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Lecture 1 of Advanced Databases

Lecture 1 of Advanced Databases. Basic Concepts. Instructor: Mr.Ahmed Al Astal. Basic Concepts. Introduction and basic definitions ER Modeling. ER-Relational Schema Mapping Database Languages. FDs and Normalization. Agenda. Basic Concepts. Database : A set of related data.

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Lecture 1 of Advanced Databases

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  1. Lecture 1 ofAdvanced Databases Basic Concepts Instructor: Mr.Ahmed Al Astal

  2. Basic Concepts • Introduction and basic definitions • ER Modeling. • ER-Relational Schema Mapping • Database Languages. • FDs and Normalization . Agenda  Page 2

  3. Basic Concepts • Database : A set of related data. • Database management Systems (DBMS): software package/ system to facilitate the creation and maintenance of a computerized database. • Database System: The DBMS software together with the data itself. Sometimes, the applications are also included. Introduction and basic definitions  Page 3

  4. Basic Concepts Database Administrator (DBA). Database Designer. End Users Application Programmers. Database Users  Page 4

  5. Basic Concepts ER Model: is a logical model that used for describing Entities and the relationships between these entities. ER Symbols: ER Modeling Meaning ENTITY TYPE WEAK ENTITY TYPE RELATIONSHIP TYPE IDENTIFYING RELATIONSHIP TYPE ATTRIBUTE Meaning KEY ATTRIBUTE MULTIVALUED ATTRIBUTE COMPOSITE ATTRIBUTE DERIVED ATTRIBUTE Symbol Symbol  Page 5

  6. Basic Concepts  Page 6

  7. Basic Concepts Mapping of Regular Entity Types Mapping of Weak Entity Types Mapping of Binary 1:1 Relation Types Mapping of Binary 1:N Relationship Types. Mapping of Binary M:N Relationship Types. Mapping of Multi-valued attributes. Mapping of N-ary Relationship Types ER to Relational Mapping  Page 7

  8. Basic Concepts Procedural Languages: Relational Algebra, Relational Calculus, Cobol,…. Non Procedural Languages: SQL DDL: Create, Alter Table, Drop Table DML: Select, Update, Delete Database Languages  Page 8

  9. Basic Concepts Functional dependencies (FDs) are used to specify formal measures of the "goodness" of relational designs. FDs are constraints that are derived from the meaning and interrelationships of the data attributes. SSN  ENAME Level, Experience_Years  Salary FDs & Normalization  Page 9

  10. Basic Concepts IR1.(Reflexive) If Y ⊇X, then X -> Y IR2.(Augmentation) If X  Y, then XZ  YZ (Notation: XZ stands for X U Z) IR3.(Transitive) If X  Y and Y  Z, then X -> Z Inference Rules for FDs  Page 10

  11. Basic Concepts Some additional inference rules that are useful: (Decomposition) If X  YZ, then X  Y and X  Z (Union) If X  Y and X  Z, then X  YZ (Pseudo transitivity) If X  Y and WY  Z, then WX  Z Inference Rules for FDs  Page 11

  12. Basic Concepts Normalization: The process of decomposing unsatisfactory "bad" relations by breaking up their attributes into smaller relations First Normal Form. Second Normal Form. Third Normal Form. BCNF Normalization  Page 12

  13. Basic Concepts Disallows composite attributes Multi-valued attributes nested relations; attributes whose values for an individual tuple are non-atomic First Normal Form  Page 13

  14. Basic Concepts Given a relation R and a set of FDs F hold on R, R is in BCNF (i.e. R is a good relation) iff for each FD in the form α -> β in F : α must be a super key If any FD fails then we divide the relation into tow relation R1(α , β) , R2(R- β). BCNF (Boyce-Coded Normal Form)  Page 14

  15. Basic Concepts Given a relation R and a set of FDs F hold on R, R is in 3NF iff for each FD in the form α  β in F at least one of the following conditions satisfies: α must be a key for R OR Each attribute in β is Prime attribute If any FD fails then we divide the relation into tow relations: R1(α , Non Prime Attributes in β ) , R2(R- Non Prime Attributes in β ). Third Normal Form 3NF  Page 15

  16. Basic Concepts Given a relation R and a set of FDs F hold on R, R is in 3NF iff for each FD in the form α  β in F at least one of the following conditions satisfies: α must be a key for R OR Each attribute in β is Prime attribute α is not a subset of any key If any FD fails then we divide the relation into tow relations: R1(α , Non Prime Attributes in β ) , R2(R- Non Prime Attributes in β ). Third Normal Form 2NF  Page 16

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