in this article, we analyze issues of pooling models for a given set of N i
ndividual units observed over T periods of time. When the parameters of the
models are different but exhibit some similarity, pooling may lead to a re
duction of the mean squared error of the estimates and forecasts. We invest
igate theoretically and through simulations the conditions that lead to imp
roved performance of forecasts based on pooled estimates. We show that the
superiority of pooled forecasts in small samples can deteriorate as the sam
ple size grows. Empirical results for postwar international real gross dome
stic product growth rates of 18 Organization for Economic Cooperation and D
evelopment countries using a model put forward by Garcia-Ferrer, Highfield,
Palm, and Zellner and Hong, among others illustrate these findings. When a
llowing for contemporaneous residual correlation across countries, pooling
restrictions and criteria have to be rejected when formally tested, but gen
eralized least squares (GLS)-based pooled forecasts are found to outperform
GLS-based individual and ordinary least squares-based pooled and individua
l forecasts.