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From |
Paul <paulburk314@gmail.com> |

To |
statalist@hsphsun2.harvard.edu |

Subject |
st: pweights, propensity scores |

Date |
Thu, 17 Jan 2013 16:14:52 -0500 |

Hi all, I'm using propensity scores to estimate treatment effects, where treatment is exogenous conditional on the propensity score. I'm using an estimator from Wooldridge's 2010 text book, which is also discussed in The Stata Journal (2008) 8, Number 3, pp. 334–353. Specifically, the treatment effect is estimated using (1/N) sum (T*Y/p) - (1/N) sum ((1-T)*Y/(1-p). According to the Stata Journal article, this can be estimated using a regression with pweights equal to the "inverse of the treatment probability deﬁned using the propensity score." However, when I use just the sum of the weighted variables, I get a different answer from the regression result. I'm not terribly familiar with pweights, so I could be making some dumb mistake. Below is my code. Does anyone know what I'm doing wrong, or what the correct way to implement this method is? Thanks, Paul /* Regression using pweights */ gen ipw=1/p_x if treated==1 replace ipw=1/(1-p_x) if treated==0 reg y treated [pweight=ipw] /* IPTW one variable */ gen w1=((treated-p_x)/(p_x*(1-p_x))) gen w1_y=w1 *y sum w1_y /* IPTW two variables */ gen w2a_y=y*treated/p_x gen w2b_y=y*(1-treated)/(1-p_x) foreach type in a b{ sum w2`type'_y local mean_w2`type' =r(mean) } di `mean_w2a'-`mean_w2b' /* IPTW two variables weights sum to one */ bysort treated: egen w_ipw=total(ipw) gen w3a_y=(1/w_ipw)*y*treated/p_x gen w3b_y=(1/w_ipw)*y*(1-treated)/(1-p_x) foreach type in a b{ sum w3`type'_y local mean_w3`type' =r(mean) } di `mean_w3a'-`mean_w3b' * * For searches and help try: * http://www.stata.com/help.cgi?search * http://www.stata.com/support/faqs/resources/statalist-faq/ * http://www.ats.ucla.edu/stat/stata/

**Follow-Ups**:**Re: st: pweights, propensity scores***From:*Christophe Kolodziejczyk <ck.statalist@gmail.com>

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