Rensselaer polytechnic institute csci 4380 database systems david goldschmidt ph d
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Rensselaer Polytechnic Institute CSCI-4380 – Database Systems David Goldschmidt, Ph.D. Database Systems {week 02}. Selection (review). Find and select all tuples from relation R that satisfy some set of conditions Forms the basis of querying a database

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Rensselaer polytechnic institute csci 4380 database systems david goldschmidt ph d

Rensselaer Polytechnic Institute

CSCI-4380 – Database Systems

David Goldschmidt, Ph.D.

Database Systems{week 02}


Selection review
Selection (review)

  • Find and select all tuples from relation Rthat satisfy some set of conditions

    • Forms the basis of querying a database

    • The selectionC (R) is based on Boolean condition C over attributes of relation R

    • Example conditions include:

      • A = e, A > e, A >= e, A < e, A <= e, A <> e

      • A1 = A2, A1 <> A2

      • Any combination of conditions using AND, OR, NOT

A, A1, and A2 are attributes

e is a constant or expression


Selection review1
Selection (review)

  • Selection selects a subset of tuples in relation R (with the schema unchanged)

    • C(R) = { t | t is a tuple in R and t satisfies the condition C on relation R }

    • Selection conditions can only refer toattributes in the given relation R

    • For conditions spanning multiple relations, we first must combine those relations (i.e. join)


Cartesian product
Cartesian product

  • The Cartesian product combinestwo relations to form a new relation

    • The new relation has all of the attributesof the original two relations

    • It’s often a good idea to rename attributesin the original relations such thatthere’s no ambiguity


Cartesian product1
Cartesian product

  • Given two relations R and S withschemas R(A1,A2,...,An) and S(B1,B2,...,Bm)

    • The Cartesian product RxS producesrelation T with schema T(A1,A2,...,An,B1,B2,...,Bm)

    • We can disambiguate attributesby using R.Ax and S.By

      • i.e. attributes Ax and By have the same name


Cartesian product2
Cartesian product

  • The Cartesian product of relations R and S:

    • RxS = { (r,s) | r is a tuple in R and s is a tuple in S }

      • Note that (r,s) has all values in r and s

    • The Cartesian product is like multiplicationin that it produces a tuple for every pair oftuples from R and S

      • e.g. if R has 10 tuples and S has 5 tuples, then RxS will have 50 tuples

So why do we want to do this?


Join

  • Cartesian product RxS is often followed by a selection condition that specifies how tuples in R should be matched to tuples in S

    • name=student(Undergraduate x Advising)

    • Translation: Join the Undergraduate and Advising relations by selecting tuples in which the name attribute equals the student attribute


Natural joins
Natural joins

  • When joining two relations, we often want to join on common (same-named) attributes

    • This is a natural join on relations R and Sand is denoted R⋈S

    • The selection condition selects tuples that have the same values for same-named attributes

    • Note that the schema does not repeat thesame-named attributes


Theta joins
Theta joins

  • Joins based on specific conditions arecalled theta joins and are denoted R ⋈C S

    • To perform a theta join, first take theproduct of relations R and S

    • Next, select tuples that satisfy condition C

    • The resulting schema is the union of theschemas of R and S with R.Ax and S.By prefixes,if necessary

In a theta join, nodeduplicationof attributes is performed!


Rename
Rename

  • The rename operator changes thename of the attributes of relation Rwith schema R(A1,A2,...,An)

    • S(B1,B2,...,Bn)(R) = relation S(B1,B2,...,Bn) in which R.A1 is renamed S.B1, R.A2 is renamed S.B2, and so on

    • To only change some attribute names,simply specify Bi = Ai


Exercises
Exercises

  • Find all faculty who advise a student

  • Find all faculty who do not adviseany students

  • Find faculty who advise at least two students

  • Find faculty who advise a student that is not in their department (e.g. dual majors)


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