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s E r r o rE s t i m q t e f o r B i s e c t i o n P r o b l e mS t o t e m e n t C o n t i n u e x a r n p l e 3 u n t i l t h e a p p l o x i r n a te r r o r t a l l s b e l o wa E 5 e s ( o p p i n c r i t e r i o ro l ' ,: 0 - 5 % U s eE q ( - 5 - 5o c o n r [ ] u t t h ee r r o r s t) e t S o l u t i o n T h e r e s u l t s o l ' t h e f i r s t t w o i t e r a t i o n s l b r E x a r r p l e 5 l 3 w a ne l 6 2 5 S u b 25 er d e s t i t u t i n gh e s e a l u e sn t o E q 1 - 5 -y i1 l d s t v i 5 , l u rl,:, lrAl 5-r sl #ll\l0o/,,:2308c/o I6t5 I

Part II:

Recallthat the true percentrelativeeror for the root estimate 1625was 1385% of Therefore, le,,I is greaterthan le, I This behavioris manifested the other iterations: for

le,l ("/"1

125 t 6 25 1 4 37 5 1 3 43 7 5 r3 9 0 6 2 5 14t 4063 |42 578t |43t64)

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GRANT ANY OBJECT PRIVILEGE INSERT ANY TABLE LOCK ANY TABLE MANAGE TABLESPACE SELECT ANY TABLE UNDER ANY TABLE UNLIMITED TABLESPACE UPDATE ANY TABLE 18 rows selected system@aos>-- Attempt to query the sales data using system@aos>-- the SELECT ANY TABLE privilege system@aos>select cust_id, amount_sold from shsales; CUST_ID AMOUNT_SOLD ---------- ----------1258 2375 1714 2375 1842 2375 system@aos>-- Grant object privileges on the table system@aos>-- to another account system@aos>grant select on shsales to scott; Grant succeeded system@aos>-- Attempt to query the sales data using direct object system@aos>-- privileges granted to the account SCOTT system@aos>connect scott Enter password: Connected scott@aos>select cust_id, amount_sold from shsales; CUST_ID AMOUNT_SOLD ---------- ----------1258 2375 1714 2375 1842 2375

1e +-1

Thus aftereight iterations l finally falls below ,:05c/o, and the computation be can le,, terminated Theseresults summarized Fig 56The "ragged"natureof the true error is due are in to the fact that,fbr bisection, true root can lie anywhere the within the bracketing interval The true and approximateerrors are far apart when the interval happensto be centered on the true root They are close when the true root firlls at either end of the interval FIGURE 6 5 Errors lhe bisection for meihod ond opproximcte True errors piotted ore versus number the of iterolions

As you can see, the SYSTEM account has privileges not only to read or write the Sales History data using privileges such as SELECT ANY TABLE and UPDATE ANY TABLE, but the account can modify the structures in which the data is stored using a privilege such as ALTER ANY TABLE The same types of system ANY privileges are usually granted to named database administrator accounts, providing the same unbounded access to application data We must introduce a DBV realm around the SH and HR schemas to enforce the separation of duty and mitigate compliance concerns over unprotected access to PII or the integrity of financial numbers used in an audit

Although the approximateerror does not provide an exact estimateof the true error, Fig -56 suggests la,, captures general that l the downwardtrendof le,l In addition, plot the exhibitsthe extremelyattractive characteristic le,, is alwaysgreater that l than le,l Thus,

when le,,I falls below s' the computation could be terminated with confidence that theroot is known to be at leastas accurate the prespecified as acceptable level While it is dangerous draw generalconclusionsfrom a single example,it can be to demonstrated that le,, will alwaysbe greaterthan le,l for bisectionThis is due to the fact l that eachtime an approximate : root is locatedusingbisectiofloSr, (xt * x) /2, we know that the trlle root lies somewhere within an interval of A-r : xu - xt Therelbre,the root must lie within *Ax/2 of our estimate instance, For when Example54 was terminated, we could rnakethe definitive staternent that

A DBV realm can be defined as a boundary around all the objects in a database schema, a subset of objects in a database schema, or a collection of objects in multiple schemas These example usages are shown in Figure 5-3

In essence, (55) providesan upperboundon the true errorFor this boundto be Eq exceeded, true root would haveto fall outsidethe bracketinginterval,which by definithe tion could nevetoccur fbr bisection Otherroollocatingtechniques not alwaysbehave do as nicelyAlthough bisectionis generallyslowerthan other methods, neatness its the of error analysisis a positivefeaturethat nrakesit attractivefor certainengineering and scientific applications Another benefitof the bisectionmethodis that the numberof iterationsrequiredto attain an absoluteenor can be computedu priori-that is, before startingthe computation This can be seenby recognizing that beforestarting technique, absolute the the erroris

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