International audienceProbability intervals provide an intuitive, powerful and unifying setting for encoding and reasoning with imprecise beliefs. This paper addresses the problem of updating uncertain information specified in the form of probability intervals with new uncertain inputs also expressed as probability intervals. We place ourselves in the framework of Jeffrey's rule of conditioning and propose extensions of this conditioning for the interval-based setting. More precisely, we first extend Jeffrey's rule to credal sets then propose extensions of Jeffrey's rule to three common conditioning rules for probability intervals (robust, Dempster and geometric conditionings). While the first extension is based on conditioning the extreme ...
AbstractWe present an extension of Bayesian networks to probability intervals, aiming at a more real...
AbstractThe use of interval probability theory (IPT) for uncertain inference is demonstrated. The ge...
AbstractWe present an extension of Bayesian networks to probability intervals, aiming at a more real...
International audienceProbability intervals provide an intuitive, powerful and unifying setting for ...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
Possibility theory and possibilistic logic are well-known uncertainty frameworks particularly suited...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
AbstractIn real-life decision analysis, the probabilities and utilities of consequences are in gener...
AbstractBayesian-style conditioning of an exact probability distribution can be done incrementally b...
In most of the cases, imprecise probability is represented by means of probability intervals, upper ...
Four main results are arrived at in this paper. (1) Closed convex sets of classical probability fun...
AbstractWe present an extension of Bayesian networks to probability intervals, aiming at a more real...
AbstractThe use of interval probability theory (IPT) for uncertain inference is demonstrated. The ge...
AbstractWe present an extension of Bayesian networks to probability intervals, aiming at a more real...
International audienceProbability intervals provide an intuitive, powerful and unifying setting for ...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
Possibility theory and possibilistic logic are well-known uncertainty frameworks particularly suited...
DestD&al003International audienceProbability intervals are imprecise probability assignments over el...
AbstractIn real-life decision analysis, the probabilities and utilities of consequences are in gener...
AbstractBayesian-style conditioning of an exact probability distribution can be done incrementally b...
In most of the cases, imprecise probability is represented by means of probability intervals, upper ...
Four main results are arrived at in this paper. (1) Closed convex sets of classical probability fun...
AbstractWe present an extension of Bayesian networks to probability intervals, aiming at a more real...
AbstractThe use of interval probability theory (IPT) for uncertain inference is demonstrated. The ge...
AbstractWe present an extension of Bayesian networks to probability intervals, aiming at a more real...