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In the Windows environment, you frequently find yourself using toolbar buttons for many of your tasks. Nevertheless, how many times have you found yourself typing a command because you couldn t quickly find an equivalent button on a toolbar, or because it was on a flyout that was too annoying to deal with In addition, think of how often you start a command with a toolbar button, only to return to the keyboard to type in a simple option. You can customize the toolbars to make your work easier and faster. You can create new toolbars from scratch, or edit existing ones. You can even create your own toolbar buttons. When you create a toolbar button, you can attach any sequence of commands to it, such as a complex macro or even an AutoLISP expression (for AutoCAD only).

Designing a Directory Information Tree (DIT)

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gain material involves use of Maxwell s wave equation: r2 E m0 10 @2 E @2 P m0 2 @t2 @t (1)

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e-business, the key is to focus on the customer s likely wants and interests. When connecting with other web sites it is important that the linked sites are relevant, appropriate, varied, of a similar quality and complementary to your approach, product and message. Linking with everyone is counter-productive: you need to link with sites where your customers are, or where they may want t o be. The pay-off for your site is increased traffic and added value - and even the chance of basking in the reflective glory of your partner s brand! This highlights the important notion that connecting with other sites is recipvocal, meaning that other sites will similarly benefit from connecting with your business. This may have a number of advantages, but foremost among these is the financial benefit. The potential for generating revenue or using links to reduce costs as part of a barter exchange with a supplier or partner, for example, can be significant.

The correction can be written as a fraction of the difference between the static and actual voltage value: (3.34) v = (v(t) vDC ) If the same instantaneous voltage is reached from a different bias point, a similar expression holds (Figure 3.30): i (t) = iDC (u (t)) = iDC (v(t)

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Quantum Algorithms The search for new quantum algorithms is undoubtedly one of the most important challenges in QC today Following Shor s [501] discovery of quantum algorithms for factoring and discrete log in 1994 and Grover s [502] quantum search algorithm in 1995, there was a period of over 5 years with no substantially new quantum algorithms During this period, the mathematical structure of Shor s algorithm was clari ed via the formalism of the HSP polynomial-time quantum algorithms were known for every nitely generated Abelian group Over the last couple of years, we are starting to see some progress toward the discovery of new algorithms In 2002, Hallgren [531] gave polynomial-time quantum algorithms for Pell s equation and the class group problem, thus breaking the Buchmann Williams cryptosystem This extended the framework to non nitely generated Abelian groups.

Before getting too much further into this chapter, there are a couple of standards that need to be mentioned that deal with the services and operations of functions at the Transport layer. The rst of these is the ISO/IEC 8072 standard (Information technology Open Systems Interconnection Transport service de nition), and the other is the ISO/IEC 8073 standard (Information technology Open Systems Interconnection Protocol for providing the connection-mode transport service). Following is a quick summary of these two standards. The remainder of the chapter covers the information that is de ned in the standards.

The two most important open questions in quantum algorithms are graph isomorphism and the (gap) shortest-lattice vector problem The rst of these corresponds to the HSP in the symmetric group, and Regev [535] showed that the second can be reduced to the HSP in the dihedral group The dihedral group is a particularly simple non-Abelian group because it has a cyclic subgroup of index 2 The standard quantum algorithm for Abelian HSP can be generalized in a natural way to non-Abelian groups It was shown by Grigni, Schulman, Vazirani, and Vazirani [536] that for su ciently nonAbelian groups the standard algorithm yields only an exponentially small amount of information about the hidden subgroup On the other hand, Ettinger, Hoyer, and Knill [537] showed that the quantum query complexity of the problem is polynomial This suggests that novel algorithmic ideas are necessary to tackle the nonAbelian HSP.

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