SESCREE {EFA.dimensions} | R Documentation |
This is a linear regression operationalization of the scree test for determining the number of components. The results are purportedly identical to those from the visual scree test. The test is based on the standard error of estimate values that are computed for the set of eigenvalues in a scree plot. The number of components to retain is the point where the standard error exceeds 1/m, where m is the numbers of variables.
SESCREE(data, Ncases=NULL, corkind, verbose)
data |
An all-numeric dataframe where the rows are cases & the columns are the variables, or a correlation matrix with ones on the diagonal. The function internally determines whether the data are a correlation matrix. |
Ncases |
The number of cases. Required only if data is a correlation matrix. |
corkind |
The kind of correlation matrix to be used if data is not a correlation matrix. The options are 'pearson', 'kendall', 'spearman', 'gamma', and 'polychoric'. Required only if the entered data is not a correlation matrix. |
verbose |
Should detailed results be displayed in console? TRUE (default) or FALSE |
The number of components according to the Standard Error Scree test.
Brian P. O'Connor
Zoski, K., & Jurs, S. (1996). An objective counterpart to the visual scree test for factor analysis: the standard error scree test. Educational and Psychological Measurement, 56(3), 443-451.
# the Harman correlation matrix
SESCREE(data_Harman, Ncases=305, verbose=TRUE)
# the Rosenberg Self-Esteem Scale (RSE) using Pearson correlations
SESCREE(data_RSE, corkind='pearson', verbose=TRUE)
# the Rosenberg Self-Esteem Scale (RSE) using polychoric correlations
SESCREE(data_RSE, corkind='polychoric', verbose=TRUE)
# the NEO-PI-R scales
SESCREE(data_NEOPIR, verbose=TRUE)