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The final transformation class that Silverlight provides is the matrix transformation. This can be used when the other transformations don t give you what you want, or when you want to combine multiple transformations into a single transformation (although you could also use TransformGroup to group several). Each of the other transformations can be represented by a 3~TMS3 matrix. Let s dust off our linear algebra textbooks and revisit the basics of matrix math to see how a matrix can give us the other transformations, and even combine multiple transformations into a single operation. The 3~TMS3 matrix that Silverlight uses looks like Figure 9-11.



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Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.





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create competition for the naturally monopolistic copper telephone line and cable television coaxial cable line. BPL modems transmit signals over electric power lines in much the same way that cable and DSL modems transmit over cable and telephone lines. Recent advances in processing capability enable BPL devices to overcome challenges that are inherent in transmitting over the electric power lines. The FCC identifies two forms of BPL: in-house BPL, which uses transmission standards developed by the HomePlug Alliance, and Access BPL, a new technology to carry broadband Internet traffic over medium voltage power lines. An inductive coupler connects the BPL modem to the power line. One key consideration is interference: There have been serious concerns expressed by the Amateur Radio Relay League (ARRL) about BPL s tendency to interfere with ham radio, a consideration that will be taken up by the FCC. When BPL devices are installed on underground power lines, the signal is shielded by the conduit and is unlikely to cause interference to other communications services.

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Each line contains information regarding the performance of the particular solution that corresponds to the line, as well as to the complete chromosome, ie, the set of parameters that represents the gene, which, in turn, corresponds to the solution expressed in the line The best solutions for the long entry at open and for the short entry at open were selected These solutions were used to generate the six tests conducted below More specifically, the solution that provided the best long entry at open was tested and its performance was evaluated in the usual way on both samples The same solution was also tested and evaluated with entry on stop and on limit The same procedure was followed for the short side: The best evolved solution for a.

It would be irresponsible to publish this book without detailed coverage of the next generation of transport network that is currently emerging. While frame relay and ATM continue to be important technologies for

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

short entry at open was determined. It was then tested on both samples with each of the other two order types, The optimal solution for each order type was not selected separately from our genetic runs because doing so would not allow comparability across orders. For example, the optimal entry at open might involve a breakout, while the optimal entry for a stop might involve countertrend momentum-totally different models. By assuming that the entry-at-open model (in which all trades generated by the model are taken) represents a good, overall model, the normal course of evaluating that model with the other orders was followed. Since the model is kept constant, this approach permits meaningful comparisons to be made across orders.

Figure 9-11. The transformation matrix used by Silverlight The final column will always be (0,0,1) because Silverlight supports only affine transformations. In reality, the transformation matrix is 2~TMS2, but it includes within its structure translation values for the x and y coordinates (in the third row). An affine transformation is essentially a linear transformation. Any three points that were on a line before the transformation continue to be on a line after the transformation. We won t trouble ourselves with proving this, since this isn t a math textbook, but if you look at a side of a rectangle in the preceding rotation and skewing figures, you ll see that three arbitrary points along this line are still on a line after the transformation (not the same line obviously, but a line nonetheless). The bottom row of the 3~TMS3 matrix contains values for the x and y offsets. These offsets are used for translation. The M11, M12, M21, and M22 properties of the MatrixTransform class are used to specify the custom transformation. Projection and reflection are two examples of affine transformations not supported directly by Silverlight with a class of their own. The simplest transformation is the translation. It allows you to specify only OffsetX and/or OffsetY to perform a translation without having to worry about an unexpected transformation happening if the M values are all 0 (actually, if they are all 0, the element undergoing transformation might disappear!) By setting M11 and M22 to 1, M12 and M21 to 0, the OffsetX property to 10, and the OffsetY property to 0, the transformation will shift the entire element being transformed ten units to the right. The transformed

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