Numerical representation of intransitive preferences on a countable set

DOI10.1016/0022-0531(83)90103-5zbMath0518.90003OpenAlexW2084023542MaRDI QIDQ1054247

Douglas S. Bridges

Publication date: 1983

Published in: Journal of Economic Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-0531(83)90103-5

zbMATH Keywords

acyclic preference relationrepresentations of an interval order

Mathematics Subject Classification ID

Utility theory (91B16)

Related Items (23)

A characterization of the generalized optimal choice set through the optimization of generalized weak utilities ⋮ Numerical representation of interval orders on a topological space ⋮ Representing interval orders by a single real-valued function ⋮ Continuous Representability of Interval Orders: The Topological Compatibility Setting ⋮ Continuous representation of a preference relation on a connected topological space ⋮ Representing preferences with nontransitive indifference by a single real-valued function ⋮ Violation of the transitivity axiom may explain why, in empirical studies, a significant number of subjects violate GARP ⋮ Representability of interval orders ⋮ A representation of acyclic preferences ⋮ Characterization of the existence of semicontinuous weak utilities for binary relations ⋮ Competitive equilibrium with intuitionistic agents ⋮ Biorders with frontier ⋮ Weakened Transitive Rationality: Invariance of Numerical Representations of Preferences ⋮ Randomized Algorithms for Lexicographic Inference ⋮ Set-valued utilities for strict partial orders ⋮ Characterization of the existence of semicontinuous weak utilities ⋮ A numerical representation of preferences with intransitive indifference ⋮ Inferring latent class lexicographic rules from choice data ⋮ UNIVERSAL CODOMAINS TO REPRESENT INTERVAL ORDERS ⋮ Lexicographic orders and preference representation ⋮ Variable intervals model ⋮ Representability of binary relations through fuzzy numbers ⋮ Semimetric thresholds for finite posets

Cites Work

• A numerical representation of preferences with intransitive indifference
• Intransitive indifference with unequal indifference intervals
• Interval representations for interval orders and semiorders
• Continuity Properties of Paretian Utility
• Utility Functions for Partially Ordered Topological Spaces
• Unnamed Item

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