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The only fixed point is ro = h = 0, and both ro and h are relevant variables, (since b > 1). The scaling of these variables are just what naive dimensional analysis would predict. The correlation length can be obtained by setting = const., by the same reasoning as in the derivation of (18.48). Thus

t. -1/2 .. - ro - t -1/2

(18.69)

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The critical exponents can be obtained from (16.59) using Dr and Dh , with results as given earlier in (17.91). Though trivial, the above example illustrates an important point: To obtain the critical exponents in a continuous system, it suffices to make an infinitesimal RG transformation, because all we need is the rate of change of the coupling constants.

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$42.50 to $110, thus providing plenty of empty air for the stock to start falling. A rounded top, therefore, has to be at the top of something. It cannot simply be a curvature in a graph that hasn t moved up much in the rst place. A more dramatic example of this concept is show with Coventry Health (Figure 9.28), which also points out how multiple patterns or techniques can be used together. CVH had climbed from $2 to $62 in about six years. Three things happened, however, to indicate this would be a good stock to sell or even sell short. First, the ascending trendline spanning back to 1999 had been broken; second, a rounded top had formed over the span of about half a year; and third, the price had subsequently climbed back both to the rounded top s former support level as well as the trendline itself, indicating a low-risk/high-return place to short the security. The more rapid the ascent, the more rapid the subsequent fall. This is not true every single time, but it s a good general rule to remember. The NASDAQ Corporation (Figure 9.29) enjoyed an almost ten-fold increase in just over a year. Once the support level at $35 was broken, however, the move down did not take long. This graph illustrates just the beginning of the fall, but prices lower than this happened soon, simply because there were not many owners of the stock at these levels. If a price is falling on a

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Since the partition function can be calculated exactly, we can show explicitly how one can renormalize it to obtain a finite free energy in the limit of infinite cutoff. For simplicity consider the case of no external field. The partition function has been explicitly calculated in (17.79):

Q(aot,A)=..YD (k2+aotrl/2

(18.70)

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We see that Q would diverge as A ~ 00, if a o were fixed. But a o may depend on A. (It is an "unrenormalked" coupling constant.) Hence we can hope to make the above finite. It is trivial to push the effective cutoff down, from A to Alb (b > 1):

Q(aot, A) =..Y{

(k 2 + aotrl/2}{

(k 2 + aotrl/2}

(18.71)

FIGURE 9.28 This rounded top for Coventry Health (CVH) took place at the end of a major ascending trendline.

k'/ b to restore the cutoff to A: Q( aot, A)

.AI"bN(A)

l 2 /

(18.73)

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where N(A) is the number of k values contained in a d-sphere of radius A. Equating the right sides of (18.72) and (18.73) yields the relation (18.74) which can be rewritten

Q(aot, A)

t b-N(A)Q( :02 ,

(18.75)

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