[수학:3x+1]제발 풀려고 하지 마세요! (아무도 못푼 쉬운 문제. 콜라츠 추측)

[수학:3x+1]제발 풀려고 하지 마세요! (아무도 못푼 쉬운 문제. 콜라츠 추측)
Veritasium 한국어 - 베리타시움

간단하지만 아무도 풀지 못한 문제.
페르마의 마지막 정리와 함께 수학자들을 골머리 앓게 했던 콜라츠 추측에 대해 알아보죠.
걱정 마세요. 초등학생도 이해할 만큼 쉽습니다. (추측 자체는요..ㅎ)
#콜라츠추측 #2파티 #곱3+1이요

References:
Lagarias, J. C. (2006). The 3x+ 1 problem: An annotated bibliography, II (2000-2009). arXiv preprint math/0608208. — https://ve42.co/Lagarias2006

Lagarias, J. C. (2003). The 3x+ 1 problem: An annotated bibliography (1963–1999). The ultimate challenge: the 3x, 1, 267-341. — https://ve42.co/Lagarias2003

Tao, T (2020). The Notorious Collatz Conjecture — https://ve42.co/Tao2020

A. Kontorovich and Y. Sinai, Structure Theorem for (d,g,h)-Maps, Bulletin of the Brazilian Mathematical Society, New Series 33(2), 2002, pp. 213-224.

A. Kontorovich and S. Miller Benford's Law, values of L-functions and the 3x+1 Problem, Acta Arithmetica 120 (2005), 269-297.

A. Kontorovich and J. Lagarias Stochastic Models for the 3x + 1 and 5x + 1 Problems, in "The Ultimate Challenge: The 3x+1 Problem," AMS 2010.

Tao, T. (2019). Almost all orbits of the Collatz map attain almost bounded values. arXiv preprint arXiv:1909.03562. — https://ve42.co/Tao2019

Conway, J. H. (1987). Fractran: A simple universal programming language for arithmetic. In Open problems in Communication and Computation (pp. 4-26). Springer, New York, NY. — https://ve42.co/Conway1987

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Written by Derek Muller, Alex Kontorovich and Petr Lebedev
Animation by Iván Tello, Jonny Hyman, Jesús Enrique Rascón and Mike Radjabov
Filmed by Derek Muller and Emily Zhang
Edited by Derek Muller
SFX by Shaun Clifford
Additional video supplied by Getty Images
Produced by Derek Muller, Petr Lebedev and Emily Zhang
Dubbed by Mingi Kwon
Additional Edited by Jaehyuk Jung
Translated by Yuna lee

https://youtu.be/5dZKr-Z2FO4

https://heisme.skymoon.info/article/SuggInfo/1732  

끝을 맺기를 처음과 같이 하면 실패가 없다 [노자]