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Note that this algorithm does not necessarily add the smallest possible number of edges (which is an NP-hard problem [Castillo et al 1997]) This can lead to unnecessarily large maximal cliques (large in terms of the number of variables or the number of states in the space spanned by these variables), thus degrading the performance of evidence propagation in the resulting structure Better results can often be obtained with the more sophisticated algorithms that were suggested in [Kjaerulff 1990] and [Becker and Geiger 2001] Note also that the triangulated graph is still a conditional independence graph of the domain under consideration, because it only represents fewer conditional independence statements (due to it having more edges) For the Danish Jersey cattle example the moral graph shown on the left in Figure 418 is already triangulated, so no new edges need to be introduced.

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Related to the last point is the matter of what might be done for an issue that is investment grade at the start of a month but is downgraded to non1

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A triangulated graph is guaranteed to have hypertree structure10 and hence it can be turned into a join tree [Lauritzen and Spiegelhalter 1988] (also called a junction tree), which reflects this property In a join tree there is one node for each maximal clique of the triangulated graph and its edges connect nodes that represent cliques having attributes in common In addition, any attribute that is contained in two nodes must also be contained in all nodes on the path between them (Note that in general, despite this strong requirement, a join tree for a given triangulated graph is not unique) Algorithms to construct a join tree can exploit that it is a maximal spanning tree of the so called join graph (also called junction graph) of the triangulated graph [Jensen and Jensen 1994].

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The fundamental policy that governs the interaction of the social and economic variable in the sh sector of the EU is the Common Fisheries Policy (CFP). In the context of the relationship between the xenobiotic and socio-economic variable it is important to brie y establish the nature of this policy. The following paragraphs describe the origins, structure and function of the policy as it affects the sh sector of the EU. The CFP has its origins in the Treaty of Rome (1957) and this is the foundation upon which the early aims and objectives were established. At that time the sh sector was regarded very much as a minor part of a common market dedicated to trade in agricultural products. In practice the aims and objectives of the CFP have been developed incrementally (European Commission, 1991; Symes et al., 1994). The following statement gives some idea of this situation: to provide for rational and responsible exploitation of living aquatic resources and of aquaculture, while recognising the interest of the sheries sector in its long term development and in its economic and social conditions and the interests of consumers taking into account the biological constraints, with due respect for the marine ecosystem. The CPF s adherence to the Treaty of Rome has led to the establishment of the principle of equal access for Community shermen with respect to the disposition of sh resources. Whilst this approach, up to a point, satis es the social equity aspect of the policy it has not proved a suitable basis for management of the community s sh stocks (Symes, 1996).

In a join graph there is a node for each maximal clique of the triangulated graph and an edge between any pair of maximal cliques that have nodes in common Algorithm 422 (join tree construction) Input: A triangulated undirected graph G = (V, E) Output: A join tree G = (V , E ) for G 1 Find all maximal cliques C1 , , Ck of the input graph G and thus form the set V of vertices of the graph G (each maximal clique is a node) 2 Form the set E = {(Ci , Cj ) | Ci Cj = } of candidate edges and assign to each edge the size of the intersection of the connected maximal cliques as a weight, that is, set w((Ci , Cj )) = |Ci Cj | 3 Form a maximum spanning tree from the edges in E wr.

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