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the late 1990s. Figure 7.3 shows how Yahoo peaked at about $125 on the rst day of the 2000 trading year, then it starting softening. After losing about 40% of its value, it started rming up again, making a small saucer pattern, then it reweakened. On the rst trading day of April, 2000, the price brie y pierced the long-term trendline, only to recover. A few days later, prices clearly slipped beneath the trendline. At this point, the line which formerly had been support now had become resistance. This is a vital concept, since the turncoat nature of trendlines is a key part of their value. Just because the trendline was broken doesn t mean Yahoo immediately collapsed. But it did mean that the stock was no longer in a de ned uptrend. Paradoxically, stocks that break their uptrends can still move higher in price, as you will learn later in this chapter. In Yahoo s case (Figure 7.4), the price rmed up for a couple of months and then started falling even more. Before it was all over, Yahoo lost more than 97 percent of its peak value. A similar chart during the same time period can be seen in Figure 7.5, which shows the S&P 500 exchange traded fund (symbol SPY, commonly

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P(-I,n)

e{J 2n-

(14.56) (14.57)

q(~)

where q is a normalization factor and z is introduced to represent the effect of the background formed by the rest of the lattice. Because of the similarity between z and the fugacity, this method is also known as the quasi-chemical method. To determine q we require that

[P(+I,n) + P(-I,n)]

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You can reply to an e-mail message by sending a return message to the original sender. For example, if you receive an e-mail message containing a question, you can reply to that e-mail with your answer. When you reply to an e-mail, the original sender s name is added to the message s To field. You can also forward the message to another recipient. For example, you might forward a message that you receive from one co-worker to another co-worker who will find its contents useful. Note that you must be connected to the Internet in order to send replies or forward e-mail messages.

(14.58)

ascending trendline early in April 2000. It tried to recover, but once the trend was broken, the damage was done.

(ze- 2{J<r e{J<Y]

(14.59)

- - :=

(14.60)

(14.61)

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These equations express Land (J in terms of a single variable z. Since the energy of the Ising lattice depends on L and (J, we have an expression of the energy in terms of a single parameter z if we assume that (14.60) and (14.61) hold throughout the lattice. We may then use the resulting expression for the energy to calculate the partition function. This completes the statement of the Bethe-Peierls approximation. It is not necessary to calculate the partition function, because there is a simpler procedure to obtain the magnetization. The interpretation that (14.56) and (14.57) are probabilities leads to the interpretation

- Ln[P(+l,n)+P(-l,n)]

= probability of finding an up spin among the neighbors Since these probabilities are not conditioned by the knowledge of anything else, they must be equal to each other for the interpretation to be consistent. Thus we require that Y 1 Y L P( +1, n) = - L n[P( +1, n) + P( -1, n)] (14.62)

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FIGURE 7.4 Following the violation of its trendline, Yahoo collapsed, losing almost its entire value.

This condition determines z. Using (14.56) and (14.57) we find that z J (e- fJ < + zefJ<r = - - [ ( e - fJ < + zefJ<r + (e fJ < + ze-fJ<rl Y Jz

+ z efJ<) Y-1 efJ< + (e fJ< + z e- fJ<) Y - 1 e- fJ< ]

1 + z e 2{1.< ) y-1

(14.63)

After solving this equation for z, we can obtain Land ii from (14.60) and (14.61): _ ZX - 1 Y x:=-L=-(14.64) ZX + 1 ' Y- 1

(14.65)

+ 1)

(14.6t-

FIGURE 7.5 Here is the SPY over a period close to a decade. Its ascending trendline was intact from 1994 through 2000, but once it was violated, the fall that followed was severe.

= 1 is always a solution of (14.63); (b) if z is a solution of (14.63), then liz is also a solution of (14.63); (c) interchanging z and liz interchanges L and - L; (d) z = 1 corresponds to L = 0; z = 00 corresponds to L = 1.

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