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Figure 13.38 Patterns of light and shade render the prominences of surfaces and objects in the visual field.

ACKNOWLEDGMENTS We are grateful for nancial support from the National Natural Science Foundation of China and the Special Research Grant for Doctoral Sites in Chinese Universities.

Here s how it works. Select an individual data point in a chart series (not the entire series) and then drag the point in the direction in which you want to adjust the value. As you drag the data marker, the corresponding value in the worksheet changes to correspond to the data point s new position on the chart. If the value of a data point that you move is the result of a formula, Excel displays its Goal Seek dialog box. Use this dialog box to specify the cell that Excel should adjust to make the formula produce the result that you pointed out on the chart. This technique is useful if you know what a chart should look like and you want to determine the values that will produce the chart.

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where k (ln Fk t , t ) = k (t )

for (run=1;run<=M;run++) { sumz=0; dd=0; for( j=1;j<N;j++) { F[j]=F0[j]; } discount=1.; for(t=1; t<N; t++) { random.nrandv(m,z); for ( i=1; i<=m; i++) { v=0; for(n=t; n<N;n++) { lam=sigma[(n-t)*m+i-1]; v+=(delta*F[n]*lam)/(1+delta*F[n]); F[n]=F[n]*exp((-lam/2+v)*lam*epsilon + lam*sqrt(epsilon)*z[i-1]);

There are a few situations in which you may want to use a circular reference intentionally. Refer to 16 for some examples.

At the time of this book s writing, JAX-RPC 1.0 has been released as a final specification; its reference implementation and API libraries are available for downloading as part of JWSDP 1.0 at Sun s Web site: http:// java.sun.com/xml/download.html. JAX-RPC was developed by Sun Microsystems as part of its Java Community Process (JCP), backed by J2EE vendors and most Java-based Web services platforms. In this chapter, we will be using the JWSDP 1.0 Reference Implementation (RI) for discussion and also to illustrate the case study examples.

You can concatenate a string by using the + operator and replicate a string by using the * operator. For example,

{=SUM(IF(ISERROR(data),1))}

The second integral is calculated similarly to the Black-Scholes integral calculation:

1996-1998 2 066 kg 2.8 kW (end of life) 49 dBW (spot) or 44 dBW (global) 30 dBW 13 dB(K ) Atlas IIA, Proton, Ariane 4

If the bond market trends in the same direction as interest-sensitive stocks, the CRB Index should move inversely to both. Figure 9.17 compares the S&Ls to the CRB Index. A rising CRB should be bearish for S&Ls; a falling CRB Index should be bullish. And this is what Figure 9.17 shows. Figure 9.17 reveals the CRB Index tracing out a "head and shoulders" bottom in 1986 and 1987, whereas the S&Ls are tracing out a "head and shoulders" top. However, the patterns are not synchronous. The "left shoulder" in the S&Ls in 1986 coincides with the middle trough (the head) in the CRB Index. The third trough (the "right shoulder") in the CRB Index in the spring of 1987 coincides with the middle peak (the head) in the S&Ls. The "right shoulder" in the S&Ls in August of 1987 occurs well after the CRB Index has completed its basing pattern and is linked to the stock market peak that month. Still, it appears that a lot of the action in the S&Ls can be attributed to weakness in bonds and strength in the CRB Index. The S&Ls remained under pressure from the summer of 1987 to the summer of 1988. During that same time, the CRB Index continued to rally. In the summer of 1988, the CRB Index peaked out and began a yearlong descent. During that same