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As we know from the RR arm study, having explored one curve of a Type II obstacle irtual boundary brings in additional global knowledge: It tells the arm that somewhere there is another, second curve of the virtual boundary It also tells the arm in which direction it can nd this unknown curve Now the arm knows it has to nd and start exploring the second curve in order to draw conclusions about the target reachability Because of the topology of a common cylinder, if one simple curve of an obstacle boundary connects to both base circles of C-space, in order for the virtual obstacle to be separated from the rest of the C-space cylinder, the two endpoints of the second curve of the boundary must lie at the two base circles as well.

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This means that the only way to reach the second curve is to go in the direction opposite to the current M-line For that, a complementary M-line will be used If, after reaching and following the second curve of the virtual boundary neither the M-line nor the target is met, this means the target T cannot be reached If an obstacle happen to interfere with the rst link, as in the example in Figure 529a, the resulting virtual boundary forms a band around the C-space cylinder (Figure 529b) If the arm attempts to pass around the obstacle, starting, say, in the position 1, it will follow the whole virtual boundary, passing through points (1, 2, 3, 4, 5, 6, 1) and thus making a full circle For the PR arm, this is the rst example so far where the arm makes a full circle in 2 .

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So far, declaration of an executable s Main() method has been the simplest declaration possible You have not included any parameters or return types in your Main() method declarations However, C# supports the ability to retrieve the command-line arguments when executing a program, and it is possible to return a status indicator from the Main() method The runtime passes the command-line arguments to Main() using a single string array parameter All you need to do to retrieve the parameters is to access the array, as demonstrated in Listing 410 The purpose of this program is to download a file whose location is given by a URL The first command-line argument identifies the URL, and the optional second argument is the filename to which to save the file The listing begins with a switch statement that evaluates the number of parameters (argsLength) as follows 1 If there are zero parameters, display an error indicating that it is necessary to provide the URL 2 If there is only one argument, calculate the second rgument from the first argument 3 The presence of two arguments indicates the user has provided both the URL of the resource and the download target filename. Using Barcode generation for ASP.NET Control to generate, create .Related: Barcode Generating Excel how to, Barcode Generation Crystal C# , VB.NET Winforms Barcode Generation

It suggests that, similar to the RR arm before, we may need a counter to indicate the fact of making a full circle in 2 Denote the counter C2 , to emphasize that it corresponds to our second joint variable, 2 (There will be no counter C1 ) The fact of completing a full circle will be detected by the counter C2 as follows: Starting at the hit point, the counter integrates the angle 2 , taking into account the sign If a full circle is made without ever meeting the M-line (that is, the value of C2 is 2 ), then the target cannot be reached Continuing our observations of various special cases, if two (or more) obstacles happen to interfere with the rst link the way it appears in Figure 530, two bands are formed on the surface of the C-space cylinder.

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In this example the distance between the obstacles along the line OO1 is longer than the length of link l2 ; this makes the two bands connect with each other in two places, forming two disconnected free areas in C-space As a result, in Figure 530a position T cannot be reached from the arm position S Here is what will happen in this example under the algorithm: Starting at S, the arm follows the M-line, hits obstacle A at point 1 (Figure 530), goes through points (2, 3, 9, 8, 7) while trying to pass around the obstacle, and eventually returns to the hit point 1 without ever encountering the M-line This trajectory of the arm endpoint in shown in Figure 530a However, unlike in the example in Figure 529, the counter C2 will now contain zero Obviously, the target cannot be reached.

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