melhem, daniel and Azar, Mike (2020): The Complex Political Game of Government Formation: A Nash Non-Cooperative Game Perspective.
Preview |
PDF
MPRA_paper_104595.pdf Download (988kB) | Preview |
Abstract
We use the Nash Equilibrium to solve the complex Lebanese political game of forming a government. We solve for a probable and logical outcome given each player’s priority issues relative to each other player’s priority issues. The results indicate that there is a global best response equilibrium between Hizballah/Amal (“H/A”), Other National Parties (all major parties, including Patriarch) (“ONP”), and France. The equilibrium requires a cooperative approach between H/A and ONP to find a solution that satisfies both, particularly in respect of control over the Ministry of Finance (“MOF”), which represents an important executive position in the country’s domestic political system. For example, H/A (given its relatively higher utility for this variable) maintains nominal control over MOF while ONP shares in some manner in the nomination. This would ensure stability of the political regime (another priority parameter for H/A, ONP, and France), which could then facilitate at least some economic reforms (a priority parameter for France for reasons discussed in this paper). Under this scenario, France is the biggest winner in respect of its regional interests as the success or failure of its initiative in Lebanon may have significant consequences on its credibility in the East Mediterranean region. However, this equilibrium is sensitive to national and regional variables. Further analysis of the statistics indicates that France, in this game, is not the primary player, as the USA has the capability to sway the game in its favor. The results further indicate a clear conflict between the regional interests of France and the USA. The USA’s payoff function was not clear vis-a-vis the other players and their preferential interests. This may be due to the USA’s main interests residing in other national and regional considerations not considered in this game. Therefore, a more expansive game that integrates additional national and regional preferential interests and players may be needed to fully assess the role and the contribution of the USA in the dilemma that is the Lebanese government formation.
Item Type: | MPRA Paper |
---|---|
Original Title: | The Complex Political Game of Government Formation: A Nash Non-Cooperative Game Perspective |
English Title: | The Complex Political Game of Government Formation: A Nash Non-Cooperative Game Perspective |
Language: | English |
Keywords: | Nash Equilibrium, Best Response, Lebanese complex political Game, International Relations, Conflicts, F-score, Z-score |
Subjects: | F - International Economics > F0 - General |
Item ID: | 104595 |
Depositing User: | Dr Daniel MELHEM |
Date Deposited: | 13 Dec 2020 20:49 |
Last Modified: | 13 Dec 2020 20:49 |
References: | . Coucheny, & all, General Revision Protocols in Best Response Algorithms for Potential Games, Hal-01085077, 2014. R. W. Rosenthal, A class of games possessing pure-strategy nash equilibria, Int. J. of Game Theory, Springer, vol. 2, no. 1, pp. 65–67, 1973. A. Orda & all, Competitive routing in multeuser communication networks, IEEE/ACM Trans. on Networking, vol. 1, no. 5, pp. 510–521, 1993. R. G. Gallager, A minimum delay routing algorithm using distributed computation, IEEE Transactions on Communications, vol. 25, no. 1, pp. 73–85, 1977. T. Roughgarden, Selfish Routing and the Price of Anarchy. MIT Press, 2005. D. Monderer & L. Shapley, “Potential games,” Games and economic behavior, Elsevier, vol. 14, no. 1, pp. 124–143, 1996. M. Voorneveld, “Best-response potential games,” Economics letters, vol. 66, no. 3, pp. 289–295, 2000. J. S. Liu, The collapsed gibbs sampler in bayesian computations with applications to a gene regulation problem,” Journal of the American Statistical Association, vol. 89, no. 427, pp. pp. 958–966, 1994. C. Alos-Ferrer & N. Netzer, “The logit-response dynamics,” Games and Economic Behavior, vol. 68, no. 2, pp. 413–427, 2010. W. H. Sandholm, Population Games and Evolutionary Dynamics. MIT Press, 2010. T. C. Schelling, The Strategy of Conflict, Harvard University Press, 1981 (republished). |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/104595 |