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, 759, 760, 762 Blanksby, B A, 524 Blann, F W, 724 Blanton, C, 826, 836 Blasi, A, 669, 677 Blaydon, M J, 356, 609 Blaymires, G, 65 Blazer, D G, 497 Ble, A, 495 Bledsoe, R, 871 Blickensderfer, E, 275, 276 Blight, J, 584 Blinde, E, 359, 721, 723, 724, 837, 849 Bliss, C B, 246 Blissmer, B, 144, 152, 501, 515, 522, 524, 543, 569, 573 Block, M, 850 Blom, B, 383, 384, 385, 386, 387, 391, 397, 398 Bloom, B R, 509 Bloom, B S, 125, 126, 177, 187, 188, 192, 195, 196, 713, 714, 715, 716 Bloom, C, 705, 706 Bloom, G A, 125, 126, 127, 289, 290, 291, 295, 296 Bloom, P, 693 Blouin, A G, 361 Blow, F C.

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, 314, 868, 873 Blume, F E, 496 Blumenstein, B, 294, 299 Blumenthal, J, 476, 482, 496, 499, 509, 600 Blundell, N, 204 Bobick, T M, 515, 590, 591 Bobko, P, 805 Bobridge, K, 728 Bock, B C, 524 Bocknek, G, 720, 723, 727 Bockoven, J, 674 Boer, F, 702, 704, 706.

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the N subjects, the b vector contains the regression weights, and the a vector contains the error of prediction and represents the difference between the actual score on the criterion and the predicted score on the criterion. In an analysis of variance, the X matrix would consist of indicator variables, such as the numeric values 1 or 0, which indicate group membership, and the Z vector contains the dependent variable observations. For this example, the vector of parameters contains two components, namely L, and DL. This design matrix is presented as (A) in Table 23.2. The usual least squares solution, which minimizes the sum of the squared errors, is b = (X X) 1 X Z, (23.5)

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[560] F M J Willems, Y M Shtarkov, and T J Tjalkens The context-tree weighting method: basic properties IEEE Trans Inf Theory, pages 653 664, May 1995 [561] F M J Willems, Y M Shtarkov, and T J Tjalkens Context weighting for general nite-context sources IEEE Trans Inf Theory, pages 1514 1520, Sept 1996 [562] H S Witsenhausen The zero-error side information problem and chromatic numbers IEEE Trans Inf Theory, pages 592 593, Sept 1976 [563] H S Witsenhausen Some aspects of convexity useful in information theory IEEE Trans Inf Theory, pages 265 271, May 1980 [564] I H Witten, R M Neal, and J G Cleary Arithmetic coding for data compression Commun ACM, 30(6):520 540, June 1987 [565] J Wolfowitz The coding of messages subject to chance errors Ill J Math, 1:591 606, 1957 [566] J Wolfowitz Coding Theorems of Information Theory.

Springer-Verlag, Berlin, and Prentice-Hall, Englewood Cliffs, NJ, 1978 [567] P M Woodward Probability and Information Theory with Applications to Radar McGraw-Hill, New York, 1953 [568] J Wozencraft and B Reiffen Sequential Decoding MIT Press, Cambridge, MA, 1961 [569] J M Wozencraft and I M Jacobs Principles of Communication Engineering Wiley, New York, 1965 [570] A Wyner A theorem on the entropy of certain binary sequences and applications II IEEE Trans Inf Theory, IT-19:772 777, 1973 [571] A Wyner The common information of two dependent random variables IEEE Trans Inf Theory, IT-21:163 179, 1975 [572] A Wyner On source coding with side information at the decoder IEEE Trans Inf Theory, IT-21:294 300, 1975 [573] A Wyner and J Ziv A theorem on the entropy of certain binary sequences and applications I IEEE Trans Inf Theory, IT-19:769 771, 1973 [574] A Wyner and J Ziv.

The rate distortion function for source coding with side information at the receiver IEEE Trans Inf Theory, IT-22:1 11, 1976 [575] A Wyner and J Ziv On entropy and data compression IEEE Trans Inf Theory, 1991 [576] A D Wyner Capacity of the the band-limited Gaussian channel Bell Syst Tech J, 45:359 395, Mar 1966 [577] A D Wyner Communication of analog data from a Gaussian source over a noisy channel Bell Syst Tech J, pages 801 812, May June 1968 [578] A D Wyner Recent results in the Shannon theory IEEE Trans Inf Theory, pages 2 10, Jan 1974 [579] A D Wyner The wiretap channel Bell Syst Tech J, pages 1355 1387, 1975..

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