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With the preliminaries out of the way, let s start building the application: 1. Start by opening Xcode and entering N. In the New Project window, select the View-based Application template, as illustrated in Figure 5 5. You may be thinking that a view-based application template is usually used to help us design an application with a single view, and that we should pick another option because we ve just made two views, the image of the stairs and the modified image of the stairs with my wife in it. This reasoning would appear to be sound because navigation-based applications yield data hierarchically, using multiple screens. That choice would seem to be the right one for this project, except that this is actually not the case here.

Enterprise Application Integration (EAI)

(2.32)

EAI is best described as making one or more disparate applications act as a single application. This is a complex task that requires that data be replicated and distributed to the correct systems at the correct time. For example, when integrating accounting and sales systems, it can be necessary for the sales system to send sales orders to the accounting system to generate invoices. Furthermore, the accounting system must send invoice data into the sales system to update data for the sales representatives. If done correctly, a single sales transaction will generate the sales

(2.33)

order and the invoice automatically, thus eliminating the potentially erroneous manual re-entry of data.

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We will be dealing with only one perspective onto which we will superimpose an image, not a view. If we were going to have portions of our code in one navigation pane, and other portions of our code in other navigation panes, then we probably would choose a navigation-based application. In this current project, though, we are going to manipulate one view in which we will superimpose images, rather than navigate from one pane to another. In essence, we ll be playing tricks with a single view. 2. Save your View-based Application to your desktop as helloWorld_005. See Figure 5 6. This is going to be the last of our Hello World! apps. I d like to suggest that, once you ve completed this program, you save all of these in a Hello World folder inside your Code folder. You will probably find yourself going back to these folders at some point to review the code.

It will be convenient to call upon light-cone coordinates in string theory. First, let s look at how light-cone coordinates can be de ned in Minkowski space-time in general and then consider having them in the context of the worldsheet and the equations of motion of the string. As we will see, this will simplify the way we write the action and the resulting equations of motion. For simplicity, let s take ordinary (3 + 1) dimensional space-time. The contravariant coordinates are x = ( x 0 , x1 , x 2 , x 3 ) where x 0 = ct and x 1 = x , x 2 = y, x 3 = z say. We form light-cone coordinates by choosing one spatial direction, which in this case we take to be x1, and forming linear combinations of it with x0 as follows: x+ = x 0 + x1 2 x = x 0 x1 2 (2.34)

XML has impacted three key areas of software development: the sharing of application architectures, the building of declarative environments, and scripting facilities In February 1999, the OMG (Object Management Group, a consortium of 11 companies, founded in April 1989) publicly stated its intention to adopt the XMI (XML Metadata Interchange) specification XMI is an XML-based vocabulary that describes application architectures designed using the UML With the adoption of XMI, it is possible to share a single UML model across a large-scale development team that is using a diverse set of application development tools This level of communication over a single design makes large-scale development teams much more productive Also, because the model is represented in XML, it can easily be centralized in a repository, which makes it easier to maintain and change the model as well as provide overall version control See the object Management Group site at wwwomg.

These are two null or lightlike coordinates, but you can think of x+ as a timelike coordinate and x as a spacelike coordinate. Hence when we use indices and summations, we will treat + as a 0 index and as a 1 index. The other coordinates x2 and x3 are left alone. It is easy to derive the inverse relationship using Eq. (2.34). We have x0 = x+ + x 2 x1 = x+ x 2

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