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Fuzzy Cores and Fuzzy Balancedness
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We study the relation between the fuzzy core and balancedness for fuzzy games. For regular games, this relation has been studied by Bondareva (1963) and Shapley (1967). First, we gain insight in this relation when we analyse situations where the fuzzy game is continuous. Our main result shows that any fuzzy game has a non-empty core if and only if it satisfies all (fuzzy) balanced inequalities. We also consider deposit games to illustrate the use of the main result.
Title: Fuzzy Cores and Fuzzy Balancedness
Description:
We study the relation between the fuzzy core and balancedness for fuzzy games.
For regular games, this relation has been studied by Bondareva (1963) and Shapley (1967).
First, we gain insight in this relation when we analyse situations where the fuzzy game is continuous.
Our main result shows that any fuzzy game has a non-empty core if and only if it satisfies all (fuzzy) balanced inequalities.
We also consider deposit games to illustrate the use of the main result.
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