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Haupt used the analytical methods he developed in the 1840s to design a more ef cient lattice truss, which consisted of web members positioned only at locations that required support Redundant members were removed, resulting in the improved lattice truss as described in his book General Theory of Bridge Construction published in 18512 The Bunker Hill Covered Bridge is the only remaining example of the bridge truss design by Herman Haupt in 1840 and illustrated in his 1851 book General Theory of Bridge Construction, Fig 90, Page 1532.

= Eg (E(k)) +~eff(k).



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FIGURE 13.22 A close-up of the Dow Jones Industrial Average shows the remarkable ability of the fan lines to dictate where resistance will be, even when it was predicted decades in the past.

+ ~(E(k))]

(E(k))

(1 -

3 Eo 3 tff(k)) (E(k))

+ ~tfr(k) . (E(f))

+ tff(k) . (E(k))

(4.3.280.)

FIGURE 15-7 An illustration of the Haupt Truss is on the rst page of the chapter titled Improved Lattice from General Theory of Bridge Construction (Ref. 2).

(D(k)) = Eeff(k) . (E(k))





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object and choosing Customize Fibonacci or by selecting the same choice by clicking and holding down the mouse button on top of the Fibonacci Fans button. One of the most extraordinary charts in this entire book is shown in Figure 13.24. What is shown is quite simple: the Dow Jones Industrial Average from 1900 to the time of this writing (2006) and two Fibonacci fans. The rst fan is drawn between the low in 1903 (the Rich Man s Panic) and the peak in 1929 (the Roaring Twenties). The second fan is drawn between the low in the summer of 1932 (the Great Depression) and the peak in 2000 (the Internet bubble). Just as combining different kinds of drawn objects can yield new insights, combining multiple instances of the same object (using different timeframes) can do the same. The reason is that the multiple objects can agree with one another, emphasizing similar levels of support or resis-

Eefr(k)

EgI + fa (I - ;;q ~etT(k))

tlrek)

(4.3.28b)

Thus, the second term in (4.3.28b) is the correction provided by the bilocal approximation to Eelf (k). The validity of the bilocal approximation requires

(4.3.29)

Eeff(k) ~ f g 1 + fo~elf(k)

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General Haupt was keenly aware that his knowledge and ability as a civil engineer was vital in ensuring the health, safety, and welfare of the general public:

(4.3.30)

For low frequencies, the spatial dispersion effects can be ignored so that the k argument in (4.3.30) can be replaced by zero. Thus

FIGURE 13.23 Fibonacci fans can be customized for color, opacity, whether or not certain lines are shown, and many other parameters.

=(0)

=(0)

(4.3.31) (4.3.32)

=(0)

dr ~elf(r)

= dr PS Gg(r)R~(lrl)

(4.3.33a)

With even greater simplicity and economy than the ordinary lattice, it appears to be entirely free from its defects; and possessing many of the essential requisites of a good bridge, with a capability of extension to spans of considerable length, it seems to be unusually well adapted to the wants of a community with whom economy is an object. 2

Eelf = f g /

tance, and their intersections can be indicative of major turning points in the market. In the graph there are three particular points of interest, labeled 1, 2, and 3. Point #1 marks the point where the two lower fan lines cross. This is an extremely important point in this chart, because it is the only place the two lower fans cross. The location that they cross is December 1974, which, remarkably, is the exact bottom of the tremendous 1973 1974 bear market (which bottomed on December 9, 1974).

dr PS Gg(r)R (lrl)

(4.3.33b)

dr PS Gg(r)R (lrJ)

dr(PSG1(r)I + PSG 2 (r)H)R (r)

Gg(r)R~(lrl) =

47r/

00 1

FIGURE 15-8 The Bunker Hill Covered Bridge with repairs almost completed. (See color insert.)

dr r (PSG1(r) reikl/1"Rdr)

+ ~PSG2(r))R~(r)

In which, after falling below its support level, lost virtually all of its value. Clearly there are fundamentals at play here too any company whose price could get this ruined had some core problems in its business. But stock price action often precedes public knowledge of fundamental issues. The stock action didn t cause the company s collapse, but it certainly saw it coming.

+ ikgr)R (r)

(4.3.34a)

In (4.3.34a) we keep both the leading term in the real part and the leading term in the imaginary part. Thus

(4.3.34b)

drr 2 R~(r)

(4.3.35)

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