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PREPARE FOR THE SHOW Check to be sure you have the necessary paperwork You must bring your Notice to Schedule (NTS) to the exam along with two other forms of identification Be careful here Several widely acceptable forms of identification, such as a green card or a social security card, are not acceptable Be sure your selected identification agrees exactly to the name as shown on your NTS You will receive a list of acceptable forms of identification along with your NTS Follow this procedure to the letter Exceptions are not tolerated What a shame it would be if you arrived, ready to show the AICPA examiners what you know, only to be sent home for lack of appropriate identification Be ready for the show Don t call home or the office shortly before the exam Talking to friends is always wonderful, but this is not the time.

very movie or TV show you ve ever seen is a collection of scenes organized into a story. Windows Movie Maker is a program that lets you create professional-grade videos in a similar manner by combining your favorite scenes from home movies or even video you download from the Web. Your can add background music, narration, still photos, and special effects to your movies. In short, you get to be cameraman, director, and producer all wrapped into one. The movies you create are stored in Windows Movie (.wmv extension) files. Just about anybody who has a Windows PC will be able to play them. Theoretically, you could even e-mail movies to people. However, movie files tend to be large, so it s more likely you d be sending out copies on CD or DVD to people.

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It s time to put your game face on In other words, it s time to focus on the exam and only on the exam Don t let a problem at the office or at home be your center of attention Whatever is wrong right now, you can ignore for now and deal with it later in the day For now, smile at the people in the hallways, smile at the Prometric receptionist, and smile at your friendly Prometric proctor Arrive early at least thirty minutes before your scheduled exam time Keep any conversation light the weather, a person s nice shoes, and the color of the carpet Don t talk about anything that requires you to expend brainpower Save it for the exam Smile pretty when the proctor takes your digital photo Don t think about exam content now Allow the staff to check you in.

There are a few different ways to switch from the account into which you re currently logged to another account (assuming there is more than one user account on your computer already). The first step is to click the Start button, then click the arrow next to the lock, as in Figure 3.3. The first three items have to do with the user account into which you re currently logged:

Keep it light and happy TIME TO BEGIN It s time to start your engines Well, maybe not quite, but it is time to log on to the computer After checking your identification and taking a digital photo of you, your proctor will usher you into the testing area Sit down, check your surroundings, and make yourself comfortable Yes, get comfortable You will be asked if you wish to use earplugs If you do, the center will provide them for you Be careful when making this decision Earplugs filter out the outside sounds, but they also magnify your internal body sounds Are you prepared for that Earlier chapters advised you to practice doing software questions in a less than totally quiet environment.

Since the method of Courtois is usually expressed in terms of a DTMC, whereas we are emphasizing the use of a CTMC in our discussion of methodologies, we would like to take advantage of this example and bridge the gap by choosing a CTMC as a starting point for our analysis. With the following model in mind, we can explain the CTMC depicted in Fig. 4.1. We assume a system in which two customers are circulating among three stations according to some stochastic regularities. Each arbitrary pattern of distribution of the customers among the stations is represented by a state. In general, if there are N such stations over which K customers are arbitrarily distributed, then from simple combinatorial reasoning we know that ( $ F ) = ( , - ) such combinations exist. Hence, in our example with N = 3 and K = 2 we have 4 02 = 6 states.

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