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Chinese IMO team
Vieta Jumping and Problem 6 | Animated Proof
Fibonaccis and Vieta Jumping over Quadratic Fields
A simple equation that behaves weirdly - Numberphile
Vieta Jumping Walkthrough via 1988 IMO
[Vieta Jumping] The Hardest International Mathematical Olympiad Problem [Method of Infinite Descent]
USAMO 2026 - Problem 6 and Vieta Jumping: Name a more iconic duo 👀
BMO2 2013 Q1 - Vieta Jumping
What is the algebraic intuition behind Vieta jumping in IMO1988 Problem 6 (7 Solutions!!)
You, Me and The Legend of Question 6
...Vieta Jump King = Eric Silas Streeter...
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Last Updated: October 3, 2026
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Summary
This video will cover a problem which uses This video is sponsored by cheenta.com. Since 2010, Cheenta has trained 1000s of students all around the world in In this video I have considered IMO 1988 problem 6 to demonstrate the usefulness of the Problem 6 of the 1988 International We study the Diophantine equation (a+1)/b + (b+1)/a = k, where k is an integer. Using Michael Magee explores a seemingly simple equation with hidden depths... And delves into Great job, Masmatics! The method of infinite descent is so cool, a magical formula unfolding! The ending is a song my ... ... going but we can use a quick trick called amzn.to/4aLHbLD You're literally one away from a better setup — grab it now! As an Amazon Associate I earn ... 1988 IMO question 6 is usually regarded as the HARDEST question.