The Art of Experimental Economics 2021
DOI: 10.4324/9781003019121-10
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Unraveling in guessing games: An experimental study (by Rosemarie Nagel)

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Cited by 114 publications
(211 citation statements)
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“…Strategies identified by the evolutionary algorithm convergence approximately to the Nash equilibrium after 20 iterations in average, and displays stability once these outcomes have been obtained. The resulting convergence curves of Figures 5 and 6 are quite similar to the experimental results on evolution of strategies of Nagel (1995) and Duffy and Nagel (1997).…”
Section: Convergence Of Learning With Analogy-partitions In Persisten...supporting
confidence: 79%
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“…Strategies identified by the evolutionary algorithm convergence approximately to the Nash equilibrium after 20 iterations in average, and displays stability once these outcomes have been obtained. The resulting convergence curves of Figures 5 and 6 are quite similar to the experimental results on evolution of strategies of Nagel (1995) and Duffy and Nagel (1997).…”
Section: Convergence Of Learning With Analogy-partitions In Persisten...supporting
confidence: 79%
“…Equilibrium emerges as a result of infinite level of reasoning, or the presence of focal points for coordination, such as the "Schelling salience" (Schelling, 1980). Various experimental studies (Nagel, 1995;Duffy and Nagel, 1997) outlined that while in opening rounds, outcomes were quite divergent from Nash equilibrium, subsequent rounds showed much closer outcomes to the predictions of the theory. Learning models in which the agents acquire understanding of the game and the strategy environment have been popular to explain this convergence to equilibrium (Stahl, 1996;Weber, 2003) without relying on improperly high levels of reasoning.…”
Section: Introductionmentioning
confidence: 94%
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“…We also use data from a collection of 3 × 3 lab game experiments compiled by Wright and Leyton-Brown (2014). In addition, we draw on experimental literature that suggests most individuals cannot perform many iterations, not without substantial experience (see, for instance, Nagel, 1995;Costa-Gomes, Crawford, and Broseta, 2001;Camerer, Ho, and Chong, 2004). Powers (1990) and McLennan (2005) also consider random games and analyze the number of Nash equilibria, pure and mixed, while Pei and Takahashi (2019) study the distribution of the number of point-rationalizable actions in such games.…”
mentioning
confidence: 99%