The SYSLIN and ENTROPY procedures provide regression analysis of a simultaneous system of linear equations.
The SYSLIN procedure includes the following features:
estimation of parameters in simultaneous systems of linear equations
full range of estimation methods including the following:
ordinary least squares (OLS)
two-stage least squares (2SLS)
three-stage least squares (3SLS)
iterated 3SLS (IT3SLS)
seemingly unrelated regression (SUR)
iterated SUR (ITSUR)
limited-information maximum likelihood (LIML)
full-information maximum likelihood (FIML)
minimum expected loss (MELO)
general K-class estimators
weighted regression
any number of restrictions for any linear combination of coefficients, within a single model or across equations
tests for any linear hypothesis, for the parameters of a single model or across equations
wide range of model diagnostics and statistics including the following:
usual ANOVA tables and R-square statistics
Durbin-Watson statistics
standardized coefficients
test for overidentifying restrictions
residual plots
standard errors and t tests
covariance and correlation matrices of parameter estimates and equation errors
predicted values, residuals, parameter estimates, and variance-covariance matrices saved in output SAS data sets
other features of the SYSLIN procedure that enable you to do the following:
impose linear restrictions on the parameter estimates
test linear hypotheses about the parameters
write predicted and residual values to an output SAS data set
write parameter estimates to an output SAS data set
write the crossproducts matrix (SSCP) to an output SAS data set
use raw data, correlations, covariances, or cross products as input
The ENTROPY procedure supports the following models and features:
generalized maximum entropy (GME) estimation
generalized cross entropy (GCE) estimation
normed moment generalized maximum entropy
maximum entropy-based seemingly unrelated regression (MESUR) estimation
pure inverse estimation
estimation of parameters in simultaneous systems of linear equations
Markov models
unordered multinomial choice problems
weighted regression
any number of restrictions for any linear combination of coefficients, within a single model or across equations
tests for any linear hypothesis, for the parameters of a single model or across equations