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In 14, Visual Programming and the Display List, you saw that the coordinate space that Flash Player uses is a Cartesian space with the origin at the top-left corner of the stage The x-axis increases to the right and the y-axis increases down Because of this, points in any quadrant but the bottom-right don t appear on-stage When you re using the 3D coordinate system, none of this changes A third, z-axis, is added The origin stays at the top-left corner, and the z-axis protrudes perpendicular to the stage, into and out of your display, with positive z being farther away from you, and negative z being closer to you By default, the perspective is set up so that the vanishing point is in the center of the stage, in nitely far off in positive z.

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1. Refer to Example 15.1 to write a MATLAB script that reads in R, G, and B data les resulting from the YCb Cr to RGB conversion in Section 15.10.1, and display the RGB image using MATLAB function imshow. Use visual inspection to compare the RGB image displayed by MATLAB and the bitmap image generated by Section 15.10.1. 2. Implement the HSV to RGB color space conversion in xed-point C. The data le Sunset160x120.HSV is provided in the companion CD. 3. Develop an experiment that converts the HSV color space to RGB color space using C55x assembly language. 4. Example 15.8 implements 2-D image lter in frequency domain. The resulting image has been shifted toward the bottom right. Modify the MATLAB script such that edge-affects will be minimized. 5. In Section 15.10.3, the white-balanced image for Tory_2850k.jpg is dimmed slightly. What causes this problem Modify the white balance algorithm such that it will keep the image intensity unchanged after white balance. 6. Develop a new experiment that uses adaptive histogram equalization to divide the image into several regions and individually equalizes each smaller region instead of entire image. 7. Develop an experiment that uses a lowpass lter to remove the high-frequency noise in the image le noiseImage.jpg.

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You can change this, but for now, it places your eye squarely in front of the xy plane the traditional 2D stage looking into it Figure 15-3 shows the 2D and 3D coordinate systems of the display list You can think of the stage as existing at z=0 Because z increases into the screen, objects with positive z values appear smaller than their natural size as if they have been scaled down and objects with negative z values appear larger than their natural size as if they have been scaled up In actuality, there is only one stage, and display objects in 2D and 3D must coexist in peace on it So, those 2D display objects are essentially at z=0 Display objects can not only be positioned in 3D space, they can be rotated and scaled in three dimensions as well.

The text in Figure 15-2 is rotated around the x-axis Figure 15-4 shows rotations around each of the three axes You ll notice that because the z-axis points in and out of the screen, rotating around the z-axis is the same as traditional 2D rotation There are plenty of ways to represent a rotation in 3D space it s not nearly as simple as rotation in 2D but the display list represents any orientation as a combination of these three axis rotations (an Euler angle) Although the gure shows an object rotated around a single axis, combining three rotations, one around each axis, can produce any orientation imaginable..

FIGURE 15-3

FIGURE 15-4

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Display objects can be rotated in all three dimensions. Rotating around the z-axis is the same as 2D rotation.

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