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We introduce compact model-based representations of q-Horn theories, analyze the structure of functional dependencies in q-Horn theories, and show that every minimal functional dependency in a q-Horn theory Σ can be expressed either by a single term or by a single clause.
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We also study the structure of functional dependencies that hold in a Horn theory, showing that every such functional dependency is in fact a single positive term Boolean function, and prove that for any Horn theory the set of its minimal functional dependencies is quasi-acyclic.
We define a novel characterization of minimal functional dependencies.
We also prove that the set of all minimal functional dependencies in Σ is quasi-acyclic.
1. Functional dependency: Functionality and sequential dependency are the primary concerns of designers.
Functional dependency was classified as: 1 = dependent and 0 = independent.
These moments have a functional dependency upon the time interval and are called 'structure functions'.
Functional dependency (FD) is an important data dependency.
Very simple IC is a functional dependency (FD) or conditional functional dependency (CFD) introduced in [12].
The concepts of partial functional dependency and transitive functional dependency for XML DTD are proposed.
This new kind of dependency is an extension to the classical definition of functional dependency.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com