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Once you are down to a manageable size, you could then add more Print-statements to that area to further isolate the problem 632 LOCATING THE FAULT Once you have the fault isolated to a manageable area, you need to get information that can help determine why the problem is occurring Without such information you are only guessing at the source of the problem Typically, the information you need is the value of a variable or sensor You can use more Print-statements to obtain this information Ideally, you would like to get this data each time an action occurs in the program If you can analyze the values of variables and sensors in the isolated area you should be able to determine why the fault is occurring (perhaps an if-statement is not showing true when you expect it to).

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(B.27)

(g(x) f (x)) dx 0 [by (a)]

The reason for the fault could be that you typed the name of a variable incorrectly or the problem could be with the logic used for dealing with an unanticipated situation in the environment..

This is Kepler s equation, given as Eq. (2.27) in the text. The orbital radius r and the true anomaly v can be found from the eccentric anomaly. Referring to Fig. B.4,

But x = a cos E, and hence,

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6.3.3 CORRECTING THE PROBLEM How you correct the problem depends on its nature. Sometimes correcting a typing error is all that is necessary. At other times you may have to admit that your initial plan or algorithm was inadequate for the situation. In such cases, the information you obtained during the debugging phase will help you formulate a better algorithm. 6.3.4 PATIENCE PATIENCE PATIENCE Debugging can often take much longer than you might expect sometimes much longer than the initial writing of the code; just be patient. The insight gained during debugging is valuable not only for correcting errors in this program, but also in developing this and other programs further and even in improving your problem-solving skills in general. As you gain experience, you will discover that time spent in a careful and systematic design process as well as meticulous coding can save many hours of debugging.

De nition: ax is the unique positive real number such that ln ax = x ln a (35.1)

(B.28)

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You can debug programs with Print-statements as discussed in the previous section, but RobotBASIC offers alternatives that are far more ef cient. There are several techniques available to you, some of which are similar to those in other languages and some that are unique. Consider again the random roaming subroutine from Chap. 5 (Fig. 5.7). It is shown here in Fig. 6.1 with a Debug statement inserted that will be discussed later. The code shown in Fig. 6.1 works in most situations, but there are environmental conditions that can cause it to fail. The problem is that the infrared sensors that feel around the robot have blind spots as discussed in Chap. 3. If the objects drawn to test the subroutine are really small or have very sharp points, the potential for a fault exists. When the robot approaches such an object the point may slip between the sensor detection areas and cause a collision before it can be detected.

Also, from Fig. B.4,

To see that this de nition makes sense, observe that the equation ln y = x ln a must have exactly one positive solution y for each real number x. This follows from the fact that ln y is an increasing function with domain (0, + ) and range the set of all real numbers. (See the graph of the ln function in Fig. 34-2.)

. Hence,

RoamAround: while true // forward until an object is found while rFeel( )=0 rForward 1 Debug "An object was detected ", rFeel() wend // try to intelligently turn away from the object if rFeel()&3 then Ta = -45 // object on right,turn left if rFeel()&24 then Ta = 45 // object on left,turn right if rFeel()=4 then Ta = 160 // object infront,turn around // turn Ta degrees plus or minus 20 degrees rTurn Ta+random(40)*sign(Ta) wend Return

(B.29)

FIGURE 6.1 This subroutine moves the robot randomly around the screen (see Chap. 5 for the complete program).

PROPERTIES OF ax It is shown in Problem 35.4 that the function ax possesses all the standard properties of powers:

(B.30)

This is Eq. (2.30) of the text. One further piece of manipulation yields a useful result. Combining Eqs. (B.28) and (B.30) gives

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The PDF417 barcode encoder class library is written in C#. It is open source code. The target framework is .NET Framework (net462) and .NET Standard ...