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You ll notice a quirk when you use the Go To Special dialog box. Normally it operates on the current range selection. For example, if an entire column is selected, then the result is a subset of that column. But if a single cell is selected, it operates on the entire worksheet. Because of this, the CreateWorkRange function checks the number of cells in the range passed to it. Once the WorkRange object is created, the ChangeCaseTab procedure continues to process each cell in the WorkRange. Before the procedure ends, it enables the Undo button and adds a descriptive caption.

In order to achieve all the proposed services, there is of course the need for signals. The number of signals in space is growing rapidly. For the GPS and

using randomized group designs. All of the theories would benefit from longitudinal studies that look at the development of BPD from an early age, perhaps even prospective studies, to test the various theoretical assertions that are based on clients recollections. Assessing the invalidating environment, excesses in aggression, or maternal withdrawal would greatly clarify existing theories.

q(x),

Ep l(x) = H (p) + D(p||p). Average redundancy Rp = Ep l(X) H (p). Minimax redundancy. For X p (x), , D = min max Rp = min max D(p ||q).

(16.199)

Maffei, C., 170, 171 Magnavita, J. J., 140, 142, 144, 145, 147, 148, 151, 152, 154, 155, 161, 520 Magni, G., 340 Magovern, G., 340 Mahler, M. S., 41 Mahoney, M. J., 142, 155, 157, 158 Maiman, L., 334 Main, D., 335 Malarkey, W., 346 Malik, M. L., 423 Malinovsky-Rummell, R., 29 Mallonee, S., 365 Mandelbaum, D. G., 147 Mandlebrot, B., 150 Maner, J. K., 17 Mangine, S., 258 Manheimer, E., 341 Mann, J. J., 27 Manson, S., 341 Marcus, G. E., 199 Marguilles, S., 336 Marinangeli, M. G., 505 Marino, L., 286 Marino, M. F., 173 Markon, K. E., 372 Markos, A., 4 Marks, I. M., 512 Markus, H., 405, 406, 407, 408 Marlatt, G., 341 Marler, P. L., 305 Marmar, C. R., 365 Marshall, R. E., 77 Marteau, T. M., 340 Martens, A., 241, 245, 248 Martin, R., 349 Martinussen, M., 169 Marucha, P., 346 Masling, J. M., 317 Maslow, A., 405 Masterson, J., 298, 299, 485, 486, 490 Masterson, R. B., 4 Matano, R. A., 507 Matic, I., 10 Matthews, K., 340 Mattia, J. I., 422, 423 Maughan, B., 25, 27, 32 Maurer, G., 29 May, W. H., 203 Mayer, T., 349 Maynard Smith, J., 7 Mayr, E., 56 McAdams, D. P., 135, 495 McBurney, D. H., 16 McCann, B., 334, 335 McCann, J. T., 170, 171 McCann, L., 369 McCaul, K. D., 336 McClearn, G. E., 24, 27, 105, 108

Figure 16.12 (a) An information element divided into chips coded by a PN sequence; (b) matched lter for 7-chip PN code; (c) the correlation process collapses the spread signal spectrum to that of the original bit spectrum. (From Ref. 16. Reprinted with permission.)

Proof: If the computer does not know l(x), the method of Theorem 14.2.2 does not apply. We must have some way of informing the computer when it has come to the end of the string of bits that describes the sequence. We describe a simple but inef cient method that uses a sequence 01 as a comma. Suppose that l(x) = n. To describe l(x), repeat every bit of the binary expansion of n twice; then end the description with a 01 so that the computer knows that it has come to the end of the description of n.

ow that you have set up your network and ne-tuned its features, it is time to add some helpful or fun peripheral devices like printers, webcams, or video game adapters.

the graph coloring problem, which is well known to be NP-complete for general graphs A reduction to Hamiltonian paths shows that channel assignment is NP-complete even for graphs of diameter 2 with constraints c1 = 2, c2 = 1 This was proved in the seminal paper on graph labelings by Griggs and Yeh [15] (The same result, with the same proof, was presented without reference to the original result six years later by Fotakis and Spirakis in [11]) McDiarmid and Reed [27] have proved that multicoloring is NP-hard for hexagon graphs, which implies that channel assignment for hexagon graphs with general constraints is NP-hard The proof involves a reduction of the multicoloring problem to the problem of coloring a planar graph The proof can easily be adapted to demonstrate the NP-hardness of channel assignment for hexagon graphs under any specific choice of constraints c0, c1, , ck.