Description Usage Arguments Details Value Author(s) References See Also Examples
Model-implied variance-covariance matrix (\boldsymbol{Σ} ≤ft( \boldsymbol{θ} \right)) or \mathbf{S} Matrix using the Reticular Action Model notation.
1 |
A |
Asymmetric paths, such as regression coefficients and factor loadings. |
sigma2 |
Vector of variances (σ^2). |
F |
Filter matrix used to select the observed variables. |
I |
Identity matrix. |
SigmaMatrix |
Logical.
If |
Derives the model-implied variance-covariance matrix (\boldsymbol{Σ} ≤ft( \boldsymbol{θ} \right)) or the \mathbf{S} matrix from the \mathbf{A} matrix and sigma squared (σ^2) vector (variances). Note that the first element in the matrix should be an exogenous variable.
Returns the model-implied variance-covariance matrix (\boldsymbol{Σ} ≤ft( \boldsymbol{θ} \right)) or the \mathbf{S} matrix derived from the \mathbf{A} matrix and σ^2 vector.
Ivan Jacob Agaloos Pesigan
McArdle, J. J. (2013). The development of the RAM rules for latent variable structural equation modeling. In A. Maydeu-Olivares & J. J. McArdle (Eds.), Contemporary Psychometrics: A festschrift for Roderick P. McDonald (pp. 225–273). Lawrence Erlbaum Associates.
McArdle, J. J., & McDonald, R. P. (1984). Some algebraic properties of the Reticular Action Model for moment structures. British Journal of Mathematical and Statistical Psychology, 37(2), 234–251.
Other SEM notation functions:
eqs_mu()
,
eqs()
,
lisrel_fa()
,
lisrel_obs_xy()
,
lisrel_obs_yx()
,
lisrel_obs_yy()
,
lisrel_obs()
,
lisrel_xx()
,
lisrel_xy()
,
lisrel_yx()
,
lisrel_yy()
,
lisrel()
,
ram_mu()
,
ram_m()
,
ram()
,
sem_fa()
,
sem_lat()
,
sem_obs()
1 2 3 4 5 6 7 8 9 10 11 12 13 14 | A <- matrix(
data = c(
0, 0.26^(1 / 2), 0,
0, 0, 0.26^(1 / 2),
0, 0, 0
),
ncol = 3
)
sigma2 <- c(15^2, 15^2, 15^2)
F <- I <- diag(3)
# Returns the model-implied variance-covariance matrix
ram_s(A = A, sigma2 = sigma2, F = F, I = I, SigmaMatrix = TRUE)
# Returns the model-implied S matrix
ram_s(A = A, sigma2 = sigma2, F = F, I = I, SigmaMatrix = FALSE)
|
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