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|Interactive Mathematics Miscellany and Puzzles, Alexander Bogomolny|
|A brief discussion of mathematical induction, with proof, and other examples also proven by mathematical induction, including: Splitting piles; Continued Fractions; Linear Functions; Groups of Permutations; Inequality between arithmetic and geometric means; Breaking Chocolate Bars; Diagonal Count; A pigeonhole principle complements math induction; Euclid's Algorithm; Solitaire on the Circle; Sierpinski Gasket; Farey series; A Geometric Illustration of a Convergent Series; Infinite Latin Squares; Josephus problem; Cutting Squares; and A Problem on an Infinite Checkerboard.|
|Levels:||High School (9-12), College|
|Math Topics:||Permutations/Combinations, Fractals, Euclidean Plane Geometry, Logic/Foundations, Number Theory|
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