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There are two things to note here. First of all, TABLE_FREE_ELEMENT clearly doesn t have a return value, and if it does RtlDeleteElementGenericTable certainly ignores it (see how right after the callback returns AL is set to 1). Second, keep in mind that the Element pointer is going to be a pointer to the beginning of the NODE data structure, and not to the beginning of the element s data, as you ve been seeing all along. That s because the caller allocated this entire memory block, including the header, so it s now up to the caller to free this entire memory block. RtlDeleteElementGenericTable returns a Boolean that is set to TRUE if an element is found by RtlLocateNodeGenericTable, and FALSE if RtlLocateNodeGenericTable returns NULL.

The standard techniques described in the preceding sections provide a series of random numbers uniformly distributed between 0 and 1. However, what we usually need is a sequence of random numbers satisfying some other distribution, such as a Normal distribution. It is easy to formulate a way to do this. If Y is uniformly distributed between 0 and 1, X is distributed in some known way, and (x)is the CDF of X, it is easy to write y= x= (x)

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Whenever a reversing session of this magnitude is completed, it is advisable to prepare a little document that describes your findings. It is an elegant way to summarize the information obtained while reversing, not to mention that most of us tend to forget this stuff as soon as we get up to get a cup of coffee or a glass of chocolate milk (my personal favorite). The following listings can be seen as a formal definition of the generic table API, which is based on the conclusions from our reversing sessions. Listing 5.11 presents the internal data structures, Listing 5.12 presents the callbacks prototypes, and Listing 5.13 presents the function prototypes for the APIs.

struct NODE { NODE NODE NODE LIST_ENTRY ULONG }; struct TABLE { NODE LIST_ENTRY LIST_ENTRY ULONG ULONG TABLE_COMPARE_ELEMENTS TABLE_ALLOCATE_ELEMENT TABLE_FREE_ELEMENT ULONG };

(17.17)

*ParentNode; *RightChild; *LeftChild; LLEntry; Unknown;

Logging the number of hours you train can also be reassuring when you come to do a regatta, as you know you have put the time in. Alternatively, if you have not been putting in the time your log will show this, hopefully enabling you to identify the problem sooner rather than later. Try and be as precise as possible. Record the actual time spent on the water and do not include the time spent in the boat park. One of the biggest differences between amateur and professional sailors is the time on the water. This helps you develop a natural feel. You may be able to keep the boat going in very light or very strong winds just as fast as someone who has spent 10 times as much time in the boat as you have for a couple of minutes. But it will require all your concentration, whereas it will be much more natural for them, and so they will be able to keep in the groove (sheeting and steering accurately) for far longer. This is why time on the water is so important. In easy-to-sail conditions (say

The procedure would then be to generate a sequence of uniformly distributed random numbers and then to nd the inverse of the CDF for each number in the sequence. The result would be a sequence of random numbers with the desired distribution. For example,

*TopNode; LLHead; *LastElementFound; LastElementIndex; NumberOfElements; CompareElements; AllocateElement; FreeElement; Unknown;

typedf int (NTAPI * TABLE_COMPARE_ELEMENTS) ( TABLE *pTable, PVOID pElement1, PVOID pElement2 ); typedef NODE * (NTAPI * TABLE_ALLOCATE_ELEMENT) ( TABLE *pTable, ULONG TotalElementSize ); typedef void (NTAPI * TABLE_FREE_ELEMENT) ( TABLE *pTable, PVOID Element );

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