Estimation and Inference via Bayesian Simulation: An Introduction to Markov Chain Monte Carlo
S. Jackman. American Journal of Political Science, (2000)
Abstract
Bayesian statistics have made great strides in recent
years, developing a class of methods for estimation and
inference via stochastic simulation known as Markov Chain
Monte Carlo (MCMC) methods. MCMC constitutes a revolution
in statistical practice with effects beginning to be felt
in the social sciences: models long consigned to the "too
hard" basket are now within reach of quantitative
researchers. I review the statistical pedigree of MCMC and
the underlying statistical concepts. I demonstrate some of
the strengths and weaknesses of MCMC and offer practical
suggestions for using MCMC in social-science settings.
Simple, illustrative examples include a probit model of
voter turnout and a linear regression for time-series data
with autoregressive disturbances. I conclude with a more
challenging application, a multinomial probit model, to
showcase the power of MCMC methods.
%0 Journal Article
%1 jackman00
%A Jackman, Simon
%D 2000
%J American Journal of Political Science
%K bayesian political_science statistics
%P 375--404
%T Estimation and Inference via Bayesian Simulation: An Introduction to Markov Chain Monte Carlo
%V 44
%X Bayesian statistics have made great strides in recent
years, developing a class of methods for estimation and
inference via stochastic simulation known as Markov Chain
Monte Carlo (MCMC) methods. MCMC constitutes a revolution
in statistical practice with effects beginning to be felt
in the social sciences: models long consigned to the "too
hard" basket are now within reach of quantitative
researchers. I review the statistical pedigree of MCMC and
the underlying statistical concepts. I demonstrate some of
the strengths and weaknesses of MCMC and offer practical
suggestions for using MCMC in social-science settings.
Simple, illustrative examples include a probit model of
voter turnout and a linear regression for time-series data
with autoregressive disturbances. I conclude with a more
challenging application, a multinomial probit model, to
showcase the power of MCMC methods.
@article{jackman00,
abstract = {Bayesian statistics have made great strides in recent
years, developing a class of methods for estimation and
inference via stochastic simulation known as Markov Chain
Monte Carlo (MCMC) methods. MCMC constitutes a revolution
in statistical practice with effects beginning to be felt
in the social sciences: models long consigned to the {"}too
hard{"} basket are now within reach of quantitative
researchers. I review the statistical pedigree of MCMC and
the underlying statistical concepts. I demonstrate some of
the strengths and weaknesses of MCMC and offer practical
suggestions for using MCMC in social-science settings.
Simple, illustrative examples include a probit model of
voter turnout and a linear regression for time-series data
with autoregressive disturbances. I conclude with a more
challenging application, a multinomial probit model, to
showcase the power of MCMC methods.},
added-at = {2009-10-28T04:42:52.000+0100},
author = {Jackman, Simon},
biburl = {https://www.bibsonomy.org/bibtex/24960e264cdb70d4324b4d76307643275/jwbowers},
citeulike-article-id = {116388},
date-added = {2007-09-03 22:45:16 -0500},
date-modified = {2007-09-03 22:45:16 -0500},
interhash = {f008dbf2b4eeddf7f37e7524481b365c},
intrahash = {4960e264cdb70d4324b4d76307643275},
issue = {2},
journal = {American Journal of Political Science},
keywords = {bayesian political_science statistics},
opturl = {http://links.jstor.org/sici?sici=0092-5853%28200004%2944%3A2%3C375%3AEAIVBS%3E2.0.CO%3B2-W},
pages = {375--404},
timestamp = {2009-10-28T04:43:11.000+0100},
title = {Estimation and Inference via Bayesian Simulation: An Introduction to Markov Chain Monte Carlo},
volume = 44,
year = 2000
}