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Throughout this book, we ll be learning about a variety of patterns, a number of which are known as reversal patterns. They are called this because they forecast a reversal in price direction. One of the most basic and powerful reversal patterns is called the head and shoulders. These formations are pretty easy to spot: on the left side is a hump in prices (gradually moving up and then moving down again to a certain supporting price). In the middle is a taller hump, again, slowly moving up and then down again to support. This is the head. Finally, there is another hump, the smallest of the three (ideally), which is the right shoulder. The support line is what s key here. It even has a special name in the context of this pattern; instead of being called the support line, it s called the neckline. If prices break beneath the neckline, there are three general possibilities:



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. (G(r2, ro))C(rl - r2)

To visualize the terms of the Neumann series that are included in the bilocal approximation to Dyson's equation, (4.1.25) can be iterated to obtain

==== = -

+ C'\

The total number of deaths from earthquakes since 1750 in the United States is 1544. The earthquake-related deaths in Hawaii were the result of tidal waves. The 1886 earthquake in Charleston, South Carolina, is the only major earthquake to be located on the East Coast. The deep layer of marl beneath Charleston is one reason for the heavy damage. St. Philip s and St. Michael s Churches in Charleston, South Carolina, were both badly damaged. Although the heavy steeples of both churches settled almost a foot, both buildings were repaired and have continued in service since 1886. Similarly, they were repaired after tornadoes and hurricanes such as Hugo in 1989. In the Winter 1990 issue





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C'\ C'\

+ ...

(4.1.27)

Thus, the bilocal approximation accounts for those weakly connected diagrams that are formed by products of bilocal diagrams (i.e.,

c:::::. ).

1. The prices will sink from there. 2. Prices will sink brie y, recover to touch the underside of what used to

(C(r, ro)) = C(O)(r, ro)

MIM2 C (O)(r, rl)C(O)(rl, r2) . (G(r2' ro))C(rl - r2)

(4.1.28)

of Wood Design Focus, Ario Ceccotti presented an earthquake performance challenge to researchers, code writers, and designers:

Q(r) ~ C(r)C(O) (r)

(4.1.29)

(4.1.30)

where 5 is the variance of permittivity fluctuations and of k m ,

Q(k)

be support (now resistance), and then start to fall. 3. Prices will stabilize, push back toward the former support line, and then overcome it, thus negating the pattern. The ideal circumstance is (2), since it allows a person to carefully enter the position at a very desirable price and set a stop just above the

(4.1.31) k 2a 2 + (1 - ik m a)2 Thus the effective propagation constant is using (4.1.23) and (4.1.31)

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m (4.1.32) K2 a2 + (1 - ik m a)2 It is important to keep both the leading real part and the leading imaginary part even though the leading imaginary part can be much smaller than the leading real part. The leading imaginary part represents attenuation due to scattering. If we assume K ~ k m , then 8k,4 a 2 8k,4 a 2 K 2 k2 + m = J...2 + m ' (4.1.33) m k2 a2 + (1 - ikm a)2 'm 1 - 2ikm a In ' For the case of a small correlation length of kma 1 we have K 2 ~ k n + 5k:~a2(1 + 2ik a) (4.1.34)

The first term in (4.1.34) can be regarded as the zeroth-order solution, and the second term in (4.1.34) can be regarded as the first-order solution. Thus, for (4.1.34) to be valid, the first-order solution has to be smaller than the zeroth-order solution, giving the condition

It is evident that thorough knowledge and planned balance of the positive and negative aspects will yield a proper design that guarantees structural safety at a reasonable cost. Researchers have the challenge of quantifying the factors that yield ductile behavior and energy dissipation in the structure. They can determine how to design and detail connections that lead to ductile systems, rather than brittle failures. Code writers have the challenge of combining the often-disparate results of research. They must present a few relatively simple and conservative design rules, which are easy to apply, for the most common structural forms (those with known ductility and dissipation levels). Yet, for less common structures, for which experience has demonstrated good structural performance, code writers must provide simple rules or guidelines based on the engineering judgment. Designers have the challenge of nding the best solution among the various ductility classes, creating the most convenient design from technical and economical points of view.3

(4.1.35)

1, we may further simplify (4.1.34) to get 2 K ~ km + 8k;a + i2krn a)]

(4.1.36)

We see that the randomness has introduced an effective loss term that causes the coherent wave to decay as it propagates in the random medium.

Q(k) =

=(0)

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