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Column-level TDE encrypts and decrypts data at the SQL level, making it transparent to the end user As a result, several database features that access data at the kernel level are incompatible with column-level TDE Using change data capture (both synchronous and asynchronous), streams (in 10g), materialized views, transportable tablespaces, and LOBs are not possible if they include objects containing encrypted columns These limitations disappear with tablespace encryption available in 11g, as you will see in the next section Another potential drawback in TDE s column-based encryption is that it cannot be used in certain types of indexes or in the definition of a primary key/foreign key (PK/FK) relationship Indexes built on encrypted columns are created using the encrypted values stored in the column As a result, use of an index is possible for an equality match provided that the encryption was defined using the no salt option The index will not be used, however, in queries that do a range scan In fact, you will not be allowed to create an index on a column encrypted with the salt directive (failing with ORA-28338: cannot encrypt indexed column[s] with salt) In the case of PK/FK relationships, since each table is encrypted using its own table-level key, the keys are different among tables and, therefore, the encrypted values for similar strings are different In this process, the relationship that existed between the data is lost without first decrypting the column While many will argue that natural keys (those that are managed outside of the application, such as SSNs, employee IDs, or stock numbers) are not good candidates as primary keys for establishing uniqueness in a table, the fact is they are and have been used as primary keys and are often found in applications that have, over time, been ported from other database environments As such, dealing with PK/FK relationships in application that require the protection offered by TDE presents a special problem with column-level TDE This limitation is addressed in version 11g with the introduction of a new capability: tablespace encryption.

34-2 Degrees of rotation Angles X, Y, and Z are measured relative to axes J1, J2, and J3 This robot arm employs articulated geometry

header footer primary header footer first page header footer even pages header footer primary header footer first page header footer even pages

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It is obvious that some very real business problems are satisfied by 10g s column-level encryption capability In a separate subset of use cases, column-level encryptions limitations make it more challenging to encrypt individual data elements to achieve the desired outcome and balance of security and performance For instance, many times you might find that an existing application was built to use the most sensitive information as a primary key Packaged applications often present this problem, and you have little control and limited in-depth knowledge of their data relationships In such cases, when faced with the challenges of the PCI-DSS or with new privacy legislation such as California s SB 1386 all organizations healthcare providers must make substantial investments in cataloging, analyzing, and remedying potential leaks for personal health information (PHI) or personally identifiable information (PII) Consider an insurance company s claims system Applications use the employee s SSN as the primary key for the insured record It stands to reason that they would use the insured s SSN as part of the dependant s record foreign key As application developers and data architects

have three degrees of freedom: base rotation (the equivalent of azimuth), elevation angle, and reach (the equivalent of radius) If you re a mathematician, you might recognize this as a spherical coordinate scheme There are several different articulated geometries for any given number of degrees of freedom Figure 34-2 is a simplified drawing of a robot arm that uses articulated geometry

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To turn on different headers and footers for the odd-numbered pages and evennumbered pages, set the odd and even pages header footer property of the page setup object to true For example, the following statement turns on different odd- and evennumbered page headers for the second section of the document referenced by the variable myDoc:

Another mode of robot arm movement is known as cartesian coordinate geometry or rectangular coordinate geometry This term comes from the cartesian system often used for graphing mathematical functions The axes are always perpendicular to each other Variables are assigned the letters x and y in a two-dimensional cartesian plane, or x, y, and z in cartesian three-space The dimensions are called reach for the x variable, elevation for the y variable, and depth for the z variable Figure 34-3 depicts a robot arm capable of moving in two dimensions using cartesian coordinate geometry

As is the case with any product, you should carefully examine the default security setup upon installation In both the BI server and the presentation server, there are a number of things granted to Everyone As mentioned, these permissions should be carefully analyzed to see if everyone really

To add page numbers to a document, you normally place them in either the header or the footer so that they repeat automatically on the relevant pages of the document Use the make new page number command to add a new page number object to the page numbers list For example, the following statement adds page numbers to the footer of the even-numbered pages in the first section of the document referenced by the variable myDoc:

needs that functionality As we go through the following sections, we will discuss many of these features in detail Here are a few changes that you should consider making immediately: Revoke access to products from Everyone and grant access only when needed By default, everyone has access to Oracle Answers, Oracle Delivers, Oracle BI Publisher, and Oracle Disconnected Analytics Revoke access to the Advanced tab in Oracle Answers Revoke the ability to issue direct database requests

34-3 Cartesian coordinate geometry in two dimensions Variable x represents reach; y represents elevation

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