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This creates a script that includes You ve created a script that needs any external components needed, external components but that you such as graphics, sounds, or movies want to run from the Script menu rather than as an executable application This creates an executable application that you can run on any Mac The application includes any external components needed, such as graphics, movies, or sounds This contains the uncompiled text of the script You ve created a script that uses external components, and you re ready to distribute it

'Returns an indicator that the user is a department manager', rule_set_name => NULL , get_expr => 'hremployee_utilityis_department_manager', validate_expr => NULL, identify_by => dbms_macutlg_identify_by_method, labeled_by => dbms_macutlg_labeled_by_self, eval_options => dbms_macutlg_eval_on_access, audit_options => dbms_macutlg_audit_on_get_error, fail_options => dbms_macutlg_fail_with_message); END; / COMMIT; Commit complete

Another parting thought: by what other means can the circuit evaluation problem be solved Let s think a circuit is a dag And what algorithmic technique is most appropriate for solving problems on dags That s right: dynamic programming! Together with linear programming, the world s two most general algorithmic techniques

You need to create a text-only version of the script so that you can edit it in a word processor or text editor

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Next we can use the example accounts from our operational and application administration model for realm authorizations to create the database access account We will create one account for a sales manager named JRUSSEL and one account for a sales employee named PTUCKER who reports to JRUSSEL:

Our next algorithm was discovered well over 2000 years ago by the mathematician Euclid, in ancient Greece Given two integers a and b, it nds the largest integer that divides both of them, known as their greatest common divisor (gcd) The most obvious approach is to rst factor a and b, and then multiply together their common factors For instance, 1035 = 3 2 5 23 and 759 = 3 11 23, so their gcd is 3 23 = 69 However, we have no ef cient algorithm for factoring Is there some other way to compute greatest common divisors Euclid s algorithm uses the following simple formula Euclid s rule If x and y are positive integers with x y , then gcd(x, y) = gcd(x mod y, y) Proof It is enough to show the slightly simpler rule gcd(x, y) = gcd(x y, y) from which the one stated can be derived by repeatedly subtracting y from x Here it goes Any integer that divides both x and y must also divide x y, so gcd(x, y) gcd(x y, y) Likewise, any integer that divides both x y and y must also divide both x and y, so gcd(x, y) gcd(x y, y) Euclid s rule allows us to write down an elegant recursive algorithm (Figure 15), and its correctness follows immediately from the rule In order to gure out its running time, we need to understand how quickly the arguments (a, b) decrease with each successive recursive call In a single round, arguments (a, b) become (b, a mod b): their order is swapped, and the larger of them, a, gets reduced to a mod b This is a substantial reduction 27

jim_acctmgr@aos>-- use the DBV Account Administrator to jim_acctmgr@aos>-- create the account for the Sales Manager JRUSSEL jim_acctmgr@aos>CREATE USER jrussel IDENTIFIED BY <password>; User created jim_acctmgr@aos>-- expire the password for the account so they are jim_acctmgr@aos>-- forced to change it to a password jim_acctmgr@aos>-- they can control at next login jim_acctmgr@aos>ALTER USER jrussel PASSWORD EXPIRE; User altered jim_acctmgr@aos>-- create the account for the Sales employee PTUCKER jim_acctmgr@aos>CREATE USER ptucker IDENTIFIED BY <password>; User created jim_acctmgr@aos>-- expire the password for the account so they are jim_acctmgr@aos>-- forced to change it to a password jim_acctmgr@aos>-- they can control at next login jim_acctmgr@aos>ALTER USER ptucker PASSWORD EXPIRE; jim_acctmgr@aos>-- use the operational DBA to grant these jim_acctmgr@aos>-- accounts database session privilege jim_acctmgr@aos>CONNECT jean_oper_dba Enter password: Connected jean_oper_dba@aos>GRANT CREATE SESSION TO jrussel; Grant succeeded jean_oper_dba@aos>GRANT CREATE SESSION TO ptucker; Grant succeeded jean_oper_dba@aos>-- use the Sales History realms jean_oper_dba@aos>-- Application Security Administrator sam_sec_mgr jean_oper_dba@aos>-- to provide DML and EXECUTE privileges

Table 3-2

Figure 16 A simple extension of Euclid s algorithm function extended-Euclid(a, b) Input: Two positive integers a and b with a b 0 Output: Integers x, y, d such that d = gcd(a, b) and ax + by = d if b = 0: return (1, 0, a) (x , y , d) = Extended-Euclid(b, a mod b) return (y , x a/b y , d) Lemma If a b, then a mod b < a/2

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