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Poisson games information


In game theory and political science, Poisson games are a class of games often used to model the behavior of large populations. One common application is determining the strategic behavior of voters with imperfect information about each others' preferences.[1] Poisson games are most often used to model strategic voting in large electorates with secret and simultaneous voting.

A Poisson game consists of a random population of players of various types, the size of which follow a Poisson distribution. This can occur when voters are not sure what the relative turnout of each party will be, or when they have imperfect polling information. For example, a model of the 1992 United States presidential election might include 4 types of voters: Democrats, Republicans, and two classes of Reform voters (those with second preferences of either Bill Clinton or George H.W. Bush).

  1. ^ Myerson, Roger (1998). "Population Uncertainty and Poisson games". International Journal of Game Theory. 27 (27): 375–392. CiteSeerX 10.1.1.21.9555. doi:10.1007/s001820050079.

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Poisson games

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