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The dimension of m(x) derived in (17.95) is in fact valid not only in the Gaussian model, but in Landau theory in general. This being so, one might be puzzled on comparing it with the dimension of its ensemble average, as derived in (16.36) on very general grounds:

[m(x)]

FIGURE 9.9 The basic saucer formation is illustrated here with the semi-oval drawn beneath the chart.

(17 .96)

[M/V] == [(m(x)]

(17.97)

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Naively we would conclude T/ = 0, because ensemble averaging should not change the dimension. But this is contrary to experiments. Hence ensemble averaging must somehow change the dimension of m(x). The naive expectation (d - 2)/2 is called the" canonical dimension" of M / V, while the correct answer is called the" anomalous dimension." The question is what causes the two to be different. The answer lies in the fact that ensemble averaging injects into the problem a hidden length-the ultraviolet cutoff. Let us compare the behaviors of m (x) and (m(x) under a scale transformation x' = x/b. The former depends only on x, and hence transforms according to its naive dimension (like a table leg):

(d - 2)

(17.98)

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This is "canonical" behavior. On the other hand, the ensemble average (m(x) = j (x, A) depends on the cutoff A as well. Under a scale transformation A also changes, contributing an extra term that makes the dimension "anomalous":

You can use a keyboard shortcut to insert a page break as you type in your document; press + . You can insert a line break by pressing + . You can change the page number style. Click the Page Number button on the Insert tab and then click Format Page Numbers.This opens the Page Number Format dialog box. Select the style you want.

j(x/b, bA) = bDj(x, A),

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The ingredients for a potent saucer breakout are: A clean pattern the cleaner and more-de ned, the better. Longevity the longer the pattern, the better. Volume increase after the breakout the bigger, the better. A beautiful example of this is Figure 9.10, which is the chart of Alvarian. The horizontal line shows the resistance level. For about the rst half of the chart, the price meanders between about $1.80 and $2.50. The pattern formed isn t an absolutely perfect saucer, but it is fairly clean. The length of the pattern is impressive more than a year. And best of all, the pickup in volume after the breakout is superb. You can see on the lower graph (which shows the volume bars) that volume increases more and more as the price launches from $2.50 to $15 in less than one year. An even more impressive example is shown with Figure 9.11 which had a chart pattern spanning not just one year but more than two. The volume was terri cally higher after the breakout than before. Another interesting aspect of this chart is that after the saucer breakout, an entirely new pattern took hold a channel, illustrated by the ascending parallel lines that bound the stock price as it moved from $10 to ve times that amount.

(17.99)

'For a more detailed discussion of the Ginsberg criterion, with physical illustrations, see J. Als-Nielsen and R. 1. Birgeneau, Am. J. Phys. 45, 554 (1977).

But, one might ask, how can A make any difference when it goes to infinity eventually The answer is that it does not do that quietly, but causes divergences that must be "renormalized" away. The process introduces an arbitrary "renormalization point," a kind of finite effective cutoff. Anomalous dimensions arise from the fact that the renormalization point changes under a scale transformation. The entanglement with renormalization makes the calculation of anomalous dimensions nontrivial in general. It also explains why we get T/ = 0 in simple models like the Gaussian model, in which the ultraviolet divergences are decoupled from the infrared divergences from which one extracts critical exponents. The dimensions D given in Table 16.4 are anomalous dimensions.

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