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The LV_ COLUMN is used both to set and retrieve information about a column. The mask member defines which members of the structure are to be considered valid. Table 12.2 lists its possible values. The mask flags may be combined with logical OR, so that you can set or retrieve as many or few LV_COLUMN members as you like. The fmt member controls the column heading alignment and the placement of an optional image next to the heading. The heading of the leftmost column must be left aligned. You can use one of heading styles shown in Table 12.3.

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[1] Aberer, K. (2001) P-Grid: A Self-Organizing Access Structure for P2P Information Systems. Sixth International Conference on Cooperative Information Systems, Trento, Italy; Lecture Notes in Computer Science 2172, pp. 179 194; Springer-Verlag, Heidelberg, Germany. [2] Amir, Y., Nita-Rotaru, C., Stanton, J., and Tsudik, G. (2003) Scaling Secure Group Communication: Beyond Peer-to-Peer. Proceedings of DISCEX3, Washington, DC, April 22 24, pp. 226 237. [3] Clarke, I., Sandberg, O., Wiley, B., and Hong, T. (2000) Freenet: A Distributed Anonymous Information Storage and Retrieval System. Proceedings of the ICSI Workshop on Design Issues in Anonymity and Unobservability, Berkeley, CA, pp. 46 66. [4] Daswani, N., Garcia-Molina, H., and Yang, B. (2003) Open Problems in DataSharing Peer-to-Peer Systems. Proceedings of the 9th International Conference on Database Theory, pp. 1 15; Springer-Verlag, Heidelberg, Germany. [5] Dierks, T. and Allen, C. (1999) The TLS Protocol, RFC 2246. Available at http://www.ietf.org/rfc/rfc2246.txt

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1), now the indicator-driven trigger requires that the market not only settles above the moving average, but that it does so for a consecutive number of time periods (as shown in Figure 22)4 Note: The trade results examined throughout this chapter just illustrate the different types of strategies employed When we compare trading systems in later chapters, we will analyze the results on multiple asset classes with low to negative correlations to ensure the robustness of each system The other major flavor of time-driven patterns is that of modifying the time horizon employed, from 30-day to 30-minute moving averages The premise behind changing the duration of moving averages is that when markets are trending, longer-term moving averages will be profitable By contrast, shorter-term moving averages should prove more successful in.

11. Jeremy Siegel, Stocks for the Long Run: The Definitive Guide to Financial Market Returns and Long-Term Investment Strategies (New York: McGraw-Hill, 1998). 12. Harry M. Markowitz autobiography, nobelprize.org /economics/laureates/1990/markowitz-autobio.html. 13. For an excellent primer on investing for other goals, see the Securities and Exchange Commission s Road Map to Saving and Investing, www.sec.gov/investor/pubs/roadmap.htm.

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The minerals you require to maintain good health are readily available in the foods you eat as part of a healthy eating program.

Fresnel and Fraunhofer approximations of the scalar diffraction integral allow simpler Fourier integral computations to be used for wave propagation. They also allow different input and output plane window sizes. However, they are valid only in certain regions, not very close to the input aperture plane. The valid regions for the Rayleigh Sommerfeld integral, Fresnel, and Fraunhofer approximations are shown in Figure 5.1. The Rayleigh Sommerfeld region is observed to be the entire half-space to the right of the input diffraction plane. The Fresnel and Fraunhofer regions are parts of the Rayleigh Sommerfeld region. Approximate bounds indicating where they start will be derived below as Eqs. (5.25) and (5.27) for the Fresnel region and Eq. (5.41) for the Fraunhofer region. However, these bounds need to be interpreted with care. See 7 for further explanation. The term far eld usually refers to the Fraunhofer region. The term near eld can be considered to be the region between the input diffraction plane and the Fraunhofer region. This chapter consists of seven sections. Section 5.2 describes wave propagation in the Fresnel region. The FFT implementation of wave propagation in the Fresnel region is covered in Section 5.3. The fact that the Fresnel approximation is actually the solution of the paraxial wave equation is shown in Section 5.4. Wave propagation in the Fraunhofer region is discussed in Section 5.5. Diffraction gratings are periodic optical devices that have many signi cant uses in applications. They also provide excellent examples of how to analyze waves emanating from such devices in the Fresnel and Fraunhofer regions. Section 5.6 discusses the fundamentals of diffraction gratings. Sections 5.7, 5.8, and 5.9 highlight Fraunhofer diffraction with a sinusoidal amplitude grating, Fresnel diffraction with a sinusoidal amplitude grating, and Fraunhofer diffraction with a sinusoidal phase grating, respectively.

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