Simple axioms for countably additive subjective probability
From MaRDI portal
Publication:617595
DOI10.1016/j.jmateco.2010.07.002zbMath1232.60005OpenAlexW2003768232MaRDI QIDQ617595
Publication date: 21 January 2011
Published in: Journal of Mathematical Economics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmateco.2010.07.002
Related Items (17)
Characterization of stationary preferences in a continuous time framework ⋮ Continuous quasi-hyperbolic discounting ⋮ Unbounded probabilistic sophistication ⋮ Canonical utility functions and continuous preference extensions ⋮ A theoretical foundation of ambiguity measurement ⋮ Subjective expected utility with imperfect perception ⋮ Subjective multi-prior probability: a representation of a partial likelihood relation ⋮ Robust Bayesian choice ⋮ Ambiguity and the Bayesian Paradigm ⋮ Discounting models for outcomes over continuous time ⋮ A simplified approach to subjective expected utility ⋮ Expected utility with uncertain probabilities theory ⋮ Discounted Utility and Present Value—A Close Relation ⋮ Intertemporal Choice with Continuity Constraints ⋮ Expected discounted utility ⋮ A foundation for probabilistic beliefs with or without atoms ⋮ Trichotomic discounted utility
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Finitely additive conditional probabilities, conglomerability and disintegrations
- Some finitely additive probability
- Subjective probabilities on ``small domains
- Koopmans' constant discounting for intertemporal choice: A simplification and a generalization
- The axioms and algebra of intuitive probability
- Borel Structure in Groups and Their Duals
- Unbounded Utility for Savage's “Foundations of Statistics,” and Other Models
- Savage's Axioms Usually Imply Violation of Strict Stochastic Dominance
- On Qualitative Probability $/sigma$-Algebras
- Stationary Ordinal Utility and Impatience
- Intuitive Probability on Finite Sets
This page was built for publication: Simple axioms for countably additive subjective probability