Sample:
Exploratory Factor Analysis - KMO and Bartlett's Test
Uzorak dijela rada: Exploratory Factor Analysis - KMO and Bartlett's Test
EFA - Exploratory Factor Analysis
 
 
1.The KayserMeyerOlkin KMO value should be higher than 0.5%
and the Bartlett spherical value should be significant with a pvalue less than 0,5%
see the file: xxxxxxxxxxxxxxxx-OK.xlsx
Black text (with language repairs/correction) in the work, and remove background color.
5. The last stage of exploratory analysis is verify if the correct number of factors extracted is higher than 0.6.
Tests of assumptions.
| KMO and Bartlett's Test | ||
| Kaiser-Meyer-Olkin Measure of Sampling Adequacy. | ,749 | |
| Bartlett's Test of Sphericity | Approx. Chi-Square | 4989,535 | 
| df | 741 | |
| Sig. | 0,000 | |
Should be significant (less than .05), p<0,001 indicating that the correlation matrix is significantly different from an identity matrix, in which correlations between variables are all zero.
Kaiser-Meyer-Olkin Measure of Sampling Adequacy is 0,749. Should be greater than 0.60 indicating sufficient items for each factor.
2. The commonality for every value should be higher than 0.4% ( Extraction )
These communalities represent the relation between the variable and all other variables (i.e., the squared multiple correlation between the item and all other items).
| Communalities | |
| 
 | Initial | 
| BC1 - The more expensive cars are my choice. | ,538 | 
| BC2 - The higher the price of a car, the better its quality. | ,897 | 
| BC3 - I prefer to buy the best-selling car brands. | ,991 | 
| BC4 - The most advertised luxury car brands are my choices. | ,938 | 
| BC5 - I am willing to pay higher prices for famous luxury car brands. | ,925 | 
| BC6 - I care about well-known brand names rather than their quality. | ,991 | 
| BC7 - I prefer to buy foreign luxury car brands than local brands. | ,845 | 
| MA8 - It makes me feel comfortable when I have things that impress people. | ,683 | 
| MA9 - I think acquiring luxury cars can be seen as an achievement in life. | ,808 | 
.....
| Extraction Method: Principal Axis Factoring. | 
 
3. The total variance explained for factors have to be greater than 60% (here is 70,117%)
Eigenvalues refer to the variance explained or accounted for.
64,733% of the variance is accounted for by the first ten factors.
Percent of variance for each component before rotation.
Percent of variance for each component after rotation.
| Total Variance Explained | ||||||
| Factor | Initial Eigenvalues | Rotation Sums of Squared Loadings | ||||
| Total | % of Variance | Cumulative % | Total | % of Variance | Cumulative % | |
| 1 | 10,776 | 27,632 | 27,632 | 5,018 | 12,867 | 12,867 | 
| 2 | 4,830 | 12,384 | 40,016 | 4,808 | 12,329 | 25,196 | 
| 3 | 3,521 | 9,028 | 49,044 | 4,520 | 11,591 | 36,787 | 
EFA - Exploratory Factor Analysis - Scree Plot - Rotated Factor Matrix

 
				 
		



 
 
 