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mal Comparison charting, you may compare only two securities at a time with this function. All you need to do at this point is enter the symbol (Figure 6.31) that should be plotted on the left scale. You do not have to compare similar instruments (such as a stock versus a stock). The two securities can be anything that is otherwise chartable. Before examining the result, let us see what a similar comparison would yield with the normal Comparison function to understand the bene ts of this feature. Figure 6.32 shows a percentage comparison of QQQQ versus the put option. As you can see, the put option is far more volatile (with a range of from minus 55 percent to plus 30 percent in this short

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_ _ I+I I+L l-L I-I f3(~ yL2 + BL) - - 2 - log - 2 - - - 2 - log - 2 -

(14.39) where I is the value of L that maximizes the summand of (14.38). We easily find that I is the root of the equation

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(14.40)

oW. L. Bragg and E. 1. Williams, Proc. Soc. London Ser. A 145,699 (1934).

YfL)

(14.41

-A/(H, T)

kT -log Q/(H, T)

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time range), whereas the QQQQ only budges a percent or two. It s a somewhat interesting chart only in the respect that it shows how much more volatile an option is than its underlying stock, but you aren t going to learn much more from such a chart. The same comparison done based on price is even less useful (Figure 6.33). The QQQQ is at the very top of the chart, clinging close to the $42.50 price, while the option bounces along at the bottom of the chart in the $1 to $2 range. Because the scale is so distorted, both graphs are rendered virtually meaningless.

(14.4: 4 0). Then (14.41

= tanh ( :~ )

(14.4} ,

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which may be solved graphically as illustrated in Fig. 14.8. The main feature oi the solution is that

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In the second case the root L = 0 must be rejected, because substituting it into (14.39) shows that it corresponds to a minimum instead of a maximum. If f > O. there exists a critical temperature Tc' given by

(14.44)

(14.45 )

FIGURE 6.34 By using two different y-axis scales, ProphetCharts is able to display two disparate kinds of nancial instruments in a form that is still useful in spite of their different prices.

f(L) f(L)

=tanh ('YfL/kT)

f(L)

0 1+ 1

1 1 I

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Fig. 14.8 Graphical solution of (14.43).

where L o is the root of (14.43) that is greater than zero. Since L is the magnetization per particle, we immediately see that for T < Tc the system is a ferromagnet, whereas for T> Tc it has no magnetizati~n. The temperature T,.. is the Curie temperature of the system. The degeneracy L = L o arises from the fact that in the absence of an external magnetic field there is no intrinsic distinction between "up" and "down." This degeneracy has no effect on the free energy, which is an even function of L. In general L o must be computed numerically, but near T = and T = T,.. an approximation can be easily worked out:

(14.46)

But the Left Scale graph (Figure 6.34) does away with the price disparity by having each security depend on its own, independent scale. The price range on the left (from 80 cents to nearly $2.70) and the price range on the right (from $40.50 to $42.70) give both graphs the room they need to present themselves and, to no surprise, the graphs are inversely related (one graph being a put option, in this case). Note that in the Option Controls module, the Compare with Stock checkbox automatically loads the stock chart corresponding to an option chart. It does this by taking advantage of the Left Scale feature.

A graph of L o is shown in Fig. 14.9. The thermodynamic functions are summarized next:

AAo, T)

(T> ~)

+ -log-2 4

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