Dear Statalisters,
I was trying to predict the random effects after fitting a mixed-effects linear regression model using command mixed. The manual says that using command predict after command mixed will give the best linear unbiased predictions (BLUPs) of the random effects. On the other hand, the manual for command meglm (a command for estimating a mixed-effects generalized linear model) says that command predict after meglm gives the empirical bayes mean estimation and the empirical bayes mode estimation of random effects when remeans and remodes are specified in the option, respectively. I was just wondering whether the best linear unbiased predictions (BLUPs) of the random effects in command mixed are empirical bayes mean estimation? The manual for mixed postestimation does not say the BLUPs is the empirical bayes mean estimation.
In addition, my understanding is that since the command mixed assumes a normal distribution of error terms, the empirical bayes mean and mode should be same as a result of the normality of the distribution. Is this correct?
Thanks!
Jian
I was trying to predict the random effects after fitting a mixed-effects linear regression model using command mixed. The manual says that using command predict after command mixed will give the best linear unbiased predictions (BLUPs) of the random effects. On the other hand, the manual for command meglm (a command for estimating a mixed-effects generalized linear model) says that command predict after meglm gives the empirical bayes mean estimation and the empirical bayes mode estimation of random effects when remeans and remodes are specified in the option, respectively. I was just wondering whether the best linear unbiased predictions (BLUPs) of the random effects in command mixed are empirical bayes mean estimation? The manual for mixed postestimation does not say the BLUPs is the empirical bayes mean estimation.
In addition, my understanding is that since the command mixed assumes a normal distribution of error terms, the empirical bayes mean and mode should be same as a result of the normality of the distribution. Is this correct?
Thanks!
Jian
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