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and a few other programs I m writing on the fly, to extract hidden data. And there s definitely stuff here. But what I ve found so far is encrypted that means it s kind of in code and we need a key to break it. Sam could hear the frustration in the guy s voice: They were so near, but without a key, the hidden information would stay hidden. They were just discussing whether the existence of hidden data could be used in court to show some kind of covert activity, when they heard the other computer guy give out a whoop from the next room. They both rushed in to see what was up. The guy was holding up a floppy disk. I found it, he said, excitedly. The guy left the encryption keys in this document on his hard drive, plain as day. What a jerk! They ran back to the other computer and used the key he had copied onto the floppy to read the hidden data. An hour later the colonel was in custody, the unencrypted emails between him and a contract killer name Leon, including a payment schedule for his deadly services, safely in hand.

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holds. Notice that, from Lemma 3.2, each call of Election(Dv[l(V)]), Election (Dv[l(V)+1]), . . . , elects a leader with probability at least 1 . Thus, l(V) + t 1 calls Elec2 tion(Dv(1)), Election(Dv(2)), . . . , Election(Dv[l(V)+t]) elect a leader with probability at least 1/2t. Further, the l(V) + t 1 calls run in v(1) + v(2) + v[l(V) + t 1] time slots. Consequently, Election(P(V)) runs in v(1) + v(2) + v[l(V) + log f 1] time slots with probability 1 1/f . We conclude the following important lemma: Lemma 3.4 For any sequence V = v(1), v(2), . . . , Election[P(V)] elects a leader, with probability at least 1 1/f for any f 1 in v(1) + v(2) + v[l(V) + log f 1] time slots. Let V1 = 1, 2, 3, . . . be a sequence of integers. We are going to evaluate the performance of Election[P(V1)] using Lemma 3.4. Recall that

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ty expressed by either 1 1/n or 1 1/log n becomes meaningless for small values of n For example, the O(log log n) time protocol may take a very large number of time slots to terminate True, this only happens with probability at most 1/log n However, when n is small, this probability is nonnegligible To address this shortcoming, Nakano and Olariu [15] improved this protocol to terminate, with probability exceeding 1 1/f in log log n + 278 log f + o(log log n + log f ) time slots Nakano and Olariu [16] also presented an oblivious leader election protocol for Scenario 3 terminating with probability at least 1 1/f in O{min[(log n)2 + (log f )2, f 3/5 log n]} time slots.

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In a landmark paper, Willard [22] presented a uniform leader election protocol for the conditions of Scenario 2 terminating in log log u + O(1) expected time slots Willard s protocol involves two stages: the first stage, using binary search, guesses in log log u time slots a number i (0 i log u), satisfying 2i n < 2i+1 Once this approximation for n is available, the second stage elects a leader in O(1) expected time slots using the protocol of [12] Thus, the protocol elects a leader in log log u + O(1) expected time slots Willard \citeWIL86 went on to improve this protocol to run under the conditions of Scenario 3 in log log n + o(log log n) expected time slots.

Illustrated TCP/IP by Matthew G. Naugle Wiley Computer Publishing, John Wiley & Sons, Inc. ISBN: 0471196568 Pub Date: 11/01/98

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The first stage of the improved protocol uses the technique presented in Bentley and Yao [4], which finds an integer i satisfying 2i n < 2i+1, bypassing the need for a known upper bound u on n More recently, Nakano and Olariu with probability exceeding 1 1/f, in log log n + o(log log n) + O(log f) time slots Our uniform leader election features the same performance as the nonuniform leader election protocol of [15] even though all the stations transmit with the same probability in each time slot In this chapter, we survey known leader election protocols See Table 101 for the characteristics of these protocols..

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