A Global Trend towards Democratic Convergence? A Lijphartian Analysis of Advanced Democracies.

Vatter, Adrian; Flinders, Matthew; Bernauer, Julian (2013). A Global Trend towards Democratic Convergence? A Lijphartian Analysis of Advanced Democracies. Comparative political studies, 47(6), pp. 903-929. Sage Publications 10.1177/0010414013488553

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The article offers a systematic analysis of the comparative trajectory of international democratic change. In particular, it focuses on the resulting convergence or divergence of political systems, borrowing from the literatures on institutional change and policy convergence. To this end, political-institutional data in line with Arend Lijphart’s (1999, 2012) empirical theory of democracy for 24 developed democracies between 1945 and 2010 are analyzed. Heteroscedastic multilevel models allow for directly modeling the development of the variance of types of democracy over time, revealing information about convergence, and adding substantial explanations. The findings indicate that there has been a trend away from extreme types of democracy in single cases, but no unconditional trend of convergence can be observed. However, there are conditional processes of convergence. In particular, economic globalization and the domestic veto structure interactively influence democratic convergence.

Item Type:

Journal Article (Original Article)

Division/Institute:

03 Faculty of Business, Economics and Social Sciences > Social Sciences > Institute of Political Science

UniBE Contributor:

Vatter, Adrian, Bernauer, Julian

Subjects:

300 Social sciences, sociology & anthropology > 320 Political science

ISSN:

0010-4140

Publisher:

Sage Publications

Language:

English

Submitter:

Julian Bernauer

Date Deposited:

23 May 2014 15:48

Last Modified:

05 Dec 2022 14:34

Publisher DOI:

10.1177/0010414013488553

Additional Information:

Druckversion erschienen in Comparative Political Studies 2014, Vol. 47(6), 903-929.

BORIS DOI:

10.7892/boris.52813

URI:

https://boris.unibe.ch/id/eprint/52813

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