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Econometric methods
Our approach is to combine new ideas in economic theory with cutting-edge microeconometric methods.

By using data to analyse the characteristics and behaviour of people and firms at a disaggregated level, we can develop a richer understanding of the impact of policy and its social and economic environment than is possible simply from looking at aggregate measures.

To help achieve this, our research agenda encompasses investigation of microeconometric methods, policy evaluation methodology and modelling of individual, household and firm behaviour, as well as analysis of particular policy issues and key ingredients for effective policy development.

The Centre for Microdata Methods and Practice (cemmap) at IFS provides a focus for development, understanding and application of the statistical and econometric tools used to identify and estimate models of behaviour.

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Year: 477 publications
03 July 2010
This paper provides estimators for moments and quantiles of the unknown distribution in this problem.
03 July 2010
This paper develops a concrete formula for the asymptotic distribution of two-step, possibly non-smooth semiparametric M-estimators under general misspecification.
03 July 2010
Jerry Hausman, Menzel, Conrad, Lewis, Randall and Whitney Newey
In this paper we modify CUE to solve the no moments/large dispersion problem.
03 July 2010
Oliver Linton, Song, Kyungchul and Wang, Yoon-Jae
We propose a new method of testing stochastic dominance which improves on existing tests based on bootstrap or subsampling.
02 July 2010
Lechner, Michael
We estimate the effects of active labour market policies (ALMP) on subsequent employment by nonparametric instrumental variables and matching estimators.
01 July 2010
Yingyao Hu and Shum, Matthew
We consider the identification of a Markov process {W<sub>t</sub>, X<sub>t</sub>*} for t=1,2,...,T when only {W<sub>t</sub>} for t=1, 2,..,T is observed.
01 July 2010
Using many moment conditions can improve efficiency but makes the usual GMM inferences inaccurate.
01 July 2010
Victor Chernozhukov, Fernandez-Val, Ivan and Alfred Galichon
The most common approach to estimating conditional quantile curves is to fit a curve, typically linear, pointwise for each quantile.
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