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where the last term corresponds to the constraint that q(x|x) is a condi tional probability mass function. If we let q(x) = x p(x)q(x|x) be the distribution on X induced by q(x|x), we can rewrite J (q) as J (q) =



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aquitard (cf. Figure 1.5). However, given that the water level in the well has dropped, there is no doubt that there has been a reduction in the amount of water stored in the aquifer. How can we explain this apparent paradox Water in a con ned aquifer is under pressure, and as such it will press with equal force against all of its enclosing walls. Just think of a balloon: as it in ates, it expands evenly all over, so that the surface is equally taut at all points on its surface. (If we lled the balloon with water rather than air, the same would be true, albeit the weight of the water would make the job of in ating the balloon rather more tedious.) Returning to the pores within a con ned aquifer, the pressurized water within each of these will be pressing evenly against the outer pore boundaries, along the surfaces of individual mineral grains (as in





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We suggest that they represent useful tools for the analysis and construal of behavior Our view is that they supplement rather than replace the tools now in use (though not everyone will agree on this point) We see many ways in which those ideas mesh with the ideas presented earlier, though space constraints limited us to discussing that integration only brie y In thinking about the structure of behavior, we have tried to draw on ideas from disparate sources while continuing to follow the thread of the logical model from which we started The result is an aggregation of principles that we think have a good deal to say about how behavioral self-regulation takes place In so doing, they also say something about personality and how it is manifested in people s actions.

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Take a look at a couple of algorithms to gain an appreciation for how powerful crypto can be Alice and Bob want to use symmetric encryption, but they do not have a secure channel to exchange the key Therefore, they decide to use DiffieHellman key exchange To start off, Alice and Bob both decide on two very large prime numbers, n and g , and share them over an open, nonsecure channel Alice then generates a private key called xa and does not share it with anyone Bob does the same and generates his own private key called xb The n, g, xa, and xb in this example are simply numbers that Alice and Bob pick to use with the algorithm In most cases these would be large prime numbers, but they are essentially variables to which you assign a value.

For example: n=5 g=7 xa = 11 xb = 17 Only Alice knows xa, and only Bob knows xb Alice computes the following: ya = gxa mod n Bob computes yb = gxb mod n In this case yb = gxb mod n means to take the value of g and raise it to the power of xb For example, if g is 2 and xb is 3, you would raise 2 to the power of 3, which means 2 2 2, which equals 8 You then take that value and mod it by n This means to divide the first value by n and take the remainder If g is 2, xb is 3, and n is 3, you would take 2 to the power of 3, which is 8, and divide it by n, which is 3, and take the remainder In this case the remainder is 2.

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