Triply invertible scarf sewing adventures (and instructions)

Author:

Baker Ellie1ORCID,Wampler Charles2ORCID,Baker Daniel R.3ORCID

Affiliation:

1. Independent Researcher, Cambridge, MA, USA

2. Applied & Computational Mathematics & Statistics, University of Notre Dame, Notre Dame, IN, USA

3. Independent Researcher, Romeo, MI, USA

Publisher

Informa UK Limited

Subject

Computer Graphics and Computer-Aided Design,Visual Arts and Performing Arts,General Mathematics

Reference10 articles.

1. Baker E. (2017). Invertible Infinity II . Bridges 2017 Conference Art Exhibit. http://gallery.bridgesmathart.org/exhibitions/2017-bridges-conference/ellie-baker.

2. Baker E. (2020). Triply Invertible Toroidal Scarf . Bridges 2020 Virtual Conference Art Exhibit. http://gallery.bridgesmathart.org/exhibitions/2020-bridges-conference/ellie-baker.

3. Baker, E., Baker, D., & Wampler, C. (2020). Infinitely invertible infinity. In C. Yackel, R. Bosch, E. Torrence, & K. Fenyvesi (Eds.), Proceedings of bridges 2020: Mathematics, Art, music, architecture, education, culture (pp. 83–92). Tessellations Publishing. http://archive.bridgesmathart.org/2020/bridges2020-83.html.

4. Baker E. Baker D. & Wampler C. (2021 April 20). Crafts Math and the Joy of Turning Things Inside Out Gathering 4 Gardner Organization Celebration of Mind talk. [Vídeo]. YouTube. https://www.youtube.com/watch?v=f82K5v8Ti7c&t=0s.

5. Baker, E., & Wampler, C. (2017). Invertible infinity: A Toroidal fashion statement. In D. Swart, C. Séquin, & K. Fenyvesi (Eds.), Proceedings of bridges 2017: Mathematics, Art, music, architecture, education, culture (pp. 49–56). Tessellations Publishing. http://archive.bridgesmathart.org/2017/bridges2017-49.html.

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