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Measurable Multiattribute Value Functions
Operations Research · 1979 · Vol. 27(4) · pp. 810–822
James S. Dyer✉(University of California, Los Angeles)Rakesh K. Sarin(Purdue University West Lafayette)
Abstract
This paper presents a theory of measurable multiattribute value functions. Measurable value functions are based on the concept of a “preference difference” between alternatives and provide an interval scale of measurement for preferences under certainty. We present conditions for additive, multiplicative, and more complex forms of the measurable multiattribute value function. This development provides a link between the additive value function and multiattribute utility theory.
Multi-Criteria Decision MakingBayesian Modeling and Causal InferenceDecision-Making and Behavioral EconomicsMultiplicative functionPreferenceMeasurable functionValue (mathematics)Bellman equationMathematicsFunction (biology)Mathematical economicsInterval (graph theory)Certainty
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References
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