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There are ve handles you can grab one on the top, one on the bottom, one on the right, and one on both the upper-right and lower-left corners (Figure 8.3). You can click on any of these and drag to resize the chart to your liking. It is more common to create x-axis (time-based) space as opposed to y-axis (price-based) space, but the extra blank space you form is totally up to you, and of course it can be changed at any time. Once you are satis ed with the new size of your chart, you can click anywhere within the chart to set that size. Let s look at a simple example of how a resized chart might be useful. Figure 8.4 shows a graph of the S&P 500 index over the span of a couple of years, and it has a channel (with a median line) drawn on top of it. The graph shows that the market fell quickly from about 1,330 to about 1,255. Suppose you were interested in shorting this market, but you wanted to wait until the price had climbed back to the median line in order to reduce the risk of the trade. If you had a normal graph, it would not be possible to judge this accurately. However, by being able to see six weeks into the future (albeit without price data), you can easily picture how a retracement might take place, and, using your cursor and the data line, you could point at the likely touch point on the median and get an accurate estimate as to the price the S&P needs to hit before you place your trade.



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there is no scattering. The next term is the first-order Born approximation. It has the physical interpretation of single scattering of the incident wave as shown in the figure below:

In general, the nth-order Born approximation represents the n-tuply scattered incident wave as represented below:

For the statistics of the random fluctuations E jer), a common assumption made is that Ej (7') is a Gaussian stationary random process so that the first and second moments of E j(r) are sufficient to describe the statistics. Therefore, we have

(4.1.5)

(4.1.6)

eeting the requirements of the building code is not the same as assuring the public of a safe structure. Structural engineers have the training and experience to make the necessary judgments needed to keep a historic structure in service when parameters appear to fall short of minimum code requirements.

(4.1.7)





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where the summation extends over all possible distinct pairs of arguments to give (211, - 1)!! terms. For example, if 11, = 2, then we have

(Ej(rI)Ej(7'2)Ej(7'3)Ej(7'4)) = (Ej(7't}Ej(7'2)) (E.r (7'3)Ej (7'4)) + (Ej(7'1)Ej(7'3))(Ej(7'2)Ej(7'4)) + (Ej(7'I)E.r(r4))(Ej(r2)Ej(r3)) (4.1.8)

In the case of non-Gaussian statistics, the moments of Ej(7') may still be cluster-expanded but not exclusively in terms of the two-point correlation function [Frisch, 1968]. Assuming Gaussian statistics and taking the ensemble average of (4.1.4), the perturbation series for the mean dyadic Green's function is obtained

FIGURE 8.4 This graph shows a small amount of expansion, allowing you to see about six weeks into the future.

If the iteration of (4.1.9) is continued, the expressions will become increasingly cumbersome to handle. Therefore, Feynman diagrams [Frisch, 1968] are introduced as follows: :::::: Q(rI), vertex over which spatial integration and

=(0)

(r,r o )

== (G(r, r o ))

FIGURE 14-1 A Delaware County (New York) truck of known weight was used to test the Downsville Covered Bridge.

r\:::::: (Q(rI)Q(r2))

These rules set up a one-to-one correspondence between the analytical expressions in (4.1.9) and their graphical representations. Thus, (4.1.9) becomes

(4.1.10)

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A strongly connected diagram or irreducible diagram is defined as one in which the diagram cannot be divided without breaking the correlation connections. For example, the ~grams are strongly connected:

To take a far more dramatic example, suppose you were taking an extremely long-range view of the market, and you used the Fibonacci time series study (which you will read about in 13) to project when the next major market top might take place. It would be entirely impractical to do this without being able to resize the chart. But as Figure 8.5 shows, this analysis is possible, even though the next line in the series is decades in the future, in approximately 2043. As a practical matter, it is useful to leave the chart permanently expanded, and although the amount of expansion is up to you, allocating approximately the rightmost 10 percent and the uppermost 5 percent of the chart to a price-free chart area is usually enough. You will nd it invaluable in being able to speculate on future price movement, particularly since all the objects you have drawn (such as trendlines, Fibonacci studies, and so forth) will project into the future. You can use those as guides to predict future support and resistance levels, and when combined with the data line, you can pinpoint those predicted dates and prices.

Note that weakly connected diagrams can be obtained by connecting strongly connected diagrams. For example,

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