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Measuring subgroup preferences in conjoint experiments

Abstract:
Conjoint analysis is a common tool for studying political preferences. The method disentangles patterns in respondents’ favorability toward complex, multidimensional objects, such as candidates or policies. Most conjoints rely upon a fully randomized design to generate average marginal component effects (AMCEs). These measure the degree to which a given value of a conjoint profile feature increases, or decreases, respondents’ support for the overall profile relative to a baseline, averaging across all respondents and other features. While the AMCE has a clear causal interpretation (about the effect of features), most published conjoint analyses also use AMCEs to describe levels of favorability. This often means comparing AMCEs among respondent subgroups. We show that using conditional AMCEs to describe the degree of subgroup agreement can be misleading as regression interactions are sensitive to the reference category used in the analysis. This leads to inferences about subgroup differences in preferences that have arbitrary sign, size, and significance. We demonstrate the problem using examples drawn from published articles and provide suggestions for improved reporting and interpretation using marginal means and an omnibus F-test. Given the accelerating use of these designs in political science, we offer advice for best practice in analysis and presentation of results.
Publication status:
Published
Peer review status:
Peer reviewed

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Publisher copy:
10.1017/pan.2019.30

Authors

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Institution:
University of Oxford
Division:
SSD
Department:
Politics & Int Relations
Oxford college:
Jesus College
Role:
Author
ORCID:
0000-0002-1878-7628


Publisher:
Cambridge University Press
Journal:
Political Analysis More from this journal
Volume:
28
Issue:
2
Pages:
207-221
Publication date:
2019-08-07
Acceptance date:
2019-05-10
DOI:
EISSN:
1476-4989
ISSN:
1047-1987


Language:
English
Keywords:
Pubs id:
pubs:1036398
UUID:
uuid:febe9ba9-1035-4e89-ba36-8ac062cb069c
Local pid:
pubs:1036398
Source identifiers:
1036398
Deposit date:
2019-07-31
ARK identifier:

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