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Aggregative game

In game theory, an aggregative game (AG), sometimes called a summarization game, is a game in which every player's payoff is a function of the player's own strategy and the aggregate of all players’ strategies. The concept was first proposed by Nobel laureate Reinhard Selten in 1970.

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Aggregative game

Nodes50
Edges49
Triples18
Avg. degree1.96
Density0.04
Components1

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Aggregative game

Top relations

see also · 5
Aggregative game → Approximating Nash, Efficiently, Nash, On, Wardrop
related to Mean field games · 4
Aggregative game → Acemoglu, Jensen, Mean, Thus
related to Simple aggregative game · 4
Aggregative game → In, Si, That, The
related to Generalized aggregative game · 3
Aggregative game → Formally, The, Usually
related to Quasi-aggregative games · 2
Aggregative game → The, This

Important terminology Word statistics

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Important terminology

player function strategy games aggregative game players sets aggregator utility sum ags displaystyle functions generalized actions pne multi-dimensional one-dimensional also

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Aggregative gamerelated to Generalized aggregative gameThe0.60section
Aggregative gamerelated to Generalized aggregative gameFormally0.60section
Aggregative gamerelated to Generalized aggregative gameUsually0.60section
Aggregative gamerelated to Mean field gamesMean0.60section
Aggregative gamerelated to Mean field gamesThus0.60section
Aggregative gamerelated to Mean field gamesAcemoglu0.60section
Aggregative gamerelated to Mean field gamesJensen0.60section
Aggregative gamerelated to Quasi-aggregative gamesThe0.60section
Aggregative gamerelated to Quasi-aggregative gamesThis0.60section
Aggregative gamerelated to Simple aggregative gameIn0.60section
Aggregative gamerelated to Simple aggregative gameSi0.60section
Aggregative gamerelated to Simple aggregative gameThat0.60section

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    Min side: 3
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