Table 2.

Total variance explained

Total variance explained
Initial eigenvaluesExtraction sums of squared loadingsRotation sums of squared loadingsa
ComponentTotal% of varianceCumulative %Total% of varianceCumulative %Total
112.80160.95560.95512.80160.95560.95511.280
21.2686.03766.9921.2686.03766.99210.156
31.0234.87071.8621.0234.87071.8622.876
40.8684.13275.994    
50.7723.67579.669    
60.6102.90382.572    
70.5012.38684.958    
80.4562.17187.129    
90.3591.71090.880    
100.3021.43792.317    
110.2791.32793.644    
120.2601.23794.881    
130.2381.13396.014    
140.1760.83996.853    
150.1630.77597.628    
160.1250.59598.223    
170.1210.57698.798    
180.1010.48299.281    
190.0910.43299.713    
200.0600.287100.000    
Extraction method: principal component analysis

Note:

aWhen components are correlated, sums of squared loadings cannot be added to obtain a total variance

Source: Authors’ own creation

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