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The problem of synchronizing sensors has deep implications on the types of applications for which wireless sensor networks are a suitable platform Not surprisingly, the synchronization problem has received a good deal of well-deserved attention in the recent literature [28,29] To the best of our knowledge, all the synchronization strategies used are active in the sense that time awareness is propagated from sensor to sensor in the network Our strategy is passive in the sense that the sensors synchronize to a master clock running at the sink In addition to being simpler, our method promises to be far more accurate as we avoid the snowballing effect of errors inherent to active propagation Using the genetic material, each sensor can generate (pointers into) three sequences of random numbers as follows: 1 A sequence t1 , t2 , , ti , of time-epoch lengths 2 A sequence n1 , n2 , .

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Even though you re running a Unix shell, remember that the shell is inside a nice Aqua window in OS X. One great way you can take advantage of this fact is by using drag and drop. Let s say you want to use the ls -a command described previously to get a listing of a particular folder on your hard disk. The folder is deeply nested inside other folders, so you have to type a long pathname in order to see what s inside the folder. This is where drag and drop comes in. When you drag a folder out of a Finder window and drop it into a Terminal window, Terminal figures out the pathname of the file and enters it at the current insertion point. So, just start by typing ls -a in Terminal (be sure to type a space after the -a). Then, in the Finder, navigate to the folder you want, drag it, and drop it into the Terminal window. You see the pathname for the folder added to the command line. Just press Return to run your ls command.

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, ni , of frequency sets drawn from a huge universe, for example, the industrial, scienti c, medical (ISM) band i i 3 For every i (i ! 1), a permutation f1 , f2 , of frequencies from ni The interpretation of these sequences is: time is ruled into epochs: during the ith time epoch, of length ti , frequency set ni is used, subject to the hopping sequence i i f1 , f2 , Thus, as long as a sensor is synchronous to the TA, it knows the current time epoch, the offset into the epoch, the frequencies, and the hopping pattern for that epoch Suppose that the TA dwells t microseconds on each frequency in the hopping sequence For every i (i ! 1), we let li stand for ti =t (assumed to be an integer); thus, epoch ti involves a hopping sequence of length li .

Think of epoch ti as being partitioned into li slot, each slot using its own frequency selected by the hopping pattern from the set ni We refer the reader to Figure 41 where some of these ideas are illustrated For example, time epoch ti 1 uses a set of frequencies ni 1 {1, 3, 4, 5, 12, 13, 14, 15, 16} Similarly, ti uses the set of frequencies ni {2, 3, 6, 7, 10, 11, 12, 14}, while epoch ti 1 uses ni 1 {4, 5, 8, 9, 13, 16} The gure also illustrates the speci c frequencies used in each slot It is clear that determining the epoch and the offset of the TA in the epoch is suf cient for synchronization Our synchronization protocol is predicated on the assumption that sensor clock drift is bounded.

where x 2 Rd represent the input and wj the linear parameters, and gj denotes a nonlinear transformation. The goal is to nd a function f with a small test error, based on training data xi ; yi ; i 1; . . . ; n, by minimizing the empirical risk (6.18): Remp f

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