Prove the minimality of the set of properties

Reference no: EM131333093

Prove the minimality of the set of properties defining the Kalai-Smorodinsky solution.

In other words, prove (by examples) that for any set of three of the four properties characterizing the solution concept, there exists a solution concept over F0 that satisfies those three properties, but not the fourth property.

Reference no: EM131333093

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