Kuhn's Theorem for Extensive Form Ellsberg Games

Sass L (2013) Center for Mathematical Economics Working Papers; 478.
Bielefeld: Center for Mathematical Economics.

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Abstract
Riedel and Sass (2013) propose a framework for normal form games where players can use imprecise probabilistic devices. We extend this strategic use of objective ambiguity to extensive form games. We show that with rectangularity of Ellsberg strategies we have dynamic consistency in the sense of Kuhn (1953): rectangular Ellsberg strategies are equivalent to Ellsberg behavior strategies. We provide an example for our result and define Ellsberg equilibrium in such extensive form Ellsberg games.
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Sass L. Kuhn's Theorem for Extensive Form Ellsberg Games. Center for Mathematical Economics Working Papers. Vol 478. Bielefeld: Center for Mathematical Economics; 2013.
Sass, L. (2013). Kuhn's Theorem for Extensive Form Ellsberg Games (Center for Mathematical Economics Working Papers, 478). Bielefeld: Center for Mathematical Economics.
Sass, L. (2013). Kuhn's Theorem for Extensive Form Ellsberg Games. Center for Mathematical Economics Working Papers, 478, Bielefeld: Center for Mathematical Economics.
Sass, L., 2013. Kuhn's Theorem for Extensive Form Ellsberg Games, Center for Mathematical Economics Working Papers, no.478, Bielefeld: Center for Mathematical Economics.
L. Sass, Kuhn's Theorem for Extensive Form Ellsberg Games, Center for Mathematical Economics Working Papers, vol. 478, Bielefeld: Center for Mathematical Economics, 2013.
Sass, L.: Kuhn's Theorem for Extensive Form Ellsberg Games. Center for Mathematical Economics Working Papers, 478. Center for Mathematical Economics, Bielefeld (2013).
Sass, Linda. Kuhn's Theorem for Extensive Form Ellsberg Games. Bielefeld: Center for Mathematical Economics, 2013. Center for Mathematical Economics Working Papers. 478.
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