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PVOID stdcall MyRtlGetElementGenericTable(TABLE *Table, ULONG ElementToGet) { ULONG TotalElementCount = Table->NumberOfElements; LIST_ENTRY *ElementFound = Table->LastElementFound; ULONG LastElementFound = Table->LastElementIndex; ULONG AdjustedElementToGet = ElementToGet + 1; if (ElementToGet == -1 || AdjustedElementToGet > TotalElementCount) return 0; // If the element is the last element found, we just return it. if (AdjustedElementToGet != LastIndexFound) { // If the element isn t LastElementFound, go search for it: if (LastIndexFound > AdjustedElementToGet) { // The element is located somewhere between the first element and // the LastElementIndex. Let s determine which direction would // get us there the fastest. ULONG HalfWayFromLastFound = LastIndexFound / 2; if (AdjustedElementToGet > HalfWayFromLastFound) { // We start at LastElementFound (because we re closer to it) and // move backward toward the beginning of the list. ULONG ElementsToGo = LastIndexFound - AdjustedElementToGet; while(ElementsToGo--) ElementFound = ElementFound->Blink;

are the uncer-

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} else { // We start at the beginning of the list and move forward: ULONG ElementsToGo = AdjustedElementToGet; ElementFound = (LIST_ENTRY *) &Table->LLHead; while(ElementsToGo--) ElementFound = ElementFound->Flink; } } else { // The element has a higher index than LastElementIndex. Let s see // if it s closer to the end of the list or to LastElementIndex: ULONG ElementsToLastFound = AdjustedElementToGet - LastIndexFound; ULONG ElementsToEnd = TotalElementCount - AdjustedElementToGet+ 1; if (ElementsToLastFound <= ElementsToEnd) { // The element is closer (or at the same distance) to the last // element found than to the end of the list. We traverse the // list forward starting at LastElementFound. while (ElementsToLastFound--) ElementFound = ElementFound->Flink; } else { // The element is closer to the end of the list than to the last // element found. We start at the head pointer and traverse the // list backward. ElementFound = (LIST_ENTRY *) &Table->LLHead; while (ElementsToEnd--) ElementFound = ElementFound->Blink; } } // Cache the element for next time. Table->LastElementFound = ElementFound; Table->LastElementIndex = AdjustedElementToGet; } // Skip the header and return the element. // Note that we don t have a full definition for the element struct // yet, so I m just incrementing by 3 ULONGs. return (PVOID) ((PULONG) ElementFound + 3); }

four or more sets, going to failure (where you fail to lift the weight on your own) each time with the help of a spotter. Be prepared for some muscle soreness 24 hours later. (DOMS delayed onset muscle soreness shows you have been working hard.) Do not start such a programme if you are not an experienced trainer. If you have never been in a gym, start with a normal tness programme.

in the unsafe region. Der Kiureghian and his colleagues (1987; 1991), and many others, have developed methods for solving the problem of the Second Order Reliability Method (SORM). These techniques may involve numerical integration of some formidable integrals (Breitung 1984). In any case, the technique to be used depends on the form of the non-linearities, so they are most applicable in situations like the development of structural codes where the forms of the non-linearities are known. Since this is not the case for broad classes of geotechnical problems, SORM has not been widely used in geotechnical reliability applications.

Listing 5.4 (continued)

5

The previous discussion has concentrated on cases in which the uncertain variables were not correlated. The Hasofer Lind approach can also be used effectively when the variables are correlated, but some adjustments are necessary. Two techniques are widely used one based on the Cholesky decomposition of the correlation matrix and the other on its eigenvectors and eigenvalues.

It s quite amazing to think that with a few clever deductions and a solid understanding of assembly language you can convert those two pages of assembly language code to the function in Listing 54 This function does everything the disassembled code does at the same order and implements the exact same logic If you re wondering just how close my approximation is to the original source code, here s something to consider: If compiled using the right compiler version and the right set of flags, the preceding source code will produce the exact same binary code as the function we disassembled earlier from NTDLL, byte for byte The compiler in question is the one shipped with Microsoft Visual C++ NET 2003 Microsoft 32-bit C/C++ Optimizing Compiler Version 13103077 for 80x86.

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