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resistance in a parallel fashion. In the case of a supporting trendline, you will probably see prices touching the trendline below and not having any particular pattern above it, and with a resisting trendline, you will see prices touching the trendline above and not having any meaningful shape below. In other words, trendlines bounce off either the upper or lower price action, and otherwise the price action may be just noise. With a channel, however, prices are con ned within parallel trendlines. Because this pattern is much more unusual, it is also much more meaningful. The prices are obeying more complex mechanics, and thus when prices exit that channel in either direction, the move up or down will likely be more potent. As always, the longer the pattern, the more meaningful the breakout from the pattern, and a breakout from a channel is usually more signi cant than a breakout from a single trendline. Drawing a channel is very similar to drawing a trendline. You follow these steps:

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.x

+.

10 1 10 3

10 4

10 5

Note: You can also use the Rotate button ( ) on the Format tab on the Ribbon to rotate an object 90 degrees left or right.

10 6

16.5 Derive the relations in (16.59), except the last two, from the scaling form for the Gibbs free energy given in (16.58). Derive the last two in the manner suggested in the text.

To put the subject matter in a proper perspective, let us make clear the nature of the Landau approach* at the outset:

1. Click on the Channel tool. 2. Click in the chart area where you want to begin your rst trendline. 3. Drag the mouse to where you want this trendline to end and click

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1. It is a phenomenological approach that deals only with macroscopic quantities. The whole point is to avoid dealing with the underlying microscopic structure. 2. It is meant to be used only in the neighborhood of a critical point, where the order parameter is small. 3. It is an inductive approach. We first see that it works for this example and that example, and then try to generalize.

Consider a macroscopic system in d-dimensional space. Assume that there exists a coarse-grained order parameter density m(x). Think of it as a magnetic moment density, averaged over atomic distances. Thus, there are no fluctuations in m (x) with wavelengths smaller than an atomic distance a. Correspondingly m(x) has no Fourier components with wave number greater than a cutoff A - 1/a. The partition function, as appropriate for the Gibbs free energy G(H, T), is represented in the form

Q(H, T)

JV j(Dm)

(17.1)

where E[m, H], the effective Hamiltonian divided by kT, is a functional of the order parameter density m(x) and its conjugate field H(x):

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To constrain the rotation to 15-degree increments, press and hold while using the rotation handle to rotate the object. Rotate the object in 90-degree increments by clicking the Rotate button ( ) on the Format tab and choosing Rotate Right 90 or Rotate Left 90 .

E[m, H]

j(dx)1/;(m(x), H(x))

Another tenet of technical analysis is that human behavior doesn t change, and therefore price behavior doesn t change. If a certain pattern is predictable now, it will be just as predictable 10 years from now. An excellent illustration of this on a single chart is Figure 1.6. The stock shown here is Red Hat (symbol RHAT) over a four-year period. For

(17.2)

*L. D. Landau, Phys. Z. Sowjetunion 11, 26 (1937), reprinted in Collected Papers of L. D. Landau, D. ter Haar, ed. (Pergamon, London, 1965), p. 193; V. L. Ginzburg and L. D. Landau, Zh. Eksp. Teor. Fiz. 20, 1064 (1950).

We refer to 1/; as the "Landau free energy." In the neighborhood of a critical point, where m (x) is small, we can expand it in powers of m (x) and its derivatives:

1/;(m(x),H(x)) = tlV'm(x)1 - kTm(x)H(x) +tYom2(x)

(17.3)

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