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In this section, we see how to estimate the size of the result of a join The Cartesian product r s contains nr ns tuples Each tuple of r s occupies lr + ls bytes, from which we can calculate the size of the Cartesian product Estimating the size of a natural join is somewhat more complicated than estimating the size of a selection or of a Cartesian product Let r(R) and s(S) be relations If R S = that is, the relations have no attribute in common then r 1 s is the same as r s, and we can use our estimation technique for Cartesian products If R S is a key for R, then we know that a tuple of s will join with at most one tuple from r Therefore, the number of tuples in r 1 s is no greater than the number of tuples in s The case where R S is a key for S is symmetric to the case just described If R S forms a foreign key of S, referencing R, the number of tuples in r 1 s is exactly the same as the number of tuples in s The most dif cult case is when R S is a key for neither R nor S In this case, we assume, as we did for selections, that each value appears with equal probability Consider a tuple t of r, and assume R S = {A} We estimate that tuple t produces ns V (A, s) tuples in r 1 s, since this number is the average number of tuples in s with a given value for the attributes A Considering all the tuples in r, we estimate that there are nr ns V (A, s) tuples in r 1 s Observe that, if we reverse the roles of r and s in the preceding estimate, we obtain an estimate of nr ns V (A, r) tuples in r 1 s These two estimates differ if V (A, r) = V (A, s) If this situation occurs, there are likely to be dangling tuples that do not participate in the join Thus, the lower of the two estimates is probably the more accurate one The preceding estimate of join size may be too high if the V (A, r) values for attribute A in r have few values in common with the V (A, s) values for.

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attribute A in s However, this situation is unlikely to happen in the real world, since dangling tuples either do not exist, or constitute only a small fraction of the tuples, in most real-world relations More important, the preceding estimate depends on the assumption that each value appears with equal probability More sophisticated techniques for size estimation have to be used if this assumption does not hold We can estimate the size of a theta join r 1 s by rewriting the join as (r s), and using the size estimates for Cartesian products along with the size estimates for selections, which we saw in Section 1422 To illustrate all these ways of estimating join sizes, consider the expression depositor 1 customer Assume the following catalog information about the two relations: ncustomer = 10000 fcustomer = 25, which implies that bcustomer = 10000/25 = 400 ndepositor = 5000 fdepositor = 50, which implies that bdepositor = 5000/50 = 100 V (customer-name, depositor) = 2500, which implies that, on average, each customer has two accounts Also assume that customer-name in depositor is a foreign key on customer In our example of depositor 1 customer, customer-name in depositor is a foreign key referencing customer; hence, the size of the result is exactly ndepositor , which is 5000 Let us now compute the size estimates for depositor 1 customer without using information about foreign keys Since V (customer-name, depositor) = 2500 and V (customername, customer) = 10000, the two estimates we get are 5000 10000/2500 = 20, 000 and 5000 10000/10000 = 5000, and we choose the lower one In this case, the lower of these estimates is the same as that which we computed earlier from information about foreign keys

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Looking at (13), it should be apparent that, given the current owing past some point P, we can integrate to nd the total charge that has passed through the point as a function of time Speci cally, let s assume we seek the total charge that passes in a certain interval that we de ne as a t b Then given i(t), the charge q is given by q=

We outline below how to estimate the sizes of the results of other relational algebra operations Projection: The estimated size (number of records or number of tuples) of a projection of the form A (r) is V (A, r), since projection eliminates duplicates Aggregation: The size of A GF (r) is simply V (A, r), since there is one tuple in A GF (r) for each distinct value of A Set operations: If the two inputs to a set operation are selections on the same relation, we can rewrite the set operation as disjunctions, conjunctions, or negations For example, 1 (r) 2 (r) can be rewritten as 1 2 (r) Similarly, we

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