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How do you find the candidate key from functional dependencies?
The candidate key can be determined from given set of functional dependency in a relation. It is an attribute or minimal set of attributes whose closure is set of all attributes in a relation. = ABCD. Find the candidate keys in above relation.
How do I find my candidate key?
Candidate Key is minimal set of attributes of a relation which can be used to identify a tuple uniquely. For Example, each tuple of EMPLOYEE relation given in Table 1 can be uniquely identified by E-ID and it is minimal as well. So it will be Candidate key of the relation.
How do I find my Superkey and candidate key?
So, in essence, all primary/candidate keys are super keys but not all super keys are primary/candidate keys….Number of Possible Super Keys in DBMS
- Example-1 : Let a Relation R have attributes {a1,a2,a3} and a1 is the candidate key.
- Example-2 : Let a Relation R have attributes {a1, a2, a3,…,an}.
How do you find candidate keys using attribute closure?
we can determine candidate key using below steps:
- Find out attribute closure for each of the determinant.
- Check which determinant closure derive all the attributes of the relation.
- Declare all the determinant whose closure set contains all the attributes, as candidate key.
How do I find functional dependencies in a table?
Functional Dependencies in a relation are dependent on the domain of the relation. Consider the STUDENT relation given in Table 1. We know that STUD_NO is unique for each student. So STUD_NO->STUD_NAME, STUD_NO->STUD_PHONE, STUD_NO->STUD_STATE, STUD_NO->STUD_COUNTRY and STUD_NO -> STUD_AGE all will be true.
How are primary key related to functional dependencies?
There is by definition a functional dependency between all superkeys (not just the primary key) of a relation and all attributes in that relation (not just non-key attributes). A table’s superkeys (UNIQUE NOT NULL sets of columns) are the column sets that “functionally determine every other attribute in the table”.
What is difference between candidate key and super key with example?
A Super key is a set or one of more columns to uniquely identify rows in a table. Candidate keys are selected from the set of super keys, the only thing we take care while selecting candidate key is: It should not have any redundant attribute. That’s the reason they are also termed as minimal super key.
What are the candidate keys for R explain?
Candidate Key is a Super Key whose no proper subset is a super key, i.e. suppose if ABC is a candidate key then neither A, B, C or any of its combination can be super key, hence we can say candidate key is a minimal set of attributes of an R( Relational Schema) which can be used to identify a tuple of a table uniquely.
How are candidate keys related to functional dependencies?
If you have all attributes you have a superkey. eg: ACD is a superkey because I have ABCDE. CD is the candidate key, so ACD, BCD, CDE all can be candidate key. C,D do not appear in the right side of any functional dependencies which is why CD is candidate key.
Which is an essential attribute of a candidate key?
Essential attributes are those attributes which are not present on RHS of any functional dependency. Essential attributes are always a part of every candidate key. This is because they can not be determined by other attributes. Let R (A, B, C, D, E, F) be a relation scheme with the following functional dependencies-
How to find the total number of candidate keys of a relation?
There exists no general formula to find the total number of candidate keys of a given relation. These are candidate keys because each set consists of minimal attributes required to identify each student uniquely in the Student table. We can determine the candidate keys of a given relation using the following steps-
When is a functional dependency is not trivial?
If a functional dependency is not trivial, it is called Non-Trivial Functional Dependency. Non-Trivial functional dependency may or may not hold in a relation. e.g; E-ID->E-NAME is a non-trivial functional dependency which holds in the above relation.