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Foundations of Measurement
Foundations of Measurement Volume I: Additive and Polynomial Representations (Volume 1)
First volume in the three books Foundations of Measurement series.
Table of contents:
Preface
1. Introduction
2. Construction of numerical functions
3. Extensive measurement
4. Difference measurement
5. Probability representations
6. Additive conjoint measurement
7. Polynomial conjoint measurement
8. Conditional expected utility
9. Measurement inequalities
10. Dimensional analysis and numerical laws
Answers and hints to selected exercises
References
Table of contents:
Preface
1. Introduction
2. Construction of numerical functions
3. Extensive measurement
4. Difference measurement
5. Probability representations
6. Additive conjoint measurement
7. Polynomial conjoint measurement
8. Conditional expected utility
9. Measurement inequalities
10. Dimensional analysis and numerical laws
Answers and hints to selected exercises
References
624 pages, Paperback
First published January 1, 1971
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to-keep-reference
October 19, 2018The measurement-theoretic approach was first articulated by Dana Scott and Patrick Suppes (1958) but received its canonical statement in David Krantz, R. Duncan Luce, Patrick Suppes, and Amos Tversky’ Foundations of Measurement (1971). Instead of constructs, this approach emphasizes observable orderings and representation theorems (Krantz 1991, 1).
Capabilities and Happiness Pág.293-294
Capabilities and Happiness Pág.293-294
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