print() shows the reliability coefficients for the general factor and the
group factors, for a single group or for each group: the reliability
coefficients (omega total, omega hierarchical, and omega subscale, standardized
Cronbach's alpha, and the H index) and the common-variance indices (the explained
common variance, ECV, and the percent of uncontaminated correlations, PUC).
format() assembles the same report and returns it as a character vector;
print() is cat(format(x), sep = "\n"). The lines follow the active console
theme, so they are plain when colours are disabled (for example when captured
into a file or stripped with cli::ansi_strip()).
Value
print() returns its argument x invisibly. format() returns a
character vector with the report lines.
See also
Other reliability coefficients:
efa_reliability(),
efa_schmid_leiman()
Examples
efa_mod <- efa_fit(test_models$baseline$cormat, N = 500, n_factors = 3,
estimator = "PAF", rotation = "promax")
rel <- efa_reliability(efa_mod)
rel
#>
#> Total variance from the correlation matrix.
#>
#> Correlated-factors solution: a factor's total omega counts the true score
#> variance its composite receives from every factor, through its cross-loadings
#> and any factor correlations; its subscale omega counts only that factor's own
#> contribution.
#>
#> ── Reliability coefficients ────────────────────────────────────────────────────
#>
#> tot sub alpha H
#> total .883 .868
#> F1 .769 .734 .768 .760
#> F2 .765 .680 .763 .753
#> F3 .745 .667 .743 .738
# format() returns the same lines as a character vector:
writeLines(format(rel))
#>
#> Total variance from the correlation matrix.
#>
#> Correlated-factors solution: a factor's total omega counts the true score
#> variance its composite receives from every factor, through its cross-loadings
#> and any factor correlations; its subscale omega counts only that factor's own
#> contribution.
#>
#> ── Reliability coefficients ────────────────────────────────────────────────────
#>
#> tot sub alpha H
#> total .883 .868
#> F1 .769 .734 .768 .760
#> F2 .765 .680 .763 .753
#> F3 .745 .667 .743 .738