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T Back, DB Fogel, A Michalewicz (eds), Handbook of Evolutionary Computation, IOP Publishers and Oxford University Press, 1997. CM Bishop, Neural Networks for Pattern Recognition, Oxford University Press, 1995. E Bonabeau, M Dorigo, G Theraulaz, Swarm Intelligence: From Natural to Artificial Systems, Oxford University Press, 1999. E Cox, The Fuzzy Systems Handbook: A Practitioner's Guide to Building, Using, & Maintaining Fuzzy Systems, Morgan Kaufmann Publishers, 1999. E Fiesler, R Beale (eds), Handbook of Neural Computation, IOP Publishers and Oxford University Press, 1996. DB Fogel, Evolutionary Computation: Toward a New Philosophy of Machine Intelligence, IEEE Press, 1995. DE Goldberg, Genetic Algorithms in Search, Optimization and Machine Learning, Addison-Wesley, 1989. MH Hassoun, Fundamentals of Artificial Neural Networks, MIT Press, 1995. JH Holland, Adaptation in Natural and Artificial Systems, MIT Press, 1992. J Kennedy, RC Eberhart, Y Shi, Swarm Intelligence, Morgan Kaufmann Publishers, 2001. T Kohonen, TS Huang, Self-Organizing Maps, Springer Verlag, third edition, 2001. M Mitchell, An Introduction to Genetic Algorithms, MIT Press, 1998. E Ruspini, P Bonissone, W Pedryc (eds), Handbook of Fuzzy Computation, IOP Publishers and Oxford University Press, 1998. LA Zadeh, GJ Klir, B Yuan, Fuzzy Sets, Fuzzy Logic, and Fuzzy Systems: Selected Papers by Lotfi A Zadeh, World Scientific Publishing Company, 1996.

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resembles the one-particle wave function u for an electron without a donor present, for donors in the barrier, i.e. rd <160 A. As the donor approaches the electron wave function, i.e. nears the barrier-well interface at z = 200 A, then the electron is drawn r/ distinctly to the left towards the donor. The influence of the hydrogenic factor e r/t can be seen for the donor positions rd = 220 and 230 A within the well. In the 2D case, the total wave function was given by:

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In words, the average of a finite, non-empty set of (real) numbers is at most the maximum value in the set. Deduce that, for integers ra^ (0 ^ k < n), r n: n (In words, at least one of the integers is at least the ceiling of the average value of the integers.) What is the dual property (involving the floor function) Suppose p items are put into n pigeon holes. Let m^ denote the number of items placed in pigeon hole k. What does this formula predict in the case that p = n+l What does it predict in the case that p > jxn D Exercise 11.60. Recall the proof given in Section 3.4 of the fact that \/2 is irrational. Suppose the goal is to determine exact conditions when \/k is irrational, for arbitrary k. Can you see how to generalize the proof in Section 3.4 to solve this problem As a hint, note that the first step in the proof of Section 3.4 is a weakening step, hi general, the statement that exp(m) =exp(n) is weaker than the statement m = n. This is why the step is an only-if step. However, the fundamental theorem of arithmetic says that, for all strictly positive natural numbers m and n, m = n is the same as, for all primes p, the number of times that p divides m is equal to the number of times that p divides n. Formally, for all strictly positive natural numbers m and n, ra = n = (Vp::exp p (m) = exp p (n)) . The problem is to find an expression equivalent to 3m,n::Vfc = n