RobertLovesPi.net

Polyhedra, tessellations, and more.

Tessellation Using Regular Enneagons, Rhombi, and Hexaconcave Dodecagons

Posted on 24 May 2015 by RobertLovesPi

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Tessellation Using Regular Hexadecagons, Isosceles Trapezoids, Squares of Two Types, and Convex Pentagons

Posted on 19 May 2015 by RobertLovesPi

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Another version, with the colors inverted:

A Chiral Tessellation, Using Regular Dodecagons, Regular Hexagons, Squares, and Rhombi (from 2012)

Posted on 14 May 2015 by RobertLovesPi

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I have several “lost works” that I’m slowly finding and posting, from old jumpdrives, computers, little-known blogs, etc., and this is one of them. I made it in 2012, but few have seen it before now.

Tessellation Using Regular Octagons, Squares, and Isosceles Triangles

Posted on 9 February 2015 by RobertLovesPi

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Compound Eye Tessellation

Posted on 27 January 2015 by RobertLovesPi

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A Tessellation Featuring Multicolored, Regular Tetracontagons, as Well as Tetraconcave, Black, and Equilateral Hexatriacontagons

Posted on 29 December 2014 by RobertLovesPi

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A Radial Tessellation of Regular Decagons and Bowtie Hexagons

Posted on 20 December 2014 by RobertLovesPi

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This tiling-pattern could be continued indefinitely, while still maintaining its five-fold radial symmetry, giving it the overall appearance of a pentagon.

A Golden Tessellation

Posted on 19 December 2014 by RobertLovesPi

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This tessellation can be viewed in at least two ways: it can be seen as being composed of overlapping octagons which are equilateral, but not equiangular — or it can be viewed as a periodically-repeating pattern of golden gnomons, as well as golden triangles of two different sizes. Both golden triangles and golden gnomons are isosceles triangles with sides in the golden ratio, but golden triangles are acute, while golden gnomons are obtuse.

A Tessellation of Regular Octadecagons and Three Types of Hexagon

Posted on 13 December 2014 by RobertLovesPi

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The Beginning of an Attempt to Create an Aperiodic Tessellation of Golden Trapezoids

Posted on 6 December 2014 by RobertLovesPi

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I’m not sure where this is going next. It uses the trapezoids described at the end of the last post. It’s unfinished . . . but if I leave it here, I know I’ll be able to find it later.