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In the cases of both favorites and cookies, migrating data is considered optional by many; that is, you don t need them even if you may want them. Certainly that s true of the Cookies folder, but some users want to keep their cookies for a variety of reasons, many of them legitimate. Favorites are a different story, however. If you ve spent numerous hours weeks and months, in fact building up a list of favorites that let you work more effectively and locate the information you need, you should, by all means, migrate the Favorites folder. Actually, you don t need to migrate the entire folder at all. As long as you store the Favorites files somewhere, you merely have to copy them to the Favorites folder of the new installation to make full use of them again.

If you select a portion of text rather than the entire tag, the style is applied to a <span> tag surrounding your selection; otherwise, the style is applied to the containing element, like a <p> or heading tag such as <h3>. n

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one (0 = 0). This is no surprise, since the system of equations without normalisation is not of full rank. We might even completely ignore the last equation. Since the right-hand side of the linear system of equations equals 0, we do not have to change anything there. When the right-hand side is a non-zero vector b, we would have to set bj := bj - mj,ibi, for all j > i in each step in the reduction process. After the reduction has been performed, the substitution phase can start. The equation for pN does not help us any further; we therefore assume a value Q > 0 for PN. This value for PJJ can be substituted in the first N - 1 equations, thus yielding a system of equations with one unknown less. We implement this by setting bj := bj - aj,J@N. Now, the (N - 1)-th equation

The Input Levels value is to select the numeric field and then press the up-arrow or down-arrow key. Each press of an arrow key raises or lowers the value by 1. Press Shift with an arrow key to change the value in increments of 10. If you press and hold Alt (Option on the Mac) while dragging the black and white Input Levels sliders, you can watch where the first shadows appear and where the first highlight detail begins in your RGB image.

Figure 11-28

Strategy for Detecting Hamiltonian Circuits Testing Many Circuits in Parallel with a Wiring Diagram A plan is now presented for testing whether or not a given path is Hamiltonian It is unique in that a great many circuits can be tested at once In an NP-complete problem the veri cation of a proposed solution is supposed to be the easy part, a class P problem; we now take advantage of this property Consider the wiring diagram in Figure 9-14, which assumes ve vertices The diagram can be extended to any number of vertices in a straightforward way A numerical identi er for each of n nodes in Figure 9-14 can be coded with k bits, where k = 1 + round[log2(n)] Because n is 5, k may be 3, since 3 bits are enough to count to ve This contributes nk lines (15 lines).

Inputs to the wiring diagram are labeled with the variables a to e; they are a sort of register that holds codes for vertices For example, abcde could be vertices 01234, as shown; returning to 0 completes the circuit Another example is: abcde could be 43120; returning to 4 completes the circuit The abcde portion (15 bits) in each word of nanoprocessor memory is assumed to be initialized with a code representing some sequence of n nodes, not necessarily a good sequence The words of a nanoprocessor or toggle memory might be initialized with permutations of vertices, some of which may be Hamiltonian circuits If this ideal sort of initialization is not convenient, as it might not be (discussed later), any arrangement of vertices could be used for initialization.

For example, we could use convenient arrangements resulting from a binary count that is easy to instill in the technology at hand In such cases, vertices might repeat, for example, there might occur in the 15-bit count the sequence 01231 If a vertex.

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