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Two-Level Game Analysis×Spatial Voting Model×
BidangPolitical SciencePolitical Science
KeluargaMCDMMCDM
Tahun asal19881957
PencetusRobert D. PutnamHarold Hotelling, Duncan Black & Anthony Downs
TipeFramework for analyzing international negotiation under domestic constraintsFormal model of electoral and legislative choice
Sumber perintisPutnam, R. D. (1988). Diplomacy and Domestic Politics: The Logic of Two-Level Games. International Organization, 42(3), 427-460. DOI ↗Downs, A. (1957). An Economic Theory of Democracy. Harper & Row. ISBN: 9780060417505
AliasTwo-Level Games, Putnam Two-Level Game Framework, Win-Set Analysis, Double-Edged DiplomacySpatial Theory of Voting, Downsian Model, Proximity Voting Model, Median Voter Model
Terkait44
RingkasanTwo-level game analysis is a framework introduced by Robert Putnam in 1988 for understanding how international negotiations are jointly shaped by bargaining between governments and the need to win domestic approval. A negotiator plays simultaneously at two tables: Level I, where states bargain over an agreement, and Level II, where that agreement must be ratified by domestic constituents. The key analytic device is the win-set — the set of Level I deals that could secure domestic ratification — and an agreement is possible only where the negotiating states' win-sets overlap.The spatial voting model represents voters and political alternatives as points in a common geometric policy space and assumes that each voter supports the alternative nearest to their own ideal point. Rooted in Hotelling's location theory, Duncan Black's 1948 single-peakedness result, and Anthony Downs's 1957 economic theory of democracy, the model yields two foundational results: the median voter theorem, which identifies the equilibrium policy in one dimension, and the Downsian prediction that two vote-seeking parties converge toward the center. It is the workhorse formalism behind modern empirical estimation of political positions.
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ScholarGateBandingkan metode: Two-Level Game Analysis · Spatial Voting Model. Diakses 2026-06-24 dari https://scholargate.app/id/compare