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In April 1994, Gunnar Sandegren handed over the chairmanship of SMG1 to me. Thus Gunnar s contribution can be considered as primarily for phase 2 and preparation for phase 21, while my contribution was for phase 21 and later the initial releases of UMTS. Phase 21 became a series of annual releases so separate versions of speci cations needed to be maintained for each release indeed they are still maintained. Changes may affect all releases or (now more usually) just later ones (see Table 10.2.3). The rst phase 21 release was version 5, known as Release 96. The rst items of phase 21 approved were: GSM 02.67, 68 and 69 a priority service, voice broadcast and group call. These were typical Private Mobile Radio (PMR) services and could be used in a variety of applications but were speci cally required by the European Railway Project (UIC). Collectively, these became known as Advanced Speech Call Items (ASCI) although this term is not of cially de ned. Phase 21 also included:

In many real problems the random variable represents time or some other nonnegative quantity such as population size in a branching process and the lefthand integral in (.5) is 0. Thus, the bilateral Laplace transform is rarely seen in practice.

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Developing user interfaces that are easy to change and portable between platforms has been difficult. In a world of competing technologies and platforms, what are you, as a software developer to choose If you are a seasoned software developer, chances are you have used many Graphical User Interface (GUI) toolkits: the Unix curses library, X11/Motif, Microsoft Foundation Classes, and perhaps Java AWT/Swing. In order to change your GUIs, you have had to edit your code, compile, and test your user interfaces again. In many cases, you ve had to use a lot of ifdefs to separate functionality between operating system platforms. Perhaps you have used a GUI toolkit that has tied you into a proprietary vendor. As a software developer, have you ever focused too much of your time on user interfaces, when the business logic of your application seems far more important As software developers, we have constantly struggled with user interface issues. In the last 10 years, we have witnessed the impact of the open source movement on the Internet. As the Web has evolved, we have seen how easy it is to develop user interfaces in HTML and XML. Wouldn t it be great if developing user interfaces for applications were as easy as developing Web sites This was the idea behind XUL the eXtensible Interface Language. XUL, an XML vocabulary, was designed by software developers at Mozilla.org to describe the look and feel of application-based user interfaces. In fact, the latest Netscape and Mozilla browsers are, in part, written in XUL. The Web browser s rendering engine parses XUL and creates the look and feel of all of the browser components.

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As the (1 4h/ ) factor has a weak in uence on the result, the equation is readily solved by iteration. Note that the transition length varies as the cube root of Q and

ure 4.1 demonstrate. Since the decomposition axiom holds for conditional possibilistic and thus for conditional relational independence (see Theorem 4.1.2), it must be the intersection axiom that is not satisfied. Alternatively, one can see directly from Table 4.1 that A R BC (the other two cases are analogous). The main advantage of the graphoid and the semi-graphoid axioms is that they facilitate reasoning about conditional independence. The rationale is that if we have a set of conditional independence statements, we can easily find implied conditional independence statements by drawing inferences based on the graphoid and the semi-graphoid axioms. This situation parallels the situation in symbolic logic, where we try to find inference rules that allow us to derive syntactically the semantical implications of a set of formulae. In the case of conditional independence the graphoid and semi-graphoid axioms are the syntactical inference rules. On the other hand, a conditional independence statement I is implied semantically by a set I of conditional independence statements if I holds in all distributions satisfying all statements in I. Consequently, in analogy to symbolic logic, the question arises whether the syntactical rules are sound and complete, that is, whether they yield only semantically correct conclusions and whether all semantical conclusions can be derived with them. The soundness is ensured by Theorem 4.1.2. It was conjectured by [Pearl 1988] that the semi-graphoid axioms are also complete for general (that is, not

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