Chapter 10: Problem 1
Discuss attribute semantics as an informal measure of goodness for a relation schema.
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Chapter 10: Problem 1
Discuss attribute semantics as an informal measure of goodness for a relation schema.
These are the key concepts you need to understand to accurately answer the question.
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What is a minimal set of functional dependencies? Does every set of dependencies have a minimal equivalent set? Is it always unique?
Consider the following two sets of functional dependencies: \(F=\\{A \rightarrow C, A C \rightarrow\) \(D, E \rightarrow A D, E \rightarrow H\\}\) and \(G=\\{A \rightarrow C D, E \rightarrow A H\\} .\) Check whether they are equivalent.
What undesirable dependencies are avoided when a relation is in \(3 \mathrm{NF}\) ?
, Odate, Cust#, Total_amount) ORDER- ITEM(O#, I#, Qty_order… # Consider the following relations for an order-processing application database at \(\mathrm{ABC},\) Inc. ORDER (O#, Odate, Cust#, Total_amount) ORDER-ITEM(O#, I#, Qty_ordered, Total_price, Discount\%) Assume that each item has a different discount. The Total_PRICE refers to one item, OOATE is the date on which the order was placed, and the Total_AMOUNT is the amount of the order. If we apply a natural join on the relations ORDER-ITEM and ORDER in this database, what does the resulting relation schema look like? What will be its key? Show the FDs in this resulting relation. Is it in \(2 \mathrm{NF}\) ? Is it in \(3 \mathrm{NF}\) ? Why or why not? (State assumptions, if you make any.)
What is meant by the completeness and soundness of Armstrong's inference rules?
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