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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).
^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.
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...
independently of one another. The Poisson point process is also called a Poisson random measure, Poisson random point field and Poisson point field. When the process...
form of a probability puzzle, based nominally on the American television game show Let's Make a Deal and named after its original host, Monty Hall. The...
the game of chess; that is, one by which one of the players (White or Black) can always force a victory, or either can force a draw (see solved game). It...
Jeanne Antoinette Poisson, Marquise de Pompadour (/ˈpɒmpədʊər/, French: [pɔ̃paduʁ] ; 29 December 1721 – 15 April 1764), commonly known as Madame de Pompadour...
Philippe Poisson (born 1984), better known as Phil Fish, is a French Canadian former indie game designer best known for his work on the 2012 platform game Fez...
In mathematics, a Poisson algebra is an associative algebra together with a Lie bracket that also satisfies Leibniz's law; that is, the bracket is also...
mathematics, that examines the conditions under which one or the other player of a game has a winning strategy, and the consequences of the existence of such strategies...
his model, the goals, which the opponents score during the game, are drawn from the Poisson distribution. The model parameters are defined by the difference...
by Louis Bachelier to study price changes on the Paris Bourse, and the Poisson process, used by A. K. Erlang to study the number of phone calls occurring...
A hidden Markov model (HMM) is a Markov model in which the observations are dependent on a latent (or "hidden") Markov process (referred to as X {\displaystyle...
Journal from the viral video Las vecinas de Valencia Special guest Pupi Poisson reenacted her season one impersonation of Karina, who was also a celebrity...
has a close relationship with geometry (notably, symplectic geometry and Poisson structures) and serves as a link between classical and quantum mechanics...
Among these, the most frequently used is the Poisson process, which gives a Poisson network model. The Poisson process in general is commonly used as a mathematical...
Pieces". Poisson, Christian (2003–2011). "Catégories de pièces – Types of pieces". Problemesis (in French and English). Retrieved 2008-04-18. Poisson, Christian...
named after Jacob Bernoulli's nephew Daniel Bernoulli. In 1837, S. D. Poisson further described it under the name "la loi des grands nombres" ("the law...
Angela Marie "Chickie" Geraci Poisson, formerly Angelea Marie Geraci (born June 18, 1931), is an American former field hockey player and coach. She played...
1832). Histoire naturelle des poissons. Tome huitième. Livre neuvième. Des Scombéroïdes. Historie naturelle des poissons. v. 8: i-xix + 5 pp. + 1-509,...
{\displaystyle {\bar {N}}} is an l {\displaystyle l} -dimensional compensated Poisson random measure, b : R k → R k {\displaystyle b:\mathbb {R} ^{k}\to \mathbb...