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- W2149975321 abstract "We introduce a class of games with complementarities that has the quasisupermodular games, hence the supermodular games, as a special case. Our games retain the main property of quasisupermodular games: the Nash set is a nonempty complete lattice. We use monotonicity properties on the best reply that are weaker than those in the literature, as well as pretty simple and linked with an intuitive idea of complementarity. The sufficient conditions on the payoffs are weaker than those in quasisupermodular games. We also separate the conditions implying existence of a greatest and a least Nash equilibrium from those, stronger, implying that the Nash set is a complete lattice." @default.
- W2149975321 created "2016-06-24" @default.
- W2149975321 creator A5087789111 @default.
- W2149975321 date "2007-03-01" @default.
- W2149975321 modified "2023-09-27" @default.
- W2149975321 title "GAMES WITH COMPLEMENTARITIES" @default.
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