Lt n v and n w be two coalitional games satisfying vn wn


Let (N; v) and (N; w) be two coalitional games satisfying v(N) = w(N) and v(S) ≥ w(S) for every coalition S ⊆ N. Prove or disprove each of the following two claims:

(a) If C(N;v) ≠ Ø then C(N;ω) ≠ Ø.

(b) If C(N;ω) ≠ Ø then C(N;v) ≠ Ø.

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Game Theory: Lt n v and n w be two coalitional games satisfying vn wn
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