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The easternmost and westernmost nodes in a given row may initiate two other searches Each of three search tasks follows a path toward the destination, using the greedy/GEDIR strategy [14, 47] or GFG algorithm [6] That is, at each step, the neighbor closest to the destination is selected to forward the message Nodes that hear messages between two neighbors may react should they have better information about the destination s location Figure 213 illustrates location update and destination search schemes Destination.

i = 1,2 ....

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The software includes a file called U25MoroviaPDF417FontEncoder4.dll , which is specially crafted to provide Crystal Reports with PDF417 encoding functions.

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[200] Ky Fan Some inequalities concerning positive-de nite matrices Proc Cambridge Philos Soc, 51:414 421, 1955 [201] R M Fano Class notes for Transmission of Information, course 6574 (Technical Report) MIT, Cambridge, MA, 1952 [202] R M Fano Transmission of Information: A Statistical Theory of Communication Wiley, New York, 1961 [203] M Feder A note on the competetive optimality of Huffman codes IEEE Trans Inf Theory, 38(2):436 439, Mar 1992 [204] M Feder, N Merhav, and M Gutman Universal prediction of individual sequences IEEE Trans Inf Theory, pages 1258 1270, July 1992 [205] A Feinstein A new basic theorem of information theory IRE Trans Inf Theory, IT-4:2 22, 1954 [206] A Feinstein Foundations of Information Theory McGraw-Hill, New York, 1958 [207] A Feinstein On the coding theorem and its converse for nite-memory channels Inf Control, 2:25 44, 1959 [208] W Feller.

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An Introduction to Probability Theory and Its Applications, 2nd ed, Vol 1 Wiley, New York, 1957 [209] R A Fisher On the mathematical foundations of theoretical statistics Philos Trans Roy Soc, London A, 222:309 368, 1922 [210] R A Fisher Theory of statistical estimation Proc Cambridge Philos Soc, 22:700 725, 1925 [211] B M Fitingof Optimal encoding with unknown and variable message statistics Probl Inf Transm (USSR), pages 3 11, 1966 [212] B M Fitingof The compression of discrete information Probl Inf Transm (USSR), pages 28 36, 1967 [213] L R Ford and D R Fulkerson Maximal ow through a network Can J Math, pages 399 404, 1956 [214] L R Ford and D R Fulkerson Flows in Networks Princeton University Press, Princeton, NJ, 1962 [215] G D Forney Exponential error bounds for erasure, list and decision feedback schemes IEEE Trans Inf Theory, IT-14:549 557, 1968.

[216] G D Forney Information Theory: unpublished course notes Stanford University, Stanford, CA, 1972 [217] G J Foschini Layered space-time architecture for wireless communication in a fading environment when using multi-element antennas Bell Syst Tech J, 1(2):41 59, 1996 [218] P Franaszek, P Tsoucas, and J Thomas Context allocation for multiple dictionary data compression In Proc IEEE Int Symp Inf Theory, Trondheim, Norway, page 12, 1994 [219] P A Franaszek On synchronous variable length coding for discrete noiseless channels Inf Control, 15:155 164, 1969..

Table 7.1 Statistics on direct use of groundwater for a range of countries worldwide. (Collated from Clarke and King (2004) plus World Resources Institute (www.earthtrends.wri.org). Most data relate to 2000/01. Countries not shown in the table apparently don t collect (or don t publish) the relevant statistics.) Country Total annual groundwater withdrawal (km3) Groundwater abstraction averaged per capita (m3/year) Groundwater abstraction as % of total water abstraction* Groundwater use by category of application (as % of total groundwater abstracted) A

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(D. Chambless, 1996; D. Chambless & Ollendick, 2001; Crits-Christoph, 1996; Meehl, 1997; Nathan & Gorman, 2002; Rehm, 1997). Others are more skeptical of empirically supported approaches citing limitations to these approaches (B. Cooper, 2003; Garfield, 1996; Havik & VandenBos, 1996; Ingram et al., 2000). Skeptics often cite problems such as the difficulty making the generalization from research findings to actual clinical practice and the complexity of each unique individual as reasons for being less enthusiastic about the development of these treatment approaches. Nonetheless, contemporary clinical psychology research focuses on developing empirically

HISTORICAL NOTES The concept of entropy was introduced in thermodynamics, where it was used to provide a statement of the second law of thermodynamics. Later, statistical mechanics provided a connection between thermodynamic entropy and the logarithm of the number of microstates in a macrostate of the system. This work was the crowning achievement of Boltzmann, who had the equation S = k ln W inscribed as the epitaph on his gravestone [361]. In the 1930s, Hartley introduced a logarithmic measure of information for communication. His measure was essentially the logarithm of the alphabet size. Shannon [472] was the rst to de ne entropy and mutual information as de ned in this chapter. Relative entropy was rst de ned by Kullback and Leibler [339]. It is known under a variety of names, including the Kullback Leibler distance, cross entropy, information divergence, and information for discrimination, and has been studied in detail by Csisz r [138] and Amari [22]. a

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