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Opaque predicates are a fundamental building block for control flow transformations. I ve already introduced some trivial opaque predicates in the previous section on antidisassembling techniques. The idea is to create a logical statement whose outcome is constant and is known in advance. Consider, for example the statement if (x + 1 == x). This statement will obviously never be satisfied and can be used to confuse reversers and automated decompilation tools into thinking that the statement is actually a valid part of the program. With such a simple statement, it is going to be quite easy for both humans and machines to figure out that this is a false statement. The objective is to create opaque predicates that would be difficult to distinguish from the actual program code and whose behavior would be difficult to predict without actually stepping into the code. The interesting thing about opaque predicates (and about several other aspects of code obfuscation as well) is that confusing an automated deobfuscator is often an entirely different problem from confusing a human reverser. Consider for example the concurrency-based opaque predicates suggested in [Collberg1]. The idea is to create one or more threads that are responsible for

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constantly generating new random values and storing them in a globally accessible data structure The values stored in those data structures consistently adhere to simple rules (such as being lower or higher than a certain constant) The threads that contain the actual program code can access this global data structure and check that those values are within the expected range It would make quite a challenge for an automated deobfuscator to figure this structure out and pinpoint such fake control flow statements The concurrent access to the data would hugely complicate the matter for an automated deobfuscator (though an obfuscator would probably only be aware of such concurrency in a bytecode language such as Java) In contrast, a person would probably immediately suspect a thread that constantly generates random numbers and stores them in a global data structure It would probably seem very fishy to a human reverser.

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Advances in computer science have made numerical methods increasingly important in engineering calculations. Geotechnical engineers have found the nite element method to be easily the most versatile of the advanced numerical methods, but some very widely used computer codes are based on nite difference approximations. In this chapter the term nite element method is used to include both nite element and nite difference methods unless there is particular reason to distinguish the two.

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Now consider a far simple arrangement where several bogus data members are added into an existing program data structure These members are constantly accessed and modified by code that s embedded right into the program Those members adhere to some simple numeric rules, and the opaque predicates in the program rely on these rules Such implementation might be relatively easy to detect for a powerful deobfuscator (depending on the specific platform), but could be quite a challenge for a human reverser Generally speaking, opaque predicates are more effective when implemented in lower-level machine-code programs than in higher-level bytecode program, because they are far more difficult to detect in low-level machine code The process of automatically identifying individual data structures in a native machine-code program is quite difficult, which means that in most cases opaque predicates cannot be automatically detected or removed.

That s because performing global data-flow analysis on low-level machine code is not always simple or even possible For reversers, the only way to deal with opaque predicates implemented on low-level native machine-code programs is to try and manually locate them by looking at the code This is possible, but not very easy In contrast, higher-level bytecode executables typically contain far more details regarding the specific data structures used in the program That makes it much easier to implement data-flow analysis and write automated code that detects opaque predicates The bottom line is that you should probably focus most of your antireversing efforts on confusing the human reversers when developing in lower-level languages and on automated decompilers/deobfuscators when working with bytecode languages such as Java For a detailed study of opaque constructs and various implementation ideas see [Collberg1] and General Method of Program Code Obfuscation by Gregory Wroblewski [Wroblewski]..

Many books describing the nite element method have appeared since its rst introduction in the late 1950s. Applications have spread from the original use in structural analysis for the aircraft industry into almost every branch of engineering science, and each eld has spawned its own literature with its own notation and terminology. The book by Zienkiewicz and Taylor (2000a, 2000b, 2000c) provides a comprehensive view from a civil engineering point of view. Hughes (1987) gives a treatment that is mathematically more rigorous. There are a few books that deal speci cally with geotechnical engineering issues (Desai and Christian 1977; Zienkiewicz et al. 1999). Haldar and Mahadevan (2000) have described the use of stochastic nite element methods for structural reliability applications. Since the details of the nite element method have been widely disseminated in books like these, there is little point in repeating them here. We shall proceed with the assumption that the reader is familiar with the basic nite element methodology or can readily look it up.

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