2014
DOI: 10.1016/j.jet.2014.03.013
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Fully absorbing dynamic compromise

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Cited by 22 publications
(15 citation statements)
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“…Overall, the literature on multilateral bargaining with endogenous status quo is split between papers that assume a continuous (divide-a-dollar) policy space and a discrete (e.g., finite) one. Baron and Ferejohn (1989), Kalandrakis (2004Kalandrakis ( , 2010, Baron and Bowen (2015), Richter (2014), Anesi and Seidmann (2014), and Nunnari (2016), among others, assume that the policy space is continuous, while Anesi (2010), Fong (2011, 2012), and Anesi and Duggan (2017) assume a discrete one, as we do. We view the benefit of our approach mainly in that it considerably simplifies the analysis: in fact, the use of the von Neumann-Morgenstern-stable set in all voting models that we are aware of requires a discrete space.…”
Section: Discussionmentioning
confidence: 87%
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“…Overall, the literature on multilateral bargaining with endogenous status quo is split between papers that assume a continuous (divide-a-dollar) policy space and a discrete (e.g., finite) one. Baron and Ferejohn (1989), Kalandrakis (2004Kalandrakis ( , 2010, Baron and Bowen (2015), Richter (2014), Anesi and Seidmann (2014), and Nunnari (2016), among others, assume that the policy space is continuous, while Anesi (2010), Fong (2011, 2012), and Anesi and Duggan (2017) assume a discrete one, as we do. We view the benefit of our approach mainly in that it considerably simplifies the analysis: in fact, the use of the von Neumann-Morgenstern-stable set in all voting models that we are aware of requires a discrete space.…”
Section: Discussionmentioning
confidence: 87%
“…An earlier version of the model required that there is no waste, so x t = x 0 = b throughout the game, and the results were identical. In principle, the possibility of waste can alter the set of outcomes in a legislative bargaining model (e.g.,Richter (2014)). …”
mentioning
confidence: 99%
“…0 These agreements might, in principle, be explained by social preferences; but Battaglini and Palfrey (like Kalandrakis (2010)) suggest that concavity might be a better explanation. A supramajority of players earn a positive share in (some of) our constructed equilibria, and also in the equilibria constructed by Bowen and Zahran (2012) and Richter (2014):…”
mentioning
confidence: 90%
“…The problem immediately encountered in this framework is that existence results for stationary Markov perfect equilibria provided in the extant game-theoretic literature do not apply. The consequence has been a fast growing body of literature consisting of work that explicitly constructs stationary Markovian equilibria for bargaining games with an endogenous status quo, and then analyzes the properties of policy outcomes implied by these constructions (e.g., Baron 1996, Kalandrakis 2004, 2016, Bowen and Zahran 2012, Nunnari 2017, Richter 2014, Baron and Bowen 2016, Zápal 2014, and Anesi and Seidmann 2015. These analyses are an important development in the study of legislative dynamics, but almost all either assume that the space of alternatives is unidimensional or focus on pie-division settings where each bargainer's utility only depends on her own share of the pie.…”
Section: Introductionmentioning
confidence: 99%