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Maximin Play in Bimatrix Games
A Discussion of Maximin
Harsanyi Power Solutions for Graph Games
Samenvatting Summary in Dutch
Aumann best response buyers characteristic function class of cycle-free communication ability property communication graph completely mixed equilibrium correlated equilibrium cycle-free graph games deﬁned deﬁnition degree measure denote diﬀerent digraph dividends eB N,v equalizer strategy example expected payoﬀ extensive games feasible coalition ﬁrm ﬁrst follows game A,B game N,v Game Theory given grand coalition graph game N,v,L Harsanyi degree solution Harsanyi power solution Harsanyi solution Hence holds increases his demand Lemma link property maximin strategies minimal curb set mixed equilibrium strategies mixed strategies Myerson value Nash equilibria nodes non-empty normal form game payoff vector player 1’s position value Proof Proposition 5.3 pure strategy randomize rationalizable restricted game satisﬁes seller Shapley value solution concept Speciﬁcally stable demand vector strategy of player strict stable demand subgame perfect equilibrium subgraph superadditive undirected graph unique best reply v(jk zero