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Dependency Preserving Decomposition
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Dependency Preserving Decomposition If we decompose a relation R into relations R1 and R2, All dependencies of R either must be a part of R1 or R2 or must be derivable from FD’s of R1 and R2 . Relation R is decomposed in to R1 and R2 with FDs F1 and F2 respectively , if the decomposition is dependency preserving then F1 U F2 =F and so ( F1 U F2 ) + =F+
LOSSLESS JOIN DECOMPOSITION
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Normalization is the process of minimizing redundancy and eliminating anomalies from a relation or a set of relations. Decomposition of a relation is done when a relation is not in required normal form . We can decompose a relation into two or more relations if decomposition is lossless join as well as dependency preserving. Upto 3rd normal form both of these decomposition properties we need to preserve. Given a relation R after decomposing R into R1 and R2 , If R1 join R2 =R ,then the decomposition is said to be lossless join decomposition . If R1 join R2 is ⊃ R ,then the decomposition is said to be lossy decomposition .