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The analyst must determine how many trials are necessary to ensure a desired level of accuracy in the results. The following summary is based on the books by Rubinstein (1981), Morgan and Henrion (1990), and Fishman (1995), but many other authors present similar material. For a more thorough coverage the reader is directed to a text, such as Fishman s (1995), that is devoted entirely to Monte Carlo methods. Each point in the Hit-or-Miss strategy is an independent sampling of the total area in Figure 17.1. It is completely analogous to withdrawing balls from an urn that contains a large number of black and white balls and replacing the ball after each test. This is a Bernoulli trial, and the probability of success on a single trial, which is in this case the probability of hitting the shaded area, is the ratio between the shaded area and the total

7C94D4BE 7C94D4C1 7C94D4C3 7C94D4C5 7C94D4C7 7C94D4C9 MOV EAX,DWORD PTR [EBP+14] TEST EAX,EAX JE SHORT ntdll.7C94D4C7 MOV BYTE PTR [EAX],BL XOR EAX,EAX JMP ntdll.7C924E81

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Off the water you need think about your beliefs and how they can affect your performance. Irrational barriers can limit performance. Take Roger Bannister for example, the rst person to break the 4-minute mile. There is no reason why the step up from 4 minutes 1 second to 4 dead should be any more dif cult than 4 minutes dead to 3 minutes 59 seconds, but there was an irrational barrier which said a mile could not be run in less than 4 minutes. Rational analysis challenges you to think differently. Relaxation is vital in sailing. There are so many factors beyond your control it is important to nd time to relax after racing. Simply nd a quiet place and a comfortable position (sitting or lying down), focus on your breathing, and allow a minimum of two or three minutes to relax your whole body.

area. Let us call this p. If A is the area of the region over which the sampling is done, N is the number of sampling points, and NH is the number of hits, then p = I /A p = NH /N (17.2)

This appears to be some kind of failure mode that essentially returns 0 to the caller. Notice how this sequence checks whether the fourth parameter at

[ebp+14] is nonzero. If it is, the function is treating it as a pointer, writing a single byte containing 0 (because we know EBX is going to be zero at this point) into the address pointed by it. It would appear that the fourth parameter is a pointer to some Boolean that s used for notifying the caller of the function s success or failure. Let s proceed to look at what happens when the callback returns a nonNULL value. It s not difficult to see that this code is initializing the header of the newly allocated element, using the callback s return value as the address. Before we try to figure out the details of this initialization, let s pause for a second and try to realize what this tells us about the callback function we just observed. It looks as if the purpose of the callback function was to allocate memory for the newly created element. We know this because EBX now contains the return value from the callback, and it s definitely being used as a pointer to a new element that s currently being initialized. With this information, let s try to define this callback.

This is the classic case of p as an unbiased estimator of p. NH must be Binomially distributed. If a large number of samples are taken and Q is de ned as Q=A then I =p A p A=Q Furthermore, the expected value of Q is E[Q] = A E[p] = A p = I so that Q is an unbiased estimator of I . Because NH is binomially distributed, Var[NH ] = N p (1 p) It follows that Var[p] = Var = and Var[Q] = A2 Var[p] = 1 Q = I N I (A I ) N

typedef NODE * ( _stdcall * TABLE_ALLOCATE_ELEMENT) ( TABLE *pTable, ULONG ElementSize );

How did I know that the second parameter is the element s size It s simple. This is a value that was passed along from the caller of RtlInsertElement GenericTable into RtlRealInsertElementWorker, was incremented by 24, and was finally fed into TABLE_ALLOCATE_ELEMENT. Clearly the application calling RtlInsertElementGenericTable is supplying the size of this element, and the function is adding 24 because that s the length of the node s header. Because of this we now also know that the third parameter passed into RtlRealInsertElementWorker is the user-supplied element length. We ve also found out that the fourth parameter is an optional pointer into some Boolean that contains the outcome of this function. Let s correct the original prototype.

(17.3)

17

UNKNOWN RtlRealInsertElementWorker( TABLE *pTable, PVOID ElementData, ULONG ElementSize, BOOLEAN *pResult OPTIONAL, NODE *pNode, ULONG SearchResult );

(17.4)

You may notice that we ve been accumulating quite a bit of information on the parameters that RtlInsertElementGenericTable takes. We re now ready to start looking at the prototype for RtlInsertElementGenericTable.

5

(17.5)

UNKNOWN NTAPI RtlInsertElementGenericTable( TABLE *pTable, PVOID ElementData, ULONG DataLength, BOOLEAN *pResult OPTIONAL, );

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