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If we did not, we could approximate the integral by Monte Carlo simulation We start by imagining that the function and the limits are plotted and enclosed in a box, as shown in Figure 171 The area of the box is The area we are looking for is the shaded area under the curve We proceed by generating a series of points such as A and B Both the horizontal and the vertical coordinates of each point are random If the point falls in the shaded area (A), it is a Hit ; if not (B), it is a Miss We count the number of hits and misses and compute the ratio between the number of hits and the total number of points generated This ratio should approximate the ratio between the shaded area and the area of the enclosing rectangle Of course, the exact answer is 05.

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SHR ECX,2 LEA EDI,DWORD PTR [EBX+18] REP MOVS DWORD PTR ES:[EDI],DWORD PTR [ESI] MOV ECX,EAX AND ECX,3 REP MOVS BYTE PTR ES:[EDI],BYTE PTR [ESI] PUSH EBX CALL ntdll.RtlSplay MOV ECX,DWORD PTR [EBP+8] MOV DWORD PTR [ECX],EAX MOV EAX,DWORD PTR [EBP+14] TEST EAX,EAX JNZ ntdll.7C935D4F LEA EAX,DWORD PTR [EBX+18] POP EDI POP ESI POP EBX POP EBP RET 18 MOV DWORD PTR [ESI],EBX JMP SHORT ntdll.7C924E52 XOR EAX,EAX JMP ntdll.7C9214B6

Listing 5.7 (continued)

Distract yourself from negative thoughts and feelings by taking the energy away from the negative thinking. Maybe pinch yourself, say a key word, or simply hike a bit harder. Now think about your af rmations.

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Table 171 presents the results for a series of ten runs Each run consists of 100 points In the Hit-or-Miss procedure (second column) each point consists of a random value of generated uniformly between 0 and and a random value of y generated uniformly between 0 and 1 If the value of cos2 is greater than y, the point is counted as a Hit, otherwise it is a Miss After 100 points are tested, the number of Hits divided by 100 gives the entry in Table 171 The entire procedure is repeated ten times, with the results shown in the entries for trials 2 through 9 In the alternative Sample-Mean procedure a random value of is generated uniformly between 0 and ; actually the same values as in the Hit-or-Miss procedure were used Then cos2 is computed.

Like the function at Listing 5.6, this one also starts with that dummy MOV EDI, EDI instruction. However, unlike the previous function, this one doesn t seem to receive any parameters through registers, indicating that it was probably not defined using the static keyword. This function starts out by checking the value of the SearchResult parameter (the last parameter it takes), and making one of those remote, out of function jumps if SearchResult == 1. We ll deal with this condition later. For now, here s the code that gets executed when that condition isn t satisfied.

7C924E02 7C924E05 7C924E08 7C924E0B 7C924E0C 7C924E0D MOV EDI,DWORD PTR [EBP+10] MOV ESI,DWORD PTR [EBP+8] LEA EAX,DWORD PTR [EDI+18] PUSH EAX PUSH ESI CALL DWORD PTR [ESI+1C]

The average of 100 values of cos2 is entered in the third column of Table 171 Again the entire procedure is repeated ten times Finally, the last line of Table 171 contains the averages of the ten trials for both methods, which can also be regarded as the averages of 1000 random points Deferring a discussion of error analysis for the present, we can draw several conclusions: The results are close to the exact value, but not always Trial 9 in the Hit-or-Miss approach gave a value of 038, which is a poor estimate of the correct value The results tend to straddle the exact value so that using more points improves the accuracy of the estimate While the procedure tends to converge on the exact value, convergence is slow..

It seems that the TABLE data structure contains another callback pointer. Offset +1c appears to be another callback function that takes two parameters. Let s examine those parameters and try to figure out what the callback does. The first parameter comes from ESI and is quite clearly the TABLE pointer. What does

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