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It is often desirable to simplify certain queries that require a Cartesian product Usually, a query that involves a Cartesian product includes a selection operation on the result of the Cartesian product Consider the query Find the names of all customers who have a loan at the bank, along with the loan number and the loan amount We rst form the Cartesian product of the borrower and loan relations Then, we select those tuples that pertain to only the same loan-number, followed by the projection of the resulting customer-name, loan-number, and amount: customer -name, loanloan-number , amount ( borrower loan-number = loanloan-number (borrower loan)) The natural join is a binary operation that allows us to combine certain selections and a Cartesian product into one operation It is denoted by the join symbol 1 The natural-join operation forms a Cartesian product of its two arguments, performs a selection forcing equality on those attributes that appear in both relation schemas, and nally removes duplicate attributes Although the de nition of natural join is complicated, the operation is easy to apply As an illustration, consider again the example Find the names of all customers who have a loan at the bank, and nd the amount of the loan We express this query customer-name Hayes Jones Smith Figure 320 Customers with both an account and a loan at the bank

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The Laplace transform of this equation is V (s) 6(s I (s) i(0)) = 0, V (s) 6s I (s) = 6 Now, we apply KCL to the top node of the inductor We have 1 dv + i(t) + 2v(t) = e 2t u(t) 3 dt (1317)

The McGraw Hill Companies, 2001

3

Finally, we ll take a quick look at the Effects album in ArcSoft ShowBiz Here I ve clicked the Effects tab and selected Filters from the drop-down list box at the top of the album

loan-number L-16 L-93 L-15 L-14 L-17 L-23 L-11 L-17

loan)

Computing the Laplace transform we have 1 1 (sV (s) 2) + I (s) + 2V (s) = 3 s+2 Rearranging terms gives V (s) 2 1 1 s + 2 + I (s) = + 3 3 s+2 (1318)

loan)

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It s pretty hard to show the effects of applying one of these filters in a small screen image, so I ll leave it to you to try out some of the items in the Effects album yourself Applying one of the effects is pretty simple You open the Effects album, select the effect you want to apply, click the clip in the timeline where you want to apply that effect, and then click the Add Effect button Needless to say, you can produce some pretty bizarre results with some of these items (try the Green filter on a video of one of your in-laws, for example)

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Since the schemas for borrower and loan (that is, Borrower-schema and Loan-schema) have the attribute loan-number in common, the natural-join operation considers only pairs of tuples that have the same value on loan-number It combines each such pair of tuples into a single tuple on the union of the two schemas (that is, customer-name, branch-name, loan-number, amount) After performing the projection, we obtain the relation in Figure 321 Consider two relation schemas R and S which are, of course, lists of attribute names If we consider the schemas to be sets, rather than lists, we can denote those attribute names that appear in both R and S by R S, and denote those attribute names that appear in R, in S, or in both by R S Similarly, those attribute names that appear in R but not S are denoted by R S, whereas S R denotes those attribute names that appear in S but not in R Note that the union, intersection, and difference operations here are on sets of attributes, rather than on relations We are now ready for a formal de nition of the natural join Consider two relations r(R) and s(S) The natural join of r and s, denoted by r 1 s, is a relation on schema R S formally de ned as follows: r

s = R S ( rA1 = sA1 rA2 = sA2 rAn = sAn r s)

1 s 3

where R S = {A1 , A2 , , An } Because the natural join is central to much of relational-database theory and practice, we give several examples of its use branch-name Brighton Perryridge Figure 322 Result of branch-name ( customer -city = Harrison (customer 1 account

depositor ))

Once you have finished your editing tasks in ArcSoft ShowBiz, you ll want to return your movie to Sonic MyDVD for completion This is a fairly simple task, but the procedure may not be completely obvious at first Let s take a look at how you go about returning your movie to Sonic MyDVD

The McGraw Hill Companies, 2001

.

6s 1

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