FUSION, PROPAGATION, AND STRUCTURING IN BELIEF NETWORKS
FUSION, PROPAGATION, AND STRUCTURING IN BELIEF NETWORKS
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DOI:
10.1016/0004-3702(86)90072-x
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发表时间:
1986-09-01
影响因子:
14.4
通讯作者:
PEARL, J
中科院分区:
文献类型:
--
作者:
PEARL, J
Belief networks are directed acyclic graphs in which the nodes represent propositions (or variables), the arcs signify direct dependencies between the linked propositions, and the strengths of these dependencies are quantified by conditional probabilities. A network of this sort can be used to represent the generic knowledge of a domain expert, and it turns into a computational architecture if the links are used not merely for storing fac tual knowledge but also for directing and activating the data flow in the computations which manipulate this knowledge.The first part of the paper deals with the task of fusing and propagating the impacts of new information through the networks in such a way that, when equilibrium is reached, eachpropositionwillbeassignedameasureofbeliefconsistentwiththeaxiomsofproba bilitytheory. Itisshownthatifthenetworkissinglyconnected (eg tree-structured), then probabilities can be updated by local propagation in an isomorphic network of parallel and autonomous processors and that the impact of new information can be imparted to all propositions in time proportional to the longest path in the network. The second part of the paper deals with the problem of finding a tree-structured representation for a collection of probabilistically coupled propositions using auxiliary