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jean_oper_dba@aos>-- to these accounts for Sales History data and jean_oper_dba@aos>-- Sales History application code jean_oper_dba@aos>CONNECT sam_sec_mgr Enter password: Connected sam_sec_mgr@aos>GRANT sh_data_admin_0101 TO jrussel; Grant succeeded sam_sec_mgr@aos>GRANT sh_data_admin_0101 TO ptucker; Grant succeeded

Q: A:

Proof Witness that either b a/2 or b > a/2 These two cases are shown in the following gure If b a/2, then we have a mod b < b a/2; and if b > a/2, then a mod b = a b < a/2

We can extend the SHSALES transaction package from 5 to include a procedure named insert_product_cost that will be our trusted procedure to add new product costs:

When I m saving a script in the Script format, what happens if I select the Run Only check box The code vanishes into thin air More seriously: When you save a script in the Script format, select the Run Only check box if you want to prevent the commands in the script from being visible This sounds odd, but it s useful when you need to distribute a script but you don t want anybody to be able to see how it works Use this run-only option only for versions of scripts that are ready for distribution, not for working versions or reference versions that you need to be able to read and edit

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This means that after any two consecutive rounds, both arguments, a and b, are at the very least halved in value the length of each decreases by at least one bit If they are initially n-bit integers, then the base case will be reached within 2n recursive calls And since each call involves a quadratic-time division, the total time is O(n 3 )

sh@aos>CREATE OR REPLACE PACKAGE shsales_transaction AS PROCEDURE update_sales(customer IN NUMBER, amount IN NUMBER); PROCEDURE insert_product_cost( product IN VARCHAR2 , promotion IN VARCHAR2 , channel IN VARCHAR2 , cost_date IN DATE , cost IN NUMBER , price IN NUMBER ); END; / Package created

Follow these steps to add a description to your script, make an application from it, and add the application to the Dock so that you can run it easily:

Both the JRUSSEL and PTUCKER accounts can create new product cost data using standard SQL and the SHSALES_TRANSACTION package at this point

A small extension to Euclid s algorithm is the key to dividing in the modular world To motivate it, suppose someone claims that d is the greatest common divisor of a and b: how can we check this It is not enough to verify that d divides both a and b, because this only shows d to be a common factor, not necessarily the largest one Here s a test that can be used if d is of a particular form Lemma If d divides both a and b, and d = ax + by for some integers x and y , then necessarily d = gcd(a, b) Proof By the rst two conditions, d is a common divisor of a and b and so it cannot exceed the greatest common divisor; that is, d gcd(a, b) On the other hand, since gcd(a, b) is a common divisor of a and b, it must also divide ax + by = d, which implies gcd(a, b) d Putting these together, d = gcd(a, b) So, if we can supply two numbers x and y such that d = ax + by, then we can be sure d = gcd(a, b) For instance, we know gcd(13, 4) = 1 because 13 1 + 4 ( 3) = 1 But when can we nd these numbers: under what circumstances can gcd(a, b) be expressed in this checkable form It turns out that it always can What is even better, the coef cients x and y can be found by a small extension to Euclid s algorithm; see Figure 16 Lemma For any positive integers a and b, the extended Euclid algorithm returns integers x, y , and d such that gcd(a, b) = d = ax + by 28

2 Type a description of what the script does, such as this:

sh@aos>CONNECT jrussel Enter password: ERROR: ORA-28001: the password has expired Changing password for jrussel New password: Retype new password: Password changed Connected jrussel@aos>INSERT INTO shcosts ( prod_id , time_id , promo_id , channel_id , unit_cost , unit_price ) SELECT prodprod_id , TO_DATE('07-26-2000','MM-DD-YYYY') , promopromo_id

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This application opens, positions, and resizes a Finder window, and then creates a document in TextEdit

Part II:

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