THE EFFECT OF COMMON VARIANCE AND STRUCTURE PATTERN ON RANDOM DATA EIGENVALUES - IMPLICATIONS FOR THE ACCURACY OF PARALLEL ANALYSIS

Authors
Citation
Ne. Turner, THE EFFECT OF COMMON VARIANCE AND STRUCTURE PATTERN ON RANDOM DATA EIGENVALUES - IMPLICATIONS FOR THE ACCURACY OF PARALLEL ANALYSIS, Educational and psychological measurement, 58(4), 1998, pp. 541-568
Citations number
36
Categorie Soggetti
Psychology, Educational","Psychologym Experimental","Mathematics, Miscellaneous","Mathematics, Miscellaneous
ISSN journal
00131644
Volume
58
Issue
4
Year of publication
1998
Pages
541 - 568
Database
ISI
SICI code
0013-1644(1998)58:4<541:TEOCVA>2.0.ZU;2-S
Abstract
Selecting the correct number of factors to retain in a factor analysis is a crucial step in developing psychometric tools or developing theo ries. The present study assessed the accuracy of parallel analysis, a technique in which the observed eigenvalues are compared to eigenvalue s from simulated data in which no real factors are present. Study 1 in vestigated the effect of the presence of one real factor on the size o f subsequent noise eigenvalues. The size of real factors and the sampl e size were manipulated. Study 2 examined the effect that the pattern of structure coefficients and continuousness of the variables have on the size of real and noise eigenvalues. Study 3 compared the results o f Studies 1 and 2 to actual psychometric data. These examples illustra te the importance of modeling the data more closely when parallel anal ysis is used to determine the number of real factors.