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an object and note what effect larger and smaller angles have on the robot s behavior. Note the effect of changing or eliminating the random amount. 5. Develop an algorithm to create your own behavior for the robot. Test it in a variety of situations to see how it compares with the behaviors studied in this chapter.

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In satellite orbital calculations, time is often measured from the instant of perigee passage. Denote the time of perigee passage as T and any instant of time after perigee passage as t. Then the time interval of significance is t T. Let A be the area swept out in this time interval, and let Tp be the periodic time. Then, from Kepler s second law,

(B.20)

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revious chapters introduced RobotBASIC and some of its capabilities through simple programming examples. As the book progresses, programs will become increasingly more complicated making it harder to nd errors, not only in the typed code, but also in the logic of the algorithms. There are three types of errors that can cause problems in a program: Syntax errors. These are errors in the typed words of the code. For example, you type the command Prnit when you actually mean Print. RobotBASIC will detect these types of errors and issue a message indicating their nature and location. It will also highlight the error location within the editor. Semantic errors. These are errors that occur during the running of the program when an illegal operation takes place such as division by zero. For example, you may have a statement like Speed = Distance/TimeTaken. If the variable TimeTaken becomes 0 some time during the program s execution an error will occur. RobotBASIC will indicate the nature and location of such errors and will highlight the line that caused the error in the editor. Logic errors. These are errors that cause the program to run in a fashion that you do not expect even though the program is syntactically and semantically correct. This kind of error is usually easy to detect if it affects the program in an obvious manner. Unfortunately, more often, this type of error can be quite subtle and hard to detect or trace to a particular location in the code. For example, you may write

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The mean motion is n = 2 /Tp and the mean anomaly is M = n (t T). Combining these with Eq. (B.20) gives

1 1 (1)(2) = 6 3

(B.21)

Speed = Distance * TimeTaken. This is the incorrect formula for the calculation desired (you should divide not multiply). However, RobotBASIC will not know this and will run anyway since there is no syntactic or semantic error. Logic errors can only be detected by meticulous testing and analysis of the program. This process is called debugging. The term comes from the days when computers were huge machines with electrical and mechanical components as well as a few electronic ones. Real live bugs used to crawl inside some of the electrical and mechanical devices of these machines causing failures. Operators used to go inside these computers to nd the bugs and replace the burnt out or jammed component to make the computer run again. Thus the term debugging was coined. Debugging can be a frustrating process, but RobotBASIC has some unique and powerful debugging features to help ease and facilitate the process. However, before we look at these features, let us explore some of the principles of debugging in general.

The auxiliary circle is the circle of radius a circumscribing the ellipse as shown in Fig. B.4. This also shows the eccentric anomaly, which is angle E, and the true anomaly (both of which are measured from perigee). The true anomaly is found through the eccentric anomaly.

This kind of direct calculation of a de nite integral is possible only for the very simplest functions f (x). A much more powerful method will be explained in 31.

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