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Fibonary

by Oskar van Deventer

  • Fibonary
  • Fibonary
  • Fibonary
  • Fibonary
  • Fibonary
  • Fibonary

Description

Fibonary was inspired by a question from Bram Cohen. Bram asked: "Can we make an exponential puzzle that has a non-integer base". An exponential puzzle is a puzzle where the number of moves to solve grows with a base factor for each piece added. For a binary puzzle, base=2, for a ternary one, base=3. The question immediately reminded of the Fibonacci series (1,1,2,3,5,8,13,...) and the golden ratio (phi=1.618...). Fibonary uses a gear-based adding mechanism. The number of moves for a rotor is the sum of the moves of the two lower neighbour rotors. This results in the Fibonacci series for the number of moves for a rotor, and base=phi.

Watch the YouTube video.

Read at the iMaterialise Forum.

Read more at the Non-Twisty Puzzles Forum.

Please order a 3D-printed do-it-yourself puzzle kit from iMaterialise at this page (check with Oskar about screws and stickers), or contact Oskar directly if you are interested in obtaining a fully colored, stickered and assembled sample of this puzzle.

Oskar van Deventer

Oskar van Deventer

Oskar Puzzles offers mechanical puzzles and objects that can only exist thanks to 3D printing technologies. All designed by M.Oskar van Deventer.

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