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Erschienen in:
2007 | OriginalPaper | Buchkapitel
Conclusion
Erschienen in: Metagraphs and Their Applications
Verlag: Springer US
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We have now completed our presentation of metagraph theory and applications. We began by defining a metagraph as a collection of directed set-to-set mappings, where the sets are subsets of a generating set, at most one of the sets in any edge is null, and for any edge the two sets defining the edge are disjoint. We then developed an algebraic theory of metagraphs and applied it to metagraph connectivity, metagraph transformations (especially projection), assignment of attributes to edges, assumptions and conditional metagraphs, and the properties of sub-metagraphs. Finally we examined the application of metagraphs to the structuring of decision support (i.e., data, model, and rule management) systems and workflow systems.