Complete the code to identify the main requirement of Fourth Normal Form (4NF).
A relation is in 4NF if it is in Boyce-Codd Normal Form and has no [1] dependencies.
4NF requires that there are no multivalued dependencies other than a candidate key.
Complete the code to describe the condition for a relation to be in 4NF.
If a relation has a multivalued dependency X ->-> Y, then X must be a [1] key for the relation.
In 4NF, for any multivalued dependency X ->-> Y, X must be a candidate key.
Fix the error in the statement about 4NF.
4NF eliminates [1] dependencies that are not functional dependencies.
4NF eliminates multivalued dependencies that are not functional dependencies.
Fill both blanks to complete the definition of 4NF.
A relation is in 4NF if it is in [1] and has no [2] dependencies except those involving a candidate key.
4NF requires the relation to be in BCNF and have no multivalued dependencies except those involving a candidate key.
Fill all three blanks to complete the example of 4NF violation and its resolution.
If a relation has attributes A, B, and C, and there are multivalued dependencies [1] and [2], then to achieve 4NF, decompose into relations with keys [3].
When a relation has multivalued dependencies A ->-> B and A ->-> C, it violates 4NF. Decomposing into relations with key A removes the violation.