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Game
for some games of interest, including oligopoly models and
examples from the Abreu-Sannikov 2013 paper.
See:
Description
Class Summary | |
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AbreuSannikovExample1 | This game is the example on page 10 of Abreu-Sannikov 2013 |
AbreuSannikovExample2 | This game is the example in figure 8 of Abreu-Sannikov 2013 |
ArmsRace | An "Arms Race", where action profile (a1, a2) yields military expenditures Xi = max(i) * ai/(mi-1). |
BattleOfTheSexes | The classic Battle of the Sexes |
BertrandImperfectSubs | A Bertrand game with goods that are imperfect substitutes. |
BertrandPerfectSubs | A Bertrand Game with the demand function for player i Q(pi, pj) = A - B * pi [if pi < pj] Q(pi, pj) = 0 [if pi > pj] Q(pi, pj) = (A - B * pi)/2 [if pi = pj] Constant marginal costs are c1 and c2 Maximum price is A/B |
CournotGame | A Cournot Game, where P(Q) = Max{ A - B * Q, 0 }
Minimum output is zero, maximum output for player i in {1,2}
is the maximum between A/B and *PROF* / ci ,
where *PROF* is the monopolist profit. |
GrabTheDollar | This stage game is itself a dynamic game. |
HawkDove | The classic Hawk-Dove Game |
PrisonersDilemma | The classic Prisoner's Dilemma |
RandomNormalGame | Creates a game where payoffs are distributed bivariate normal |
Sierpinski | A game forming the Sierpinski triangle |
SimpleCournot | "A simple Cournot game with demand P(Q) = max{0, A - B * Q}, and marginal costs c1 and c2, with quantity actions on [0, A/B] and discount delta |
Contains special predefined subclasses of Game
for some games of interest, including oligopoly models and
examples from the Abreu-Sannikov 2013 paper.
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