let F, be a canonical cover for F, i:= 0; for each functional dependency a → ß in F. i:=i+ 1; R, := aß; if none of the schemas R,j = 1, 2, ..,i contains a candidate key for R then i:= i+ 1; R, := any candidate key for R; /* Optionally, remove redundant relations */ reрeat if any schema R, is contained in another schema R, then /* Delete R, */ R, := R;: i:=i - 1; until no more R,s can be deleted return (R1, R2, ... ,R,) Figure 7.12 Dependency-preserving, lossless decomposition into 3NF.
let F, be a canonical cover for F, i:= 0; for each functional dependency a → ß in F. i:=i+ 1; R, := aß; if none of the schemas R,j = 1, 2, ..,i contains a candidate key for R then i:= i+ 1; R, := any candidate key for R; /* Optionally, remove redundant relations */ reрeat if any schema R, is contained in another schema R, then /* Delete R, */ R, := R;: i:=i - 1; until no more R,s can be deleted return (R1, R2, ... ,R,) Figure 7.12 Dependency-preserving, lossless decomposition into 3NF.
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Transcribed Image Text:let F, be a canonical cover for F;
i:= 0;
for each functional dependency a → B in F.
i:= i+ 1;
R, := a ß;
if none of the schemas R,.j = 1, 2, ...,i contains a candidate key for R
then
i:= i+ 1;
R, := any candidate key for R;
1* Optionally, remove redundant relations */
repeat
if any schema R, is contained in another schema R.
then
/* Delete R, */
R, := R;;
i:=i- 1;
until no more R,s can be deleted
return (R1, R2. .., R,)
Figure 7.12 Dependency-preserving, lossless decomposition into 3NF.
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