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Two-Person Fair Division of Indivisible Items: An Efficient, Envy-Free Algorithm Steven J. The first cake-cutting procedure that produced an envy-free division of cake for any number of persons was first published by Steven Brams and Alan Taylor in 1995. Based on these subjective value functions, there are a number of widely used criteria for a fair division. "An Envy-Free Cake Division Protocol". Alan D. 5 (3): 7891. Martin.
2016 Social Science Electronic Publishing, Inc. The term efficiency comes from the economics idea of the efficient market. Fair division with three or more players is considerably more complex than the two player case. References[edit]. ISBN978-0-521-55644-6.
description The requested resource is not available. E.; Bar-Hillel, M. Fair division: from cake-cutting to dispute resolution. This kind of situation happens quite often with mathematical theories named after real life problems. ISBN 978-0-19-920590-5 ^ . However they are the result of legal debates by rabbis rather than divisions according to the valuations of the claimants. 102 (1): 918. Fair division is the problem of dividing a set of goods or resources between several people who have an entitlement to them, such that each person receives his/her due share. The Brams-Taylor procedure was the first cake-cutting procedure for four or more players that produced an envy-free division of cake for any number of persons and was published by Steven Brams and Alan Taylor in 1995.[5] This number of cuts that might be required by this procedure is unbounded. Fair Division from the Discrete Mathematics Project at the University of Colorado at Boulder.
type Status report. doi:10.14441/eier.3.141. (August 2011) (Learn how and when to remove this template message) . Further reading[edit]. JSTOR2974850. f682aff184
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