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Figure 20.16 Example of levee subject to ood ow. (Canadian Electricity Association, Guide to Dam Safety Risk Management, forthcoming.) Table 20.1 Important system states for levee example Failure modes Overtopping of levee Structural or geotechnical instability in ll System states Overtopping of levee Internal pore pressure in levee Subgrade water pressure difference Levee strength stability Subsurface piping State variable Relative water height Pressure on pertinent failure surface Differential water pressure Levee deformations Rate of seepage in subsurface

00402B1C 00402B22 00402B28 00402B2A 00402B30 ADD MOV ADC MOV MOV EAX,DWORD ECX,DWORD ECX,EDX DWORD PTR DWORD PTR PTR SS:[EBP-190] PTR SS:[EBP-18C] SS:[EBP-190],EAX SS:[EBP-18C],ECX

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Table 20.2 Division of important uncertainties for levee example onto those related to natural variability and those related to knowledge uncertainty Naturally varying (aleatory) conditions Extreme storm in upstream basin Peak ood discharge ( ood-frequency) Peak river stage for a given discharge Flood duration given peak ood Spatial variation of soil properties Knowledge (epistemic) uncertainties Average strength of the levee ll Presence of aw zones in the levee Existence of permeable lenses in foundation Critical duration of overtopping to cause failure

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Figure 11.16 shows what this sequence does in mathematical notation. Essentially, Defender is preparing a 64-bit integer that uniquely represents the username string by taking each character and adding it at a unique bit position in the 64-bit integer. The function proceeds to perform a similar, but slightly less complicated conversion on the serial number. Here, it just takes the 16 hexadecimal digits and directly converts them into a 64-bit integer. Once it has that integer it calls into 401EBC, pushing both 64-bit integers into the stack. At this point, you re hoping to find some kind of verification logic in 401EBC that you can easily understand. If so, you ll have cracked Defender!

Of course, 401EBC is also encrypted, but there s something different about this sequence. Instead of having a hard-coded decryption key for the XOR operation or read it from a global variable, this function is calling into another function (at 401D18) to obtain the key. Once 401D18 returns, the function stores its return value at [EBP-1C] where it is used during the decryption process.

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It is far harder to control the race from downwind as the sailors behind you will always get the new wind rst! Being fast downwind (see s 12 and 13) can turn you into a tactical genius In relation to a group of boats you can always place yourself in the best tactical position: keeping on the inside of a shift; being on the side of the run which is getting the breeze rst (this corresponds to going high or low on the reach depending on where there is more wind); and, of course, (just like upwind) keeping your air clean!.

Figure 20.17 Alternative simple event trees for levee overtopping: Top showing dichotomous representation of outcome: bottom showing continuous representation of outcome.

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11

An event tree is built from a set of events, each represented by a node. The branches emanating from an event node represent possible outcomes. Since these are mutually exclusive and collectively exhaustive, the outcome follows exactly one branch. Figure 20.17 shows the initiating event of a ood discharge greater than some value. The subsequent event, river stage, is summarized in the upper tree by a dichotomous outcome. In this case, the corresponding river stage is either greater than some value, or less than that value (by convention, the upper branch at each event usually corresponds to the associated event being true ). In the lower tree, the event is summarized by a continuous outcome between lower and upper bounds. A probability distribution is associated with each event node. When the outcomes are de ned as discrete, the probabilities are represented in a probability mass function (pmf). When the outcomes are continuous, the probabilities are represented in a probability density function (pdf). Calculations in the rst case are made by multiplying branch

Let s step into this function at 401D18 to determine how it produces the decryption key. As soon as you enter this function, you realize that you have a bit of a problem: It is also encrypted. Of course, the question now is where does the decryption key for this function come from There are two code sequences that appear to be relevant. When the function starts, it performs the following:

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