Results 191 to 200 of about 6,574 (245)
Comparison between the crystal structures of racemic and enantiopure aryl benzyl sulfoxides. [PDF]
RSC AdvCapozzi MAM +3 more
europepmc +1 more source
Multiobjective Decision-Making, de Finetti Prevision and Fuzzy Prevision
, 2013 We introduce an approach to multiobjective decision-making in the context of finite de Finetti random numbers. The objectives are events, the action of an alternative A with respect to an objective O is seen as a finite de Finetti conditional random number A/O and the global effect of A over O, i.e., the score of A with respect to O, is the de Finetti ...
Maturo, Antonio +1 more
openaire +3 more sources
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Journal of the American Statistical Association, 1983
Abstract We prove that the result EX = E(E(X | Y)) is true, for bounded X, when the usual concept of conditional expectation or prevision is replaced by an alternative definition reflecting an individual's actual beliefs concerning X after observing Y. We discuss the importance of this result to subjectivist theory.
exaly +4 more sources
Abstract We prove that the result EX = E(E(X | Y)) is true, for bounded X, when the usual concept of conditional expectation or prevision is replaced by an alternative definition reflecting an individual's actual beliefs concerning X after observing Y. We discuss the importance of this result to subjectivist theory.
exaly +4 more sources
The fundamental theorem of prevision
, 1990 We study de Finetti's "fundamental theorem of probability", reformulated in the finite case as a computable linear programming problem. The theorem is substantially extended, and shown to have important implications for the subjective theory of statistical inference. It supports an operational meaning for the partial assertion of prevision via asserted
Lad, F. R. +2 more
openaire +3 more sources
Reliable Computing, 2003
Centered convex previsions and convex imprecise previsions are introduced as special classes of imprecise previsions as defined by \textit{P. Walley} [``Statistical reasoning with imprecise probabilities'' (1991; Zbl 0732.62004)]. Convex duality is used to obtain a representation theorem for such previsions, and the link is made to the theory of convex
PELESSONI, RENATO, VICIG, PAOLO
openaire +3 more sources
Centered convex previsions and convex imprecise previsions are introduced as special classes of imprecise previsions as defined by \textit{P. Walley} [``Statistical reasoning with imprecise probabilities'' (1991; Zbl 0732.62004)]. Convex duality is used to obtain a representation theorem for such previsions, and the link is made to the theory of convex
PELESSONI, RENATO, VICIG, PAOLO
openaire +3 more sources
IMPRECISE PREVISIONS FOR RISK MEASUREMENT
International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 2003In this paper the theory of coherent imprecise previsions is applied to risk measurement. We introduce the notion of coherent risk measure defined on an arbitrary set of risks, showing that it can be considered a special case of coherent upper prevision.
PELESSONI, RENATO, VICIG, PAOLO
openaire +3 more sources