Nothing
Code
.prepare_cor_input(dat_fct, inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Column "item_1" is not numeric.
i Ordinal items stored as factors or character strings are correlated with `cor_method = "poly"` ("tetra" for binary items); anything else has to be converted or dropped.
Code
.prepare_cor_input(dat_const, inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Column "item_2" has zero variance.
i A constant variable correlates with nothing; drop it before the analysis.
Code
.prepare_cor_input(dat_both, inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Column "item_1" is not numeric.
i Ordinal items stored as factors or character strings are correlated with `cor_method = "poly"` ("tetra" for binary items); anything else has to be converted or dropped.
x Column "item_2" has zero variance.
i A constant variable correlates with nothing; drop it before the analysis.
Code
.prepare_cor_input(cbind(c(1, 2, 3, 4), rep(2, 4), c(4, 1, 3, 2)),
inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Column "V2" has zero variance.
i A constant variable correlates with nothing; drop it before the analysis.
Code
.prepare_cor_input(dat_lgl, inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Column "b" has zero variance.
i A constant variable correlates with nothing; drop it before the analysis.
Code
.prepare_cor_input(dat_inf, inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Column "item_2" contains infinite values.
i An infinite value has no correlation with anything; check for a division by zero or an out-of-range missing-value code.
Code
.prepare_cor_input(matrix(c(1, 2, 3), nrow = 1), inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
i Check that all columns are numeric and have non-zero variance. Correlations also need at least two observations.
Code
.prepare_cor_input(dat_lw, acov = "full", inform_from_data = FALSE)
Message
i An asymptotic covariance requires complete cases; incomplete rows were dropped (listwise), overriding `use = "pairwise.complete.obs"`.
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Column "c" has zero variance.
i The variance was computed on the listwise-complete rows an `acov` needs, which can be far fewer than the data supplied; either supply more complete cases or drop the constant column.
Code
.prepare_cor_input(dat_many, inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Columns "a" and "b" are not numeric.
i Ordinal items stored as factors or character strings are correlated with `cor_method = "poly"` ("tetra" for binary items); anything else has to be converted or dropped.
x Columns "c1" and "c2" have zero variance.
i A constant variable correlates with nothing; drop them before the analysis.
Code
.prepare_cor_input(dat_wide, inform_from_data = FALSE)
Condition
Error:
! The correlation matrix could not be computed from the raw data.
x Columns "V1", "V2", "V3", "V4", "V5", and 2 more have zero variance.
i A constant variable correlates with nothing; drop them before the analysis.
Code
.assert_cor_input(R_lower)
Condition
Error:
! `x` looks like a correlation matrix but is not symmetric.
x Its diagonal is all ones and every entry lies in [-1, 1], but `x[i, j]` and `x[j, i]` differ.
i Only the lower triangle carries entries; mirror it: `x[upper.tri(x)] <- t(x)[upper.tri(x)]`.
Code
.assert_cor_input(R_upper)
Condition
Error:
! `x` looks like a correlation matrix but is not symmetric.
x Its diagonal is all ones and every entry lies in [-1, 1], but `x[i, j]` and `x[j, i]` differ.
i Only the upper triangle carries entries; mirror it: `x[lower.tri(x)] <- t(x)[lower.tri(x)]`.
Code
.assert_cor_input(R_na)
Condition
Error:
! `x` looks like a correlation matrix but is not symmetric.
x Every entry that is present lies in [-1, 1] and no diagonal entry departs from one, but part of the matrix is missing and `x[i, j]` and `x[j, i]` differ.
i Only the lower triangle carries entries; mirror it: `x[upper.tri(x)] <- t(x)[upper.tri(x)]`.
Code
.assert_cor_input(R_mismatch)
Condition
Error:
! `x` looks like a correlation matrix but is not symmetric.
x Its diagonal is all ones and every entry lies in [-1, 1], but `x[i, j]` and `x[j, i]` differ.
i Both triangles carry entries but they disagree, so neither can be mirrored onto the other; check the entries of the pairs that differ.
Code
.assert_cor_input(R_none)
Condition
Error:
! `x` looks like a correlation matrix but is not symmetric.
x Every entry that is present lies in [-1, 1] and no diagonal entry departs from one, but part of the matrix is missing and `x[i, j]` and `x[j, i]` differ.
i Neither triangle carries a correlation, so there is nothing to mirror; enter the off-diagonal correlations.
Code
.assert_cor_input(R_lower, raw_only = TRUE)
Condition
Error:
! `x` looks like a (non-symmetric) correlation matrix, not a data frame/matrix of raw data.
x Its diagonal is all ones and every entry lies in [-1, 1], but `x[i, j]` and `x[j, i]` differ.
i Supply the raw observations the correlation matrix was computed from.
Code
.prepare_cor_input(sing_cor, N = sing_N)
Condition
Error:
! The correlation matrix is singular; no further analyses are performed.
i Use `efa_screen()`, which reports the variables responsible.
Code
suppressMessages(.prepare_cor_input(GRiPS_raw[1:4, ]))
Condition
Error:
! The correlation matrix is singular; no further analyses are performed.
i With N = 4 and 8 variables the correlation matrix cannot have full rank. N must be larger than the number of variables.
Code
suppressMessages(.prepare_cor_input(GRiPS_raw[1:8, ]))
Condition
Error:
! The correlation matrix is singular; no further analyses are performed.
i With N = 8 and 8 variables the correlation matrix cannot have full rank. N must be larger than the number of variables.
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