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Variations on the Shapley value

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A. E. Roth, ed. (1988). The <strong>Shapley</strong> Value. Cambridge University Press,<br />

Cambridge.<br />

L.S. <strong>Shapley</strong> (1953a). A Value for n-Pers<strong>on</strong> Games. Annals of Ma<strong>the</strong>matics<br />

Studies, 28, 307–317.<br />

L.S. <strong>Shapley</strong> (1953b). Additive and N<strong>on</strong>-Additive Set Functi<strong>on</strong>s. Ph.D Thesis,<br />

Dept. of Ma<strong>the</strong>matics, Princet<strong>on</strong> University.<br />

L.S. <strong>Shapley</strong> (1971). Cores of C<strong>on</strong>vex Games. Internati<strong>on</strong>al Journal of Game<br />

Theory, 1, 11-26.<br />

L.S. <strong>Shapley</strong> (1981). Discussant’s Comments: Equity C<strong>on</strong>siderati<strong>on</strong>s in Tradi-<br />

ti<strong>on</strong>al Full Cost Allocati<strong>on</strong> Practices. Proceedings of <strong>the</strong> University of Oklahoma<br />

C<strong>on</strong>ference <strong>on</strong> Cost Allocati<strong>on</strong> (April 1981), 131-136.<br />

L.S. <strong>Shapley</strong> and M. Shubik (1954). A Method for Evaluating <strong>the</strong> Distri-<br />

buti<strong>on</strong> of Power in a Committee System. American Political Science Review, 48,<br />

787-792.<br />

P.D. Straffin, Jr. (1988). The <strong>Shapley</strong>-Shubik and Banzhaf Power Indices as<br />

Probabilities. In Roth (1988), 71-81.<br />

R. J. Weber (1988). Probabilistic Values for Games. In Roth (1988).<br />

E. Winter (1989). A Value for Cooperative Games with Levels Structure of<br />

Cooperati<strong>on</strong>. Internati<strong>on</strong>al Journal of Game Theory, 18, 227-240.<br />

E. Winter (1992). The C<strong>on</strong>sistency and Potential for Values of Games with<br />

Coaliti<strong>on</strong> Structure. Games and Ec<strong>on</strong>omic Behavior, 4, 132-144.<br />

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