The Art and Craft of Problem Solving

(Ann) #1

358 REFERENCES AND FURTHER READING


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19. Robin Hartshorne. Geometry: Euclid and Beyond. Springer-Verlag, 2000.

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21. D. Hilbert and S. Cohn-Vossen. Geometry and the Imagination. Chelsea, second

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23. Kenneth F. Ireland and Michael Rosen. A Classical Introduction to Modern Num­

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24. Mark Kac. Statistical Independence in Probability, Analysis and Number Theory.

The Mathematical Association of America, 19 59.

25. Nicholas D. Kazarinoff. Geometric Inequalities. Holt, Rinehart and Winston,

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26. Kiran S. Kedlaya, Bjorn Poonen, and Ravi Vakil, editors. The William Lowell

Putnam Mathematical Competition. The Mathematical Association of America,

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27. Sandor Lehoczky and Richard Rusczyk. The Art of Problem Solving. Greater

Testing Concepts, 19 93.

28. Andy Liu, editor. Hungarian Problem Book II. The Mathematical Association of

America, 20 01.

29. Tristan Needham. Visual Complex Analysis. Oxford University Press, 19 97.

30. Ivan Niven, Herbert S. Zuckerman, and Hugh L. Montgomery. An Introduction to

the Theory of Numbers. John Wiley & Sons, fifth edition, 1991.

31. Joseph O'Rourke. Art Gallery Theorems and Algorithms. Oxford University

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32. George P6lya. How to Solve It. Doubleday, second edition, 19 57.

33. George P6lya. Mathematical Discovery, volume II. John Wiley & Sons, 19 65.
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