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This tuple-relational-calculus expression uses the u depositor ( ) clause to require that the customer have an account at the bank, and it uses the s borrower ( ) clause to eliminate those customers who appear in some tuple of the borrower relation as having a loan from the bank The result of this query appeared in Figure 313 The query that we shall consider next uses implication, denoted by The formula P Q means P implies Q ; that is, if P is true, then Q must be true Note that P Q is logically equivalent to P Q The use of implication rather than not and or often suggests a more intuitive interpretation of a query in English Consider the query that we used in Section 323 to illustrate the division operation: Find all customers who have an account at all branches located in Brooklyn To write this query in the tuple relational calculus, we introduce the for all construct, denoted by The notation t r (Q(t)) means Q is true for all tuples t in relation r We write the expression for our query as follows: {t | r customer (r[customer -name] = t[customer -name]) ( u branch (u[branch-city] = Brooklyn s depositor (t[customer -name] = s[customer -name] w account (w[account-number ] = s[account-number ] w[branch-name] = u[branch-name]))))} In English, we interpret this expression as The set of all customers (that is, (customername) tuples t) such that, for all tuples u in the branch relation, if the value of u on attribute branch-city is Brooklyn, then the customer has an account at the branch whose name appears in the branch-name attribute of u Note that there is a subtlety in the above query: If there is no branch in Brooklyn, all customer names satisfy the condition The rst line of the query expression is critical in this case without the condition r customer (r[customer -name] = t[customer -name]) if there is no branch in Brooklyn, any value of t (including values that are not customer names in the depositor relation) would qualify.

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We are now ready for a formal de nition A tuple-relational-calculus expression is of the form {t | P(t)} where P is a formula Several tuple variables may appear in a formula A tuple variable is said to be a free variable unless it is quanti ed by a or Thus, in t loan s customer (t[branch-name] = s[branch-name]) t is a free variable Tuple variable s is said to be a bound variable

The McGraw Hill Companies, 2001

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A tuple-relational-calculus formula is built up out of atoms An atom has one of the following forms: s r, where s is a tuple variable and r is a relation (we do not allow use of the operator) / s[x] u[y], where s and u are tuple variables, x is an attribute on which s is de ned, y is an attribute on which u is de ned, and is a comparison operator (<, , =, =, >, ); we require that attributes x and y have domains whose members can be compared by s[x] c, where s is a tuple variable, x is an attribute on which s is de ned, is a comparison operator, and c is a constant in the domain of attribute x We build up formulae from atoms by using the following rules: An atom is a formula If P1 is a formula, then so are P1 and (P1 ) If P1 and P2 are formulae, then so are P1 P2 , P1 P2 , and P1 P2 If P1 (s) is a formula containing a free tuple variable s, and r is a relation, then s r (P1 (s)) and s r (P1 (s)) are also formulae As we could for the relational algebra, we can write equivalent expressions that are not identical in appearance In the tuple relational calculus, these equivalences include the following three rules: 1 P1 P2 is equivalent to ( (P1 ) (P2 )) 2 t r (P1 (t)) is equivalent to t r ( P1 (t)) 3 P1 P2 is equivalent to (P1 ) P2

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We can also get an idea about whether a circuit is impulse response stable by looking at the poles of the transfer function H (s) Let s begin with a simple case We are familiar with the Laplace transform pair e at 1 s+a (143)

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The McGraw Hill Companies, 2001

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