https://www.youtube.com/watch?v=aJ7OUaQEbOk
Teaching Mathematics with Origami

http://origametry.net/
Tom Hull's Home Page. Photo credit: Current position: Associate Professor of Applied Mathematics at Franklin & Marshall College. Office: Stager Hall 209. Phone: 717-358-4538. Email: thomas.hull@fandm.edu. My Origami-Math Research Corner. My curriculum vitae as well as a list of my papers, and my papers on the arXiv.

https://www.youtube.com/watch?v=YKghpqDPLhk
Dr. Tom HullOrigami and Math: Paper, Polymers, and RobotsOrigami, the art of paper folding, has been practiced in Japan and all over the world for centuries.

https://origamiusa.org/thefold/posted-by/thomas.hull
This is the only diagrammed origami model that simulates a true mathematical fractal. It makes a pyramid shape with many branches. No one has yet successfully folded a version without cutting the paper; the version in the picture (folded by the author) was made by carefully cutting the crease pattern into several pieces, folding these using the recursive folding instructions, and then gluing

https://origamiusa.org/thefold/article/interview-tom-hull-beautiful-mathematics
Interview: Tom Hull - Beautiful Mathematics. This interview was conducted by Liliana Badillo at the British Origami Society Convention Autumn 2012 for Mini Neo. It was translated into Spanish and published in Mini Neo Issue Number 13. The editors of Mini Neo have generously allowed us to reproduce this interview in English, the language the

http://origametry.net/papers/papers.html
This implies that flat origami crease patterns could, in theory, be used to simulate a Turing machine. Nonlinear kinematics of Recursive origami inspired by the Spidron, Rinki Imada, Thomas C. Hull, Jason S. Ku, Tomohiro Tachi, (arXiv link, but the paper will appear in the 8OSME Proceedings). This paper, written for the 2024 8OSME conference

https://en.wikipedia.org/wiki/Tom_Hull_(mathematician)
Author. Hull is the author or co-author of several books on origami, including: Origametry: Mathematical Methods in Paper Folding (Cambridge University Press, 2021) [8] Project Origami: Activities for Exploring Mathematics (AK Peters, 2006; 2nd ed., CRC Press, 2013) [9] Russian Origami: 40 Original Models Designed by the Top Folders in the

https://euromathsoc.org/magazine/articles/98
A final word of advice: have some paper at the ready, it is difficult to resist folding along while reading! Thomas C. Hull, Origametry - Mathematical Methods in Paper Folding, Cambridge University Press, 2020, 342 pages, Paperback ISBN 978-1-1087-4611-3. Ana Rita Pires is a symplectic geometer and lecturer in mathematics at the University of

https://wne.edu/news/2023/02/tom-hull-national-geographic.cfm
Western New England University is proud to announce that the work of Professor Tom Hull has been featured in the latest issue of National Geographic magazine. The article, titled "The Future is Folded," explores the ways in which origami, the ancient Japanese art of paper folding, is being used to drive futuristic technologies.

https://thesecretsoforigami.com/tom-hull-on-education-with-origami-part-1-teaching/
Tom Hull on Education with Origami Part 1 - Teaching. Uploaded by admin on October 8, 2014 at 9:54 pm . Tom Hull on Education with Origami Part 1 – Teaching. Teaching Mathematics with Origami. Like . Share . Thanks!

https://www.cambridge.org/us/universitypress/subjects/mathematics/recreational-mathematics/origametry-mathematical-methods-paper-folding
Origami, the art of paper folding, has a rich mathematical theory. Early investigations go back to at least the 1930s, but the twenty-first century has seen a remarkable blossoming of the mathematics of folding. Besides its use in describing origami and designing new models, it is also finding real-world applications from building nano-scale

https://www.amazon.com/Project-Origami-Thomas-Hull/dp/1466567910
An affirmative answer is given by Thomas Hull's book Project Origami: Activities for Exploring Mathematics. Based on Hull's extensive experience of combining origami and mathematics teaching over the last fifteen years, it aims to help the teacher bring origami into the mathematics classroom, at the high school, college, and university level.

