A theory of sequential group reciprocity

Abstract Games that appear to be independent, involving none of the same players, may be related by emotions of reciprocity between the members of the same groups. In the real world, individuals are members of groups and want to reward or punish those groups whose members have been kind or unkind to...

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Main Authors: Alejandro T. Moreno-Okuno, Alejandro Mosiño
Format: Article
Language:English
Published: Centro de Investigación y Docencia Económicas 2017-08-01
Series:Latin American Economic Review
Subjects:
Online Access:http://link.springer.com/article/10.1007/s40503-017-0043-8
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spelling doaj-aff79e3f88e44c1786d19f7803f165b82021-04-02T21:37:31ZengCentro de Investigación y Docencia EconómicasLatin American Economic Review2198-35262196-436X2017-08-0126111910.1007/s40503-017-0043-8A theory of sequential group reciprocityAlejandro T. Moreno-Okuno0Alejandro Mosiño1Universidad de GuanajuatoUniversidad de GuanajuatoAbstract Games that appear to be independent, involving none of the same players, may be related by emotions of reciprocity between the members of the same groups. In the real world, individuals are members of groups and want to reward or punish those groups whose members have been kind or unkind to members of their own. In this paper, we extend Dufwenberg and Kirchsteiger’s model of sequential reciprocity (Games Econ Behav 47(2):268–298, 2004) to groups of individuals and define a new “sequential group reciprocity equilibrium” for which we prove its existence. We study the case of two games with two players in each game, where each player belongs to the same group as a player in the other game. We show that when the payoffs of one game are much higher than the payoffs of the other, the outcome of the game with higher payoffs determines the outcome of the other game. We also find that when the payoffs are very asymmetric, the outcome where the sum of the payoffs is maximized is a sequential group reciprocity equilibrium.http://link.springer.com/article/10.1007/s40503-017-0043-8FairnessGroupsPsychological gamesGame theory
collection DOAJ
language English
format Article
sources DOAJ
author Alejandro T. Moreno-Okuno
Alejandro Mosiño
spellingShingle Alejandro T. Moreno-Okuno
Alejandro Mosiño
A theory of sequential group reciprocity
Latin American Economic Review
Fairness
Groups
Psychological games
Game theory
author_facet Alejandro T. Moreno-Okuno
Alejandro Mosiño
author_sort Alejandro T. Moreno-Okuno
title A theory of sequential group reciprocity
title_short A theory of sequential group reciprocity
title_full A theory of sequential group reciprocity
title_fullStr A theory of sequential group reciprocity
title_full_unstemmed A theory of sequential group reciprocity
title_sort theory of sequential group reciprocity
publisher Centro de Investigación y Docencia Económicas
series Latin American Economic Review
issn 2198-3526
2196-436X
publishDate 2017-08-01
description Abstract Games that appear to be independent, involving none of the same players, may be related by emotions of reciprocity between the members of the same groups. In the real world, individuals are members of groups and want to reward or punish those groups whose members have been kind or unkind to members of their own. In this paper, we extend Dufwenberg and Kirchsteiger’s model of sequential reciprocity (Games Econ Behav 47(2):268–298, 2004) to groups of individuals and define a new “sequential group reciprocity equilibrium” for which we prove its existence. We study the case of two games with two players in each game, where each player belongs to the same group as a player in the other game. We show that when the payoffs of one game are much higher than the payoffs of the other, the outcome of the game with higher payoffs determines the outcome of the other game. We also find that when the payoffs are very asymmetric, the outcome where the sum of the payoffs is maximized is a sequential group reciprocity equilibrium.
topic Fairness
Groups
Psychological games
Game theory
url http://link.springer.com/article/10.1007/s40503-017-0043-8
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