| |

VerySource

 Forgot password?
 Register
Search
View: 921|Reply: 5

Solve !!!! Ask a question about candidate codes, function dependence, and what normal form

[Copy link]

1

Threads

1

Posts

2.00

Credits

Newbie

Rank: 1

Credits
2.00

 China

Post time: 2020-1-25 12:20:01
| Show all posts |Read mode
Let the relationship R (student number, student name, class, department, book number, book name, borrowing date) represent the student's borrowing book information; analyze the functional dependence of R, and point out the candidate code of R. The highest number of R has reached Normal form (up to BCNF)? Explain the reason. Decompose R into a set of 3NF relationship modes that maintain functional dependencies and have no damage to connectivity. Underline the main code of this group of relationships.
Reply

Use magic Report

1

Threads

9

Posts

9.00

Credits

Newbie

Rank: 1

Credits
9.00

 China

Post time: 2020-3-1 14:45:02
| Show all posts
Seems to be a homework problem of database principles in universities ...
Reply

Use magic Report

0

Threads

6

Posts

6.00

Credits

Newbie

Rank: 1

Credits
6.00

 China

Post time: 2020-3-3 12:00:01
| Show all posts
I used to do this kind of questions when I was in college. I have forgotten it now ~~~~
Reply

Use magic Report

0

Threads

1

Posts

2.00

Credits

Newbie

Rank: 1

Credits
2.00

 China

Post time: 2020-8-15 01:30:01
| Show all posts
(Student ID, student name, class, department) student ID
(Book number, book name) Book number
(Student student number, book number, borrowing date) Student student number, book number
Reply

Use magic Report

0

Threads

2

Posts

2.00

Credits

Newbie

Rank: 1

Credits
2.00

 China

Post time: 2020-8-25 15:00:01
| Show all posts
Reaching the second normal form
Reply

Use magic Report

0

Threads

2

Posts

2.00

Credits

Newbie

Rank: 1

Credits
2.00

 China

Post time: 2020-8-25 15:15:01
| Show all posts
Wrong, reach third normal form
Reply

Use magic Report

You have to log in before you can reply Login | Register

Points Rules

Contact us|Archive|Mobile|CopyRight © 2008-2023|verysource.com ( 京ICP备17048824号-1 )

Quick Reply To Top Return to the list