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As it is always the case, an established intractability invites an understanding of the limits of approximation Since it was established that computing a Nash equilibrium is PPAD-complete [20], even for two-player strategic games [12], the question of computing approximate Nash equilibria has emerged as the central remaining open problem in the area of computing Nash equilibria Assume from this point on that all utilities have been normalized to be between 0 and 1 (Clearly, this assumption is without any loss of generality) Say that a set of mixed strategies is an -approximate Nash equilibrium, where > 0, if for each player all strategies have expected payoff that is at most more that the expected payoff for its strategy in the given set (So, is an additive approximation term) Lipton et al.

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are totally free to adjust to shocks. Instead, some very important prices are quite slow to adjust they are, as economists like to say, sticky. As a result, recessions can linger and cause a lot of harm unless the government intervenes to help the economy recover more quickly. (In 7, we discuss the best ways for governments to intervene.) Throughout this chapter we use shocks to mean negative shocks things and events that impact adversely on the economy. Bear in mind that shocks can be positive as well, that is, factors leading to sudden growth in demand in the economy such as the discovery of a new resource or a sudden and substantial tax cut.

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[62] proved that an -approximate Nash equilibrium can be computed 2 in time O(n /log n ) (that is, in strictly subexponential time) by examining all supports of size log n/ 2 It had been earlier pointed out [4] that no algorithm examining 1 supports smaller than about log n can achieve an approximation better than 4 , even for 3 zero-sum games In addition, it is easy to see that a 4 -approximation Nash equilibrium can be found (in polynomial time) by examining all supports of size 2 Two research teams, one consisting of Daskalakis et al [21] and the other of Kontogiannis et al [56], investigated very recently the approximability of Nash equilibria in two-player games, and established essentially identical, strong results Most remarkably, there is a simple, linear-time algorithm in the work by Daskalakis et al.

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Note, by the way, that this representation simplifies computing the value of this measure and that in order to rank two candidate graphs, we may discard the second sum, since it is identical for both graphs. Unfortunately, the size of the joint domain (the size of the set E of events) still makes it impossible to compute the measure, even in this representation. However, we may consider restricting the set E from which this measure is computed, so that the computation becomes efficient. If we select a proper subset of events, the resulting ranking of different graphs may coincide with the ranking computed from the whole set E (although, of course, this cannot be guaranteed). A natural choice for such a subset is the set of events recorded in the database to learn from, because from these the distribution is induced and thus it is most important to approximate their degrees of possibility well. In addition, we may weight the degrees of possibility for these events by their frequency in the database in order to capture their relative importance. That is, we may compute for a given database D = (R, wR ) Q(G) =

An XML author may want to include a block of text as is, without having the XML parser perform any translations. The data may contain numerous entity characters (such as the preceding example), and coding the entity references may become tiresome. XML has markup that enables an author to include text as is, including comments, called the CDATA section. Just enclose text between the CDATA delimiters <![CDATA[ and ]]>.

[21], which builds heavily on a corresponding algorithm from the work by Kontogian1 nis et al [56]; it examines just two strategies per player and results in a 2 -approximate Nash equilibrium for any two-player game Daskalakis et al [21] also looked at the more demanding notion of well-supported approximate Nash equilibria introduced in the work by Daskalakis et al [20] and present an interesting reduction (of the same problem) to win lose games (that is, games with all utilities equal to 0 and 1) For this more demanding notion, Daskalakis et al showed that an approximation of 5 is 6 possible contingent upon a graph-theoretic conjecture Chen et al [13] establish strong inapproximability results for approximate Nash equilibria Their results imply that it is unlikely to obtain a fully polynomial-time approximation scheme for Nash equilibria (unless PPAD P) 1064 Correlated Equilibria.

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Adaptation sublayer All-optical network APON ATM BPON Bit-interleaved parity Cell Control plane Cyclic redundancy check Data plane Delimiter Dual mode Dynamic bandwidth allocation EFM Embedded OAM EPON Equalization delay Frame FSAN G-EPON

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