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Perfect versus imperfect observability---An experimental test of Bagwell's result

TLDR
An experimental test of Bagwell's claim that the first mover advantage vanishes completely if this action is only imperfectly observed by second movers finds some support for the noisy Stackelberg equilibrium emphasised by van Damme and Hurkens (1997).
Abstract
In a seminal paper Bagwell (1995) claims that the first mover advantage, i.e. the strategic benefit of committing oneself to an action before others can do, vanishes completely if this action is only imperfectly observed by second movers. In our paper we report on an experimental test of this prediction. We implement three versions of a game similar to an example^? given by Bagwell, each time varying the quality of the signal which informs the second mover. For experienced players we do not find empirical support for Bagwell's result. Instead, we find some support for the noisy Stackelberg equilibrium emphasised by van Damme and Hurkens (1997).

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References
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A Theory of Fairness, Competition and Cooperation

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Book

A general theory of equilibrium selection in games

TL;DR: Harsanyi and Selten as mentioned in this paper proposed rational criteria for selecting one particular uniformly perfect equilibrium point as the solution of any non-cooperative game, and applied this theory to a number of specific game classes, such as unanimity games, bargaining with transaction costs; trade involving one seller and several buyers; two-person bargaining with incomplete information on one side, and on both sides.
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