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You ve heard the bit about how we best remember things: doing is better than seeing, which is better than hearing, and so on Well, I know that students love humor and guess what! We remember funny stories and lessons much better than we remember dull and boring ones I have found that, without exception, when students work on code that is fun and wacky, they tend to spend much more time solving it The more we apply ourselves mentally toward the solution of a problem, the more neural connections are made in our brains The more neurons we connect, the more we remember and most importantly the less apt we are to waste time on ineffective methods.

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this). The symmetric part corresponds to a massless spin-2 particle which is the graviton. The linearized metric g = + ( x ) satis es the linearized Einstein equations ( x ) = 0, and ( x ) = 0. By taking the Fourier transform of ( ) ( k ), it can be shown that these equations are satis ed. The trace ( k ), which de nes a scalar, is also important. This corresponds to a massless scalar particle called the dilaton.

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The DAOclass(es) should reflect the functional requirements of the services your enterprise beans need, not necessarily the structure of the existing system A DAO class interface should reflect a current view Analyze what the existing EIS does, determine what needs to be done today and tomorrow, and create methods in the DAO classes that provide the most frequently required functionality If multiple EIS resources are required to perform a single task, the DAO class can combine access to these systems and present them to the EJB as a single service So as an EIS integration best practice, we should avoid letting the structure of existing EIS resources dictate the structure of the integrated system Instead, architect and design with your new requirements and goals in mind Use existing legacy resources as services to meet those requirements.

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We now turn our attention to a different method of quantization. We began the chapter with a discussion of covariant quantization. This method is a straightforward application of the imposition of commutation relations. We took this approach rst because it may seem familiar from your studies of ordinary quantum mechanics. In addition, it preserves the Lorentz invariance of the theory. Physicists say that this approach is manifestly Lorentz invariant, colloquially meaning that the Lorentz invariance is obvious. The technique has the disadvantage in that negative norm states appear. Although this is a problem, it is instructive to go through the process of eliminating the negative norm states. Another approach is possible which avoids the negative norm states at the cost of losing manifest Lorentz invariance. This is called light-cone quantization. We brie y discuss it here, considering the open string case. We begin by using light-cone coordinates, which were introduced in Chap. 2 in Eq. (2.34): X = X 0 X D 1 2 (4.30)

A DAO class should be neither a collection of unrelated tools nor a tool designed for one application, but something that cleanly and completely represents a clear and reusable abstraction UML diagrams such as collaboration, state chart, activity, and package diagrams can be a help in the analysis..

The more time we spend on a particular topic, the more chance there is that you will experience gut feelings about whether a particular methodology for solving a project is on track or not So, as we proceed, be aware that I am employing humor to burn computer science and Objective-C concepts and methods into your brain without your exerting any conscious effort It is common for my students to contact me after receiving a difficult homework assignment First, they ll send me a tweet asking if they can Skype me One particular night, I was playing chess with a colleague when I received a tweet asking if I were available Of course, I responded I warned my colleague, also a professor at the University of North Carolina, that students whom he knew were about to appear on Skype.

The remaining coordinates X i are transverse coordinates. The center of mass coordinate x and momentum p are also written as light-cone coordinates. In the light-cone gauge, we choose X + = x+ +

FIGURE 4-12

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