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Since the late 1990s, it has been patently clear that the constraints of IPv4 were too great to support the ballooning demand for Internetworked services. Initially, the main focus of the limitations was on the address space with predictions of the exhaustion of IPv4 addresses ranging from early the next century (2000) through to some time over the next couple of decades. One suggested solution was that the limited address space could be overcome by using network address translation (NAT) in conjunction with private addresses as de ned in RFC 1918. While NAT does provide the means for many hosts to appear as a single host (or as a small number of hosts), it introduces its own set of new constraints. Some of these new constraints are potentially more dif cult to overcome or impose greater dif culties than those being solved. In particular, certain protocols do not behave at all well in the presence of NAT. However, in some cases, extensions have been added to the various protocols to try to mitigate some of those negative effects. With this in mind, the IETF started a working group to design the next generation of the Internet Protocol in the IPng WG, which has subsequently been renamed the IPv6 Working Group. The base de nition of IPv6 is RFC 2460. For the curious among you, version 5 of the IP protocol was allocated to the Stream Protocol some time before the development of IPv6. It is a somewhat experimental protocol designed to work in conjunction with IPv4 and is based signi cantly upon IPv4 including using the same framing and addressing. One of its major perceived bene ts was that it is a connection-oriented protocol, potentially providing improvements in the ability to provide guaranteed levels of service.

(BR denotes the Borel -algebra in R), so that X(t)( ) = X(t, ). Let T be a set and RT = {g : T R} the set of real-valued functions de ned on T . (In what follows in this section, one may replace R by Rd , d > 1.) For n = 1, 2, . . . , t1 , t2 , . . . , tn , n distinct elements of T , and B1 , B2 , . . . , Bn Borel sets in R, we denote C(t1 , t2 , . . . , tn ; B1 , B2 , . . . , Bn ) = {g RT : g(tj ) Bj , j = 1, 2, . . . , n} and C the family of all sets of the form C(t1 , t2 , . . . , tn ; B1 , B2 , . . . , Bn ). These are usually called cylinder sets depending on t1 , t2 , . . . , tn . The smallest -algebra

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Equations (7.3-8) and (7.3-9) remain the same because the term involving xx0 and yy0 is not modi ed. When z ) w as in the Fraunhofer approximation, the term p w in Eq. (7.4-3) is skipped. With the new approximations, Eq. (7.3-11) is replaced by U x0 ; y0 ; z e jkr0 u00 x; y e j2p fx x fy y dxdy 7:4-5 where u00 x; y u x; y e jkp w 7:4-6

professional lie catchers) tend to believe senders more than observers do (Bond & DePaulo, 2006; Hartwig, Granhag, Str mwall, & Vrij, 2004) o Perhaps senders respond to the interviewers reactions during the interview and succeed in crafting a verbal message and nonverbal presentation style that appears credible to the interviewers Since senders do not interact with the observers who watch their videotaped interviews, they cannot in uence these observers responses Although this would result in low accuracy rates and a truth-bias, the explanation is not entirely satisfactory, because liars do not always succeed in making a convincing impression by attempting to do so ( 3) Alternatively, perhaps senders do not try to make a convincing impression, but simply try to be liked by the interviewer People generally have the desire to be liked and one way of achieving this is to be kind to others (Baumeister, 1982; Monahan, 1995).

Returns the HttpSession object associated with the current session. A new session is created if any session does not already exist; however, a session is created only if TRUE is passed as a parameter to the method. The method returns an object of HttpSession class. Returns the session ID of the current session. The return type of getRequestSessionId() is String. Identifies whether the session ID is still valid. If the session ID is valid, True value is returned; otherwise, False is returned.

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