ML models will sometimes get stuck at "backing up" - nothing new about that.
The difficulty I'm currently having is that the model "gets stuck" at estimating the rho of the model. something which I also cannot control and inspect with the "iterate" option.
This does not happen when I drop one of the factor variables which has many levels (~250). Of course I continue in exploring the model with this variable or several other transformations of it (it's a geographic control variable, so I'm attempting larger geographic areas for example). I would still like to know how I can "control" the maximization problem at this particular stage, to perhaps find out what's wrong. Stata gives no indication that something is wrong, but the last estimation was stuck after giving the log likelihood of rho = 0.4 for almost 14 hours...
Stata version is 14.2 SE
Stata output illustration (this particular model on this dataset of course estimates without issue, it's from the help file):
The difficulty I'm currently having is that the model "gets stuck" at estimating the rho of the model. something which I also cannot control and inspect with the "iterate" option.
This does not happen when I drop one of the factor variables which has many levels (~250). Of course I continue in exploring the model with this variable or several other transformations of it (it's a geographic control variable, so I'm attempting larger geographic areas for example). I would still like to know how I can "control" the maximization problem at this particular stage, to perhaps find out what's wrong. Stata gives no indication that something is wrong, but the last estimation was stuck after giving the log likelihood of rho = 0.4 for almost 14 hours...
Stata version is 14.2 SE
Stata output illustration (this particular model on this dataset of course estimates without issue, it's from the help file):
Code:
*Time is 00:00* . webuse union (NLS Women 14-24 in 1968) . xtprobit union age grade i.not_smsa south##c.year Fitting comparison model: Iteration 0: log likelihood = -13864.23 Iteration 1: log likelihood = -13545.541 Iteration 2: log likelihood = -13544.385 Iteration 3: log likelihood = -13544.385 Fitting full model: rho = 0.0 log likelihood = -13544.385 rho = 0.1 log likelihood = -12237.655 rho = 0.2 log likelihood = -11590.282 rho = 0.3 log likelihood = -11211.185 rho = 0.4 log likelihood = -10981.319 --Break-- *Time is 14:00*
Comment