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Erratum

Erratum Correction to Ghitza and Gelman (2013) Putting these together, we account for weighting Yair Ghitza and Andrew Gelman by using the data model y ∼ Binomial(n ,  ), j j ∗ ∗ ∗ 18 Nov 2013 where n = ,and y = y¯ n .The re- design.effect j j j sulting n , y will not in general be integers, j j Devin Caughey noticed a typo in the article by Yair Ghitza but we handle this by simply using the binomial and Andrew Gelman, “Deep Interactions with MRP: Elec- likelihood function with non-integer data, which tion Turnout and Voting Patterns Among Small Electoral worksfineinpractice(andisinfactsimplythe Subgroups,” American Journal of Political Science 57, 762– weighted log-likelihood approach to fitting gen- 776 (2013). eralized linear models with weighted data). This falls in the category of quasi-likelihood methods On the second column of page 765, six lines below equa- (Wedderburn 1974). ∗ ∗ ∗ ∗ ∗ tion (6), where it says y = y¯ n ,itshouldbe y = y¯ n . j j j j j The revised paragraph goes as follows: American Journal of Political Science, Vol. 60, No. 1, January 2016, P. E2 2014 Midwest Political Science Association DOI: 10.1111/ajps.12104 E2 http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png American Journal of Political Science Wiley

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Publisher
Wiley
Copyright
©2016 by the Midwest Political Science Association
ISSN
0092-5853
eISSN
1540-5907
DOI
10.1111/ajps.12104
Publisher site
See Article on Publisher Site

Abstract

Correction to Ghitza and Gelman (2013) Putting these together, we account for weighting Yair Ghitza and Andrew Gelman by using the data model y ∼ Binomial(n ,  ), j j ∗ ∗ ∗ 18 Nov 2013 where n = ,and y = y¯ n .The re- design.effect j j j sulting n , y will not in general be integers, j j Devin Caughey noticed a typo in the article by Yair Ghitza but we handle this by simply using the binomial and Andrew Gelman, “Deep Interactions with MRP: Elec- likelihood function with non-integer data, which tion Turnout and Voting Patterns Among Small Electoral worksfineinpractice(andisinfactsimplythe Subgroups,” American Journal of Political Science 57, 762– weighted log-likelihood approach to fitting gen- 776 (2013). eralized linear models with weighted data). This falls in the category of quasi-likelihood methods On the second column of page 765, six lines below equa- (Wedderburn 1974). ∗ ∗ ∗ ∗ ∗ tion (6), where it says y = y¯ n ,itshouldbe y = y¯ n . j j j j j The revised paragraph goes as follows: American Journal of Political Science, Vol. 60, No. 1, January 2016, P. E2 2014 Midwest Political Science Association DOI: 10.1111/ajps.12104 E2

Journal

American Journal of Political ScienceWiley

Published: Jan 1, 2016

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