Choose the best description of the main purpose of a canonical cover for a set of functional dependencies.
Think about simplifying the set of dependencies without changing what they represent.
A canonical cover is a minimal set of functional dependencies that preserves the original dependencies' meaning. It removes redundancy and simplifies analysis.
Select the step that is not involved in computing a canonical cover.
Consider whether adding dependencies helps simplify or complicate the set.
Finding a canonical cover involves simplifying and reducing dependencies, not adding new ones.
F = { A -> BC, B -> C, A -> B, AB -> C }Identify the canonical cover of the given functional dependencies.
Try to remove redundant dependencies and extraneous attributes step by step.
Decompose A -> BC into A -> B and A -> C. Since B -> C exists, A -> C is redundant. Also, AB -> C is redundant because A -> B and B -> C imply AB -> C. So the minimal set is { A -> B, B -> C }.
Choose the best explanation for removing extraneous attributes from the left side of dependencies.
Think about what 'extraneous' means in this context.
Removing extraneous attributes makes the dependency minimal, which helps simplify the set and avoid redundancy.
Given F = { A -> BC, B -> C, A -> B, AB -> C }, which statement is true?
Choose the correct statement about the relationship between the original set and its canonical cover.
Recall what equivalence means in terms of functional dependencies.
A canonical cover is a minimal equivalent set of dependencies that has the same closure as the original set but fewer dependencies.