the range is less than is normally found with a variable, the correlations are lower When such restriction does occur, the factor loadings will be lower than when the range is larger In such a situation, it is appropriate to either correct the correlations for the restriction of range or use covariances Factoring covariances produces factor weights that are the same despite restrictions of range.

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for example, the MMPI was named a personality inventory despite the fact that it was clearly created as a clinical diagnostic instrument To assist in the delineation of personality constructs, Morey and Glutting (1994) discussed a number of empirical criteria that may help to identify whether a construct captures an element of normal personality or whether it represents something abnormal Each of these criteria will be discussed in some detail, because they serve to highlight some critical differences to anticipate in the design of measures of normality versus abnormality 1 Normal and abnormal personality constructs differ in the distribution of their related features in the general population Differentiating normal and abnormal personality in this manner is similar to the approach taken by Foulds (1971) Foulds separated what he called personality deviance from personal illness (ie.

However, they may, in addition to the inconvenient weighting, be more dif cult to interpret because they are not in the range of 1 to 1 as are correlations The discussion here assumes that correlations are being factored unless stated otherwise Table 61 gives a simple example of six variables (Gorsuch, 1983) The left part of the table gives the observed correlation matrix, and the second part gives the factors correlations with.

, psychopathology), and he proposed a model of the relationship between these conditions whereby they were viewed as overlapping but conceptually independent domains In making this distinction, he focused upon quantitative aspects of these conditions, namely the distributions of symptoms (features of personal illness) and traits (features of personality deviance) in various populations In distinguishing between features associated with these conditions, Foulds hypothesized that abnormal symptoms should have distributions that have a marked positive skew (ie, that occur infrequently) in normal samples, while being roughly normally distributed in clinical samples In contrast, normative personality traits should be distributed in a roughly Gaussian (ie, bell-shaped) manner in the general population; a sample of individuals with so-called deviant personalities is distinguished by the personality traits being manifest to a degree rarely encountered in the general population.

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