The hexagon condition and additive representation for two dimensions: an algebraic approach

DOI10.1006/jmps.1998.1204zbMath1073.91630OpenAlexW1995437359WikidataQ52215392 ScholiaQ52215392MaRDI QIDQ1281699

Zvi Safra, Edi Karni

Publication date: 1998

Published in: Journal of Mathematical Psychology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jmps.1998.1204

Mathematics Subject Classification ID

Decision theory (91B06) Measurement theory in the social and behavioral sciences (91C05) Ordered sets (06A99)

Related Items (15)

Weighted temporal utility ⋮ On the existence of altruistic value and utility functions ⋮ Benchmarking real-valued acts ⋮ On an algebraic definition of laws ⋮ Comments on: Edi Karni and Zvi Safra (1998), the hexagon condition and additive representations for two dimensions: An algebraic approach. ⋮ Compound invariance implies prospect theory for simple prospects ⋮ Core and equilibria under ambiguity ⋮ Additive representations over actions and acts ⋮ Following the traces: an introduction to conjoint measurement without transitivity and additivity ⋮ Ordinal One-Switch Utility Functions ⋮ Interdependent Altruistic Preference Models ⋮ A theory of time preferences over risky outcomes ⋮ Two factor additive conjoint measurement with one solvable component ⋮ Cancellation conditions for finite two-dimensional additive measurement ⋮ Nontransitive decomposable conjoint measurement.

Cites Work

• Additive representation for equally spaced structures
• The algebraic versus the topological approach to additive representations
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