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Systems of Benevolent Utility Functions Author info | Abstract | Publisher info | Download info | Related research | Statistics Ted Bergstrom (University of California, Santa Barbara)
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Suppose that each person's utility depends on his or her own consumption as well as on the utilities of others. We consider the question of when a system of interdependent utility functions induces unique utility functions over allocations and identifies the class of transformations on interdependent utility functions that are equivalent in the sense of inducing the same preferences over allocations. We show that well-behaved systems of this kind can be studied by means of the theory of dominant-diagonal matrices and that the theory of dominant-diagonal matrices with finitely many elements extends in a satisfactory way to denumerable matrices. The theory of denumerable dominant diagonal matrices allows an elegant analysis of systems of intergenerational benevolence. We also revisit and extend the theory of two-sided altruism as formulated by Kimball and by Hori and Kanaya.
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Paper provided by Department of Economics, UC Santa Barbara in its series University of California at Santa Barbara, Economics Working Paper Series with number
1999B.
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Date of creation: 01 Jan 1999Date of revision:
Handle: RePEc:cdl:ucsbec:1999bNote: oai:cdlib1:Contact details of provider: Postal: 2127 North Hall, Santa Barbara, CA 93106-9210 Phone: (805) 893-3670 Fax: (805) 893-8830 Web page: http://repositories.cdlib.org/ucsbecon/dwp/ More information through EDIRC
For technical questions regarding this item, or to correct its listing, contact: (Christopher F. Baum).
Keywords: benevolence ; interdependent utility functions ; dominant diagonal matrices ; denumerable matrices ; Other versions of this item:
Cited by : (explanations , Please report citation or reference errors to , or , if you are the registered author of the cited work, log in to your RePEc Author Service profile , click on "citations" and make appropriate adjustments.)Ted Bergstrom & Oded Stark, .
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