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Dynamic sepsis endotypes: instability or expected signal of biological progression? [PDF]
Ford JS +4 more
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Cost-effectiveness analysis of intensity modulated radiation therapy versus robot-assisted radical prostatectomy for patients with low-risk prostate cancer in Japan. [PDF]
Igarashi A +4 more
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Correction: SSNdesign-An R package for pseudo-Bayesian optimal and adaptive sampling designs on stream networks. [PDF]
Pearse AR +6 more
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Kenyan Neonatal Mortality Risk Predictor: Protocol for a User-Centered Design Evaluation.
Nyatuka RD +5 more
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Expected Utility and Mathematical Expectation
19871. Expected utility theory deals with choosing among acts where the decisionmaker does not know for sure which consequence will result from a chosen act. When faced with several acts, the decision–maker will choose the one with the highest ‘expected utility’, where the expected utility of an act is the sum of the products of probability and utility ...
David Schmeidler, Peter Wakker
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Subjective ambiguity, expected utility and Choquet expected utility [PDF]
The author provides a simple axiomatization of the Choquet expected utility model with capacity given as an inner measure. Proposed axioms are simple. Some theorems are proved. The presented results are a well start-point for future fruitful mathematical considerations.
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SSRN Electronic Journal, 2019
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Mathematics of Operations Research, 1980
For each i in {1, …, n} let pi be a convex set of finitely additive probability measures defined on an atomic Boolean algebra of subsets of Xi, and let P = P1 × ⋯ × Pn and X = X1 × ⋯ × Xn. Under specified structural assumptions, axioms are stated for a preference relation ≻ on P which are necessary and sufficient for the existence of a real valued ...
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For each i in {1, …, n} let pi be a convex set of finitely additive probability measures defined on an atomic Boolean algebra of subsets of Xi, and let P = P1 × ⋯ × Pn and X = X1 × ⋯ × Xn. Under specified structural assumptions, axioms are stated for a preference relation ≻ on P which are necessary and sufficient for the existence of a real valued ...
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