September 28, 2004

Colonial Origins of Comparative Development

Our graduate student David Albouy brought his critique of the mortality data underlying Acemoglu, Johnson, and Robinson's "Colonial Origins of Comparative Development" to our Economic History Seminar on Monday. I tried to channel Daron Acemoglu as hard as I could--yet I did not manage to score many points off of David.

I also clearly need to learn more about the "weak instruments" problem...

Econ 211, Fall 2004: September 27: David Albouy, UC Berkeley, "The Colonial Origins of Comparative Development: A Reexamination Based on Improved Settler Mortality Data" (Joint with Macroeconomics Seminar).

Posted by DeLong at September 28, 2004 11:22 AM | TrackBack
Comments

"I also clearly need to learn more "
This is a professor !

Posted by: Hans Suter at September 28, 2004 12:21 PM

Footnote eight ("The ratios I found in Curtin were slightly different than the ones I found in Curtin")
certainly make it sound like something interesting is going on ...

Posted by: Gustav at September 28, 2004 12:36 PM

Weak instruments problem, my pocket summary of ...

Say you have a recursive equations model:

x = A + By + error1
y = C + Dx + error2

This can't be estimated as is, obviously (the errors aren't independent).

So, you take z (=H + iy) as an instrument for Y and write the reduced form:

x = J + Kz
y = M + DKz + error2 +Derror1

(M= C + DJ)

Now start estimating the reduced form for Y by maximum likelihood. You have a perfectly normal likelihood surface more or less everywhere, except ....

At the point where D=0, the likelihood for y no longer depends on K. Therefore, the likelihod function is no longer identified for K, and there is a "ridge" in the likelihood surface.

If z is a good instrument for y, then this doesn't matter all that much; the likelihod surface is dominated by the peak associated with the ML estimate. If, on the other hand, z is poorly correlated with y, then the ridge takes up quite a lot of the density of the likelihood function and you can get bogus estimates.

Posted by: dsquared at September 28, 2004 03:20 PM