Cherry Arbor Design

Cherry Arbor Design Cherry Arbor Design creates new designs and makes them in Michigan. We specialize in geometric design and puzzles based on tilings and tessellations.

https://ebay.us/m/Z2cZDx Purchase our puzzles here
02/08/2026

https://ebay.us/m/Z2cZDx Purchase our puzzles here

The Spectre puzzle is a wooden puzzle and mathematical toy consisting of identically shaped pieces. based in the Spectre Tile discovered by David Smith, Joseph Samuel Myers, Craig s Kaplan and Chaim Goodman-Strauss.

https://ebay.us/m/6I0DHf Purchase our puzzles here
02/08/2026

https://ebay.us/m/6I0DHf Purchase our puzzles here

A set of P2 tiles with kite and dart tiles. This is a hard puzzle! Challenge yourself to attach all the pieces without leaving a space. There are a fibonacci ratio number of pieces in your kit.

https://ebay.us/m/gftZSH Purchase our puzzles here
02/08/2026

https://ebay.us/m/gftZSH Purchase our puzzles here

Koch Snowflake Tiles are a woodenpuzzle and mathematical toy consisting of Koch Snowflake fractal pieces in 3 different sizes. Stack the smaller fractals on top of the larger pieces to see howeach fractal is made from 7 identical copies of the next smaller size fractaland is therefore self similar.

The Einstein Tiles- the beauty of math in Veteran’s park for Artprize 2024! Come visit us opposite the Children’s Museum...
09/13/2024

The Einstein Tiles- the beauty of math in Veteran’s park for Artprize 2024! Come visit us opposite the Children’s Museum!

Pete and I are honored to be part of Grand Rapids ArtPrize 2024- Art for Honor Veteran's Memorial Park in Grand Rapids, ...
09/07/2024

Pete and I are honored to be part of Grand Rapids ArtPrize 2024- Art for Honor Veteran's Memorial Park in Grand Rapids, Michigan- we are just opposite the Children's Museum! ArtPrize runs September 14-28 and our entry is 71394! Much of our work relates to tiles that tessellate, or fill the plane without gaps. Typical tilings, known as wallpaper tilings, are repetitive. We are drawn to aperiodic tiles, which don’t allow this repetition. Until very recently, aperiodic tilings required multiple shapes. In 2022, a single aperiodic shape, called an Einstein, was discovered by retired printmaker (and amateur mathematician) David Smith. (with Joseph Samuel Myers,Craig S. Kaplan, and ChaimGoodman-Strauss) Its resistance to forming patterns is visually intriguing, and we have explored several varieties of Einstein tiles in our work, using wood, felt, and ceramic. This piece explores three examples of Einstein shapes found by Smith: “Mr. Smith’s Hat” and the Turtle both require some tiles to reflect, but the third shape, a variation of the Spectre, does not permit reflections. The proportions of each piece evoke the idea of a frieze. This long format draws the viewer into seeing what appears at first to be repetitive, but with rotations in the tiles that break up any regularity. The single-color family reminds us the shapes are identical. “Mr. Smith’s Hat” and the Turtle use the lightest color for reflected tiles.Pete Benson Nancy McClain https://www.artprize.org/entries #71394 Thanks to Nancy McClain for her amazing ceramic expertise!

The Einstein Tile Turtle in ceramic- see it at Art Prize Grand Rapids 2024  Mathematics MeetingsAmerican Mathematical So...
07/16/2024

The Einstein Tile Turtle in ceramic- see it at Art Prize Grand Rapids 2024 Mathematics MeetingsAmerican Mathematical Society

Come see us at ArtPrize 2024 in Grand Rapids September 13-28 in Veteran's Park. Look for our installation of the Einstei...
03/19/2024

Come see us at ArtPrize 2024 in Grand Rapids September 13-28 in Veteran's Park. Look for our installation of the Einstein Tiles!

100% wool felt Einstein Tile coasters! Sets of 4. 5mm thick. See these sets at the American Craft Council Baltimore show...
03/10/2024

100% wool felt Einstein Tile coasters! Sets of 4. 5mm thick. See these sets at the American Craft Council Baltimore show this week! 12 page educational booklet.

Address

1375 S Zeeb Road
Ann Arbor, MI
48103

Opening Hours

Monday 9am - 5pm
Tuesday 9am - 5pm
Wednesday 9am - 5pm
Thursday 9am - 5pm
Friday 9am - 5pm
Saturday 9am - 5pm

Telephone

(734) 358-0479

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