Design by exmple: An application of Armstrong relations
Journal of Computer and System Sciences
Algorithms for inferring functional dependencies from relations
Data & Knowledge Engineering
Decompositions and functional dependencies in relations
ACM Transactions on Database Systems (TODS)
Horn clauses and database dependencies
Journal of the ACM (JACM)
On the Structure of Armstrong Relations for Functional Dependencies
Journal of the ACM (JACM)
A Guided Tour of Relational Databases and Beyond
A Guided Tour of Relational Databases and Beyond
Discovering interesting inclusion dependencies: application to logical database tuning
Information Systems - Databases: Creation, management and utilization
Efficient Discovery of Functional Dependencies and Armstrong Relations
EDBT '00 Proceedings of the 7th International Conference on Extending Database Technology: Advances in Database Technology
Efficient Algorithms for Mining Inclusion Dependencies
EDBT '02 Proceedings of the 8th International Conference on Extending Database Technology: Advances in Database Technology
A Framework for Understanding Existing Databases
IDEAS '01 Proceedings of the International Database Engineering & Applications Symposium
Semantic sampling of existing databases through informative Armstrong databases
Information Systems
Using data samples in validating data models
International Journal of Knowledge Engineering and Soft Data Paradigms
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From statistics, sampling technics were proposed and some of them were proved to be very useful in many database applications. Rather surprisingly, it seems these works never consider the preservation of data semantics. Since functional dependencies (FDs) are known to convey most of data semantics, an interesting issue would be to construct samples preserving FDs satisfied in existing relations.To cope with this issue, we propose in this paper to define Informative Armstrong Relations (IARs); a relation s is an IAR for a relation r if s is a subset of r and if FDs satisfied in s are exactly the same as FDs satisfied in r. Such a relation always exists since r is obviously an IAR for itself; moreover we shall point out that small IARs with interesting bounded sizes exist. Experiments on relations available in the KDD archive were conducted and highlight the interest of IARs to sample existing relations.