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A short and tricky number theory problem | IMO 2007 P5
1993 IMO Problem #1
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Summary
Topic: Algebra Subtopic: Functional Equations. mathematics International Mathematical Olympiad ( One red circle in every row of a triangle, and a ninja that can only step down-left or down-right. How many red circles can it always ... Hello everybody in this lecture we will be solving Vieta jumping; infinite descent. International Math Olympiad Shortlist 2015 - Algebra 1 LaTeX: Suppose that a sequence $a_1,a_2,\ldots$ of positive real ... In today's video we go over one of my favourite number theory