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where A is the area of the slab. In (3.4.33), the first term is from 1/;inc(1/;s(1)*) + 1jJinc(1jJs(1)). The second term is from the outgoing intensity of the incoherent wave at z = - D. The third term is from the correlation function of the first-order coherent field (1jJ s(1)) (1jJ s (1)*). The last term is the outgoing intensity at top boundary z = O. We note that (3.4.33) is not equal to O. We also note that the coherent field is in the original direction of propagation, while the incoherent intensity is in all directions as exhibited by angular integration of f dB sin e f d<jJ. To obey energy conservation, we need to calculate Ns(2)) next. The second-order term of the coherent wave is as given by (3.4.19). We substitute in the plane wave representations J dk 1p and J dk 2p of the two spherical waves. We also let PA = (Pj + pt)/2 and Pd = (Pj - Pt) Integrating over Jdp A then gives <5 (k Ip - kip). Since the coherent wave is only appreciable in the forward direction, we consider z in region 2 for (1j)8(2) (r)). Thus



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In 1966, the 3,200-year old Temples of Ramesses II, at Abu Simbel in Egypt, were moved to site 212 feet above and 690 feet back from the approaching shoreline of Lake Nasser. Italian engineers, in 1965, proposed to move each of the temples in a single piece. One weighing 291,500 tons and the other 60,500 tons.

1 1 1

dZle ",'Pd -

= 47f 2

k,z for D A. For the g - 1 term, we set Zj - Z/ = Zd and (Zj + zl)/2 dZ A can be integrated since the integrand is independent of ZA.

o dZj fO dz/(.)(g - 1)

dZd( )(g - 1)





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The seasoned chartist, however, would be watching the trendline closely, even after it had been crossed. Because the trendline now represented support, since the prices were higher than the line, not lower. What is painful about this, of course, is that it sets no lower limit on how long to hold on to the stock. Prices can remain above the trendline all the way to $0, so you might want to apply other criteria to how long you would hang on to the trade (in this instance, you may have put in a stop-loss order just below the lifetime low of the stock, at least assuring you would get something back and not ride the stock all the way to bankruptcy). In fact, such a strategy would have worked well. As you can see, even though the stock continued to fall for a few months after crossing above the trendline, it began to compose itself and started a rise well over 1,000 percent. The patient chartist would have been handsomely rewarded with this position. The importance of how trendlines act as a turncoat (reversing roles) cannot be over-emphasized. A ne example is Figure 7.29, which is the Ultra Short OTC Fund from ProFunds. This is a really interesting mutual

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(3.4.35)

where (.) denotes the expression in (3.4.34). The last equality is due to the fact that D l, where l, the correlation length, is the distance over which g - 1 is nonzero. Thus, in region 2 we have

The estimated cost for this proposal was $90 million. Alternatively, the temples were cut into 950 pieces weighing 30 tons or less. The relocation effort that rescued these ancient structures was chronicled in the May 1966 issue of National Geographic in an article titled Saving the Ancient Temples at Abu Simbel. 8

(3.4.36)

and {'l/J s (2) (r) / = 0 in region O. Both terms in (3.4.36) exhibit the pha.<.;e dependence of exp(ikip ' P -ikizz), indicating that the second-order coherent field is abo in the forward direction. Since Re f 1m f, f2 can be approximated by If1 2 . We calculate the outgoing power at Z = - D due to 'ljJinc('l/,s(2)*) + {'l/,s(2)/I!J7"c' The second-order coherent wave is a transmitted wave.

A{ -z lrn[V'I/'inc(r){'l/J;;(2)*(r')/ + V{'I/,.,(2) (r)/'I/)7"c(r')] } "'=",

2 2 2 , D2 = 2kiz A Re { -n~lfI247fk,2 - n a 1fl D ,

dZd(g(Pd,

IZdl) -

eikzlz'/:z-iA,,,Zd}

FIGURE 7.29 A security can continue to decline, even when its trendline changes from resistance to support.

(3.4.37)

Taking the real part in (3.4.37) gives cosine terms for the complex exponentials in (3.4.37). Thus, including radiating waves only in (3.4.37), we have

FIGURE 13-6 The Temples of Ramses were moved in 1966. Source: Courtesy of Denise Chan s Flickr stream, Creative Commons License AttributionShare Alike 2.0 Generic.

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