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Now assume (18.9) Then (18.10) which is the homogeneity rule (16.55). We have already seen how it leads to Widom's scaling form. Kadanoff's ideas have great heuristic value, but do not lead to a calculational scheme. There are simply too many ad hoc assumptions, some of them clearly wrong. For example, block spins generally have more complicated interactions than just nearest neighbor. One can see this in the two-dimensional case illustrated in Fig. 18.1. The sites B and C both interact with A. Thus one expects that the block to which B belongs interacts with the block to which C belongs, giving rise to next-to-nearest-neighbor interactions.

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A block-spin transformation in one dimension preserves the nearest-neighbor nature of the interactions, as one can see by inspecting Fig. 18.2. Unfortunately the model does not have a critical point, so that its pedagogical value is somewhat limited. Nevertheless we have here the only case in which a block-spin transformation can be carried out analytically. It is worth examining for that alone.

Block-spin transformation in one dimension. The block spins only have nearest-neighbor interactions.

The partition function for an N-spin chain is the trace of the Nth power of the transfer matrix P, as shown in (14.81). If we want to describe the system in terms of 2-spin blocks, the same partition function should be re-expressed as the trace of a new transfer matrix P' raised to the power N /2. This is achieved through a trivial rewriting of the partition function: (18.11) where

(18.12)

e- J ,

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Click the Indented radio button. Click the Columns to change the number of columns per page the index will contain. Click OK. Word generates the index.

see a nearly seven-year saucer breakout, followed by a much smaller one-year saucer during more recent history.

(0.:::;; u.:::;; 1,

o .: :;

v.:::;; 1)

The limits on u and v come from the conditions J > 0 and h > o. The former restricts us to the ferromagnetic case. The second condition occasions no loss in generality because the model is invariant under h ~ - h. The transfer matrix for block spins is

(18.13)

We demand that P' have the same form as P:

u'v' u'

u' v' u'

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keep moving the price higher. When it did nally break $5, in spite of having moved up 400% already, it proceeded to $30 and beyond. Dismissing the idea that a stock is too expensive because it has moved up a lot in price already is critical to acquiring stocks with major returns. Stocks don t go from $1 to $5 overnight. They get there a dollar at a time. So even when the stock has moved from $1 to $5, you still have ample opportunity for pro t, in spite of the 400% move that has passed you by already. Whole Foods, for instance (Figure 9.18) was a stock powerhouse for years. From 1998 through 2001, the stock hammered out a pattern ranging from about $7.50 to $17.50. In late 2001 and early 2002, Whole Foods pushed away from its basing pattern, only to subsequently ease back to the $17.50 price level. As you know, this presented an ideal opportunity to acquire the stock. The time-consuming and nail-biting pullback was already nished, and you could purchase the stock knowing that any meaningful descent was less likely since it was once again at a support level. Sure enough, the stock marched from $17.50 up into the $80 range within a few years. A similar example with a very different kind of retailer can be seen with Wal-Mart (Figure 9.19). Here again we see the laborious, multi-year process of the saucer being formed (1993 through 1997) followed by a breakout, a pullback, and a subsequent ascent. WMT pushed from its

(18.14)

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which defines the parameters u' and v' in the block-spin system. A new parameter C must be introduced, because to match (18.13) with (18.14) requires matching three matrix elements, which is generally impossible with only two variables u' and v'. With C, we have three unknowns to satisfy the three

(18.15)

(18.16)

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