http://origametry.net/mamt/origamiw19.html
Instructor: Tom Hull, Associate Professor of Mathematics, WNE. Office: Herman 308-G . Description: Origami, the art of paper folding, has strong connections with mathematics. The process of folding paper can be explored and modeled with geometry, algebra, number theory, combinatorics, graph theory, calculus, linear algebra, and many other

https://www.cambridge.org/core/books/origametry/F1221B0998585B16C87B7AD8DDC05358
Robert J. Lang - author of Origami Design Secrets and Twists, Tilings, and Tessellations 'Tom Hull has always been the authority and historian on origami mathematics. In this beautiful book, he ties together a wide range of classic and modern results, grounding them in their rich history.' Erik Demaine - Massachusetts Institute of Technology

https://wne.edu/news/2021/07/tom-hall-wired.cfm
In the June 30 episode, Physicist Explains Origami in 5 Levels of Difficulty, WIRED challenges one of the world's foremost origami artists and theorists Dr. Robert J. Lang to explain origami to five different people; a child, a teen, a college student, a grad student, and an origami expert. The subject matter expert chosen for this episode is

https://origami-track.fandom.com/wiki/Tom_Hull
Thomas C. Hull is an associate professor of mathematics at Western New England University and is known for his expertise in the mathematics of paper folding. Hull was an undergraduate at Hampshire College. He earned a master's degree and Ph.D. in mathematics at the University of Rhode Island. His 1997 dissertation, Some Problems in List Coloring Bipartite Graphs, involved graph coloring, and

https://www.youtube.com/watch?v=0efAq4gOwVI
This video is about Tom Hull on Education with Origami Part 2

https://origamiusa.org/classes/convention/2018/origami-math-teaching-and
This class will be a group discussion on the different ways to use paper folding to teach math at ALL levels. The instructor, Tom, will have plenty of ideas to share from his experiences teaching high-school and college students, but everyone is welcome to bring their own ideas for what works (and what doesn't!). Tom will also talk about some new things he has been playing with, both in his

https://openlibrary.org/authors/OL3064455A/Thomas_Hull
Author of Project Origami, Origami³, Origametry, Russian Origami. It looks like you're offline. Donate ♥. Čeština (cs) ... Thomas Hull 1969

http://origametry.net/mamt/origamiw22.html
Meeting times: Mondays and Wednesdays from 6:00pm - 7:50pm (Eastern Time Zone), Jan. 19 - March 30, 2022. Instructor: Tom Hull, Associate Professor of Mathematics, WNE. Office: Herman 308-G. Description: Origami, the art of paper folding, has strong connections with mathematics. The process of folding paper can be explored and modeled with

https://www.amazon.com.au/Project-Origami-Activities-Exploring-Mathematics/dp/1568812582
An affirmative answer is given by Thomas Hull's book Project Origami: Activities for Exploring Mathematics. Based on Hull's extensive experience of combining origami and mathematics teaching over the last fifteen years, it aims to help the teacher bring origami into the mathematics classroom, at the high school, college, and university level.

https://www.origamitessellations.com/2006/01/04/
(tags: origami TomHull ThomasHull paperfolding papiroflexia) A K Peters, Ltd. - Project Origami Tom Hull's new book on Origami Mathematics, for use in teaching college or high school math concepts. Due out in Spring 2006 (tags: origami math mathematics geometry geometric paperfolding teaching book thomashull tomhull akpeters)

https://www.origamitessellations.com/2006/01/upcoming-book-from-tom-hull/
Digging around always seems to pay off- I found the LiveJournal page of Thomas Hull, origami mathematician extraordinaire.. He mentions that he has a new book coming out in the spring of 2006, called Project Origami : Activities for Exploring Mathematics.. Here's a draft version of the cover (thanks, Tom!) Looking forward to this one! The summary, via the A K Peters website: