Springer Series in Game Theory – serie

This textbook introduces fundamental concepts of game theory and demonstrates its uses and application in the social sciences. Written in plain English and without overwhelming mathematical jargon, it serves as an invaluable resource for undergraduate students in economics, law, political sciences, and related social sciences. Starting from non-cooperative games and progressing to cooperative games, it explores a wide range of topics, including the analysis of zero-sum games, voting rules and their practical implications, and other applications of game theory. Uniquely, it emphasizes cooperative concepts and their normative applications, providing a fresh perspective.With "Game Theory for the Social Sciences", readers will be equipped with the analytical tools to analyze conflict resolution, bargaining strategies, cooperative decision-making, and the dynamics of power relationships. Through engaging examples drawn from real-world scenarios, readers will develop a solid understanding of how game theory can be applied to diverse fields in social sciences.“Pierre Dehez offers a consistent kit of classic game theoretic tools, from equilibrium concepts to bargaining solutions and power indices, all illustrated with insightful examples and applications.”Françoise Forges, Professor of Economics, Université Paris Dauphine-PSL“This book is written clearly and pedagogically without resorting to difficult mathematics. It provides many different and interesting examples from problems of fair sharing, bargaining to voting systems and many others. It is a perfect introduction to this subject too often quoted but too often misunderstood.”Alan Kirman, Directeur d’études, Ecole des Hautes Etudes en Sciences Sociales, Paris, and Emeritus Professor, Aix-Marseille University

This textbook introduces fundamental concepts of game theory and demonstrates its uses and application in the social sciences. Written in plain English and without overwhelming mathematical jargon, it serves as an invaluable resource for undergraduate students in economics, law, political sciences, and related social sciences. Starting from non-cooperative games and progressing to cooperative games, it explores a wide range of topics, including the analysis of zero-sum games, voting rules and their practical implications, and other applications of game theory. Uniquely, it emphasizes cooperative concepts and their normative applications, providing a fresh perspective.With "Game Theory for the Social Sciences", readers will be equipped with the analytical tools to analyze conflict resolution, bargaining strategies, cooperative decision-making, and the dynamics of power relationships. Through engaging examples drawn from real-world scenarios, readers will develop a solid understanding of how game theory can be applied to diverse fields in social sciences.“Pierre Dehez offers a consistent kit of classic game theoretic tools, from equilibrium concepts to bargaining solutions and power indices, all illustrated with insightful examples and applications.”Françoise Forges, Professor of Economics, Université Paris Dauphine-PSL“This book is written clearly and pedagogically without resorting to difficult mathematics. It provides many different and interesting examples from problems of fair sharing, bargaining to voting systems and many others. It is a perfect introduction to this subject too often quoted but too often misunderstood.”Alan Kirman, Directeur d’études, Ecole des Hautes Etudes en Sciences Sociales, Paris, and Emeritus Professor, Aix-Marseille University

This state-of-the-art collection of papers on the theory of Cournotian competition focuses on two main subjects: oligopolistic Cournot competition and contests. The contributors present various applications of the Cournotian Equilibrium Theory, addressing topics such as equilibrium existence and uniqueness, equilibrium structure, dynamic processes, coalitional behavior and welfare. Special emphasis is placed on the aggregative nature of the games that are relevant to such theory. This contributed volume was written to celebrate the 80th birthday of Prof. Koji Okuguchi, a pioneer in oligopoly theory.

This state-of-the-art collection of papers on the theory of Cournotian competition focuses on two main subjects: oligopolistic Cournot competition and contests.

How do groups form, how do institutions come into being, and when do moral norms and practices emerge? This volume explores how game-theoretic approaches can be extended to consider broader questions that cross scales of organization, from individuals to cooperatives to societies. Game theory' strategic formulation of central problems in the analysis of social interactions is used to develop multi-level theories that examine the interplay between individuals and the collectives they form. The concept of cooperation is examined at a higher level than that usually addressed by game theory, especially focusing on the formation of groups and the role of social norms in maintaining their integrity, with positive and negative implications. The authors suggest that conventional analyses need to be broadened to explain how heuristics, like concepts of fairness, arise and become formalized into the ethical principles embraced by a society.

The concept of cooperation is examined at a higher level than that usually addressed by game theory, especially focusing on the formation of groups and the role of social norms in maintaining their integrity, with positive and negative implications.

This book treats extensive form game theory in full generality. It provides a framework that does not rely on any finiteness assumptions at all, yet covers the finite case. The presentation starts by identifying the appropriate concept of a game tree. This concept represents a synthesis of earlier approaches, including the graph-theoretical and the decision-theoretical ones. It then provides a general model of sequential, interpersonal decision making, called extensive decision problems. Extensive forms are a special case thereof, which is such that all strategy profiles induce outcomes and do so uniquely. Requiring the existence of immediate predecessors yields discrete extensive forms, which are still general enough to cover almost all applications. The treatment culminates in a characterization of the topologies on the plays of the game tree that admit equilibrium analysis.