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ON WEIGHTS OF CONSTANT-SUM MAJORITY GAMES.
HEBREW UNIV JERUSALEM (ISRAEL) DEPT OF MATHEMATICS
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It is shown that the nucleolus of a constant-sum weighted majority game G is a system of weights for G moreover, if G is homogeneous then the nucleolus of G supplies homogeneous weights. Minimum and minimal integer weights are discussed with respect to their relations to the kernel and the nucleolus.
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