1990
DOI: 10.1016/0899-8256(90)90029-t
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Alternating bid bargaining with a smallest money unit

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Cited by 95 publications
(26 citation statements)
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References 3 publications
(2 reference statements)
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“…For example, Rubinstein's full information bargaining problem of dividing a pie of 1 between 2 players can be shown to have one perfect equilibrium. However, multiple equilibria arise, if the pie is an amount of money denominated in discrete units (van Damme et al 1990). Sutton (1986) illustrates that Rubinstein's game does also not provide a unique equilibrium when a third player is introduced.…”
Section: Related Literaturementioning
confidence: 99%
“…For example, Rubinstein's full information bargaining problem of dividing a pie of 1 between 2 players can be shown to have one perfect equilibrium. However, multiple equilibria arise, if the pie is an amount of money denominated in discrete units (van Damme et al 1990). Sutton (1986) illustrates that Rubinstein's game does also not provide a unique equilibrium when a third player is introduced.…”
Section: Related Literaturementioning
confidence: 99%
“…But, in any stage, all previous moves are assumed to be known to every player. 4 Clearly, this is not so if this player plays against Nature or if other players have a dominant strategy. Then a coarse partitioning has the sole effect of making this player 's choice of strategy possibly suboptimal without affecting the behaviors of others.…”
Section: Introductionmentioning
confidence: 99%
“…All we can say is that the numerical values differ by less than the precision of the algorithm itself (.01). 25 For a discussion on the appropriateness of a finite set of agreements see van Damme et al (1990). 26 This concords with the observation that the higher the stakes of a negotiation the higher are the units used.…”
Section: Discussionmentioning
confidence: 72%
“…15 We remark that, by changing the values of the parameter s L 1 , the domain where system (13) is meaningful changes as well. In other words, for a given s L 1 , system (13) has no meaning when ϕ k…”
Section: Existence and Uniquenessmentioning
confidence: 94%