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2i</ [}}: w(2a + 1,2a\ - 2i</ ][Vl w(2A,2A - 11 - 2UJ)]

(15.84)

2 3 4

where w(JLvla) = w(vJLI - a) is the plane rotation in the plane JLV through the angle a and is defined by (15.53). The eigenvalues of n are clearly the same as that of

FIGURE 7.22 This illustrates how the price clung to the trendline even after support had been violated.

(15.85)

is the square root of the last factor in (15.84):

~ ==

W(2A,2A - 11 - 2d))

W(2A,2A - 11 - iO) (15.86)

= w(12liO)w(34IiO) w(2n - 1,2nliO)

(15.87)

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X = w(I,2nl 2i</>)[w(23 12i</ w(45 12i</ ... w(2n - 2,2n - 112i</ ]

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A close-up of this graph (Figure 7.23) gives you more detail as to how the prices shaped their new post-uptrend pattern. The rst thing you notice is how the trendline did the classic support to resistance metamorphosis. Even though the fall through the trendline swiftly sent the stock to $107, it recovered and climbed to about $120, nearly a new record high. But by then it had already formed the left shoulder and the head of a classic head and shoulders pattern. It went on to form the right shoulder (two, actually) and broke down. Simply stated, the price action was very messy after the trendline was broken, and a holder of UTH would have been wise to have quickly closed the position and taken pro ts on the day the trendline was violated. As you know, trendlines come in only two forms: resistance and support. We will now focus on resistance trendlines and their application.

Explicitly,

0==(

(15.88 ,

K ==

(15.891

0 (15.90)

B B*

- i cosh 2<1> sinh 20)

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For a trendline to represent resistance, it simply has to be above the prices. It doesn t matter if the stock is going up or down (although resis-

i sinh 2<1> sinh 0)

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== ( -

and B * is the Hermitian conjugate of B. To find the eigenvalues of w , try the following form for an eigenvector of

(15.93)

(15.94)

w lf; = Alf;

(15.95)

= = =

tance during a downtrend is more useful from a chartist s perspective). So long as the prices are trapped underneath the trendline, that trendline represents resistance, meaning that buyers do not have the strength to push it above the line. Figure 7.24 offers a superb example of resistance with a downtrending market. This is the USD/CAD (that is, the foreign exchange market of the U.S. Dollar and Canadian Dollar pair). At the beginning of the graph, a Canadian dollar was worth about $1.58 in U.S. dollars. The downtrend shown here was in place for years, erasing over a third of Canadian purchasing power versus the U.S. Again and again, the prices made a move toward the resistance level, sometimes getting close to crossing it, but they failed each time. This graph represents a staggering loss in currency value, and a person short this position would have enjoyed steadily mounting pro ts, knowing to get out only when the trend was broken. A trader positioned in a security can use trendlines for just such a purpose that is, as long as the price is on the correct side of the line, I m fine. Imagine having a short position in Express Scripts (ESRX) during the time shown in Figure 7.25. Suppose you shorted the stock on March

The second through the (n - l)th equations are identical. Hence there are only three independent equations:

= = =

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