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Separable Utility Functions

Separable Utility Functions
Author: Charalambos D. Aliprantis
Publisher:
Total Pages: 43
Release: 1996
Genre:
ISBN:

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Quasi-separable Utility Functions

Quasi-separable Utility Functions
Author: Ralph Lyons Keeney
Publisher:
Total Pages: 123
Release: 1967
Genre: Statistical decision
ISBN:

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The research is concerned with assessment of utility functions for multi-numeraire consequences. More specifically, it is proven that given von Neumann and Morganstern's 'axioms of rational behavior' and two additional assumptions, the utility function for (x sub i, y sub i) consequences must be of the form U sub xy(x sub i, y sub i) = U sub x(x sub i) + U sub y(y sub i) + K U sub x(x sub i) U sub y(y sub i). K is a constant that must be empirically evaluated. It is shown that this form, known as a quasi-separable utility function, is more general than the separable utility function and nearly as easy to use. The implications and ramifications of such a utility function and its requisite assumptions are discussed in detail. Expressions for evaluating the expected utility of a probabilistic consequence are derived. The problems and technique of practical application of the theory are considered. A discussion of the usefulness of this work and of possible future research topics concludes the report. (Author).


Separable Utility and Aggregation

Separable Utility and Aggregation
Author: W. M. Gorman
Publisher:
Total Pages: 18
Release: 1959
Genre: Consumption (Economics)
ISBN:

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The Measurement of Utility

The Measurement of Utility
Author: Tapas Majumdar
Publisher: London : Macmillan ; New York : St. Martin's Press
Total Pages: 172
Release: 1958
Genre: Utility theory
ISBN:

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