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an examination of the factor structure of the psychopathy checklist

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3.3.1 PCL:YV Factor Structure<br />

3.3 Primary Analyses<br />

Confirmatory <strong>factor</strong> <strong>an</strong>alysis (CFA) was used to test <strong>the</strong> three primary <strong>factor</strong><br />

models since it permits qu<strong>an</strong>tification <strong>of</strong> a <strong>factor</strong> models’ fit within a particular sample.<br />

Although <strong>the</strong> distribution <strong>of</strong> PCL:YV total scores were approximately normally<br />

distributed, D(142) = .073, p = .06, due to <strong>the</strong> ordinal nature <strong>of</strong> <strong>the</strong> individual items that<br />

compose <strong>the</strong> PCL:YV, <strong>the</strong> items c<strong>an</strong>not have normal distributions. Consequently, <strong>the</strong><br />

impact <strong>of</strong> nonnormality was assessed through <strong>examination</strong> <strong>of</strong> <strong>the</strong> fit indices for each <strong>of</strong><br />

<strong>the</strong> models using <strong>the</strong> Generalized Least Squares (GLS) method. The GLS method is<br />

suitable for nonnormal data (Hu, Bentler & K<strong>an</strong>o, 1992) <strong>an</strong>d is one <strong>of</strong> two methods<br />

available in Amos that are recommended for nonnormal data. The second available<br />

estimation method available in Amos is <strong>the</strong> Asymptotically Distribution Free (ADF)<br />

estimator but it has been shown to perform poorly with sample sizes under 2,500 (Hu et<br />

al., 1992) <strong>an</strong>d consequently was not used in this study. A requirement for <strong>the</strong> GLS<br />

estimator to proceed is complete data (i.e., no missing values) so items that had<br />

missing data were assigned values using regression imputation in Amos. This is a<br />

sophisticated method for estimating missing values <strong>an</strong>d is adv<strong>an</strong>tageous in that it is<br />

more objective th<strong>an</strong> <strong>the</strong> researchers guess but not as blind as simply inserting <strong>the</strong> gr<strong>an</strong>d<br />

me<strong>an</strong> (i.e., me<strong>an</strong> substitution; Tabachnick & Fidell, 2007).<br />

When evaluating CFA results, Hu <strong>an</strong>d Bentler (1999) have shown that two model<br />

fit indices, one relative <strong>an</strong>d one absolute, are sufficient to determine <strong>the</strong> goodness <strong>of</strong> fit<br />

<strong>of</strong> a model. Earlier, Kline (1998) suggested reporting <strong>the</strong> chi-square (X 2 ) goodness-<strong>of</strong>-fit<br />

test, with associated degrees <strong>of</strong> freedom <strong>an</strong>d p value, as well as <strong>an</strong> index that notes <strong>the</strong><br />

overall proportion <strong>of</strong> explained vari<strong>an</strong>ce (e.g., Comparative Fit Index; CFI) <strong>an</strong>d a similar<br />

41

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