2010
DOI: 10.1016/j.jpubeco.2010.07.004
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Near-efficient equilibria in contribution-based competitive grouping

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Cited by 45 publications
(45 citation statements)
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“…As already shown in Gunnthorsdottir et al (2010a), in the case of linear payoff (γ = 1) and homogeneous players the voluntary contribution game with assortative matching has multiple pure strategy Nash Equilibria: one is non contribution by all players and the others are almost Pareto optimal equilibria in which nearly all players contribute their entire endowment and few (less than the group size) contribute nothing. It is easy to see (see "Appendix") that this result actually holds for any value of γ bigger than a threshold valueγ , withγ < 1 and depending on groups size, mpcr and the total number of players.…”
Section: Resultsmentioning
confidence: 69%
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“…As already shown in Gunnthorsdottir et al (2010a), in the case of linear payoff (γ = 1) and homogeneous players the voluntary contribution game with assortative matching has multiple pure strategy Nash Equilibria: one is non contribution by all players and the others are almost Pareto optimal equilibria in which nearly all players contribute their entire endowment and few (less than the group size) contribute nothing. It is easy to see (see "Appendix") that this result actually holds for any value of γ bigger than a threshold valueγ , withγ < 1 and depending on groups size, mpcr and the total number of players.…”
Section: Resultsmentioning
confidence: 69%
“…Predictions may change dramatically, however, when agents are matched 'assortatively' instead, that is, based on their pre-committed choice on how much to contribute so that high (low) contributors are matched with other high (low) contributors. Such mechanisms have been coined 'meritocratic group-based matching' (Gunnthorsdottir et al 2010a), short 'meritocratic matching' (Nax et al 2014). 1 Under meritocratic matching, new equilibria emerge through assortative matching that are as good as near-efficient (Gunnthorsdottir et al 2010a;Nax et al 2014).…”
Section: Introductionmentioning
confidence: 99%
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“…Gunnthorsdottir et al (2010) propose the so called "group-based meritocracy mechanism" (GBM) as opposed to "voluntary contribution mechanism" (VCM). GBM matches people according to their contributions in a public provision game and they show that GBM induces higher contributions than VCM in a laboratory setting.…”
Section: State-dependent Assortativitymentioning
confidence: 99%
“…They find that subjects who contributed high amounts to the public good were 'chased' by low contributors. Further related works in this direction include Coricelli et al (2004), Cinyabuguma et al (2005), Page et al (2005), and Gunnthorsdottir et al (2010).…”
mentioning
confidence: 99%