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Session bean classes are used as the molds for instantiating session bean instances. These instances are indirectly called as local and remote clients via home and remote interfaces. EJBCreate() methods correspond with the create() methods of the session bean s home interface and are used for initializing the session bean s instance. The business methods created in a session bean class are a superset of those defined for the session bean s local or remote interface. These business methods implement the core business logic for session beans.

So, our TransformView is ready for its first test run. We need to make an instance somewhere and add it as a subview to something else. Our DragRotateAndScaleViewController is where this is done. Moving into the DragRotateAndScaleViewController header file, all we need to do here is import our TransformView.h file, as you can see in Figure 7 9.

Compactifying a dimension will lead to a modi ed mass spectrum. To obtain the mass spectrum for the state with a compacti ed dimension, let us begin with the Virasoro operators. Recall that L0 =

create() Methods (Prior to EJB 3.0) The EJB specification requires the session bean class to contain one or more ejbCreate() methods. These ejbCreate() methods are normally used to initialize the bean.

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As many ejbCreate() methods as necessary may be added to the bean (only one ejbCreate() method for stateless session beans, however), as long as their signatures meet the following requirements:

Figure 7 9. Import the TransformView.h header file. // //

Note the repeated index which is an upper and lower index on the rst term in the right so we have an implied sum. Here the index ranges over the entire

n They must have a public access control modifier. n They must have a return type of void. n They must have RMI compliant arguments, in that they are serializable

3 19. A and B are correct. The Decorator pattern appears in the java.io and java.awt packages. C and D are incorrect. These do not contain the Decorator pattern. 3 20. B is correct. The java.util package contains classes that implement the Iterator design pattern. A, C, and D are incorrect. These do not implement the Iterator design pattern. 3 21. A and C are correct. The Enumeration interface contains hasMoreElements() and nextElement() methods. B and D are incorrect. These are not valid methods in the Enumeration interface.

space-time, that is, = 0, ..., 2. Now let s write L0 in such a way that we peel of the = 25 term. Then L0 =

#import <UIKit/UIKit.h> #import "TransformView.h" @interface DragRotateAndScaleViewController : UIViewController { } @end

6.01 Distinguish Appropriate from Inappropriate Techniques for Providing Access to a Legacy System from Java Technology Code Given an Outline Description of That Legacy System

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he capacity and capability to migrate legacy systems to Java 2 Enterprise Edition (JEE) is on the increase as the need to web-enable legacy systems increases. A growing number of legacy systems, including IBM mainframe, UNIX, and client/server, can now be migrated to or integrated with JEE to take advantage of its security, speed, reliability, and cross-platform capabilities. Some of the benefits of this are freedom from obsolete software, return on the original investment in legacy systems (especially after Y2K) via extended life of these systems, and opportunities for e-commerce using legacy systems and databases. To that end, this chapter will cover the following topics:

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n Engineering the Enterprise Information Systems (EIS) Integration Tier n Best practices for EIS integration n Guidelines for data access n EIS access objects and connections n Java Enterprise Engineering: Services n Role of transactions n Best practices relating to transactions in each tier n Appropriate and inappropriate use for given situations

In the DragRotateAndScaleViewController implementation file, we want to create a TransformView and make it visible to the user. We want to make sure the view is ready, so we perform this action in the viewDidLoad method override. Your code should come out looking like Figure 7 10.

With a single compacti ed dimension, the Kaluza-Klein excitations on X 25 are considered to be distinct particles. Hence we can write down the mass operator as a mass term in the 25 noncompacti ed dimensions. That is, m 2 = p p

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