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Here you ve added one line to Example 21-1 to enable button mode. In Sprite and other InteractiveObject subclasses, buttonMode defaults to false, except of course for SimpleButton, where it defaults to true. If you run this code, you see all three effects mentioned in action. You might also notice that, as promised, where there is no ll in a display object, it does not react to clicks. If you put your mouse just outside the edge of the circle, even though you may be inside the display object s bounding box (which you can see by tabbing to it), you won t trigger the hand cursor or any click events.



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S(E) = p6p8p13s(E)

The MouseEvent.CLICK event is triggered when the user s primary mouse button is clicked. Whether the device is an actual mouse or something like a tablet or a gamepad, how many buttons

(21.9)

the pointing device has and so on is of no consequence. Which button is considered the primary button is also up to the user and his operating system. The secondary mouse button usually the right button does not trigger a mouse event in the Flash Player API. The secondary mouse button is reserved for displaying a standard context menu, which Flash Player retains some control over but you can indeed customize. Further mouse buttons, like a middle button, are not supported in Flash Player.

s(E) = P6Pi1q p & s( . E)





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In the AIR runtimes, you will have much more control over and access to mouse input. For example, the middle and right mouse buttons are supported. If you are developing for AIR, check the AS3LR for these additional events.

You can detect whether the user holds down certain keyboard modi er keys while clicking. The MouseEvent object de nes several Boolean properties you can use to detect these keys:

Find two more independent cycles involving S ( E ) that can be obtained from the matched plaintext and ciphertext in Table 2.2.

shiftKey Whether the Shift key is held down ctrlKey On PCs, whether the Control key is held down; on Macs, whether either of the Control or Command keys is held down altKey On PCs, whether the Alt key is held down; on Macs, ignored

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A rotation can be performed by a pair of reflections, see Figure 21.2. It can easily be shown that the result of reflecting a vector a in the plane perpendicular to a unit vector n is a a = a = nan 1 , where a and a respectively denote projections of a perpendicular and parallel to n. Thus, a reflection of a in the plane perpendicular to n, followed by a reflection in the plane perpendicular to another unit vector m results in a new vector b = m nan 1 m 1 = mn a mn 1 = RaR. Using the geometric product we can show that the rotor R of Equation (21.8) is a multivector consisting of both a scalar part and a bivector part, i.e. R = mn = m n + m n. These components correspond to the scalar and vector parts of an equivalent unit quaternion in G3 0 0 . Considering the scalar and the bivector parts, we can further write the Euler representation of a rotor as follows: (21.10) 2 where the rotation axis n = n1 2 3 + n2 3 1 + n3 1 2 is spanned by the bivector basis. The transformation in terms of a rotor a RaR = b is a very general way of handling rotations; it works for multivectors of any grade and in spaces of any dimension, in contrast to quaternion calculus. Rotors combine in a straightforward manner, i.e. a rotor R1 followed by a rotor R2 is equivalent to a total rotor R, where R = R1 R2 . 2 R = en 2 = cos + sin

You ll use modi er keys in Example 21-6 to create and drag a copy of a display object instead of dragging the original object.

6. Prove that the Enigma is its own inverse. Hint: Suppose that the ith plaintext letter is II:, and that the corresponding ith ciphertext letter is y. This implies that when the ith letter typed into the keyboard is II:, the letter y is illuminated on the lightboard. Show that, for the same key settings, if the ith letter typed into the keyboard is y, then the letter II: is illuminated on the lightboard.

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