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One of ProphetChart s most useful features is the ability to stream data. In other words, you can make the chart come alive with real time quotes that also display the chart in motion during the trading day. To change a static chart to a streaming chart, click the Stream checkbox (as shown in Figure 2.15). When you click Stream, two things happen. First, the chart comes to life with a dynamic price bar on the rightmost part of the chart. So as quotes come in, the bar will grow and change to re ect the open, high, low, and last price data for that particular bar. Once that time period is passed, the bar becomes part of the historical chart and a new bar begins. The length of time represented depends on the kind of chart you are using. So if you are looking at a minute bar chart, the streaming bar will represent anywhere from one second of information (when it rst begins) to one minute of information (when it is complete). And all the bars to its left will also represent one minute of time. So the graph will grow during the course of the day, as the stock you are watching bobs up and down with price activity. The other thing that happens (shown in Figure 2.16) when you click Stream is that the upper-left corner of ProphetCharts changes into a streaming quote panel. This panel shows you the most recent information for the security you are charting. Each data point is clearly labeled, and the Last Trade line shows you the timestamp for the quote being shown, which will tell you how recent the quote is.



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(8.3.31)

denotes the deviation from the backscattering direction. The kernel of the ladder equation is given in (5.5.49) with the integral equation of (5.5.50). The kernel depends on WeT; a) with a = O. On the

= 0, 0.5,

1, 2, 4

0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9

1. Concrete Reinforcing Steel Institute (CRSI). CRSI Design Handbook, 9th ed. Schaumburg, IL: Concrete Reinforcing Steel Institute, 2002.

other hand, the cyclical equation (8.3.25) has the same kernel W(T; a) but with a generally not equal to zero. To calculate the cyclical bistatic coefficient requires a solution of the integral equation in (8.3.25). Once r is solved in (83.25), the cyclical bistatic coefficient is calculated by using (8.3.30). Equation (8.3.25) is a two-variable integral equation with independent variables T1 and T2. Note that r in (8.3.25) is only coupled to the same a.





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We next calculate numerically the total bistatic scattering coefficient, which is a sum of the ladder and the cyclical bistatic scattering coefficients according to (8.3.8). The task is to solve the integral equation (8.3.25) numerically and calculate the cyclical bistatic coefficient. The ladder bistatic coefficient can be obtained by solving the radiative transfer equation and using (5.5.53). In Fig. 8.3.2 we plot the kernel W( T; a) as a function of T for different a's. The W(T;a) is calculated by numerically evaluating the integral in (8.3.21). The following 8mall argument approximation can also be used for T 1 and aT 1

1+Vl+a2 ) 2

FIGURE 2.16 The upper-left portion of ProphetCharts becomes a streaming quote panel when the Stream box is checked.

(8.3.32)

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where U = 0.57721 is Euler's constant. We note from Fig. 8.3.2 that W(T; a) decreases exponentially with T and also decreases with a. This implies that there is less cyclical scattering with increasing a consistent with the backscattering enhancement phenomenon. The kernel also has a logarithmic singularity at T = O. The integral equation of (8.3.25) is solved by the method of moments by discretizing T1 and T2 into intervals of width ~T. Pulse functions of width ~T are used to expand the unknown variable f( T1 , T2; a), and point matching is used to obtain the final set of matrix equations. To calculate the first two terms on the right-hand side of (8.3.25) and to evaluate the matrix elements for the third term, we perform a numerical integration over the patch. In view of the fast variation of W for all values of T, a much smaller patch ~Ts ~T is chosen for this numerical integration procedure. In view of the logarithmic singularity of the kernel, the self-patch has a large contribution. Computation of the self-patch contribution is accomplished by using the small argument approximation of (8.3.32) and choosing a small enough ~Ts such that a~Ts 1. For example,

dT W(ITm -

(8.3.33)

T1,,-~T .,

Froehling & Robertson, Inc., Subsurface Exploration & Materials Testing of Watauga Hall, Report #RJ66-179, July 9, 1982. Froehling & Robertson, Inc., Supplementary Report, Watauga Hall Renovation, July 23, 1982. Froehling & Robertson, Inc., Geotechnical Exploration and Materials Testing of the Montague Building, Report #RM66-079, February 11, 1985. Froehling & Robertson, Inc., Tension Test, Restoration of the Montague Building, Report #RN66-195, June 11, 1986. United States Department of the Interior, National Park Service, Interagency Resources and Reservation Assistance Divisions and Of ce of the Solicitor, Interim Guidance on Evaluating Damaged/Deteriorated Buildings in Registered Historic Districts for Purposes of the Preservation Tax Incentives Program. U.S. Forest Products Laboratory, Wood Handbook: Wood as an Engineering Material, (Washington, DC: USDA Agr. Handbk. 72, Rev. 1974).

U - In (

+(2)

(8.3.34)

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