The Structure of the 3x + 1 Function: An Introduction (original) (raw)
Related papers
The 3x+1 problem: An annotated bibliography (1963--1999)
2003
The 3x+ 1 Problem: An Annotated Bibliography, II (2000-2009)
Arxiv preprint math/0608208, 2006
Some Observations on the 3x+1 Problem
The 3x+ 1 problem: An annotated bibliography (1963--1999)(sorted by author)
Arxiv preprint math/0309224, 2003
The 3 x + 1 Problem : An Annotated Bibliography ( 1963 – 2000 )
2006
3x + 1 Problem Annotated Bibliography
Is a solution to the 3x + 1 problem in sight?
SIGACT news, 1997
Cornell University - arXiv, 2021
arXiv (Cornell University), 2016
A Binomial Representation of the 3x + 1 problem
Yuri Matiyasevich, Maurice Margenstern
ACTA ARITHMETICA-WARSZAWA-, 1999
The 3x+1 Problem as a String Rewriting System
Nepal Journal of Mathematical Sciences
A new inherent approach to solving the Collatz 3n+1 problem and its analogues
Preprint, 2025
Density bounds for the 3x+13x+13x+1 problem. I. Tree-search method
Mathematics of Computation, 1995
Bounds for the 3x+1 problem using difference inequalities
Acta Arithmetica, 2003
The algorithmic structure of the finite stopping time behavior of the 3x + 1 function
The Collatz Problem: The Demonstration
Arxiv preprint arXiv:0907.3086, 2009
One Way Function Candidate based on the Collatz Problem
ArXiv, 2018
2020
ON THE GRAPH REPRESENTATION OF THE 3n + 1 CONJECTURE
2024
Solution to the Collatz Conjecture
Solution to the Collatz Conjecture
A Solution to the 3x + 1 Problem
Some natural generalizations of the Collatz Problem
Arxiv preprint arXiv:0804.3716, 2008
2005
A dynamical approach towards Collatz conjecture
arXiv: Dynamical Systems, 2019
The 3x+1 problem: An annotated bibliography
2003
2016 IEEE 10th International Conference on Application of Information and Communication Technologies (AICT), Baku, Azerbaijan, 12-14 Oct. , 337-340. , 2016
A Simple binary analysis of the Collatz Conjecture
The Collatz tree as a Hilbert hotel: a proof of the 3x + 1 conjecture
2021
Kiran-S-1-Kedlaya The William Lowell Putnam Mathematical Com
A note on the Diophantine equation 𝑥ⁿ+𝑦ⁿ+𝑧ⁿ=3
Mathematics of Computation, 1984