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3. From Home tab Layers panel, click the Layer Control drop-down list and click Pipes to change the current layer to Pipes. 4. Start the LINE command. Draw a line from 1 to 2, shown in Figure 11.11, using the Quadrant running object snap. 5. Click the Layer Control drop-down list and click Object to change the current layer to Object. 6. Click the Layer Control drop-down list and click the On/Off icon of the Dim layer. Click again at the top of the list to close it. 7. Start the CIRCLE command. Right-click and choose 2p to use the two-point option. Draw a circle from the endpoint of 3 to 4, shown in Figure 11.11, using the Endpoint running object snap. 8. Without changing the layer, start the CIRCLE command and again use the 2p option. Draw a circle between the endpoints at 5 and 6. 9. The last circle was drawn on the wrong layer. To change its layer, select the circle. Then click the Layer Control drop-down list and choose Pipes. Press Esc to remove the grips and see the result. The circle is now on the Pipes layer. Notice that the current layer is still Object in the Layer Control display. 10. Pick any red object (the Pipes layer). Choose Home tab Layers panel Make Object s Layer Current. The Pipes layer is now the current layer. Draw a line from the right quadrant of the circle at 1 to the left quadrant of the circle at 5 and 6, as shown in Figure 11.11. 11. You want to draw a line on the Object layer. This is the previous layer that you used.

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The Selective Color adjustment is very subtle compared to the Curves and Hue/Saturation adjustments. With the Selective Color adjustment, you can change nine different color tones by adjusting the levels for each of the CMYK colors. For example, if you choose the red color tones and you change the cyan levels, only the cyan levels in the red colors in your image will change; none of the cyan tones in green areas of the image will change. In Figure 15.21, you can see that by focusing on just the blue tones of the image, the color of the sky is deepened without compromising the other colors in the image.

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Since the random variables Xi are assumed to be independent and identically distributed, the estimator X as defined in (18.22) will, according to the central limit theorem, approximately have a Normal distribution with mean a and variance a2/n (we denote var[X] as

. . . . . . . . . . . . . . . . . .

If you plan on having a service bureau trap your files for you, do not apply Photoshop s Trap command. You don t want to see what happens when someone traps an image that s already been trapped. If you re paying the extra bucks for professional trapping, leave it to the pros.

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Paige's method. There have been several interesting works in numerical linear algebra on stable array methods for recursively updating least-squares solutions. These methods are relevant to the adaptive filtering context, and most notable among them is an array algorithm developed by Paige (1985) as a result of studies by Paige (1979a,1979b) and Paige and Saunders (1977). Paige's form is useful when dealing with ill-conditioned data. Rather than propagate a square-root factor of Pi, the algorithm propagates factors of P,"* itself. In this way, it avoids matrix products while forming the pre-arrays and leads to improved (in fact, stable) numerical performance albeit at some increased computational cost. A description of the algorithm appears in the textbook by Kailath, Sayed, and Hassibi (2000, 12). Paige proved that his algorithm is "backward" stable, which is a desirable feature. What this means is the following. A numerical algorithm for solving a linear system of equations Az = b is said to be backward stable if the computed solution I can be shown to be the exact solution of a slightly perturbed system, namely, 3 satisfies ( A 6A)I = ( b bb) for small perturbations {SA,Sb}.

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