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Coalition Building and Consensus in the Council of the European Union

Published online by Cambridge University Press:  25 September 2012

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Abstract

Although qualified-majority voting is possible, member states in the Council of the European Union (EU) still adopt most policies by consensus. The agent-based model of coalition building in multilateral negotiations presented here addresses this puzzle. The model demonstrates that consensual decisions may emerge as an unintended by-product of government representatives’ desire to form blocking coalitions. A qualitative case study demonstrates the plausibility of the model's assumptions and resulting coalition-building dynamics. Moreover, a quantitative test shows that the model's predictions correspond closely to the observed consensus rates. Finally, computational experiments predict a positive effect of the voting threshold but no effect of increases in membership on winning coalition size, which has important practical implications for institutional design and enlargement policy.

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Articles
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Copyright © Cambridge University Press 2012 
Figure 0

Fig. 1Consensus decision making in the Council of the European Union, 1994–2006Note: The figure plots the percentage of consensual legislative decisions of the Council per year from 1994 to 2006. The curve was produced by a locally weighted regression (Lowess) smoother. The two vertical dotted lines indicate the enlargements of the EU in 1995 and 2004, respectively.Sources: Years 1994–2002 from Heisenberg, ‘The Institution of “Consensus” in the European Union’, years 2003–2006 from Hagemann and De Clerck-Sachsse, ‘Old Rules, New Game’, see text for further details.

Figure 1

Fig. 2Real-world coalition-building dynamics in the Council of the European UnionNote: The figure provides snapshots of the coalition-building dynamics of Council negotiations between June and December 2004, leading to the adoption of a common position on the batteries directive. Member states’ positions are measured on an ordinal scale and the numerical axis values should be interpreted accordingly. The arrows indicate changes in positions between two snapshots. The size of the plotting symbol is proportional to the combined voting weight of states holding a certain position, which is also indicated by the number inside the circle. Country abbreviations and voting weights (Hayes-Renshaw and Wallace, The Council of Ministers, p. 265): AT = Austria (10), BE = Belgium (12), CY = Cyprus (3), CZ = Czech Republic (12), DE = Germany (29), DK = Denmark (7), EL = Greece (12), EE = Estonia (4), ES = Spain (27), FI = Finland (7), FR = France (29), HU = Hungary (12), IE = Ireland (7), IT = Italy (29), LT = Lithuania (7), LU = Luxembourg (3), LV = Latvia (4), MT = Malta (3), NL = Netherlands (13), PL = Poland (27), PT = Portugal (12), SE = Sweden (10), SI = Slovenia (4), SK = Slovakia (7), UK = United Kingdom (27).

Figure 2

Fig. 3Coalition-building dynamics: A typical model runNote: The figure shows the coalition-building dynamics of a typical model run for a membership size of twenty-five states and a voting threshold of 72 per cent. The model run is typical in that it exhibits the median values for the number of rounds until run completion, for the number of coalitions at the end of the run, for the number of member states in the largest coalition at the end of the run, and conditional on these characteristics, for the median distance between member states’ initial positions. The upper left panel shows the initial positions of member states. Subsequent changes and their sequence are indicated by arrows and numbers, respectively. The upper right, lower left, and lower right panels show the positions of member states after the first, second and third round of adaptations. The diameter of the plot symbols increases with the size of the coalition and the number inside the circles indicates the number of member states occupying this position.

Figure 3

Fig. 4Observed versus predicted consensus ratesNote: The figure compares the observed consensus rates with the rate expected based on simulation results (Computational Model) and with the rate expected by chance (Null Model). The proportional reduction in error is calculated as PRE = (SSEnull-SSEmodel)/SSEnull, where SSE stands for sum of squared errors. The voting threshold was set to 72 per cent across all membership sizes. For each membership size, the figure shows the mean consensus rate and 95 per cent confidence intervals of 1,000 simulation runs. The corresponding results for the Null Model are based on the expected value and the standard deviation of a binomial distribution, where the number of trials is 1,000 and the probability of success is 0.5.

Figure 4

Fig. 5Effect of voting threshold on winning coalition size by membership sizeNote: This figure shows the nonlinear relationship between voting threshold and winning coalition size for different membership sizes. The data points indicate the conditional medians of the simulated winning coalition sizes for different values of the voting threshold. The black curve represents the predicted median value and the grey area represents the predicted interquartile range, both estimated by nonlinear quantile regression. Each regression analysis is based on N = 9,000. The grey line shows the effective voting threshold as a function of the formal voting threshold. The bottom left panel compares the prediction curves across different membership sizes.

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