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To make these cuts: 1. First drag your X-Acto knife across the board a few times to make a groove. Make a groove in the same place on the other side of the board. 2. Snap the board along the grooves by bending it with your pliers or cutters. If you have tough enough cutters, or even tin snips, you can make these holes using them. In 9, we moved a bunch of blue capacitors and rewired them so that they d be off to the sides of the SNES board. For this particular project, we need to take this modification a step further. You see, the SNES board is going to be tight against the case on the top and left sides, so there s no room for the wires to go around the sides. But Nintendo was thoughtful enough to provide a bunch of holes so we re okay! 1. Disconnect the capacitor from the end of the wire if it s already attached. 2. Snake the wire though the nearest hole (excluding the two big ones just above the cartridge slot, because those will have screws through them), so that it sticks out the back. 3. Reattach the capacitor to the wire, making sure the negative lead is connected correctly (see 9). 4. Repeat this procedure for all eight capacitors.



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Figure 1.6 Homepage of Priceline (Reproducedwith permission of Priceline.com)

At this point, the front half of the case should look as shown in Figure 16-3.





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to the horizon Therefore vertical positioning is slightly degraded near the poles An observer at the equator would see some of the satellites passing overhead, but they would tend to deviate from away from points on the horizon directly to the north and south Due to a combination of Earth rotation, and the fact that the GPS satellites are moving faster than the Earth rotates, the satellites actually appear to move approximately north south or south north to an oberver at the equator, with very little east west motion Therefore, the closer the observer is to the equator, the better determined becomes the north component of relative position as compared to the east component An observer at mid-latitudes in the Northern Hemisphere would see satellites anywhere in the sky to the south, but there would be a large void towards the north.

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determine what d ( x ) should be to obtain the given y ( x ) . The sequence {0, 1,0,0,1, 1,0, l , O , 1,1, 1, 1,. . .} is generated by the polynomial g * ( x ) = 1 x 3 x4. Determine the numerator polynomial d ( x ) . 4.44 Show that the set of sequences annihilated by a polynomial g * ( x ) is an ideal. 4.45 [199] A Barker code is a binary-valued sequence {bn}of length n whose autocorrelation function has values of 0, 1, and n. Only nine such sequences are known, shown in Table 4.12.

The output of this code is:

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This has consequences for site selection, where a good view is desirable to the south, and the view to the north is less critical For example, one might want to select a site in the Northern Hemisphere that is on a south-facing slope (and vice versa for an observer in the Southern Hemisphere) Satellite Hardware There are nominally 24 GPS satellites, but this number can vary within a few satellites at any given time, due to old satellites being decommissioned, and new satellites being launched to replace them All the prototype satellites, known as Block I, have been decommissioned Between 1989 and 1994, 24 Block II (1989 1994) were placed in orbit From 1995 onwards, these have started to be replaced by a new design known as Block IIR The nominal speci cations of the GPS satellites are as follows: 1 2 3 4 5 Life goal: 75 years.

Lsinh s a L dD(s) = Lim = Lim 2 sa s 0 ds s = 0 s 0 2 sa Hence: dD(s) L2 = Lim cosh ds s = 0 s 0 2a

1.4 Basic Digital Communications ization, while in 17, coding for quasi-static Rayleigh flat fading channels are discussed.) Channels have different information-carryingcapabilities. For example, a dedicated fiber-optic line is capable of carrying more information than a plain-old-telephoneservice (POTS) pair of copper wires. Associated with each channel is aquantity known as the capacity, C, which indicates how much information it can carry reliably. The reliable information a channel can carry is intimately related to the use of error correction coding. The governing theorem from information theory is Shannon s channel coding theorem, which states essentially this: Provided that the rate R of transmission is less than the capacity C , there exists a code such that the probability of error can be made arbitrarily small. As suggested by Figure 1.2, the channel encoding and modulation may be combined in what is known as coded modulation.

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