\(n\)-variable bisection.

DOI10.1006/jmps.1999.1262zbMath1073.91639OpenAlexW2021492304WikidataQ52069714 ScholiaQ52069714MaRDI QIDQ1599170

Gyula Maksa, Ákos Münnich

Publication date: 2000

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

Full work available at URL: https://doi.org/10.1006/jmps.1999.1262

zbMATH Keywords

functional equationmeansMeasurementBisectionstrictly monotonic mean valuessymmetric and nonsymmetric ontinuous

Mathematics Subject Classification ID

Functional equations for real functions (39B22) Measurement and performance in psychology (91E45)

Related Items (7)

Limit theorems for Bajraktarević and Cauchy quotient means of independent identically distributed random variables ⋮ A simple and general axiomatization of average utility maximization for infinite streams ⋮ On a functional equation related to two-variable weighted quasi-arithmetic means ⋮ On the equality of quasi-arithmetic and Lagrangian means ⋮ Testing \(n\)-stimuli bisymmetry ⋮ Characterization of generalized quasi-arithmetic means ⋮ Bisymmetric functionals revisited or a converse of the Fubini theorem

Cites Work

• A short course on functional equations. Based upon recent applications to the social and behavioral sciences
• Solution of the rectangular \(m \times n\) generalized bisymmetry equation and of the problem of consistent aggregation
• The Structure of Utility Functions
• On mean values
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