Additive representations on rank-ordered sets. I: The algebraic approach

From MaRDI portal
Publication:1184249

DOI10.1016/0022-2496(91)90045-UzbMath0763.92013OpenAlexW2141415330MaRDI QIDQ1184249

Peter P. Wakker

Publication date: 28 June 1992

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

Full work available at URL: https://doi.org/10.1016/0022-2496(91)90045-u




Related Items (26)

A model for ordinally constructing additive objective functionsIntroduction to the special issue in honor of Peter WakkerModeling and Learning of Hierarchical Decision Models: The Case of the Choquet IntegralOn the psychophysics of binocular space perceptionThe comonotonic sure-thing principleSubjective expected utility with imperfect perceptionConjoint Axiomatization of the Choquet Integral for Heterogeneous Product SetsJustifying social discounting: the rank-discounted utilitarian approachUtility independence of multiattribute utility theory is equivalent to standard sequence invariance of conjoint measurementMultisymmetric structures and non-expected utilityAdditive representations on rank-ordered sets. II: The topological approachSeparable and additive representations of binary gambles of gains.Measurement analogies: comparisons of behavioral and physical measuresRanked additive utility representations of gambles: Old and new axiomatizationsIntertemporal Choice with Continuity ConstraintsCounterexamples to Segal's measure representation theoremPiecewise additivity for non-expected utilityThe sure-thing principle and the comonotonic sure-thing principle: An axiomatic analysisFunctional equations in binocular space perceptionHow to add apples and oranges: aggregating performances of different natureOrdering ordersComonotonicity axioms and rank-dependent expected utility theory for arbitrary consequencesAn axiomatization of cumulative prospect theoryCancellation conditions for finite two-dimensional additive measurementSeparating marginal utility and probabilistic risk aversionFrom local to global additive representation



Cites Work


This page was built for publication: Additive representations on rank-ordered sets. I: The algebraic approach