Description Usage Arguments Details Value References See Also
Model-implied variance-covariance matrix (\boldsymbol{Σ} ≤ft( θ \right)) using the LISREL notation for structural equations with observed variables.
1 | lisrel_obs(BE, I, GA, PH, PS)
|
BE |
\mathbf{B}_{m \times m} coefficient matrix for endogenous variables. |
I |
\mathbf{I}_{m \times m} identity matrix. |
GA |
\boldsymbol{Γ}_{m \times n} coefficient matrix for exogenous variables. |
PH |
\boldsymbol{Φ}_{n \times n} variance-covariance matrix of \boldsymbol{ξ}. |
PS |
\boldsymbol{Ψ}_{m \times m} variance-covariance of \boldsymbol{ζ}. \boldsymbol{ζ} is a matrix of residual variances and covariances in regression equations. |
Combines
\boldsymbol{Σ}_{\mathbf{yy}} ≤ft( \boldsymbol{θ} \right)
(lisrel_obs_yy
),
\boldsymbol{Σ}_{\mathbf{yx}} ≤ft( \boldsymbol{θ} \right)
(lisrel_obs_yx
),
\boldsymbol{Σ}_{\mathbf{xy}} ≤ft( \boldsymbol{θ} \right)
(lisrel_obs_xy
), and
\boldsymbol{Σ}_{\mathbf{xx}} ≤ft( \boldsymbol{θ} \right)
(\boldsymbol{Φ})
to produce
\boldsymbol{Σ} ≤ft( \boldsymbol{θ} \right).
Returns the model-implied variance-covariance matrix
(\boldsymbol{Σ} ≤ft( \boldsymbol{θ} \right))
derived from the
\mathbf{B}
(BE
),
\mathbf{I}
(I
),
\boldsymbol{Γ}
(GA
),
\boldsymbol{Φ}
(PH
),
and
\boldsymbol{Ψ}
(PS
)
matrices.
Bollen, K. A. (1989). Structural equations with latent variables. New York: Wiley.
Jöreskog, K. G., & Sörbom, D. (1996). Lisrel 8: User's reference guide (2nd ed.). Scientific Software.
Other SEM notation functions:
eqs_mu()
,
eqs()
,
lisrel_fa()
,
lisrel_obs_xy()
,
lisrel_obs_yx()
,
lisrel_obs_yy()
,
lisrel_xx()
,
lisrel_xy()
,
lisrel_yx()
,
lisrel_yy()
,
lisrel()
,
ram_mu()
,
ram_m()
,
ram_s()
,
ram()
,
sem_fa()
,
sem_lat()
,
sem_obs()
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