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a trading day. The numbers represent whether, for any given date, a long entry signal (+ l), a short entry signal (-I), or no entry signal at all (0) should be generated. For example, the random entry system might generate a -1 on October 29, 1997, which means that there is a signal to enter a short trade at the open on that date. The RNG used to implement the random entry strategy is the one described as ran2 in Numerical Recipes in C (Press et al., 1992). The period of this RNG is greater than 2 multiplied by 10 . It is by far a better RNG than those normally found in the run-time libraries that usually come with a programming language. Signals are generated based on random numbers from this generator. On each bar, a uniformly distributed random number between 0 and 1 is obtained from the RNG. If the random number is less than 0.025, a short signal is generated. The probability of a short being generated on any bar is 0.025; i.e., a short signal should occur every 40 bars, on average. If the random number is greater than 0.975, a long signal is issued; these signals also should occur, on average, every 40 bars. In other words, on average, a long or a short trading signal should occur every 20 bars. The limit and stop prices are calculated in the usual way. Orders are placed in the usual manner.



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None of these are perfect transmission media; they all suffer from the vagaries of backhoes, lightning.

When it comes to using keyframe animations and attempting to define an interpolation function to model the effect you desire, you might spend a while getting it just right (unless you know the formula to use ahead of time). Silverlight 3 introduced a stock set of easing functions that control the change of property values over the duration of the animation. Two of these easing functions are bouncing and springing effects, and you can also define your own custom easing function with the use of the IEasingFunction interface. The full set of easing functions that come with Silverlight are shown in Table 10-4.

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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strikes, sunlight, earth movement, squirrels with sharp teeth, kids with BB guns, and other impairments far too numerous to name. When these problems occur, how are they detected Equally important, how are the transmission impairments that they inevitably cause reported and corrected There must also be an agreed upon set of rules that define exactly how the information is to be physically transmitted over the selected medium. For example, if the protocol to be used dictates that information will always be transmitted on pin 2 of a data cable, such as that shown in Figure 2-10, then the other end will have a problem, since its received signal will arrive on the same pin that it wants to transmit on! Furthermore, there must be agreement on how information is to be physically represented, how and when it is to be transmitted, and how it is to be acknowledged. What happens if a very fast transmitter overwhelms the receive capabilities of a slower receiver Does the slower receiver have the ability, or even the right, to tell it to slow down Collectively, all of these problems pose what seem to be insurmountable challenges to the transmission of data from a source to a receiver. And while the process is obviously complex, steps have been taken to simplify it by breaking it into logical pieces. Those pieces, as we described earlier, are protocols. Collections of protocols, carefully

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The property value is first backed up a little before animating to its end. For example, a property value animating from 10 to 90 might go from 10 to 5 first and then from 5 to 90. This function has one double property, Amplitude, which controls the animation. The property bounces before stopping at its final value. The number of bounces is specified by the integer property Bounces. Uses a circular function to control the animation. Uses the function f(t) = t^3. Property oscillates back and forth as if on a spring, slowing down until it comes to rest. Uses an exponential function. Uses an arbitrary power (specified by the double Power property). This is a general form of the cubic, quadratic, quartic, and quintic easing functions. Uses the function f(t) = t^2. Uses the function f(t) = t^4. Uses the function f(t) = t^5. Uses a sine formula.

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In this chapter we dissect the telecommunications marketplace and examine, in detail, the segments that it comprises. They include the following:

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The incumbent local exchange carriers (ILECs) The competitive local exchange carriers (CLECs) The interexchange carriers (IXCs) The cable multiple system operators (MSOs) The wireless providers The content providers The component manufacturers (including optoelectronics) The system manufacturers

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