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FIGURE 9.36 This chart of Avalon Bay (symbol AVB) appears to be breaking beneath support and on its way to a major fall.

8m(x) =

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As you may have noticed, Word automatically corrects your text as you type. It does this using its AutoCorrect feature, which works from a preset list of misspellings. To speed up your text-entry tasks, you can add your own problem words ones you commonly misspell to the list. The next time you mistype the word, AutoCorrect fixes your mistake for you. If you find that AutoCorrect consistently changes a word that is correct, you can remove that word from the AutoCorrect list. If you would prefer that AutoCorrect not make any changes to your text as you type, you can disable the feature.

L Ci<Pi(X)

To carry out step 1 in the RG recipe, substitute (18.81) into (18.78) and integrate out the terms containing 8 m( x). We use (18.80) plus the following

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See K. G. Wilson and J. Kogut, Phys. Rep. C 12,75 (1974), for detailed review and original literature. The qualitative treatment given here follows K. G. Wilson, Rev. Mod. Phys. 55, 583 (1983).

approximations:

( a)

( c) (8 m ) 4 terms are neglected. Some estimates are given below:

j(dxHI'V [m(x) + 8m(x)]

FIGURE 9.37 The longer-term chart of AVB, as compared with Figure 9.36,

L c;

(18.82) (18.83)

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L c;

(18.84)

E[m]

L [HA2+ '0) + 6u om2(x;)]c;

(18.85)

= e-E[mlTI /7T/2

shows that the stock recovered quickly from its weakness and went on to a multihundred percent return.

[N +'0 + 12u om2 (xJl- 1/ 2

E'[m]

'02 + 12~Om2(xJ]}

Click Proofing. Click AutoCorrect Options. The AutoCorrect dialog box appears, displaying the AutoCorrect tab.

(18.86)

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Note that in this approximation the coefficient of I 'V m12 is not changed by coarse-graining. This immediately tells us that the rescaling of m (x) will be dictated by naive dimensional analysis, as in the Gaussian model. The same considerations as we went through in the Gaussian model will yield a canonical value for the dimension of the external field: d+2 D h = -2(18.87) Returning to (18.86), we can replace the sum there by an integral, by noting (18.79):

SAA) b.k j(dx)

CdAd(log b) j(dx)

(18.88)

This chapter has given us two powerful tools for recognizing major turning points in a stock s direction: saucers (which establish a base from which a stock may launch itself higher) and rounded tops (which show the exhaustion of a stock s upward movement and provide an opportunity to sell the stock short). In the next chapter, we will example a more specialized form of a basing pattern known as a cup with handle.

Expanding the logarithm in (18.86), keeping only terms up to second order in ro and u o, and dropping an irrelevant constant, we obtain

Uo rouo ) 36u6 ] E'[m]=E[m] + Cd Ad log b (dx) 6 N- A4 m 2 ( x ) - 7 m4 (x)

f [(

E'[m]

Type a common misspelling in the Replace text field. Type the correct spelling in the With text field. Click Add. AutoCorrect adds the word to the list.

tfom 2 (x) + uom 4(x)]

(18.90)

1'0 =

In step 2 of the RG transformation we increase the unit of length by a factor b, thus changing the variable of spatial integration from x to x' = x/b. In step 3, we restore the standard normalization of m(x). The net results is to replace ro and u o, respectively, by (18.91) Since b "'" 1, we write b n "'" 1 + n log b. Substituting (18.90) into (18.91), keeping only terms to first order in log b, we obtain

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