Dear all,
My question concerns STATA's cluster option for MLE.
I estimate a model with Pooled Probit and panel data of individual decisions. Assuming independence between individuals, I cluster on the individual level. The data generating process is such that y_it affects x_it+1, so I can only assume contemporaneous exogeneity.
Does clustering provide correct standard errors if I only include contemporaneous explanatory variables in the model?
Thanks
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In the section about inference under cluster sampling (13.8.4), Wooldridge (2002) assumes that "for each group or cluster g, f(y_g|x_g; \theta) is a correctly specified conditional density of y_g given x_g". After redefining the cluster index with i and using the index g for units within the cluster, Wooldridge points out that it is not necessary to assume that "D(y_ig|x_i1,...,x_iGi) = D(y_ig|x_ig)", which is analogous to contemporaneous exogeneity. In a nutshell, I am not sure if the assumption that f(y_g|x_g; \theta) is correctly specified holds if I only include contemporaneous explanatory variables.
My question concerns STATA's cluster option for MLE.
I estimate a model with Pooled Probit and panel data of individual decisions. Assuming independence between individuals, I cluster on the individual level. The data generating process is such that y_it affects x_it+1, so I can only assume contemporaneous exogeneity.
Does clustering provide correct standard errors if I only include contemporaneous explanatory variables in the model?
Thanks
-------------------------------------
In the section about inference under cluster sampling (13.8.4), Wooldridge (2002) assumes that "for each group or cluster g, f(y_g|x_g; \theta) is a correctly specified conditional density of y_g given x_g". After redefining the cluster index with i and using the index g for units within the cluster, Wooldridge points out that it is not necessary to assume that "D(y_ig|x_i1,...,x_iGi) = D(y_ig|x_ig)", which is analogous to contemporaneous exogeneity. In a nutshell, I am not sure if the assumption that f(y_g|x_g; \theta) is correctly specified holds if I only include contemporaneous explanatory variables.
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