Paper by Erik D. Demaine

Reference:

Erik D. Demaine, Jason S. Ku, and Madonna Yoder, “Efficient Foldings of Triangular and Hexagonal Mazes”, in Origami⁷: Proceedings of the 7th International Meeting on Origami in Science, Mathematics and Education (OSME 2018), volume 2, Oxford, England, September 5–7, 2018, pages 647–652, Tarquin.

BibTeX

@InCollection{TriMazeFolding_Origami7,
  AUTHOR        = {Erik D. Demaine and Jason S. Ku and Madonna Yoder},
  TITLE         = {Efficient Foldings of Triangular and Hexagonal Mazes},
  BOOKTITLE     = {Origami$^7$: Proceedings of the 7th International Meeting on Origami in Science, Mathematics and Education (OSME 2018)},
  bookurl       = {http://osme.info/7osme/},
  PUBLISHER     = {Tarquin},
  ADDRESS       = {Oxford, England},
  MONTH         = {September 5--7},
  YEAR          = 2018,
  VOLUME        = 2,
  PAGES         = {647--652},

  withstudent   = 1,
  length        = {6 pages},
}

Abstract:

We present algorithms to fold a convex sheet of paper into a maze formed by extruding from a floor, a subset of edges from either a regular triangular or hexagonal grid. The algorithm provides constructions which are efficient, seamless, and watertight.

Length:

The paper is 6 pages.

Availability:

The paper is available in PDF (415k).

See information on file formats.

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