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distributed authentication, where users from one Drupal site are permitted to log on to another Drupal site (see the drupal.module, which is part of the core Drupal package). Drupal will first attempt to log in the user locally by searching for a row in the users table with the matching username and password hash. If that is not successful, Drupal will try external authentication (see Figure 6-4). A successful local login results in the firing of two user hooks (load and login), which your modules can implement.

In computing the area of an arbitrary region, the human method would be to break it down into simple components, such as triangles, and then sum up the individual areas of these smaller pieces. A triangle s area is just half the base times the height, and solving for the height is possible given enough of the angles and side lengths. Breaking down a complex shape can be a tricky task, however, even for a human. In order for a computer to be able to solve for the area of an arbitrary region, a systematic approach must be developed one that a simpleminded JavaScript function can reliably apply in all situations. To derive such a method, we ll begin by representing each point around a figure s perimeter as a coordinate pair labeled x1 and y1, x2 and y2, and so on. The initial step is to extend each vertex of the shape to the X-axis, and then picture each line segment as being part of a quadrilateral involving two of the extension lines and a piece of the X-axis. You can see this developing in Figure 10-2.

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Figure 9-2. The SharedObject.mxml application You also have the option to delete content in the SharedObject by invoking the SharedObject. clear() method. This will remove any data from your local SharedObject file.

point inside the shape to any other point inside the shape will never leave the shape. Concave, on the other hand, means that there are areas where something has been cut out of the shape. These definitions apply equally to three-dimensional figures. A concave lens is one that narrows toward the middle, leaving a cave on either side of it.

The load operation of the user hook is fired when a $user object is successfully loaded from the database in response to a call to user_load(). This happens when a user logs in (or out), when authorship information is being retrieved for a node, and at several other points.

Spring Security 2.x has evolved from the Acegi Security system to become a much easier solution for enterprise security in Spring. Spring Security 2.x adds many new features, such as AspectJ pointcut support, namespace configuration syntax for other security systems (LDAP for example), and OpenID integration. Every application needs to provide secure methods of data transport, business logic access, and secure access. Flex must take all of these security aspects into account when delivering a user interface on the Web or a client s intranet. Spring Security is a robust way of deploying Flex applications that require an enterprise security solution. To get the latest version of Spring Security, visit http://springframework.org/download to download the Spring Security 2.x JAR files. The examples in this book use spring-securitycore-2.0.4.jar, spring-security-core-tiger-2.0.4.jar, and spring-security-taglibs2.0.4.jar. Spring Security offers the ability to integrate authentication and authorization with your Flex applications. You log in a user (authenticate) and apply roles to your Flex applications (authorize). You can create a user profile that is held in your Flex application s context to control what a user sees and doesn t see. By letting the server and client know who users are and what roles they have, you can grant or deny access to business logic and user interface functions. This can be applied to Flex applications of any size. You can secure a Flex application using Spring Security to handle method-level authorization, URL security, authentication, and user roles for authorization. You can also use BlazeDS to apply security restrictions to RemoteObject destination definitions.

From here, it s clear that if you take the areas of all the quadrilaterals on the far side of the shape, and subtract the areas of those quadrilaterals on the near side, the area remaining is that of the shape itself. To express this mathematically, we must use the summation operator to add up the areas of the trapezoids, which are simply the average of their top and bottom lines (left and right, in our case), multiplied by the height:

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