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You can select the Zoom tool by clicking the magnifying glass toward the bottom of the Tools panel on the left edge of the screen (see Figure 6.2). Each time you click the image, you zoom in. When you need to zoom back out, press and hold the Alt (Option) key and click. When you are busy using another tool, you can temporarily use various Zoom functions by checking out the shortcuts listed in Table 6.1. You can quickly zoom in on a specific region of a page by using the Zoom tool to create a marquee selection. Click and drag the mouse with the Zoom tool to draw the marquee; when you release the mouse, Photoshop zooms you in so that the pixels within the marquee fill the screen.

4.0 4.0

First assume that [X,Y ]is a consistent interval. This implies that there exists a consistent cut G such that X G Y . We need to show that Equation (11.1) is true. Pick any e , f such that f E and e -+ f . Since f X and X G, we get that f E G. From the fact that G is consistent, we get that e E G. But e G implies that e Y because G Y . Therefore Equation (11.1) is true.

S1. User_ID[A] chooses a random r in ZN, computes x r 2 (modulo N ) and sends x to User_ID[B]. S2. User_ID[B] chooses a random bit-vector b (s0, s1, . . . , bk21)Zk,2 using the uniform distribution sends it to User_ID[A]. Qk 1 S3. User_ID[A] returns y to User_ID[B] where y r i 0 sbi (modulo N). i Qk 1 bi Q S4. User_ID[B] computes z y2 i 0 vi (modulo N) r 2 k 1 s2bi vbi (modulo N) and i i 0 i accepts User_ID[A] s identity as valid if z x. The probability of successfully masquerading is now 22k. The protocol was modi ed to derive a signature scheme; suppose h is a hashing function with values in Zk,2 and xky denotes the concatenation of x and y.

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Notice that we make one call for each element we change. Next, we move the dialog to it s new size and position. First, we hide the window: