• Displays asymptotic correlation matrix of covariance parameter estimates. It is computed from the corresponding asymptotic covariance matrix (see the description of the ASYCOV option, below)
• This option requests that the asymptotic covariance matrix of the covariance parameters be displayed. By default, this matrix is the observed inverse Fisher information matrix, which equals 2 H -1, where H is the Hessian (second derivative) matrix of the objective function.
• Computes the estimated variance -covariance matrix of the fixed-effects parameters by using the asymptotically consistent (or sandwich) estimator.
• The GLIMMIX procedure normally computes various IC that typically apply a penalty to the (possibly restricted) log likelihood, log pseudo-likelihood, or log quasi-likelihood that depends on the number of parameters and/or the sample size .
• The GLIMMIX procedure normally computes various IC that typically apply a penalty to the (possibly restricted) log likelihood, log pseudo-likelihood, or log quasi-likelihood that depends on the number of parameters and/or the sample size.
• Select this option to request that the penalties include the number of fixed-effects parameters, when estimation in models with random effects is based on a residual (restricted) likelihood.Note : For METHOD=MSPL , METHOD=MMPL , METHOD=LAPLACE , and METHOD=QUAD , the IC=Q and IC=PQ options produce the same results.
• The GLIMMIX procedure normally computes various IC that typically apply a penalty to the (possibly restricted) log likelihood, log pseudo-likelihood, or log quasi-likelihood that depends on the number of parameters and/or the sample size.
• This is the default option for linear mixed model with normal errors, and the resulting information criteria are identical to the IC option specified using PROC MIXED Options .Note : For METHOD=MSPL , METHOD=MMPL , METHOD=LAPLACE , and METHOD=QUAD , the IC=Q and IC=PQ options produce the same results.
• Displays the parameter values at each iteration and enables the writing of notes to the SAS log pertaining to infinite likelihood and singularities during Newton-Raphson iterations.
• Note : This option was designed for use with analyses requiring extensive CPU resources.
• The RSPL option specifies that the estimation is based on a R esidual likelihood with a S ubject-specific expansion locus. The PL abbreviation identifies the method as a pseudo-likelihood technique.
• The MSPL option specifies that the estimation is based on a M aximum likelihood ( R ) with a S ubject-specific expansion locus. The PL abbreviation identifies the method as a pseudo-likelihood technique.
• The RMPL option specifies that the estimation is based on a R esidual likelihood with a M arginal-specific expansion locus. The PL abbreviation identifies the method as a pseudo-likelihood technique.
• The MMPL option specifies that the estimation is based on a M aximum likelihood with a M arginal-specific expansion locus. The PL abbreviation identifies the method as a pseudo-likelihood technique.
• Twice the negative of the resulting log -likelihood approximation is the objective function that the procedure minimizes to determine parameter estimates. Laplace estimates typically exhibit better asymptotic behavior and less small-sample bias than pseudo-likelihood estimators. On the other hand, the class of models for which a Laplace approximation of the marginal log likelihood is available is much smaller compared to the class of models to which PL estimation can be applied.
• Approximates the marginal log likelihood with an adaptive Gauss-Hermite quadrature.
• Compared to METHOD=LAPLACE , the models for which parameters can be estimated by quadrature are further restricted.
• For example, variance components have a default lower boundary constraint of 0, and the NOBOUND option allows their estimates to be negative.
• Requests that the starting values for the fixed effects not be obtained by first fitting a generalized linear model.
• Specifies that the levels of the classification variables are sorted in the order in which they appear in the input data set. Note : In generalized linear models with normally distributed data, you can use the PROFILE option to request profiling of the residual variance.
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To specify more than one option, hold down as you left-click on the desired options.Refer to the SAS PROC GLIMMIX documentation for more information and references.